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        <title>BASE58LABS Research</title>
        <link>https://www.base58labs.com/research</link>
        <description>Architecting high-frequency infrastructure for the future of algorithmic finance.</description>
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                <lastBuildDate>Thu, 23 Apr 2026 00:00:00 +0000</lastBuildDate>
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            <title><![CDATA[The KelpDAO Exploit: What $290M Tells Us About Execution Infrastructure Design]]></title>
            <link>https://www.base58labs.com/research/the-kelpdao-exploit-what-290m-tells-us-about-execution-infrastructure-design</link>
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            <pubDate>Thu, 23 Apr 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[This analysis is based on public statements from LayerZero Labs and KelpDAO, including their official incident reports published on April 18 20, 2026.What HappenedOn April 18, 2026, KelpDAO&#039;s rsETH was drained in an exploit resulting in approximately $290 million in losses. This was not a traditiona...]]></description>
            <content:encoded><![CDATA[<p>This analysis is based on public statements from LayerZero Labs and KelpDAO, including their official incident reports published on April 18 20, 2026.</p><p>What Happened</p><p>On April 18, 2026, KelpDAO's rsETH was drained in an exploit resulting in approximately $290 million in losses. This was not a traditional smart contract vulnerability. It was an infrastructure attack specifically, a sophisticated RPC-level manipulation targeting the LayerZero Labs DVN (Decentralized Verifier Network) that KelpDAO's rsETH relied upon for cross-chain message verification.</p><p>The attacker identified the specific RPC nodes used by the LayerZero Labs DVN to verify transactions. Two of those nodes were compromised and their binaries replaced with malicious versions designed to forge verification confirmations. A simultaneous DDoS attack was launched against the third, uncompromised node, triggering a failover to the poisoned nodes. The poisoned RPC nodes reported clean state to the DVN while concealing anomalous activity from all other monitoring infrastructure including LayerZero's own observability systems.</p><p>The malicious nodes were engineered to self-destruct once the attack completed, deleting local logs and configurations. Preliminary attribution to the Lazarus Group's TraderTraitor unit has been reported by LayerZero Labs. This was not opportunistic. It was a coordinated, state-level operation.</p><p>The Structural Failure: Single Point of Trust</p><p><img 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" style="width: 1020.66px;" data-filename="The Structural Failure Single Point of Trust.png"><br></p><p>The proximate cause of KelpDAO's loss was their 1-of-1 DVN configuration. In LayerZero's modular security architecture, OFT deployers are required to configure which DVNs verify their cross-chain messages and in what combination. Industry best practice and LayerZero's explicit recommendation is a multi-DVN setup with redundancy: no single DVN should represent a unilateral point of failure.</p><p>KelpDAO's rsETH was configured to rely exclusively on the LayerZero Labs DVN. When that DVN was compromised via its upstream RPC dependencies, there was no independent verifier to catch the forged message. The attack exploited a single trust assumption at precisely the point where that assumption had been systematically undermined.</p><p>This is the core architectural lesson: correlated failure modes don't announce themselves until they trigger simultaneously.</p><p>A 1-of-1 DVN configuration looks robust under normal conditions. The DVN verifies messages. The system operates. Uptime is 100%. The failure mode that the single verification layer can be compromised via its upstream dependencies is invisible until it isn't.</p><p>Execution Infrastructure and the Incomplete Leg Problem</p><p>For those operating in arbitrage and cross-chain execution environments, the KelpDAO incident highlights a specific and well-understood failure mode: the incomplete execution leg.</p><p>In cross-chain systems, a message sent from one chain to another represents a commitment to execute a corresponding action on the destination chain. If the verification layer can be forged, a fabricated message can instruct the destination chain to release assets that were never actually locked on the source chain. The position is unhedged from inception.</p><p>In arbitrage, an analogous failure occurs when one leg of a trade executes cleanly but the second leg cannot be completed due to slippage, liquidity fragmentation, or counterparty failure. If the system does not detect this and initiate a controlled unwind, the operator holds a directional position in a strategy explicitly designed to be market-neutral. The risk profile transforms entirely.</p><p>This is why execution architecture matters beyond latency. A system that executes fast but cannot detect when its execution conditions have been compromised is not operating safely it is operating under invisible risk.</p><p>What Deterministic Rollback Actually Means</p><p><img 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style="width: 1020.66px;" data-filename="What Deterministic Rollback Actually Means.png"><br></p><p>A system that detects execution failure in real time and responds deterministically not through manual override, not through discretionary judgment, but through formal mathematical constraints operates at a fundamentally different reliability level than one that detects failure in post-trade reconciliation.</p><p>The KelpDAO exploit succeeded because the verification failure was not detectable until after the forged message had been acted upon. The monitoring infrastructure saw clean state because the poisoned nodes were specifically engineered to report clean state to all monitoring systems.</p><p>Execution systems designed around deterministic rollback invert this dependency: the abort decision is triggered by internal state conditions, not by external signals that can be forged. The question the system asks is not "does the external environment confirm this is valid?" but "are the internal conditions for a safe execution currently satisfied?" If they are not, the system stops.</p><p>The Concentration Risk in Cross-Chain Infrastructure</p><p>The KelpDAO incident also illustrates a broader structural issue: the concentration of critical infrastructure dependencies.</p><p>LayerZero's architecture is explicitly modular no single DVN is meant to represent a systemic risk. But KelpDAO's configuration choice created exactly that systemic risk by concentrating verification in a single entity. The modularity of the protocol provided no protection because it had been effectively disabled at the application layer.</p><p>This is analogous to the CeFi contagion events of 2022, where counterparty risk was technically diversified at the asset level but concentrated at the operational and collateral management level. The diversification was real in theory and nonexistent in practice.</p><p>For execution infrastructure operating across fragmented markets: redundancy cannot exist only in the asset layer. It must exist at every layer where a single point of failure can propagate.</p><p>Market Implications</p><p>Following the exploit:</p><p>• Arbitrum's Security Council executed an emergency freeze on 30,766 ETH connected to the exploiter's address a notable demonstration of governance-layer intervention capability.</p><p>• LayerZero deprecated all affected RPC nodes and issued a comprehensive incident statement.</p><p>• The broader ecosystem saw renewed focus on DVN configuration standards and multi-party verification requirements.</p><p>The longer-term implication is more significant. Sophisticated infrastructure attacks particularly those attributed to state-sponsored actors capable of compromising independent nodes simultaneously and concealing the compromise from monitoring systems represent a class of threat that purely on-chain security models were not designed to address.</p><p>Defense against this category of attack requires systemic redundancy, deterministic behavior under failure conditions, and execution architectures that treat external verification as a necessary but insufficient condition for action.</p><p>The Base58 Labs Position</p><p>At Base58 Labs, our research consistently arrives at the same conclusion: execution quality is not separable from execution safety. Speed without deterministic risk controls is not an edge it is a liability that accelerates loss when conditions degrade.</p><p>The systems we build are designed around the principle that the internal execution path must remain controllable regardless of external state. Slippage bounds, rollback procedures, and multi-leg abort logic are not defensive features bolted onto a performance system. They are foundational constraints that define what the system is willing to do.</p><p>The KelpDAO incident will accelerate institutional demand for execution infrastructure that can demonstrate formal risk behavior not performance metrics under normal conditions, but documented behavior under failure conditions. That is the standard institutional participation requires.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/xnxA9rFEIFJXWvp208uob79f7WSTQ1GCNLzGrc42.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[BASIS Private Testing Telemetry and Infrastructure Summary]]></title>
            <link>https://www.base58labs.com/research/basis-private-testing-telemetry-and-infrastructure-summary</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/basis-private-testing-telemetry-and-infrastructure-summary</guid>
            <pubDate>Mon, 06 Apr 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[1. Executive SummaryBASE58LABS LTD conducted a limited private
testing phase for BASIS, its digital asset infrastructure and staking
execution platform.The purpose of this phase was to evaluate
core infrastructure performance, execution consistency, operational resilience,
and risk-control behav...]]></description>
            <content:encoded><![CDATA[<p class="MsoNormal"><b><span lang="EN-US">1. Executive Summary<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">BASE58LABS LTD conducted a limited private
testing phase for <b>BASIS</b>, its digital asset infrastructure and staking
execution platform.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">The purpose of this phase was to evaluate
core infrastructure performance, execution consistency, operational resilience,
and risk-control behavior under controlled but demanding testing conditions.
The testing environment was structured to assess how the platform performs
under elevated throughput, fragmented liquidity conditions, and simulated
infrastructure stress.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Based on this phase, BASE58LABS LTD
believes BASIS has demonstrated readiness to progress into its next stage of
deployment and controlled market rollout.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">2. Scope of Testing<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">The private testing phase focused on four
primary areas:<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><span lang="EN-US">execution latency and throughput<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">system stability under elevated operational load<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">routing behavior under constrained or degraded market
     conditions<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">risk-engine and state-control response during simulated stress
     scenarios<o:p></o:p></span></li>
</ul><p class="MsoNormal"><span lang="EN-US">Testing was conducted in a controlled
non-public environment with limited access. The objective was infrastructure
validation rather than broad user onboarding.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">3. Testing Conditions<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">To evaluate system behavior, BASE58LABS LTD
subjected the platform to a series of controlled stress scenarios designed to
exceed normal baseline operating conditions.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">These scenarios included:<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Order Burst Simulation</span></b><span lang="EN-US"><br>
The platform was tested with burst activity exceeding <b>100,000 operations per
second (100K+ OPS)</b> in order to evaluate throughput tolerance, queuing
behavior, and execution-path stability.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Adverse Network Conditions</span></b><span lang="EN-US"><br>
Synthetic latency variation, temporary API unresponsiveness, fragmented venue
availability, and cross-venue timing disparities were introduced to test
routing degradation handling and fail-safe behavior.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Volatility Stress Modeling</span></b><span lang="EN-US"><br>
The system was exposed to simulated periods of rapid market movement in order
to assess execution consistency, margin-state behavior, and protective controls
during abnormal operating conditions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">4. Execution Infrastructure Observations<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">The private testing phase provided the
following infrastructure observations for the <b>Base58 Hyper-Latency Engine
(BHLE)</b>:<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">p99 execution latency</span></b><span lang="EN-US"> remained
     below <b>50 microseconds</b> from internal signal generation to venue
     gateway dispatch across supported test paths.<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">Under burst-load conditions, routing performance remained
     stable within predefined tolerance limits.<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">During stress simulations, the execution engine maintained
     deterministic behavior without material degradation in core dispatch
     consistency.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><span lang="EN-US">These observations indicate that the BHLE
architecture is capable of supporting high-speed execution requirements within
the controlled testing environment used during this phase.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">While internal dispatch latency remained
sub-50μs, the testing also identified constraints at the venue level. During
peak burst scenarios above <b>80K OPS</b>, <b>simulated venue-side matching
behavior</b> exhibited localized latency spikes and API rate-limiting behavior.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">In these instances of external degradation,
the BHLE demonstrated queuing resilience by temporarily throttling outbound
routing to impacted venues and safely parking pending allocations without
internal state corruption. This behavior supported stable execution-path
handling even when external venue conditions degraded beyond baseline
assumptions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">5. Risk Control and State Validation<o:p></o:p></span></b></p><p class="MsoNormal"><b><span lang="EN-US"><!--[if gte vml 1]><v:shapetype id="_x0000_t75"
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" v:shapes="Picture_x0020_6"><!--[endif]--></span><span lang="EN-US"><o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">A major objective of the testing process
was to verify that the platform could not only operate efficiently, but also
transition safely under adverse conditions.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">During simulated exchange instability and
pricing anomalies, the platform’s internal state controls and circuit-breaker
logic responded as designed by identifying invalid transitions and initiating
protective halts where necessary.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Additional stress scenarios involving
synthetic margin pressure were used to test collateral defense logic and
liquidation safeguards. In these scenarios, the system successfully
transitioned through elevated alert states and executed protective responses in
line with predefined control rules.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Partial Fill and Slippage Handling</span></b><span lang="EN-US"><br>
During extreme volatility simulations with large aggregated order sizes,
liquidity fragmentation led to instances of expected slippage expansion and
partial fills across target venues.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">When projected slippage exceeded predefined
mathematical bounds, the risk engine responded by aborting the remaining legs
of the execution path and initiating deterministic rollback procedures. This
behavior prioritized capital preservation and system integrity over forced
trade completion under degraded market conditions.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Overall, the testing phase indicated that
the platform’s risk controls behaved consistently under the tested scenarios
and were capable of supporting disciplined system protection during stressed
conditions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">6. Capital Efficiency and Workflow
Validation<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">The private phase also assessed whether the
platform architecture could support efficient execution and workflow
coordination across staking and market-facing strategies.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Testing indicated that the platform was
able to maintain execution discipline while reducing latency-related drag
across supported workflows. In controlled conditions, BASIS demonstrated the
capacity to support efficient routing, coordinated capital movement, and stable
process execution under changing market states.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">These results support the view that the
platform is structurally suited for the next phase of staged deployment.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">7. Identified Constraints and Future
Optimizations<o:p></o:p></span></b></p><p class="MsoNormal"><b><span lang="EN-US"><!--[if gte vml 1]><v:shape id="Picture_x0020_4"
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0jNNiKWPOgZNJj9t1T+50Qqztcgy40Y7XR/68ZmEAzWj4wb/nTd2FirxmnACHXrNx46WDQuURl366bGsrKuBoG7tTpQrEHxDg1ot+vVXAMGVqwRyh/LRYbYAqxe8UFxkogcqwWQLAZSymSmzwN6Urre/1wLGdXrIJFMrMRcy0BJfgYfBnHIC3X8pcF3l0GDQnsZfLHILyesHhNG2wqjj4UR12emYKHTFzfogXJwerB9VO29S4M4qxEQrH2xjqcfSFuKgPQQBk01aH6vtkDSII7Ud43KgHQ/JGvJVqqPh2FY+mXSlR7ETxHWz+iBBjkJy5n6bSKDdlqofTWQrquBf4jaerwGYKxRWAOZBPEAwVpLO9YUiQdbHoZ3ycq0ivoCqyon6hrwwGXhF+GxLQQNXeszk7Hn1S82kYw3Yv1ReZDtd9QOcAiTBP2HkPBAKZGMPFwgGVjJHk8TVUSt7ENpwsx3lIH+OqX72SHC7QE9SL5V+ZX5lYcHPRbrNX//PfQdHtL3CNMlRBbe0fenS070ip5pA9a1tdWOoXp/1N9/25/CG2sdE8slRaCiqwsyMFnC5Yx+PAI5qkmQfHChb/FAxKrPhPNv4b2h2r9ZesIciUhwuVAK/8FT/0PfzkjcM5CzcM+mU+jX+i72a5b2f1cdm4ughFUiyJ30t42wok/s/ddfYdWIfjpY/7EST1Ce1lnjQiwfjKbpNybmm6oPtBcem6gv9lcdjAf09j3oA0qD1T+eE75MisI9I/mZ3O6hOuM4QXlDwU1y0rrKyaO+x8oM8fxZ/S/iBzGKrmaVfV3XRWyon3ICJvT1NDZ8H1ay9PpHej1CYxuWw3h/h4miZJj5bq1oNeiCdQddy2rEGeovTKpuUZ9eURhADHtKTsrD6s/9saX6eZn6DZZRVq9YHcIyuoX0fr1+Z/xicl6u/FFW/mdqON6v6IwHHqsg76lvg0UXlcekGyvpS7pPztJYh+WX/vKH5IA0034sobEvBdzS9yZ4nySiyrjNCl2sC0t8cKaULCtLr48ssogtovtkkvKwKgWZ5Xcm9NtJz5PBTbr6twf+20HBMvRHvf4W5ocL87/SmHPvhxVB/afN4NtR+V5P47ugyr9VOK2kdhwGvrqv6WNM+hnf/scqpORLqbwweVZ+JgCQd8oLL33PGHkUE0meUbrf7hCGo9TfuGdXVrs2VRmRPMZ7jeu4bzZW3TyDWD1iVYiVy4Bfuk/FPhflR8eMd/+n/hFWfdNQhOegyssckyDjJ2lsflHyjtHvmc9Bnk+sLj2hNtNnV5ecD2qML1D5PAPvVDvAAX2yMrWAvofoV04s9ZnJ+kKSmQnwTrrf6Of0o7OFxSF67kzVdYdobPtRmDJ2M3YhM3poqfdBb0pgcpGuOSW9mvqI5LqFfqvvDxYerG4eqPLA4tg0X4htQR5W51h1P1r3MCWG+zHjvvy3t/i7fEHAyftc1jQ3GZYBLAaQNG7qOzSAdBKBOVGDzuH6LvNBAwHgIRssTekULNIZn8PDVvmYBOyjgfZuPQwyy+BKiCkvBsh2GoTi7zzg+2FdTlsgIARVPWhj3VzHMnU/VgnSlm0G0OB+UwfsflTbs68Ny6UZicH4W2TSfyY7YPCIHqgtNWAxMH+u33jQZVoWcNdgMsQyNYmH1VEa9BhYI1Ys5TKQYhE8TgMfxH2KHlJnMBnBuqjvscJCIC4VgVheDxjwvAHXiXSi/TxYl1VdPPyu1QMlE+vgP6+EhToQQ+GNq0zQodKXekgHn08elrQv3U4IwuT0xIA+8p1wgszFVZVMbH+XzH3VlsH6HTyWUTsg/xC26O/fSd9tD9nT90/pobCsHjir60G0i77D+l4VKahKfRMle2u15WTVc4hkz7wOmSZIN1+nCeRI1Rl8zNMPK9wYosWKfhcwgaRCOsAk/TuWrIhJWM3Ri+XyzYTvi5J9P0344iSgui7Ggw3SvITuI1Zw7lUfpS+wSvOb6sE9qj4T9whtpT+HJF1E0sT9+L2+x7Um9r1FsB7WkiBeuHb9pmuXVv9iBeBBEQ3KQ39YuMHzbZGegRCuaDWkT6r92eMERCk7TZa+6Bv0/xPUJ2eettQmYc2/QzTozyPBJMqmNsV9P9VerTyjhB/uTH3VjvfVRyHvTHbRH31nU2HBhJv3uHfhzhddtSCNb0vvcQx9Sv07EuvaWgRCo3U9LnKUN0rYhGslE99ljo2UVZM1M+xJkM4xNOBieH322JAW5gj9BnFnwnmO8txBW9IT7qBfxiLhh2W2Rusp91Iac9xCKstIPx8qx/F0W37iflOd7wlLyHvAN/0c4b5m7MeFEKPOD+pjfdXH9lU/2Rz3Q/W/AaqD+xA3j2AR1/v3le8gjbO4BYWk7z7T/XyvyprJGh1+SoXV3cWlK8ZVyPvO0ilufdyj1FFde3kGVD430jiG52BWmiz8V5N8TAjuBNd0Agtew/U7ZdGPGHNj4tnIBLjSei5Zca9ZWnpivML1hcnkMvq8kZ4LT6qP9c2493H1IoHjL8IplJXGduH0ymdlZSp7cbUVowh5vtM9f7yeQYylJMYUVhS30O9Y/u9V3V+lXdf4PfjbKy/WfNyjWAX25AjU/oRxjOYIgeijhjMGN/oLuinP1c3eXQPmGhrUsIBXPnh0k7M0d4+sNAw8WGIgPSyLjYAYkBjANSA/o8EEyzL+p1jVok9iFDa6H3Cb81CIKSwdahDE4oA8NT70sMQo/1mqAysghB3i/ZragDX3v0Ppf6G6VJaGIXogBBKtF76qyF7pQ0+T9MKqGzaC6T2+fxA9JicbaODErQhL1kw+fRpgcSsIrid6j+UF4s4AHQlKWBVRmV1FIiFDJB5IH7H0qHy0B3zwNzxXg2NT5cMlJvg76vtAjlX2E8IX16hj1A6WbgNhTafg66jPLJ3znwfVm4stFtwffsZ3P+1rClkJD2e9aCftjfjFPsL36DxsKsyAEuvgQip3Yz1oF0m7tkD6eMiEfRP6v776zQqSHYvro8J3OeWDvGPVxUcaWWpKsYfgT7+hysKN4lo9DON+Aa4NMkk++g4yztSG9PfRZ5nfQ536313Yv929u/WHwOs79iFgwcf/PT5O2TtSKJmxFNYl0W+x0l4siyAPPCZq7LX4W7g/pvbzfX0n9FW5UVv1R9eQ2H/HCpeov6rqRr/Zm31Z5XlTsi+tvkxfX0FYsTTOhARrPOTr6bQbS+VdLNxw/YjjROhT+u429c0wQYpJ8jyj77hPDlffZRzJ7LtzhI/a0lE6u02TXlYnoosFll32kNS22ZzJZxe1FT/wtdL3HJN0/L4Zn+J30Y2D/0xe0DurWl+ojh3Vr5dTGZClYbquzhOTdF/F8k4fjrgGfabHRsrCTanaMhkjGBvU3l2xnGqyyypK5jjMJKylMApt0Xss88+mjQbt9f1ikpvxA4JMuwaoDVxfrTFF9WFouF2YYwSK+5dYbfw8ywgEvgurj7Cvgr023LdfCF9cROgv1If+dk2v7uCS0Utt2VttYazZWuPGnWlXICzWTZmM6homShB3ghMgfyvGW/q1yoQoU/6/3S8ZnhMH6be9dG/epv63r/7T3vu5d2WJZk/IfxKTN41Bd8mAQxuRF6v61ZKHcTQmdMOzDzdCjA1PqK7sVbXK8Up5sYzHFPpnerJIOeCxo7Bg5YGJBb7u6I2VQ1b3nkq7ETEGUEfmfoBQLv0mPbZX1Z6VhWkg9WrbR8Ia4l4Z4IEJlvozq0ktVD/7g76in6QTk1VWIo7Ws5QV4GO0ShsCI3jKawScvM9D9UNLIKHB4spgohse8p5p3VxGNzmz/ZD0+2ANJAx0mYnrmARw7V4i1lgdwnLtXEpbMcDHgU91Y/XEX5ZNr9Wm9EOIzVuVSflpP5bg6hIY0ZZgGVN+Hq74co6p4gIeTNFSzQAXl45j1kiOW+v6OHBj5Q7++1F2/Yd8yI5l8oQP7i2Z5fDweF3knofsYXrYYGHLHDgDAvoNPFaV7nBnaauH5poiFWvqAXiQBlssUwfhNoI7S02YVQWK5L1Yg/Y5qhuCi63mOllt7klvRI2X7Jm2uv+kfvGqBv6/2Fyp+jpi0ZEctZH32N+wIGMJuloTSDaFvYaVfDYeFEyOIAPLSw72GuCW0E7v15IsBwuTTyXn/sIEFwn6EcSyux5qbGgG08zJXVWwgCOTvHdVDptq75X7Tns9HK/TqgkrRZVWySouru6xV9MK1BzfWsIQ96l1dG8HH/E0gYLMPS6cjha5bqN+s41I+4/CgI233P9sFP0kayUOfTDJOQp3sXT/gxTg1vVzpq5UB7736PQGESEe/J9lkvtZwOY/WVUPewD2jr7NaTk+Vvkfs0pXUz+XrGxC/XrJJcMKUnP167c1xuGehysaug/3Nkl5o+sBH/mNiQouSSQeYAvou6E1KGhu0ZxgyND9wXhypO5RLOzBTS+dqJexC4JLGq3fYnQhCPEbmuTHPRO4Pq7155/BVSfT2JLdLDDfJxNzfWby9zn3aUyqh3v+qyWWsNaqG3zfUR87AWsvE37JhKvnViKLWMFnqG7cstj8iDsRK2Dsa2FyjKEIF6aYghU7nW7XahnWYtw6aMdZup+vy1wFVj2MO1itT9P4dY/yr6N7lU3NTLarneAJTwwOWMFDUjlsHGcfQ2ZipQm3UeTbD7cTjb11jS6TWU4MZLANLlJKYMGeHHz/2a/D/hfu3V/VlrAyNBsJd8G4sZuVn3h/RIMIk5O4ask9UTnmqu2MS/dKF1tIlj2FN3hOmY0xeTbE9ksaMAJO3uehchj2OmigaZl+sEGCccnA+hQHqec1yOLfGaI1pB9UIzNcQciHJQILGpslsfqcooc4foyzQ7JqbL7qwbp0qmb6WJBjRA0GmhgVo9rrdS0D0yHyE2RpPQ7UWE5YXg2bVqtIPJIh7MECqzxYfpnsVEWsYvQXBkKsSOQnX6blnSrGq4xocWRgRJbgt4oe9B+iULFVU76E6eX0zCVo9MbmM0goFrYPIVNZJInJA247WN+wgkPS8PPsJkK2rog1D5YL03qd1S5HOyEwWN3APZJ4ZMRSx4MFCzsyDdSDmElEW+UdrAfeCuloL5D9msKwRZl4sGPJY5WBZdqAZcRqFgRncya6xicaTCDYYMImLFZCiOQCJkT/gO6EDWcQHyxY0kdtRBod4l/6kO6XzVTWxnpNw91Kn1mizk7RvSl8n6E72hf7y782vVloaF2zqm1bC4ObFl20op30PeGzaL9+9rn6E68NRKY2U55PpEtwIj0ncvKfVSdhhHvHXvi8px/utAG/3Uo3gLRcUA2sk6eJ3LB6hOtEVeFKK+/GDGzixvIKyGZeDaIeonPQ5welN+mR7x8sinUgOJAPrOwt0rqivzIKRn3E6C3UA2GNCZkYPyClJO7NsVUYLqobX+rbxIGd+Qb1XSbpx+gV3f+QjT7M2BUnGgumLb38xorqDVrZ2lKEbGXpvE4TjDTmbGxF13E8ZrUJnDLvGcY7XCQZS0mMcTzsg5VffYZ+g0sd7jq44PC8WU19jvGD/olL4goaR74Wga3Uha5nDIrpKd1r1LO9+mvYeFtFYpzFFexEPaM2SVv5H9VnnmnVRkfBOKU+SyS0EMkFPaucMfG+yaiHfnSTSD1RvliFZtVnVp6DEXcmkx01LrEJF2POGvrMmM5KJlHgdtDn4FI1mwmjUdgDoPawH2smGfU9KzHxecTzKnPyy2ofrpOsXNwsl1siQ1VGeJpNefyy3EfAyftc1iGEAAIalst1k+4qUsRyJomNnFhAMiMz8ED7KctyFVxDMhKDGdb3rzQDf06DHJEllqJMBoi50J7gc82gmB6gsX4xVNdGsBCFh1nftI9zEE3XElM3M/FADZtzIA56bS4Ss3za6oKLC9ai/1hiJQu/hU2lGvh20oPhAWERQmemSTkPeSxfLKljjcVvHT9s3ELexE+W9qStgGFZWO/RCTJkPop4AP6oughpdoQGTshz3GwV28QEjKVsrOy8+H0NPZjfW3zxYM0PkwulWdaP6mbDKpEICIWHOwgbpX6VTgidhqwscRMejjpZ6ZhptUPframHMMSZaCS1Jax+PMyxhN8oa/ZBrJzMBnlHp2DCZOgT4cEL+daXbvuIwOJXT5STmFoJHzDnusqY/bUIi16IjAKJXFg6/Vg6xeWEDXQz3zCJQKKwekIscTkhEeGng2QIk2f9TmSJ7IS+6Jvcv9PSk+4arcrVyax6CY2JdTI+uCEkTMpwe3pWsm+g/kLfvFj1sHw+UXogolDoj7Hu9D3EdUT2mEmWrPuKrGBEJBCiYF0iy+fu0idEqzJet8ql3WAOUSJqUhxHWggbXLZIrIThZpJ5X2BlxpI/BveoSN70v1afd+Vh8+kB2tuAVfMprQrgIocLzs7auM49jItHxAkXIvQc9oRIBsL5rZ2e3HBfQ1IDuUtb43FPCKFa037hbIYGJya6tLU+iQ/1/Co9PKqx5zDdlwEvJjppPNlz8KXawmQVcojP990i7fhIn6F74iLdYyur7XWdVKADVlKGRJ936SY8PzL7h2Si3+wrfCHhz+h+W011YCnfUfhOlEzcI4TXRddsyHxLVvrKpO8YD3eXrF+rHEJZMjGO3/VSW3FRvFcGjff026a6Fpt1VWNbHDs/UFs31+TmH/1ntQmjRrVJbeE5ONNzQ5mzn4Ncj0X7XZX3tMbHfVV+NPrUNs7F38NkUPXhckfiPrtJOskeP4jugr/5bLmd8fyQzvCz74oPvXTCBlTCOpN4ToX9LfrPhubwDMrUp/IwLj8k3I/VBHxT6SXsOahi0lrXdnu+3EfAyftc1iGWXnznILr48Z0jCxgx4YfoZmYmzU2aSYK76KYmAkmMIsHAjDVkGIN1RoqKI1Ta9vjKZc/m67FdYRlX7cg88KeuG8SCD7lSjEYRY5Vn0iTKByMGTqzVRJNoovZMYKlUDwjqyo42A+0jvCMD2mHKz+a2+2SVYICFMEKwsTTiW/2EviNEHC4JzfTQuEEk4Txdz2CKRfhUwpapfT/pwYLfZFXWS9qAvnYV1rhnRGIRHlgaRI9VGVhLe+v6P0QoIIo8OKPlK66M1GXCk626YMkUBjfroc9DZE29TtCEjbZjfYYQ0I/wqeVBC8FCLvoODwo26pIH8l6nyYOuwzp2qPBbiYdKhp9pXbsVVv4LhMmauv5hyUn7wYTNXxBT0s+sFinxiUhAWJ7fUN7jtNJT24ZVrsPySBjGK4XLNrqfWF0Ap6q85geoLkjUhmmLP5uK++k7JieLYP3VdW9kuh6kG8qDfXVNfoYLQ/oc1kIskWwyrROWETBdhwvLN5FwpydETGQhk+y7GCl5iCMdIpzoO/yYkZk82SsHkJbMcQK5cGkIbkjZStJvPYQrKx3EQc+2TLJREV2sqboJ40cZTA6JUkNMdvKzxwKLfQiPmU6QdELUDtK9xv1Jf8NqSVSh2pwLwJUNiLhQsCH1LE1KiRRExKTexMkXHm/oXtpKMuCvj6W5j/ovEUHOlQsGm1XZAMr4EA+zQcbtJT8bITlnA1e2VdTe6NcN/ux5qc+HXmin2hLGBvUtYpVHfOO9fp/aw29sWkUuVhJwGyHkINGo4vhYl7GBPGFMYTzOIHjZ43Hwh6ce4cvK1zmqF7KOO8yj+ozFnz0VJeoz7DVgzIy+8PhnE053O+W/Tnk+kazBt1y4QxyJ2MI4y0SI8TOMzWn9Z3c9yuRALJ5TWMnRIf7eRTWRd+XjOcgm2xhthnYTbWZo1nMw9jPOSMBnnT0Gs2J5BzcmzGukJ4M/CAueCzEYQHge6zdiy3M2CP7qs5yEAS6TuCFdKFxZablLz6AQ4lH1c5+FM1mUGHfD6k0WeWesIwY/19wheYJ7p6e8RqA+x7G8BJLBI+xi16DBknRMbfhOnzkA5VNZX0MkCL7TQMbBDUQ8+QGLlW5KbsPgV6g8O2M5TS8vhueCvj9U1pIH9JAKy6RpK2FcMv1UNzqbpvDHDi4gWKmzNMFAzuYYruWBm52C3PoNGeKQEB4M+kzumvy0IRG0nWtjycG/PO360EsDPQNUiGqjFxEQNlO4PWLih+VwvRbRgPaZrDcx5jEY4et7jjBiGbSqZXgGV6yFZxKeUO8hJvjfhnjVWCRor77ncBD+v6X/R8rqeaUeYhwM9SKWJkhp2or+iR4qhGsMG66UPxyAlC4jbm5CXxDRU9KbIVtlEEWI3Xaqm1cMSRh19YH087jKjyenBr3qFXwbVT//sx/clbqWHHHyhGUfgoovPZZmDhJ6QeXiNkJdREg4j3jeabLP/ze1UXQL5cMFhogdgQSm2xUnRGAZfIxj/9BnNkgTgvFuyHt6STe7H6Dv0M/1e6ZrQ+xf9LutVW+I0522mkZM3pPc+G7GRPzxrtLLUrU8HGO/JIRntDgS8i1srkv3p8p4zjGPvscqe5GW4XtIVjYVXyuf/pCUh6VxJni43FAmD/TQr/WC4LwuDCMhpg+/LLl3VEjRIIvKA7vsuwpMg2uHXnECF/Nn339Y3ogggRV7R8h1+h7Fhx1ZQtz39EWhz+i1rPJ9K5/xmJCLw2BOk/7pS+FMAMkW7kW9sGTeqjbeSrvpU7ivpX/D0k1YPrDhwK7rZAnPxAayFzaop/tpxKaL8r4kq27oU+n7hRWtrXR/V3U2AxiFcU71UAYPHybxkFsOjmon/bO/Axc9JqXHqi236/dt1L8vk9X4Mu47ZNa1rCYQ5x25wA8ZIEdMoHdWf9ufPp8+XIy+94vGEdwwsFxnnlSJTKHvp2XK1k0cy4pjX4rjYZo8xXGYSEsQ3FNEyuI4HMZSycYehgM19mA0gCReqzGxckKs9tD/2KzKJKQqAk/fq2qczZa1SnxVPnumjtS41F738vl6TjCmHsaKmtr8i7DeQvqaHv2w1c7jhdvt0usqIpREo3lE15+TjsBFxJQ9ZOHeI46z6bGGqC/RH77y/uO5k9bXyxp/uW+C/vSqPHtEMsRJCG2Pz01WDzFUZEZDO0H94Q6tNmaOjTEAAwcpsfpxdHpsXoDJSBZAYfNrHOeQA/XoRZSqlurLxoRVqxVEgwn3oPSxqsbaL3WfFWuSRfQZwv3S18I9rbJaKE+2+w8lZ/Zz6qFuDvlinDxW+O2r/knAiZBUDpOox/Q792HsA6EOng+4qab7EpvxOZBx1TRHqGrcze4X/rlxIuDkfQ70yg3FcjzuFITbwvITb2SIyWJ6IBOLGpBZeh+qAYVBhmgb+I3zgOPhTNQNrKj41nEia6YbDScnYiWE+LGZ6fH0ph0sSHzHwM5hFMGyrc9YIrFwRDIR4j/remIhYzX7SvVHGcNDXi8iDeBCgrsE/nb8/oMejtSFuwA+rVUNUECHtRIKxkmD1Es+LFyPQ6b0OVpO4sYcToalzeTjAKaBwoTT7wJG+p6HNpYHMCJ6QU0nrFI2/q5HyweUBycxeTnICiywnuCbzsmF0U0Hq8Zn+i6esMoDEesRGwLZ+ERZMe4vqx29hRkYgXuwIOk9p0fiZgGWuDzh0gPud6j+79W21fQQwPWAhz565SRRXCJGUXbGA4OJB8vHP2ABVnvjIVhhLFc+LDVB13qPFTT4NuvFZt9V9CBdUA8T3BaI+PAk4QX1/nm1AdLGRjpk5TvkHcXkSe8hKUR8eRwLtRIuBzGSA0vhrVUW8sa6WIVYQXVhDSbhpxv7AX0ffbHZcmHJHyzKSvHBgwxY27AcR0xoP1ZrXCLYFBZOcUzLSkSVX7g/0tbvqkgMdRPVB1xweUF3fBdP2eSaEn3GzStgJ/niqZXkIS7+1iLdrEIQ1YV+gjsIG1/Rf4z2wwZaLOGTIKV6zbSxTr+xhwOdc/bBVP3HPWOme05ycH+DKdE02MBZrX9v+h5EdiZLMboPuiUyU+a9Cr4Q+iVVH+PKTJMpsNF9R376JCelQra5F0Pf1YtIIbjX4SpE34j6ZLyhLVuLxGE4iNjgl4yFmOhSRNiIp6aGdqPrjO+QjbGKQ56qaiv9BTy5BzsJv+BapoT+iZ/P2RZEU4LUcj4BesGCTyx7/JFZxcIKihycIQA2uCIECz51p3UJSd5e7WSFhxjquDkw6WaSy4pC5uoh1zF+Q/pbq52cYpkpe+VYJr3gnhf7EqsAcRymr8Wxgb0irAxQB64pMZpSsICr/G2EL21hdbGz8nHPowP6E2MQY1/2CiP9AjkZZyfoP9ZXXKayiWl8FoFvZ5UXwrGm8WUlEHzxOeewIlYjcOFi7OFUcDZsstJJQiZcbohDHlZZ4nNF1zGZeljlx3GWMY59LZzGjAsjqzeQYwwgcexidavyHk0bdKiD+yOMQ0xuyKP/6BZdxChW8b6uGFgSYdWEfJljI7qgfAxETE4xpDH2cFhSwD895vIffMN9oTxfc1+oWII+8D3PK04Op88RB56+Xq5yfpVs13DSrjAjX4goo+uYALVVv2DSwwbUqA+ep7SD51E75UEP1E15TBxPEznnHqYfcNYF+XnWcE/RR5ikx5UMxo1W0gOx5OnHlMPK1oWSZ7+02xShjnG5qm2lK2DoqVEh4OR9DtTJQx0Cwmw9DjDR35MZdJXLdwyGesWHCGVwAMTx6YMZqhKHhzCWc27mD9PxXxnEIqlg0DxAD7mYIKtxAkAefj8o/q7PUcbwYNDnSsulPnMtLx6Or6Qto7GuzOX4OCiykdPS8XXDtZILUvqsBvnqEm1BrivTPtv/yZeFUU0qYqBjwGM5kxNDZ0r6DXniwMZEgMGZpceZdBPrSw/0yAbp3E8rHqSAf/o3BloOnsrEOvQD6RCS/p92Z5XNdSFEpQZjNiZHf3Jkq9SZ3rOi8nFW/eAP2WCFIPY3HmpYxirlTJNhdEvbIS0vpPWIfnjw7Zsul9UgNocyOTwaX2xSRv+grpNiXfop9IN0+bQZIs5JwfE6+nT0zeY/G74IC/pMdl9IYxIxpV0cXBOxoJxsv+TQHl2Hr/Sr6fZA/PiO6zMnDR+qL+AuELDOyEO5hPBko2C2/iEK8X6ijbeqX3OibJUpjRETIw57IWXfc5CKw6oYF6ouUA9s1UlUI84riClT9nDKpH6o7DNVFZSWCwvo/mkdQ45ifGtIxkkZ40zmfR03xXGoTU3YUG1mu/8jRkb/yfwNbCHkp2T1F8YRXncJy7vSWGa2mwkV/u6EyqtM3It6xYl9HJfoT0x6WIkkvGtmfvDLJO78hs4Zv6vq+7G/QbRi/w1y6X7BNS3eQ2Fs0ItE3zo0YxyG/Mb+GSeu7F2Jp2Jny1dV9BXkQE7cg27JHGfT/SGWEZ9FBBcIKd3eiC9uLhzaR0Lm5+I9mYULGDLGHRjbQf9J1wVJ5BnEJGemlNYHMsTnzUxjTMaYxHXk4f7IHofY1Hl4xtia3bfieJU5NlY+B1UmE4WDq8GfOpkk7p/ZLsnFRIJAArHPo984KQ6TAgnBnqNMTMnDCmw4uRv9ZIwxjOG0o/J5nnE/hHDJNWBIOXGrPXUwAeBAMVJ8ZjJJfUl9kgPFsvWcjZd/btwIOHmfA/3y0GDYzjw8JT5Ish8U1VVDfm7oqjbjZF5DvsrlwvQPsa7s77OvC/6P6WVefsv2ic2Wld+je0Isqzr/3rpcW1XbQx3ph94cqCBcGvCrQ1k8CKNVo6Y6kY2BNtO/N7Y/+/uIZ4y5XNe2IEt17a9J11X2lVnQLSQmu13hAV9FGVXVFXGoqu9nt31WMKlLX6DOoL8a2lsTdshXV/3XJk9N/Tfc09VgWtM4kH3P1eVezS6vpjEpW6bs8uuCDdfUBZu6yJWZp6pxhN9npQ/Nav6asIrYVDUOzurYENsZrqP/zmKqqq9lj8e13Y//0VnGPZQpDuVU97wIz7paxtmaro/1VHd/hDGxGrkyr52V52DmeFVdu2pqU1Uy1aaP7GsydVUXDCv7XhbWs8otZrGbefYcQ8DJe44pzMV1BBwBR8ARcAQcAUfAEchfBJy856/uveWOgCPgCDgCjoAj4Ag4AjmGgJP3HFOYi+sIOAKOgCPgCDgCjoAjkL8IOHnPX917yx0BR8ARcAQcAUfAEXAEcgwBJ+85pjAX1xFwBBwBR8ARcAQcAUcgfxFw8p6/uveWOwKOgCPgCDgCjoAj4AjkGAJO3nNMYS6uI+AIOAKOgCPgCDgCjkD+IuDkPX917y13BBwBR8ARcAQcAUfAEcgxBJy855jCXFxHwBFwBBwBR8ARcAQcgfxFwMl7/ureW+4IOAKOgCPgCDgCjoAjkGMIOHnPMYW5uI6AI+AIOAKOgCPgCDgC+YuAk/f81b233BFwBBwBR8ARcAQcAUcgxxBw8p5jCnNxHQFHwBFwBBwBR8ARcATyFwEn7/mre2+5I+AIOAKOgCPgCDgCjkCOIeDkPccU5uI6Ao6AI+AIOAKOgCPgCOQvAk7e81f33nJHwBFwBBwBR8ARcAQcgRxDwMl7jinMxXUEHAFHwBFwBBwBR8ARyF8EnLznr+695Y6AI+AIOAKOgCPgCDgCOYaAk/ccU5iL6wg4Ao6AI+AIOAKOgCOQvwg4ec9f3XvLHQFHwBFwBBwBR8ARcARyDAEn7zmmMBfXEXAEHAFHwBFwBBwBRyB/EXDynr+695Y7Ao6AI+AIOAKOgCPgCOQYAk7ec0xhLq4j4Ag4Ao6AI+AIOAKOQP4i4OQ9f3XvLXcEHAFHwBFwBBwBR8ARyDEEnLznmMJcXEfAEXAEHAFHwBFwBByB/EXAyXv+6t5b7gjkNwKp1L/tTyTMeE2davprqaJis8ICvcnIUxtaypuYPt3CFc2a1e1ayqfezFTVd7XVXR+/Z7c1W676qKOqMmJ7qW/adEukyi1VWGRWpMfTrOA/t+Tzch0BR8ARaGAIOHlvYApxcRwBR2AeIDB9hohheUZFSZHFAivfZE1LLd/dks+9a4nR480KRODrkspVVnGRle6woSWmzbDkG5/Vfi3XzJAcprqbarJAinIxeSjQ9/MqlUmWEmTJSBBoJjBzM00vkR7KhD3tT1n5KktZauM1Lfns25YYPrp2DOembF62I+AIOAINFAEn7w1UMS6WI+AIzCUEZpSIJC5tZafub6kluohAl1jB429aYY9nrXy5xax8+w0s+dbnZsNGWaKkJFjSgzUecZo2rRBq2rTK7+JvqTYtreSGUyw5fKwVv/JhsBonSksrG5EqFkFNpgm5SHv5+qtY6aUnWuHdvS359Nshf9mum1nZ8ftb4VX3WAEypJNKUt1NzErLVOa/MvFzWCUQ0U9Ipkqrf+YKApOAtLwhf1KEXBONmBLIsvLSVnLtiRUkWpMYSxRLhnst+fIHFe0sqHhUJMpKVUdaFqzkFTXqb8YERJOXhFVMjMKvTZrMvCIRZdNPZftsY2X7bWVFh11myVFjLbXoQla226aWfEdt/2eEJhQlof6KstL1lpSm5ajQSyUGs7pSUomAv3EEHAFHILcQcPKeW/pyaR0BR2BOEBDxs5bNraTXhWatW1vBA89bauGOlurcXgS1wJL9BgZimxg7yco3WsPKV1vakr8MsPI1l7fkl30t+f43ItClVr7WCla+5bqW/OF3S3VqZyYrffLD73TdRLOJkwOpLBdZL9t7K0stvagllK/g5Y/EVmVlDtb8hCX+Gm7l6y1npcX7WPEz7+irpJUds5uV/28lSxw8yMoX72plu28m63ehJV/5SHX9JnK7sJXutbklv1e9yyyquqZYgVYJbFqJlR6xq9mEyVbw7DuSfXUrX2dFK3ikjyWGjdREYVUr33wtS0i25DNaVfh7uEh12tqvFYDUgm3Unm0s8eXHVvDkG3L7aW721zDJt4qVb7qWFfR6QQ1KWenhu6qd31jBh19rArSMlW63fphQFLwokv/rX2pDylJLdbOy7Te01AItLfne15b89jcrOWIXS/7xlyXf/tLKt9vIUl0WtOQXP1npKftaap01rPSyCVbw0luWGDRMbdXEZ/zksDJSvsbyVr7Vuqq73JKvfWoF3/8WcCkVLkneL9ddmOvaFz4wmzx17q8UzEnf82sdAUfAEagnBJy81xOQXowj4AjkAAKybqdEzlPdu1jin1GW/PhHS/QbEFxksJKX7b2lCPQeVvDaZyKZ61vpOWdb4vO3REgXCVbp4vUOtcTkKVby1LUivK0t+fUvVr6xLMVvvWnJD74NBNfkgpKShb30ltMDUU38KvJ/7F5WvuqTVnTRPcGaT0r8NcQK7nveyk7YJxBem6FJwaZrW+FdT5u1am4znrtGbjQi+yKuZUftbEW7nBks/6XXXiSS+7OI+hRLrbSySPJlVnjH01Zy2TGWHDDECkW+y3fa2ErPOFZE+GMR4GWs5D5d01/kWpOUxB5bWNG+56r9I/+1wOM2YyL23/9hhc+9L2t+oSX+/EeTFxH0S47SBKSrVg0KrWzPza143Q+sbINVreSxy8xGjDVr3tTKDtnBinc8Lfipz3j+Zk0yOqh8Wc5bNLXEwKFWetOpWt143ZKvfxrylm21jhUdeJGlFmqv9k3VhGVVyfenmfRSeu2FlnzzC+loIZvx9HUVrkWyqieO38cSO5+q+pooz5WS7yvtUdBqwworWepkYXBr7wpXo3nlq58D3d1FdAQcgcaJgJP3xqlXb5Uj4AhUhQCkVJbaouOusdL/O8pmvH2frNeTrPCeJ6zo3NuD5drGy3oe/NFFsstHWdHJN5q1b20zXrlfRHFxK8dKv2h3K972SEv8/KfN+HFZsynT/61N5Lx8qUWt7LAdLdF3kCW/6mupFZey8mN2t3JZvVNrLGfl3ToFy3PBC++LvO9nZTtvXGFtLmxmBQ++LFeSrWVZX1WW88cr3GkOPNDKDt5BZF8WcJO1/dHXrPCKXjbt71csJct4qtfLFT764ydVyDFpilxORKwLZc0/fi/J39aSIvWpZeUWtNWOVr7FCxXW9FT6EcDG0NQM1Ss3lh030gSk1Ip3PcsKPv/RivY730qevFpYiJvvre++/9VmPHK5pbotbgVviDC3ba0Vgn2sbI/Ng1tQatllrXjrQ+X3/6nIe3OtaixoFlYkJBMJGeXrXvDm55bS5KX07IOtaM8zrOCnP6xEEydlDIS97OgDzOSK1GTZ3SylCcKMn56x0gO3tYLeWhlQnoIHXrLC256swGCzNc2Y9DB5KsjaAOx3giPgCDgCjQwBJ++NTKHeHEfAEagBAayychcpeOlDuZeISC/a2UruPk9W6qOs4Obe8s2usIqHhH/6DLnAyJUmJR95seHgwmItFEmG9yPGVFiv5cM90+ZSCKSsw8EC3KxIZL+DJV98X2WJ4DdrInIsl5LFlgjvC6/oaYmvfrCyA3YI9SV+0EoALjEi6nh545KDBTvZ+8kKt5Tg6lKuScMAcfgp8nNXdBus0vo2kSRiTtrPXJb7EKmFNiBvQqsBXTsGd5nkE4+ZjRNBlptOZQrRdppYQU+tDpx3h6XwUxfZDv7+YzQpMLn6JFVvenKQonzJkVpoQW0sHSNCLez+HmGpNZfT9/J5l/tL8JXXKkXw/U9bxAOt1kQoSMkHXIhUd2KSMCQFq3labtWRYBIi634Cf3/57bMiEXzyhX+irzCYKkzlCgQG4dpZCA7k94kj4Ag4ArmKgJP3XNWcy+0IOAKzjoB83lPt21hJzwstMVQbUoeODJskbeAfIqYigfKHx9obSC+EsamIJsSwCRs8W1uqVTO5yHxhdsE0K73znGB5T3XoLNL/YwV5bNXCrJ3caeQnn/xcFvdOHS0pwpzSd1j8k33/tOJdTldZKl9WcfznC+TvXnrVJfqu0AovvtjYQJp8+ysrk5+4lWiD6hDJ2K2zJeXGUrHRtFUg/iEtoPetVeckWe01ySjfZiNtmj1Nk4FtKkItqr1EzilffzVLQNiZcHRvKvcalVVJliHREPnmVr7hqlZ68r4h1CUTjoQ235Y8fKn8zeVTXlSkvQJyv9ngcPnFv2XliqxjU0SoiQqzWHFwswmTmWP2tRlPXqmVhb5hklHY6yVL/P5XcEkqEUkv207XEVWHycqQUap2ASu5+UwrvOWR4D8vBei3RNjEW7bjplbSW1Z+Ji1Fmly8yEZgBFceMID8g4Hcczw5Ao6AI5AvCDh5zxdNezsdAUegIiqLCGQBvtdbrB182YP7yu2ybE+Wlf2XPysiv0xRvPcf/7DkC3LR0CbTxMixlnz1lUBOC7762YqOvtTKd9nEEvh8T5S/PNxXVvDka58EazHhIosOuMBKTzvAyjdYObiNBJ94SCsRXbCSk2Slp77kBqsEX/mwGiBSywZQ2/98KztULi7rriyr+yBZs4eGCULyVW1C5b3yJZU/MXBIILSFF/ew0hL5tojMF4gwp5ZcxBIi14V3PCVSrM2fu25iJut78pt+wVpeuVoAiR45TuW+HGQr32xt1VOkycePcu/RxEQ4FJ10fRC35K6z1R658/R+LVyPm01q7RUt8VP/gFGi/9/ypz/Tyg/fWS5GS4SNurjJFP7fHcJC0X1EtME61WGBCvnlNlSw8sOWWnkVTaK6WFLtTL76qiYwmnQ82idY2akjIWwKDznPCrRxt3zlpSp0waZbWfXBIPn7YPd19/vbEXAE8gYBJ+95o2pvqCPgCASLuvzZC257PLz+TfLVlqW9sIf8wHs8Jwu3rLwPv2IFD70UQh1a3/5WvP2xyq7giK1bavPpMmZEoVlpKRnCZaV+9eOwkbXopGtDkSltLE1o82jR8Vdl1JEOdZjpky1LelIbOot3PKUiHyEZCSkpUlrwzNvhVZmIuy7SX7z98ZX5ig44v+Jn1ZcUgS7e++yZlax2QPgLb1dbecVEHbgAIaves4JQvP3JM1+LLLo2RJ/RZlVS8RbH6TrivxcJm5fDqzIxKcEl6YX3wqsiVbQ5+d43VvyeNphmJjCSS07RCdqYSyKEpeor3v6ECgxUf8H98s3XK6bgzsPqBbpAPq0uFGuSEzGojB05c03+yRFwBByBRoWAk/dGpU5vjCPgCNQJAeK1Z/pHxz2OHJaE3zsRYSCQ8XvcMyD++JETZ1ykk/CRCUU7KdrnXIVrFFmFKEeLOkLg4sKGUKztXI8bS1UJt5x4GFSsDxecTBn5nogwbKLNPDypidoRrwn16RU/B4f1SKAz2lvVfs7QvswDmfBJT2cMfulpwWlPJVbVlJktN5eCa6U8+hyxp2xemafKRv/1cF0VdTD5Sab3FJAnE4M6Kd8zOQKOgCOQ2wg4ec9t/bn0joAjkI0ApDPjIKBAAKv8rmroUooEA9EO/ttEnYkkNmzqZFNkyoquuL/y4sBDs4k730FIRURTi3fXBtFJFRs/qwtjWBWhTvPuUBFlabNmql2binKIaR7kyWpD5mfeh3ZzoNS/M5XwrvKwqYwDlfD9ibHfMwvOLjOzypl+0wdNLioOclKS33yQO6aqZONAJ52wGg6BCpOPjElDVddVfpdRWHXY+Z3hCDgCjkAjRcDJeyNVrDfLEchbBDhESX7bqVV02NGggcGvGlMvMdRTq65q1v83hTj8LB0Kkg2SJDaQYgVWfPYLjwiRWYr3Olf+2hNgwBWRWUQycdWAD5cv0tnKFS+dw5MSvw2sINFY2HWwUEVxFVZsNsfOePGG4PpRePWDQY6KsvhVeeOpq3zGqk4dFBa+r5goUC7ku1Qnj5b0usKKjrjQCh9ReMRIwLMVjYW+RLLQJvmMlys0ZWoTtb0ZVnO5yAwcFDbJhhjpCh1Zut0GFW46HLTUXxtZw0ZXYqvrPy+ivMQTVCvLTmPGRt44IRHubKwt22VzS3yjA60++f7fFQUOp0rHt69sHyfFLqmDqHZQnPwn5MOujblhUpFZR9o1piJ0p2RKYKUHY+ESJ0xgFLDje2GmjbVBfvIiXywvc8Uib28Ob7gj4Ag0BgScvDcGLXobHAFH4F8ERBJDvPLDT7bEhJ+seLm9FGllgpXcdoY2UW6jA4AeDhtWIdZs4AwEdZQ2W8r3HNeYgt6vK664rMYizamlF6sghTrB1JQfP3abMFGbP0Wkb9TBQAveqJjrirE+UBFlFlU88wUXqLDWEypx9Dj5wWvD6CX3aSPsgIqY5yKrNmpcRaQUTnLVBs8Qm1zENNWlQ4U8YyaEyC1hMsGBT0voGiYHRL/BRSSESsxKEFhFaglWbxFeTiY1hXFMvvyBYrqvY6VXn2/Jd97URQor+X3TsOG0fMUlKg6b6iAcRIbLDttFsd1PD1F4UvrNiMajCDXEqA8TCDbGCqvU0ktWhMIcM1GntypaDBFiCPdIfHud+lpy4xXalHqbFbz/VTi1tmLVoIVOslX7aLdi6SfYYMpm1H231iFQF1lRqSLsvKaJ0AB0oKkKewnA5w/lI/a+NrqmdJqqaVMsJ+SSJ2DEpAc9UXYXYcdm4WGjdcCT5CeyDhuK5bKTWkkyS9YQC98PcfLRwhFwBHIcASfvOa5AF98RcASqQEBWZZuuMI6KcV6uA5AggYEcp3SKJzHFp0+30nNPCOELE5DLaYpmct6tOgX0DSs9bs9gQS54+UMrueMsK19lBZHKgZZaa3ltYu1jBRfda6XH7q5KJyqsog5Y+t9qVnzQxYoXf04grxBUosPwXUIxyPm+8KoHNJGYZNPfvrOCUIrgpxbrZoVn36RoME/oJNYNrfTyk6y8k0JKKjxk4XUPWsEdT4awiqX3XyKCrHjmg4muorjn4TTUjBQIrH7vuKCV6oClsq3Xt9R6y1vykdfUBkWtYTKh01ND9ByFk0w+/55IfpmVHbmrLO9LW5M1dYiTLNTTP+5tZftva8k+n9iMzx+zwuMvCysGM9683RJfKMLO3udY2cVHVoSwxG1Hr6J9NSn47teKiQVJ+wHkI1QRQjKdEmB98PZWcvHRFafLyrpecP1D4RTVskO2V65RVnLFiZbceBUrOuVGKz3/MOlsE0sRWUfRaooOu9RSHdvbjHfvCrHkIfWpjh2U9xor1EFNpbtuZqVXnqJJjsi7ovAUH3+dQm9qY60i6BRvIx3vvrmVPKoVi11Pq9hIW92Khd9IjoAj4AjkCAJO3nNEUS6mI+AIzAICxC2fqvCMr36i00m3Da4ghGEs3269Ct9quVQUvPCBIrSI4MuqW3rukVZ65oFW8NRbFa4WOtEzJCzebVtY4QF3W/leW8iav7sV3iRie8HdslpfZ4WX3W2FhDScNN0K7n3OClorVvpKS1vZyYeHiUEhp35ySFLw51ZZWJPls1547p1ygbnYykVeU7L0l1x7kqzLC1jRZfeK0O5kJbfIAv7+N1am8IqaXYg4/5/CRu5kZespjGOmHzlEXhb6kitPsPKdNrKECH7y3W+t4ApZ+xVbnbCTCcVhT3z2raVWW0YnmO5tyT23sKIDLzTTAVU2VmSY1QRi208ZU2HdlitQRcNx2+EffkKyrst6HiY7fw4T+X4gTAqwcseoNdVpJ8igmPdFl9wbZC87Zi8rvewYa6KTUguveViTm0us6ERZ6xVms2yXzfT7IVZwZ6/gRlN6+dk6IfYXnQ6rqDvSCeS98KpeOvH1moAHOi29/UzJXmLFGx9VIRMY6ATa0htOlQVebjma0CT+/MsKPvnhXzeeWehKntURcAQcgYaGgJP3hqYRl8cRcATqAQERTkINyvpcev95Ogm0ixWfeZuVbynyi9W7XSsrO2g7WbY3qIh5ziE/IvjBjxw3kGCtVpL/dOLn3+UjLzcbiK1SSm4YwQKslPxtsA5hGmGla61opWcdYtZBhzpNlhVcJ4ByMFMg2pQVCTehId/5SjHfvxbJHFrhutN+AbNFOoUspUfuUuGCwgmq3btYSt8n+vW3QvmPp+QWUnbEflluH7oINxPFPk8t2c2SH3+v13eKr/5Hhf9802aB4BLSETo+49YzrezE4yy1jDbccmhTOiwlseyDr7ti1VckyYwPP6fCpuVPjBxjhafeJFeX7VXG3mHCghtRQu4p4QTWzMS1pOAvryJYETha14xT3k5aAWFCgFsQ5F+SJX/sb0npoRS3ItVd/r81Kzba9v0phLIM7jbEdNdeheT7X5v9Myx8V96pvXBZyAruVujPz0TO0Q960Qm6dtaBVqJJQmqNZbXvQSsQkt+t7jOryT85Ao5AbiLg5D039eZSOwKOQE0I4Gst3+jkYFmJb+wtP20RW534aW1FqCHvOhAIy23y0x+soMfzOuHztPQpqioUUhnDOvKfEJEkwh1CUtlIip+6SGfZZmvq1NQ/RDZXt9SaG1nBDTcFAly2/Ar/XpeU1Z2VAAgrFvgYFpL3vHSIUULuLKmuIqE399aigGLOczjSt78Fn/jUeqtZiVw/sHqHjaOZPtuUpclG8b7nKXTlcsHtpfQG+fY3le/+nU9bYc8XdNrqjpJJPuuc9LrGinK7kS++JhwJDo06eG+R6t0qTnstamNJ7QUIlnT5+ac2X9PK5fKSWkjRdxYeLpegxUTmdSLsYzoAaolFrPR6HVT13heW1KFVISQmKcgm+VddWi48m1RMfv4aGk58TTUtsqJrH7KyU/aTn/1yFSesapMrJ8uW6bRW/OsT3+tQJ0pQTPjku1/KrWdxS3z9S8UEAl1Ef38R+lRCITs5GKqf8N95Cyt9QyffKl/yt790wu2fYWWl7KiDhO9QyaxDpTwIvI8ZjoAj0EgQcPLeSBTpzXAEHIEMBLRx0eSekhIRLpR/dUgtW4TvILLJ3xVx5Rb5eMv6brv+z5J/iCTHaChskBxLlBklrNNYpUlTZYUeL391EebkT7/Jd/wtbfKU77s2qRZc0dOS279uZXtuLveMH7XZUxsto9/3WF3De1xc2HCJPz5JpD0QUvnFFx1/rZVcc6qVyn2G2PHJd2SZV97CS3pYiXzeS6/T5ls2b46TiwuRVTIThFnlQ3YD4e3WJbjQpFrKXYeJiiYsZSftFTbhJoaN0+mwl2hSMNgKhmpj50r3acXgwIpoM9fdFQ6F4gRVK58RTqBlQpB8Xu5Gqy0dTkwt32odK9tp47QVHJ96udikD1cKIiHb+BHaJLuule+wkfIVWeFJV6rsR+QCc7zItCYKcuOxkaqbTaci/sn35PpytizksqIXnXWLpS69RbjupOs3DJtiiz7UJAPs2eg7NW3RRz+aP0H4i468Qm5DJ1vJw5cGl5nio64INL1Ah22VHbWnfPKlq5+0EpE+lMrvE0fAEXAEch0BJ++5rkGX3xFwBGZGQKdwFl3Z0wpveMQS40XECSlIwkK93uFhsyYEvuic261QlmAiwgTXE8U457fik64PvuJYxYsPuSRsnOSU1cKHdOKqQiwmIPcik8UHXiR/eVxjKny/i3c6LRDmhEh5ofzDExBZvZqsuG8g5Bz+1GS1/fVeRFTlFR98cQWBhYWKxBbvcnIoL4HbDpMGpeSXP1uTjQ+T64hCVGqjLae7cpIrJ43OlIJVumI4h8AW3P5ExWFOslAX3vaENna+XOHuo2uJZkM894RWCIrOvFWbYx+uIMK4vxCtJqwOtJZv/92y3j9pien6TvsCqJ8Qm4WXyeUGq/lYTYQg0+RXQqbkN/2syQpyj6lMap8mJ0wuCgirWVrhjpMCn/FqozAp3vl0tYt2Cy/VVXhxDyvUqkFKew8SEyUvG4z1vsmqwo5JENjtcU5FDdT50XfWRKfOBuzAfKyiAbVvK6s9bk5lltQm5OAClI2Z3zeOgCPgCOQoAk7ec1RxLrYj4AhUgwBkW6Q9UYZPN24v2GErEps3g2sHRFeW8ISsz8GlRZbnREqWcIgooRrD5lLlUWjBcDX5RfLDZID3uNbgivKPIsBA9PluylQRXJFNiO1UEWG+Vz5CLwa3FL6nPt7j7kLZOLpTJ9FaRIQTk+RLH8zG6TzRrYZ8XD9ZZeE6El15qoKADbemV3DtUcLlJNYFFhzEFH3O46ZT8tGmcv0uUp8YKl92QkWyOkBse4g9v4MT7aFoZMw8NZYy5VaTGKLfK5MyYvFGdqLspA+6YiIQ8KVMEfJA0ikv5FU5uMME5/W0bzyn2gbslF/5Eljho15mwg6XJsX5X3MNhcdUdBlNuAqfUIhMJjIeItKHDEfAEWgkCDh5bySK9GY4Ao5ABgKQPF7ZKW0lDl8Hgpz2Z8/Ml0lIM99n58+uYya3jIy6A5lOp8z3mWVH8lyVzJn5qvq9OsXHSUtYRaiinVyX/Zus0wVf/mIFK8i9JR3W8T/FR5/9quoNk4OM9mbmycQ+sx3hMKiMjNXJW2fstFFZkWUKVlMITIXnDO5Ks4Kb30iOgCPgCDRwBJy8N3AFuXiOgCPgCMxTBHArgvQyWanJwj9PhZrFyuSOE/YZpFc/ZvFqz+4IOAKOQINGwMl7g1aPC+cIOAKOwDxGILoVzeNq67U6VgCS/nirV0y9MEfAEWgwCPjo1mBU4YI4Ao6AI+AIOAKOgCPgCDgCNSPg5N17iCPgCDgCjoAj4Ag4Ao6AI5AjCDh5zxFFuZiOgCPgCDgCjoAj4Ag4Ao6Ak3fvA46AI+AIOAKOgCPgCDgCjkCOIODkPUcU5WI6Ao6AI+AIOAKOgCPgCDgCTt69DzgCjoAj4Ag4Ao6AI+AIOAI5goCT9xxRlIvpCDgCjoAj4Ag4Ao6AI+AIOHn3PuAIOAKOgCPgCDgCjoAj4AjkCAJO3nNEUS6mI+AIOAKOgCPgCDgCjoAj4OTd+4Aj4Ag4Ao6AI+AIOAKOgCOQIwg4ec8RRbmYjoAj4Ag4Ao6AI+AIOAKOgJN37wOOgCPgCDgCjoAj4Ag4Ao5AjiDg5D1HFOViOgKOgCPgCDgCjoAj4Ag4Ak7evQ84Ao6AI+AIOAKOgCPgCDgCOYKAk/ccUZSL6Qg4Ao6AI+AIOAKOgCPgCDh59z7gCDgCjoAj4Ag4Ao6AI+AI5AgCTt5zRFEupiPgCDgCjoAj4Ag4Ao6AI+Dk3fuAI+AIOAKOgCPgCDgCjoAjkCMIOHnPEUW5mI6AI+AIOAKOgCPgCDgCjoCTd+8DjoAj4Ag4Ao6AI+AIOAKOQI4g4OQ9RxTlYjoCjoAjUBcEUqmUlZaWWllZ2UzZi4uLLZlM1qUIz+MIOAKOgCPQgBFw8t6AleOiOQKOgCMwKwiUl5fbjBkzbKH27W37zbayRZdfxmZMmWKfvP+Bvf/1l+G3pk2bzkqRntcRcAQcAUeggSHg5L2BKcTFcQQcAUdgdhCIxP3w/fa3w8852/5afmH7rSBh7VTY/0041Y579UM77/xzrV//P5zAzw7Afo0j4Ag4Ag0EASfvDUQRLkYeIiD3BpOlNKREIg8B8CbXFwK4yswoKbGjDzzYjuhxh53dZKy9YwNVfEX/atu6qZ22z3bWY/FF7KA99rK/hgyxoqKi+qrey3EEHAFHwBGYhwg4eZ+HYHtVMyMA4cjrVFZuiaICEXf5IU+drv95jYY3fg4QKCkvs8UW6mKHX3K+ndRktH1qQ1Uaw3tFpxpr0+wC+9nuXns1O+nY4+3Uc8+xwkIf/ucAcr/UEXAE5jICCTdqVYuwj95zufN58dUjAHnIy5tTk5bE1GlWst82NuPYAwXQFLNpM9z67jfLbCNQXl5qO7Zd0vp2by/i/keauGcWB4lP2R02xG7fcWtb4q477a9hQ61JkyazXadf6Ag4ArmDAMay6dOnhxW3ggIZjXIgsek+74181ejJyXsOdODGKCI3ZJs2bax58+byHEm7jjTGhma3SZaERKmigEyeaiN22Mimrb+hcoi4m0cByQf1z702pmwJ62zf2khVwf1UVX9KiNZPtIlLdLE1Vl3NJn0x3Vq0aDH3RPKSHQFHoEEgwPOWaFPLLLOMDR482MaMGdPgCTyRsUaPHm2TJ0/2KFlV9CIn7w3i1so/IbC4T5w40aYoEkZezaxxFZo02coO28km77SpFD/OEkP/Npso67uH8cu/G6GeWpyS5T3VcRUrXqCZSqze/yopUl+gMJI8FHmAT5s2rZ4k8GIcAUegoSKAgaxZs2Zhss49P3LkyAa/5wWOQHQsD29bda9y8t5Q77Y8kIsbE+KeN64zEHe1uWzLdaz0qlPMmnWy5Dt9rOjwyy0xapxZkd+OedDt50oTp2kS/P3Oe9iOT9yl8ulHWN+zSXy5rW5trUnfgfbDz31DHHgn73NFHV6oI9DgEMBlpnfv3mGvC24z2edANDSBIzfIG34wiwpwtjCLgHn2+kOAmzKvbkwNnuVrLm+l919ituBilvjuEys68gpLDPxHfEuRP/B79+QIzAYCBaUl9nKfV+zwr36zfdbsbo9bf5WCX2sk8OX6VGxnWAd76/EbbeS4sR4ucjZw9kscgVxEACIMae/SpYuNGzcurHg3dIt2XnGD2ehUTt5nAzS/xBGYZQS0VFm+RDcreVDEfZHlzAb1taLDLrXEn3KZ8UNzZhlOv2BmBIoKC2zUxAl2+Zln29UPP2Sdui5jD2tz6hibLjt8wlax9naWdbEZjz9rd/a6zyPNeAdyBPIIAdxmWrZsaQcddJC99NJL9t133/lm9RzXv5P3HFegi9/AEcDwqcgyqU4LWukDF1lq+bUUt2+AFR16sSW//cWJewNXXy6JR+SY199716bssYedctoZttNGa9nQhTpbi5JyW6DfYPvkiZ52/W232njtNfEoM7mkWZfVEZgzBLCyT5061R599NGw14XNq55yGwEn77mtP5e+oSMwVX79rVpa6Z1nW/mG2qA6dYQVHX2FFbz7hYlBNXTpXb4cQoBl5iZaxfnw88/tk733srUVUaZbN632aJ/F1999a4MUGhJfVyfuOaRUF9URqAcEGBvwcf/zzz/DRtWG7jJTD01u9EU4eW/0KvYGzjcESkrly5600mtPtLLddjUrnWiFZ11vBU+9aTJ9eFz3+aaYxlsxCz1NReBLdNrqzwP6W4v2be3Djz4K8Z353pMj4AjkHwIx2sx2220XXGYIF+mHtOV2P3Dyntv6c+kbKgKyclhZqZVeerSVHXOwpCyxwqvussLbn1JUGW1O9bCQDVVzjUau1q1bW/fFF7ef+va1UaNGNZp2eUMcAUdg1hHA+t6uXbvgMpNX4ZlnHaqcuMLJe06oyYXMKQTKFRJSls/S4/ay0guOk+gKzXVvLyu8/H4FANHhOTlyul1OYe7CzoQAS+MjRoywXr16BVcZt7J5B3EE8hcB3GQIC/vggw+G8YDxwVNuI+DkPbf159I3NARCLPfpVrbnllZ64+mSrpUlX3zOik67SW4zssb7RqGGprFGKU8MDccpxpMmTQr+rh56rVGq2hvlCNQJgWh5Z+MqZ6z4eFAn2BpsJifvDVY1LlhOIkAs9y3WsZI7z9WG1E6W+PAtKzrqSrPJOkHVfY5zUqW5KDQ+7127drX99tsvWN+HDh3q1rZcVKTL7AjUAwJM3lu1amVHHHGEvfLKK/bDDz/4xvV6wHV+FuHkfX6i73U3LgS0LJladRkruecCHcK0uCV++sKKieU+fLQT98al6QbfGtxkCAlHTOeJCg3JUrknR8ARyE8EcJvB2g5xHzJkiE/kG0E3cPLeCJToTWgACEDcF9UhOD0vtNTiK1ti8M86hOliS/zxlxP3BqCefBOBh/XkyZNDZAk2qHlouHzrAd5eR+BfBHCRYTXu+++/D8Sdyb1vWs3tHuLkPbf159I3BASmTbdUuzZWcv8FllptQ0uMH6RY7pdZ8su+cp3x8HwNQUX5JgPL5G3btrVVV13VvvrqK7e+51sH8PY6AhkIECqS8x023nhj69evX3Cj803sud1FnLzntv5c+vmJAEG1p5VYqlkT+bjrEKbNt1aUmZFWeNI1luzzsTan6hAm8nhyBOYxAjysmzdvbsstt5z99NNPNmHChHksgVfnCDgCDQkByPoyyywT3Gb++eefhiSayzIbCDh5nw3Q/BJHICAwQ4cwKfJj6TUnWvnee+iLKVZ43i1W8NDLFVFlks7cvafMHwRYGh8+fLjdd999IdKMW9nmjx68VkegISCA2xxRZti8zsQeVzpPuY2Ak/fc1p9LP78QKCuvOITp/MOt7MRDghQF19xjhdc/ojd+CNP8UovXOzMCPLR5WLt/q/cMR8ARYDxgLPDxIPf7gpP33Neht2BeIyAyZCUzrOzIXa30ohNUe1Mr6PWQFV14j9xkZIov8sge81olXt/MCLA5rVu3brbnnnvao48+Gqzwbn33XuII5CcCMVTkoYceam+88Yb11anLbn3P7b7g5D239efSz2sEdAaTYm5Z2U6bWOlNZ+rw1Lbyb3/eCk+9Ud+XiMfLz92TIzCfESA0JCEiP/vsM5syZYpHm5nP+vDqHYH5iQAWdyb0X3zxhY0ePdpDx85PZdRT3U7e6wlILyZPEJg+zco3WFWx3C80a7GwJT5/T4cwXaUIMxM9JGSedIFcaCbknU2qH3zwgYeKzAWFuYyOwFxEgFCRxHn/8MMPwwoce2LcdWYuAj4PinbyPg9A9ioaCQLEcl9hCSt54BKzzkta4tdvdAjTJZb4e7gT90ai4sbSjNLSUmvdunWILvHzzz+79b2xKNbb4QjMBgIQdQj76quvbgMGDHDr+2xg2NAucfLe0DTi8jRMBCDuXTvZjF4XWWrJVcyG/V5xCNPPfzpxb5gay2up8HFt06aNbbTRRjZo0KDgQuMHNeV1l/DG5zECMcLMBhtsYJMmTQp7YPzU5dzuEE7ec1t/Lv3cRoBoj1N1CFPb1lbS4zxLrbWRIkLqeGkOYfrkez+EaW7j7+XPFgJY2YYNG2Y9evSwaZp48tmTI+AI5CcCEHVCRfbs2TO4z/hm1dzvB07ec1+H3oK5icB0bUJtUmylN59u5dvsoKDu46zoxGus4MX3K2K5eyj3uYm+lz2bCODjirUNK5tb3GcTRL/MEWhECOA6w3jA2MDLU24j4OQ9t/Xn0s9NBErLTAzISi892soO2hcTvBVedKsV9HxB4SA9lvvchN7LnjMEiCzRtWtX23nnne3pp5+2ESNGeKjIOYPUr3YEchYB3Ohatmxp++23n7377rvWr18/t77nrDYrBHfynuMKdPHnEgLEci8tsdIzDrTSs45SJSkruLWXFV7zsA5h0m2jZUhPjkBDRQBrO+4y/fv3t+nTp7v1vaEqyuVyBOYBAljaIfB//vmnTZ482ceDeYD53K7CyfvcRtjLzz0EtLwYYrkfsqOVXnWK5G9mBb0ft8JzbheH129yown/PTkCDRQBfFzHjh1rr7zyioeKbKA6crEcgXmFAJN5JvF9+vQJ+188VOS8Qn7u1ePkfe5h6yXnIgKQcg1y5dttaCW3na21qfaWfPtVKzz+WktMnaHIMk7cc1Gt+SYz/u7NmzcPoSKJNsOD2/1c860XeHsdgQoE8HcnvvtSSy0VNrJzBoTvhcnt3uHkPbf159LXNwIQ93VW0iFM55u1XMQS336skJCXWWLseA8JWd9Ye3lzDQHivLdv3z74vD/wwAM2dOhQjzgz19D2gh2Bho0Ak/kmTZrYDjvsEKzvnLLKZ0+5i4CT99zVnUte3wgQy33pRa3kfsVy77q8Jfp/b8WHKJb7X0OduNc31l7eXEWAZXE2qULccZ/B6ubJEXAE8hOBuAfm4YcfDhFnPFRk7vcDH9FzX4fegvpAAOLesb2I+4U6RXUts5F/WNFRl1rih9+cuNcHvl7GPEUAFxlcZf7+++9gYXOXmXkKv1fmCDQoBOKG1SFDhoSJvB/Q1KDUM1vCOHmfLdj8okaFgDanWovmOoTpXCvfcDP5vA+zohOusuQ7X2pzqi8tNipd50ljcJtZaKGFbKuttgqbVkeNGuXW9zzRvTfTEchGIO6BIVTkJ598Yr///rtb33O8mzh5z3EFuvhzgADnVHAIkyJzlNyiQ5h22llfTLDC0663giffTB/C5IdZzAHCful8RIDQcBMnTgwh4tzyPh8V4VU7Ag0AATatMh5wBoRvVm0ACplDEZy8zyGAfnkOI1CiQ5hS5VZysQ5hOnw/NaTECi+90wrvfEqHMCmqjMJreXIEchEBlsbZlMYBTfi/+zJ5LmrRZXYE6geB6PP+7LPPhhU43wNTP7jOz1KcvM9P9L3u+YdAPITpxL2t7OxjJIcIzl33ibzflz6EyYn7/FOO1zynCGBlY1MarjO4zGBtc+v7nKLq1zsCuYkA4wETeMaDcePG2ZQpU9z6npuqrJTayXuOK9DFnw0E4iFMe29lpdecLrLeygqeecoKz7rVrJxDmIpmo1C/xBFoOAhA1rt27RqOQ+/Vq5eHimw4qnFJHIF5jgA+7y1atAjjAXtgfvjhBw8VOc+1UL8VOnmvXzy9tFxAQFE4yjZf20rvPk+Hp3a05AdvWOFx11hi0lRFlvENqrmgQpexZgRwlcHi/uSTT9r48eN9mdw7jCOQxwjEE1Zxo2NcYHzwlNsIOHnPbf259LOKgEJClq+2rEJCXmy2wGKW6Pu5FXII04jRHhJyVrH0/A0WAR7WLI3/+uuvwX3GN6g1WFXlvGDTFKzLyv8dPuPnZIH2/DtHbBD6xWWOCFS//fZbmMhD3nGl8ZS7CDh5z13dueSzigCx3JfoaiUPiLgvqkOYBv9sRTqEKdl/sBP3WcXS8zdoBHCb6dixo2244Yb27rvvBj9X37Q6f1Qm3mQlpWalJUSuSlmzZhxXX70s5J+hIFhlpQlLJFNhMXBe8SzqnjodMj5zlK3CopQVioxnJ+RadjG1STL+9lfCpunabp1S1qmD2ZhxZv31nVlCLhop7bmYP/h7rVKn3GaaqePttNNO9vXXX9ugQYPc+p7jHcPJe44r0MWvIwIQ9w7tbEaP8y218rp6sgy2osMvseRXPztxryOEni23EICst2zZMljd3co2/3SneZQt1CFlR+5caj/2T9hz7xbI+lkhj6J4ajPxv7LhzVAmK/bCHVN21O6l9tirBfbLn5Dfiu04JVi5ocPaT99EAbH4bgZkOxJjfSZQVkF6v320gnMNZce6mjaF0OlalZdpIef3tZYvt502LbcmIuvk+XlAwl76IGljJ0oOlSGvw4r6wgQkYafuW2LLLJqyrU8stuW6p+zZ62dY2wVSdvndhTawe8K6L2x28+MU5kPt/OuF0pRmT/i9e6SZ+amF+qvbyXv9YeklNVQEeEI1b2alt59pqU231hNLPn8nXmHJNz/zQ5gaqs5crjlCgAf0yJEj7dFHHw0PbX9gzxGcc3SxvBWsy4Ipu+C0UnvhpaQ99Sah+lKBGLduabZk13Jr3cJs4hSzH34X61b+PTYvs/PPLrXmItlP9EnaD/2TlhBZXmelcmulvL+IUP8zPGFtWpmtLbI9cmwiuKi0bJ4KZWDpx3q/6EIpW3KRVLCm//ZX0pbpVh5IOFbypiL5661cbkNHJWzgEFn5RciRlfKo+/cvEzZ2gtlJB6TswG8TdsiFxTZmQsI2XK3cho1JWPvWKRunsnq/UWBt9b6N5Dphz1JbasmUXXtPgQ34J2GXHVtqy4rQDxhu9tNvSRssmT0C7xx1p9m6OIaK7N27d7jefd5nC8YGdZGT9walDhem3hHgaSTrUMk1J1rZXnvo/SQrPOcmK3jstQoTla/l1jvkXuD8RwBLO4S9efPmNnnyZD+oaT6rpFQW9vJxFQQ9phkzErbZJqV29fGlwdresV3Ker9eEKzU+22tL5T/yF1LbeXFk3b0VUV20j6lttfm5cqbsuEi64deXGQTJifsxRtm2MRpCRsvor3CMim7+M5Cu6xHoW23YbndeHaJddfEYZTKOuG6Ijti5zJbQmR+pb2b2LqaCLx53ww74oIi+21gQeVh0jMYMsebXXBXoT3xRqGdc2iJXXVRqR35TZnd93yBvX3nDBsiwl9YkLJ7ni0MbjOrLVNu596Zst02U0NlK9lri3JbVbIsLYs87jY9zi+x63oV2nUPFRpWf0/zFgHGAwh8q1atbJpWoWfIoOWhY+etDuq7Nifv9Y2ol9dwEGBNWuS99IIjrOyEQyVXmRVcc48V3vSoWaHMVHFtueFI7JI4AvWCQAwVue+++9oDDzzgoSLrBdX6LSQp8vudrNFX9BJxLkrY3tuU2TH7lNldzxTYBXI56XPXDDv3lkJ7pE+hbblumZ18eJk98VyBff1Lwq49s9TO1+dzRdSZGGCFP/6aQut1cakdoHLuerrArjmxxNo0Tdl6hxfbZE0axovoJ5MJe/rGGRWuMRuV2TBZx1//NFmlNVz7nEN64f2kXSrL+eoi483SxHvEGLODLmpiQ0Ym7JHLSqyFvn/ri0K77YmEXXpMiR1xRaF9/mOBPXX1DFthiZRtdUKRCH+ycoJQv0h6abUhgM87LnRHHHGEvfrqqx4qsjbAcuB3J+85oCQXcTYQYE1aDpylR+9hpRedoAKKLNnrYSu66N4KJ8+qdl/NRjV+iSPQEBHA6j527Fjr06dPOBLdN6vOfy3FjahIIuNnSLtsUmanHVpqw4cmrN0CciOXq4s8/IK7Cn7lg4Yn5ZqStIU7iKErrbJ0uTaEmn32nSztk+RDro2k+L5/9mPSvu2XtKEjzZbupkBarc26d0nZO18m7Zuf407TlH0o95e+/RJ20VGl1kmWfoj738PkQiPynb0pdmqQMWELtU9Zkcobp/pwxSHfG58n7deBFZtRYyI/MpFGyK1mkiYM05Wfa/oNqHDCr22z7vzXUuOUIIaKfP3118NE3t3ocl/PTt5zX4fegmwE4iFMu21mpTdwCFMbS770ghWdcoOeJloTDrHcPUyWd5zGiwBkHdJOZAlCRfLZN63OP31D3HmtsmzKDt6pxIo1BPWVb/p2G5Tbgm3MLrqt0PbZqswWkZsJC4KTIM76D7kfMiJhP2nTaqnI8M/6/8zbBcGP/ffBCZshTo81PIZkxI+d1wSR6Pe/SdrWG5fbcXuVBCL9q3zeP/+hwB6Xj/plZ5TajLFmp94oYp8VBSb4pKf94ZPJEjv3iNKwSfWhVyomAWyezVy0LBaLYALBdfznWqLPUPC06Qnr0qXcDt6xzN79SpMLuduoK3qaxwjgIsNq3DfffBPGAsYEHw/msRLquTon7/UMqBfXABDQk6Z8kzUqDmFq0cWSn75jRUddbgmeaMHh0ol7A9CSizAXESCmc7t27WyNNdawzz//3CZMmODW97mId01Fx1CR/WSpXkyRV+45p9RSGoaulMvL9Y8UKKxiyg7dsdT+lAvLEG0kxdvvt4FJe/TZAttVLjDN5fpy5BXFdvQlRXbmgaW25gmlNlo+6RffWxjI8SBZ7cfIUk89bCRtKcs9UWZOvqHIrlQ/uPyY0rDR9OQbKqzf979QYGcfXBo2qX75c9IKMlgAZUyYbDZUE4O9tyqX732Z9fs7afueWmhvfV5gSy9Wbn+pvvGTKja4koarTjaiksK1KpcNs/z+0KtJW3G5crvmlFI77fpCe6xPgZP3+dAPcZtpqmffZpttZn379rUhQ4a49X0+6KE+q3TyXp9oelnzHwEOYVpxSSvpcaFCQy5liX5fWdGhl1pi2CiPUzb/teMSzCME4sO6e/fu9u2337qVbR7hXlU1WKp/l9V7/cP1Bgt8OhPuJESB+fDbCuv3dIJiidTjalIm+8LhlxdZixu1N4dwkPqu54vyIZfVHes215G/SE/wtQ9uEvzeqeeYK4tCGEnIc/+/zQ74vyJFpykKEwIOkG7fNmVbrlMWQj4+9lqBTZIfPDHYSZBtynjxg0J77dNCK9BnQlHiDsOLfH+LpK+6/7/1IdxJNxSaXOmDJ+KjIudPvlkQZCP/GyL8Hx2IpbdCXt+sOv86Ihb3xRZbzAYOHBjivnvKbQScvOe2/lz6TASI5b5IJyu9/yJLLbWqJYb0C7HcE78O0JPEQxx4Z8kfBAgFN2LECHv44YfDcrn7uM6a7qGzKfGb+gprSDQZrNJwpuhCg+sJhHcKcdPT5Jk8fEe9XDNWFnbeQ9IjaZ8iIk0ZXI+HINeQh8+T0770lEF+yhg3saL8MhH6RRdSGMhjy+ypt5J2nyzwHL6UHXAL4s9hSzFBzBk+mXTEdlBXxAZiD17UGSckvI8y0j7kwl2GsuY00WZe9aWbOZUnF66PoSIfeeSREHkKtxlPuY2Ak/fc1p9LHxHQ0ybVtrWV3HeBla+9kXZODbbCYy635Cff//vkcbQcgTxDwC1ss6dwIsxCUCGgkSxiOY4ed0k9OfH1rilBdDlUKR6CBAHHkh22eWaQ2My985m+5KF+WchjVq6pap895cYUf8d6n5K1HY7G77SB8n7RxtHVFSYSwl1deRBs2ldVwsLPJKBi+2xGSssGoc4k1dXVMStaAXcmUqwKUB7lM8Eo1ysedjUr5eVrXnzc4ytfMWhM7Xby3pi0ma9tYSTXjq2SO86y8q221ZNljBWedq0VvPSBvq9YqvbkCOQTAsRxZol8zz33NKxtw4YN84NZ6tgB2Jy5yZrldoUOGDr8ssKKSCkaQ5bomrJFOqUqoqcMkp/5uIooLVjTIccQS8h5IK/6j+/58grJOEjRXHA36aYDk56/bob1eqlAIRV1UBPW6fRJqIgGaeb6kDgpVQc5PXVViQ3WhtWTr5frS9ZKQCT6oX5dEi3duMgs2jllCym+e18d7sRWn720GfYC+b7vf06x/fCbYrRrUkAiLzJQN20IdaTf0+bMyQT1dNXJr0t2qzhgitNYsaYXaIgdKRk5iTWuKlBGwCMDm2AtZ7NqDfVQf8QSHLke3BfUia3fa4PvVLn+bL1+uf3fIaV2jGLfc9hU3KxbR/XmZTas7cR4P/zww+21116zn376SZOhsKvYU44i4OQ9RxXnYqcRgLhrtC+5+gQr33dPfTnNCs+/1Qp7vlhhdqqPdVoH2xHIMQRitJkvvvhChGeqb1ato/4gzxDhsw/SplK9GSziTTphzzI747BSW7CFDrvRV9/8kbTT5Ov95U/JEP4QkgkRJtILbi3ler/JGuX2hmK1n6dIMtc/WKTvU8Fv/dtfk8FijN85ByJF9xcmDdEnHMt5YUox2d8pCOEXIckEycokxMgK2YW8QnQ5SBordULXHb93iZ20V5n975hi+1JhJH/VZKOnNsCysRVSjqyEpKSxyMtEApn4z2bX4HKjPAyv0bJP+ZusXmbXnFxqTZS37YLyhVd5U1TGEy8X2onXykdfJ7yG8JC6jvaF1QbJiMWeqDjIR5n49lNPUYaLEJ9ZzaCd5AMPyP7ZIurErl9x3yY26O+ETpBN2FKKtnP0bqV2qjblKgqwp1oQiNFmvvzySxszRsYtX7LI+T7j5D3nVZjHDeDJpTXc0rMPtrJTDwtPpYIb77PCqx+seBK5U2Qed478bnqM8/7uu+8GizufPTRc7X0CazKngq6n00eveqDQJk9N2qZrl9lt55XYB4qZvvnFxbZM95S9fNMMu/3MEtv4qCZ2mQ4lWn/VlA36x2wj/e/9elKnpBbaBYeLpYpUnyXS/7/Vy+2Cewpt7y3LRZYTOiG13J6+usT+kcU6hFUUoX7w5QI7SoSUoeuEq4vsq1+SIVTkb4r8Avl+SvnjodBJEeZ9ziuyVZdO2VmaaECC/1RZZ95YGEjzMSLukPrnb51hPZ8qsI+/T9oBO5YrrnuBtWxudv5hJbbfNuWBWD/0SlJtLbKVlyq33pernd/KtWbZchujiDJEiGGyAZnHUPvSh4X2pspYfzXJf0dJOFDqxoeK7IDtS+3nJ6eFfH+NTtiVOuH19U8K7GodFLXNRuU24C8LKwFHKGrOThuW2on7lGtTbNJWkvx9/9BpsYqks4ZOab1Up82uKHxZ2ThRJ8KuoPf7KOINk5oPes2we3X67CWKsvPWF0nbYm2F2VSseiLp1ObCVLvmG3cOfN5ZjXvvvfc8VGQjUbWT90aiyLxrBmYnOZSWHbqjlV5ykprf3AoefsQKz72zgrS7ZSHvuoQ3+F8ECBXZtm1bW2655ezHH3+0yZMnh+PRPdWMQKo8YSsuXmaFguq3QRV4bSoLui1gdpdIcH+FTez/d8qefSdpu21abst3r4jTvu5a5fbqhwU2Sq40px9ZZn3lQvLoa0nbYNVye+XdpIh5ofzME7ahSPwbIp5FhQlbbrFUOJn0AcVPv0wuLViTb+ldYBfLXefYPcrsqCsTtppONcVKPXxM0s6RBX9puazcoNNV+8r15R+dbtquVSpsPJ1RkrBzjy61m08rtX1F6t/4UDHk5V5y20MF1ufjQltrhTJbXYSbdOSupXb2MWUKVVkRueaCk8tUlg5z+jVh3ZcjokwqTCSuP7vUjtq1zI67JhlIPt2HiDVjZyRCvHYSm2H/0XsmGqwKTFYbzzmy1K47qSQcENWmlWLbK5b9130L7OFXC22VpcrsctXXW+X/LpeXQ9TO0WOT1lkHQd1/Qak1a5mymx4ttBP2KbUnr5xh+55fbB98rQmUdHDVvYpc812FTr5T+3f5X8q6yPo/Sqe9mjOZGjs2E3c2qa611lr2559/2siRI301LscHQ+/yOa7AvBQ/HMI03cq229BKbj5HJqF2lnz9FSs85UZLhHhk7suXl/3CG12JABtVW7RoYWuuuab98ccf4cAmJ+916yD4qmMJj5FbouddZnS9srIK/+7oHz5EMdwv61FsrUWmj9+nTKTe7JE+ybC5k8OS3vis0BbvWmZlsuyzGTZGS3lJJPuqXoV2/B6l9lP/hF3/cGGIrY5vOdZkQkJipxgzzuxlTQ6euq7E+quu3c4stmGjkrb7ZmW21xZlwfWmmXzku3U0xYBP2Bd9KyzTj/QptIH/FNjaK8pvRcQbsr7JaikbqVjtF95dFFxnjtpN7jUix9/0w2dGceifK7BHXy2wc+Wu0lXlYcHHhYZEPWpCpZ953NTbXX7pu0oW3GRaKkRkYgGtKIRTW1M2aaDZpbLEDxqStPMOL7eEhucr1ea+ai/uSAzZTFyWWkSrEip8/21KrblWB5qpLFx1vhdRX29Fs/ueV1z7dDQdJhG4KIVDoTzVigB6YAWOcx84eZk9MH7qcq2wNegMTt4btHpcuCoR4BCmdVe2kvsvNGvd1RJff2CFR15hCZ5wHkjYO40jENxksK4RKhKru/u41rVTiNjKek5q17pi9+iHWHtlYT5slzIR8QJbZtFy23nTsuB7/YsOUypIyhde8dPXX6XM2rXRNSLEw2QNLhSzF1+ybto82qJZeYUXX8bmech/mSz9EFAIOr7iIQ58OgQkdZMn+ovfdU5JcKPZ/cyicMBSt87ldpMs7X116uqtvQvtkqNKFCUmFRYdIdyQ56VFiIfKqh4mHmm/+L+Gm+2sg6HWW7lcLjspa9XOwqbasFkWuwjePuEU1IQ+xh20VeAXZKuIE3/zqSX2tyzw18rV6NxDS6y19gbQVMj9dEJJposZoQOdTGWvvYLqbpqwNgHjhI0aL995EfWhcrm5VhMYXHsWkjUeXTRvktBE1GyZbuVyp0kGX/jO7RVQTCEyJ+rkWA9IUHvfZuLO3pfHHnss/IfIe8ptBJy857b+8k96DmFatruVPHixRvBlLDHgeys65BJLDh7qxD3/eoO3uBoE2KCG60zcnMZnT7UjwMZQ3EcmiRSuvFTKHn/dgn/1ufL9Plmnkv76zLTgX95PLh/4ZE9WPkj5dBHe604usXVXTNmP32uj6VsVG02/7Juw844vsxWWSNn5d+ngI3EmLOpY7AtEriHuqKaFCD++77zHTQarMonvIN4ryR/94P1l/tYG0RtPL7WrdMoq0VaeVrz2PTcvtz1lfU+o0OKCVPB5x70Eq/0L8ks/7yazQJpFiCH1dz5VaOuLuL9x+4xQ36dfJuxe+a4vomg4IY/kC3JIpuos2yEKjX5nkZN9Aq98XCHH3opqU6jTnZoUV8TEpD7aBq6kFz5I2t6S+Z7/K7H35Vuf0vfk+VWkHOv8mYeV2dVqG2QfP/0JmjR9LDyP3ltteniGnXZNofV4tkg4lwe3psHD3EOy9l5dkQPrO1Z3LO4+HtQVtYabz8l7w9WNS5aNAIcwdekYLO6ppVfXE+lPEfeLLfnTH07cvbc4AhkIcDDTIossYjvvvLM99dRT4cAmt77X3kWwWg+XBfn59wtsX7mv3KoNksP0+aqHCu3ljwts8YUroqngyjFUPuch3ruI9nC9P0mRT/B/Z3PpYIWGhADjs72ciPsUWYnJv83xxTZAVvMRY822PbY45IOo7n5WcThsCbcTTlYlHGVKUWMOvKgo+JmTb/vDKhh9sNSLx/8iv/oTriu2h14tDzIyicDizbUfifhucVwTW0iEfCBhLUX6tzuk2P7WptaRYxO202nFtqr86TGsf91PG2hHJ2X5LrftDi22n7SBlKgzO55WZOPTBzxlbpegvbj4bHeA2qJJDL8df22xQmCWh7KZbLACQVSZmx4rlO9/QXDl4UCoSVMSdvWDBZK5ILR1i3Uku6ztuOUQPvOj7wp0kBT5tOeAMJCqC9w3PzJhHTqZ/aDJ0MpLlwc3n/M0GZo8JanF1hpWB2pXeV7kiG50BxxwgL3zzjv2yy+/+EFNOa55J+85rsC8EZ84Yq1bWeld/2ep9f+n9VLFrT72Mkt+8E1FGARPjoAjUIkAlrXp8i/gKHSiTLilrW6dIx4qdN0jhXLJKAtWcAg9luMf5SbDi5TAYpw+wRQrNJZyNmB+PRFH+H8t5/0VKaa/vieR//VPROr1O8T1tY/xkamwXr8j6z4Jr7+P5CMf37NZk0SUmVc/nHn1hO8gyn0+ytyIjBtLhWX/y5/0h5d+Rsa/5RrDNU3l5oJ7ypB0ebjI8B2bbfvouwLJhnxvffavHJkLN5D1MSLjfd7/t61jNTl4Tdb3f1NFDHxci0yTEGRiktJcRPvY3ctsSfm4d5Sr0ccKY3njowVBXmLPf6uJBC9SPNyKoGKfaDIS03qrlNvNchN6hAmAJgSe6oYABH7QoEG+eb1ucDX4XE7eG7yKXMCwLitTUMlNp1jZTjvpiTXeis7UIUzPvpM+hMldAryXOAKZCODTis/7Cy+84KEiZ7FrQHAH/KOwizcXBXKIezDEs6rtNJDa8+7Uxk8RVTaxxlNAY5XZe+czy5jV97jZZCdIeeYJq5m/Z8ubmQ/Xmuz46CHWe9q9JU4eqoMuHM6UkZeyq5Ijs/1MgiZNVTSaO4rChtxw2JX2DIyWv3vMVxXGEPv4PXh/rtj6n35fQdyR1+l77R0cn/dpWrl+8cUXw8Z1Dmjy0LG149aQczh5b8jacdkqwhzoVXLlMVZ22AFCZLoVXnKHFdzzbIWpxg9h8l7iCPwHgXiiIqesEhqOTWoebaZuHQWiHk7tTFt142bLqq6GTOK+AoPMJu51qy1/ckUTy+9ajfhdrjykCqt/3TH4j27qfmle54zRZggdO2TIEBs3bpyPBzneI5y857gCG7X4rJfK6l566v5W9n/HqKla0r3rISu8/P4K4p5pJmrUQHjjHIFZQwDyvsACC9iWW25pjz76qC+Vzxp8s5R7VsjnLBXcSDPHzbiNtHkNslm4zBDnffPNN7c33njDRo0a5T7vDVJTdRfKyXvdsfKc8xIBTCwcwnTAdlZ65SmquYUln37SCs+4pWKd1In7vNSG15VjCLA5lQf0E088YePHj/eYzjmmPxfXEahPBKLbzNNPPx3GA9+8Xp/ozp+ynLzPH9y91poQgLhrs13ZVutZ6S1na121gyXfed2KjrvGElMUNNhNXd5/HIEaEYgPazaoYXEjPJz7uHqncQTyEwE2rLMax3gAcWdPjI8Hud0XnLzntv4ap/Qi7qnVl7PS+y6wVLvulvjuYys64jJLjFR8NT+EqXHq3FtVrwgQKnKhhRayrbfe2l5++eVghXdrW71C7IU5AjmDAG4zzXVs7f77728ff/xxOHXZD2rKGfVVKaiT99zWX+OTnljui3e1Gb0usdQiK1pi0A9WdNglOozpbyfujU/b3qK5iAAPbMJF8t9DRc5FoL1oRyBHEIjjQY6I62LWgICTd+8e8w2BzGW7QC6myeLeoZ2V9LzIUiuvo2DCA6zoyMst+W0/hXKoIk7afJPcK3YEGjYCWNU4mOnhhx/2UJENW1UunSMw1xHAjY6IU2xex4UOVzp3m5nrsM/VCmok78QFjYmHAUrPTBy/zSumphkuDVh7OByEBDEjrmhM+F6xrEuiU9GRSOTnOpZ3eWWWn1l2XRGhc1Jm7KSZdfEds9DMVNPvtAE5sy1YtIP2ZKaqsKqrzFXlAxOwAP9sHZA/4pSN85zUma0r6s1eZqutf1RXf9Rz9u+FLZtb+V3nWPkmm5tNHWFFJ15lyTc/S8dgq4/WeBmOQH4gEJfJO3XqZEOHDvWDmvJD7d5KR6BKBOA7cKpu3brZ6NGjbdKkSR4qMsf7SpXkHUVDBJdddllr2bJlIIz4SE2cOLFS4eRp06aNdenSJRDzCRMmhM0QcWMEhHappZaytm3b2j///BNeEHCIJnlWXHFFa9asWYhBTGeiDI7z7tChg/3999/BR5PvVltttQDxzz//XHktdfOqKW5xnDwsvPDCwfczni5GXZBwXiussEIog/ZBwpE//g7BJEYy8iAz3yMT7YoEHhkou3PnzqEcvgeH/v37h2vqY1NIjM/aunXrMNnIPi2R38F40UUXDTISw7W+lsgpm3q7d+9uw4YNC4e+xLLBk/7RqlWrgO1ff/0V2l5T3XHC1L59e9t0001to402Cn54gwYMtNf6vGpfHbm1zgnXIUw2yQrPucEKHnut4mjBzOP9cvyGc/EdgXmBAONPu3btbNddd7VHHnkk3L/u4zovkPc6HIGGhwDPaPjUzjvvbK+//rr17dvXQ0U2PDXNkkRVkvdo/b7nnnts4403DgUSL/itt94KBDxagi+44AI7+uijw3d9+vSxHXfcsbLyE0880c4991zr2LFjIN6nnHKKvfnmm4GwX3bZZXbssccG4vbJJ5+E9z/88IOdcMIJdsYZZ9h+++1nvXv3tjvvvNOOPPJIu/7664264qQCglgTSYzyHXXUUXbaaafZMsssE+T6/PPP7aKLLgqdl0kHdWeuCHz44Yd20kkn2XfffWeHHHJIqHPxxRevJPY76XTPX375JbSXBJk+9NBD7dJLL61sN4cf9OrVyy688MKwTBWt8lwTrfTMgCH7cWUiXowsmasBtJE2r7TSSnbrrbfazTffbE8+qXCJ6ZWJKMMmm2xiTz31lN1111123HHHVcrH75mrHHymDsrNXjXJXHXIXDX53//+Z6+99pqdd955duWVV1bihew33nijbbvttqE/7L777vb888/PVHdmT4zEfYcddgi4rr322jN11LMvvtAeLZpsF5T9bSMvv80Kb31cxF2x3DlC0JMj4AjMEgIYJMaOHWsvvfRSMLpUtWI3SwV6ZkfAEcgJBIiknH3mOM93uMUrr7wS3Ol883pOqLJGIWt0m4HoYRlnhzIEPJPoYsX58ssvw4Ph//7v/yo7A2Rx3XXXtZtuusneeecdu+6664LlB2IJCYXgn3766cbE4N1337XHH3/crrrqKoPURVcayCUEH+LOdUwC4rIPHXCPPfawAw880PbZZ59wTfaDCWIJ0aaO3377zbbYYotghcL/E1mQb/LkyaE9/fr1C+XtvffegVSeffbZBulHfqzYq666qrVo0aKSpGZb++MkgkkB5BUSfeqpp9oDDzxgv/76q0GsuVmQg1WAJZdcMkwApkyZYhtssEFYkWAVYMEFFwyTCX7H4g+5HjhwoI0ZMyZEjFhvvfVCeZTFrJlYrdmyZPuQgwN6Wn311cMqCSsa1M2Ni7WelRHaRj70i+We32gTGIFtVda66J5zzDHHhMkCmNVm7Udv6Bj8kSU7tZSF/WgrtkUGD7ODerxsOjFbodxndtPK/dvNW+AIzBsEGBNZGue+5h7mvo7jQ4jEiteizkAjNZMtwo+Ynzd68VocgbmGANvG8HRO38x4I4uzhxQNdjz/3ed9rmlgnhZc64ZVSO4333wTCF60OEfSyOaHpZde2s4888wgdHw4QJbpLBA1rNxYf7BQ4yqz1VZbhbz3339/IP9Y2rHqQyYjeee7lVde2Xr27Bks5xBZiHb0scZ6T70QYBITBn6nft7zsIKMk7AWv/322+H9WmutFWTdZZddgnWcBAmGDD/44IOVlnYILasCvCDvhFaC2FflUx7bDNHnQUl5w4cPD6Qbsk7dTFD23XffQF7vuOMO22uvvYJ1H2xYzqZcrGSXXHKJXXPNNda1a9fQFlYzmLxEfFkN4LXZZpuFiU/Ux78P5X8fwWCJSwurFky+yItcV1xxhd12221hEgU2TBzACx1T9oABA8JkickTukdOEtb1zITMuMowwagt0XeYnFBmVcQ98/rtFlvODt9nf7v2huut1s5ZW8X+uyOQpwhw/7PqycopRhTGl6TOoo/bfFZYMmWH7Vxqfw9P2E2P6E7TQ9690/K0s3izGwUCKW2922mTMtthk3J7/LUCe/erpKX02GYBO5ksFwdoFtxmvv766/Dcdje63FZ7rfwIog6Jzd6UGZsNkc5ObJKKxJj/PDhI+IbzQCFFlxFILp2Io7wjCcXPHf9zCDOEPbp6QPLxwcYqTL2410DsIZ7kjweRIC8+4CT8z2OCpJOwbFMX1+LTjssHnZr0448/BpILwWWFAAs67i+QcFxqIKyZnT7KfPvtt4drIMmPPfZYIOX4ivN7nJTEzb1gGd1IILNMbGgDpHmJJZYwLNrIym9ffPGFnXzyyUEOiD2uRLjmZK6CVNUFqQt8Dj/88LAC0aNHj1DGtddeG9ry0Ucf2Q033BBkYzIAmWdSg1sOLj9MRLgWVyZ806tLcbNxTbcBxJ86mAjVJe2z/352X6+ewYfel/fqgpjncQRmRiCuVLLiyLhYVl4xsV992XLbe9tyO2T7Muu4eMrefSNhD72izejw9+y1dgfVEXAEcgYBrO4br15uRx5YZvtvV2bPvV1gD76UtI++LxDfqggOgpG0Ls/snGl0HgtaK3mvDZtokeVhEd9DdkmR5Mb/fJ8ZoYQ8sSNlfo8VG/INeYcw43KBNfz8888PriZYfemIDz30UKgHizEbaqP7DIQUdx4S18UUrb4sJ5MoF592CCvfRRcefsP6j+Ubn2/carCaQ7Bxj4muJeSL7iK4y7z//vt2xBFHhMkAKwu4HMVJAnmzrdcQ8GeffTa8SNS//vrrG/sFmCRgMcNHjWgRJCYVcfJQlQ9rLD/6zcfNvhyJzGybw1rOOeecMEFgoy1tBJ84uWAiw2/IxaoAEwdWT3BRqs0tprp+Eic3ce9Ebf2J35GBVZoPPvjAyXtdAPM8jkAWAoyrGBCY7IewcOWFttP/yuzBa0qsRUtllttMarTZ4gubfXL/DLe6ew9yBHIcAdzhmIBPH2nWXPf4/ruJxO9SZtfeU27n31UkjjMlGPLgYx4qMseVLfHrjbxnQgHJJa2xxhr23HPP2ZprrhkIItZc3DD23HPPQM5YuuE/JJdILpGQ4tqBrzgWaEg9FnCIPyQai/JBBx0U/NJxwaHcaJ2nTsogL8Rvm222CX7xb7zxRrDY4z5CwuUEAo6Fno2y+JRTLoQf4ou1Ch9zNuhipcbXHH95yG116YUXXjBIMptj11lnneDW89NPP4VJBtFVSLgCZacYwQdyjF88LjVE+GETLPsF2OQbVz2Ql5Tp255ZHlZ/roWQY53HP56EbzttITpMxIgJAuWtssoqtv3229stt9wSCDp6ICE/srNPoT4SctU1MbBUtaJT1+s9nyOQ7wgwkec+YswaO3acLG8VIX15wGenqja45Tt+3n5HICcRqGL1LN7zuM3hyht5zuwa5HISl0YodJ3IezZZ5MEAaYZkQ46x1EKkv//++2DZffHFFwPpxN2DUGVswsRdA4s6UWRw58CXm42qEGXcRXCjiZZxiCebVXGxIUoNRA6/b4glskDWIYNYoiHdPKSiHz4dEmKO5Rtr78EHHxx83SkDKzvuLRBZwlKSN5YTQzJSDiSYGSo+9WziRH46PO3KjnQTSSYuM8iItRuL16effhr83olgw+bZ9957L4SmJMVoM8yAmVTEVQtwwYWGdkGe+Y/rCKsC1A9OrAQcf/zxYaUhrlrElQ0wQw98ZoKCfsAf7HF/WW655eyJJ54IsjCRYuKEK02cFIA/ExUs9LjRfPXVV5U6qS7OfnUTiex7ZfDgwXW+fWhznHjU+SLP6Ag4ApUIMC4SUYtVwN69H9OYOcJe+KDQNj4gUek202mJlA2QnWX3sxU6V08C93n3DuQI5C4COuPQzju81E4/rsymaFXtmbcK7CG5zXz8Q4FW/cu0B655MA7CzXj+u/tM7uo68MjaxIeoQ5YzXT6i2wruHGzmxMUCQorFF6s3pBfSfNhhhwXCePXVVwfSDqlkQySWd37DKoTFGlKMxRxSSTlY5CFw5GHDKp0Mso1lGrJIx8OHm/Ig29lRVyiDmORsEqUuXG2YbECuIaaUgZxMIIjAEpeQYlmQbiz7EGUegLicsIIAIc7s8MhM+ykHAswkBos/bjD4zoMT0VhoBxjee++9tuGGGwbiTfuYSLBpF3nBl5sKnzQ2rLJCgStO9OXHNQgLefShj7NmZAAXZACPuHGX79hZvttuu4WVCg5nYEKCGwyTI0I/suJB3bj7bLfddgF/ymdygPwQdiYf7DX47LPPqj0gqqY+FOXEBQk3nboctvWZ3HV+Uv0+uNR2d/rvjkDVCDAusHme8Wjy5Cm6zzmHwuzbX5Ph9dBLBWHD6uBhCRszTj/4hlXvSo5ATiPAhtX3v0laywfNnnhdfOrr9IZVRZ3h/sdAyvM808shpxuc58LXSN4hWrhNQJYPOOCAQODi5lGIFeQzO0HWsEZjOcXyG1M8dZSHCuEZYwQVfqdMiHP0/45lQFxx7wizDJHMaGFmsyWdEPmqO6iJMrFYQ/J5xYTcXAeBhViT+BxJZvz/6quvGq/MFNueWRY+6byyUyyTjadMQGJiMysy057YNvLymZWLb7/9dqaiItnN9I3P9FmjPRD92JbMi7kWSzoW+5ioJx6ORYjPmJjUkPiN8JWZ1zBxib9B7nkxENx9991hFSXq5z8gpL+gTqz4hNJkpabGpLLv0ySnRJbDuhD9mgvzXx2B/ESAcRYDAftWMkNFckQFy+g/D0jYGTcqDAX3vIeKzM9O4q1uXAiIpL/0QYG99H5FiOXMUJFEfseAyXMY/hGNfI0LgPxqTZXkPRJYyDmbB6MPdeYmSQhcTa4UPDCqC0VUVaSU7PL4nG15jS4atUVaySSqVUUroZzoHlOduutCHGvCgHL5vSZZM+uoqr2ZsmXLkxkesiYLdXVYV3dNdB+qSneZLjL0BSYNhJPkFePHV4UnOmAvAfHgWcmodvMq4SjlfrSmCMdL6j+lHOnsa/n5NSJ5a+sFAdxm2GvDGQ8QeIh8HL+5pZrqQR+Tx3ivF8i9EEdg/iKgG7lpk6pFYGUfDoE3Ac9qXJg9ktv8Vdec1l4leYfYQtTuu+++yvI9sP+cQt14rmdyB7nH8h5TbbN5JhFEysHyzom6+N7hykM5LO9/LItAuTb87iI3ogtE8MdocnCL9jhQlx/V1Hj6jrdk3iDAwxpXPvbZsKJX170p80Y6r8URcATmJQIxdOzyyy8fVtZxF/aU2wjU6jaT2Tx/AOS2sutT+qpWHWrrH8z82cxLHHl89In7znfsnfhc+wqaaVnvIW0q3l0bla9WKMtRsh4+yuEyIvIegro+tedlNXYEmBRzX916662VbnqNvc3ePkfAEagaAYyv7EXkkEgMYr6fLPd7Sq0bVnO/id6ChoRAdOMhkg6bWGNiMJmi17Ei9+1FPP6njbu3KazVSB1o9YaW/Js4gW9IanRZGjgCTKR5YGN9zw440MBFd/EcAUdgLiAQo+vhwlrdoZtzoVovci4h4OR9LgHrxdaMQFUzf+2bs5Gyth+mZb3n5Ce/SqtW1kMEfldO0VV0oKZy5/LkCDgCtSOAzzsHsXFyNIfQEX3LfVxrx81zOAKNEQHc6Ni7SIAJDn8kaIhb33Nb007ec1t/jU56CPoARbI5TD55z+mU3W6yHPZU6MzdFHnoT33vBL7RqdwbNBcQYA8Ky+QcFIelrbqoXHOhai/SEXAEGiACTOiJfsfmdR8PGqCCZlEkJ++zCJhnn/sINBHx+EbE4whZ4B/XplYs8PeLwO+lDa9Y5p3Az30deA25jQBWds6r4ITozFCRud0ql94RcARmBwHIOuGdOavGg4/MDoIN7xon7w1PJ3kvEZtT8XF/UxaCk0Tg79MBXf/T6a93KgrNIbLITyEEp4eQzPt+4gBUjwBWtgUWWMCWWWaZcE4H4Vzd2uY9xhHITwRiCOg11lgjHJTpBzXlfj9w8p77OmyULYDAF4nAE21mQVkRbxZx36NduxCB5nhF0fAY8I1S7d6oekKADWltNOElrjOH3flSeT0B68U4AjmIAD7v+LhzxgqHVxL1LfPcnhxsUt6L7OQ977tAwwUgxHfXch/x3juIyJ+nDXjHdOhgw0XgL9YJviQ/xKnh6s8lm38I8KAmVCQH7bFcXt2BefNPQq/ZEXAE5hUCMVQkIZo5abWuB13OK/m8nllHwMn7rGPmV8xDBArkHqNzVwNZ7yQL/BGKAX9B5842XJbFu0TqiQHvMWjmoUK8qpxBgKVy3Gc8OQKOgCMAAowHtZ3H4kjlBgJO3nNDT3ktZZEI/DQRkdO11NdRBH4nuc9cKyv8CA1Ez4wb5zHg87p3eOOrQoCHdBe5mm277bb24osveqhI7yaOQB4jEENF7rHHHvbhhx/ab7/95qEic7w/OHnPcQXmi/hNReAnyNp+7JAh1l4EfgP5897FIU4iKR/Ih6+pLPCeHAFH4F8EWB7Ht5X/HNDiyRFwBPIXAfbBcDgih7b55vXc7wdO3nNfh3nTAkJEDpH/7uGKOPO8yPqyLVvagwohudPAgfajYll7CMm86Qre0FoQwMediBIvvPBCsLAROtKXy73bOAL5iQBknfMeWIVjLGB88PEgt/uCk/fc1l/eSY+F/VcNQgdD4HWI02I6xOkBhZLkEKdBsjA6gc+7LuENrgIBrGwtNbldRPfGQE1ueXC79d27iiOQnwhA1CHtSy+9dNjI7tGncr8fOHnPfR3mXQs4xOkLHeJ0+ODB1lsEfnUd4nSvLPD76fNokRZcbDw5AvmMAD7v7bQ3ZJdddrGePXuGB7ZHnMnnHuFtz2cE8Hlv2rSp7bTTTvbyyy/b6NGjPeJMjncIJ+85rsB8FB9qXiwC32fiRDtZPvB3i7hvpQNpbhFh4VTWGbIyFDuBz8eu4W1OIwBRx7+1R48ewcqG1c2TI+AI5CcCuM1MnTo1TOQ5sA1XOk+5jYCP6Lmtv7yVnvCQHOL0oA5xIoTkNYqssX/79iECzWnapOeHOOVt1/CGCwFcZNioit87D253mfFu4QjkLwLc/1jffTxoPH3AyXvj0WXetYT4MuUalK4XQSGE5OmdOtmpigMPgb965MhAWDwGTd51C2+wEMBtprPOQ9hss83s9ddfD8vkbn33ruEI5CcCEPfm2h+2ww472GeffWYDBgxwN7oc7wpO3nNcgfkuPjHgS+Qmc65cBDqLwGN9v0Ix4Akhef+YMZbwQ5zyvYvkbfvZpMbGVf675T1vu4E33BEICMTxwOFoHAg4eW8ceszrVoRDnGRZOIEY8CLr27RtazfKjWakiMuL48f7IU553Tvys/FY2Udq9enRRx8N/q0cj+7JEXAE8hMBXOeI7967d+9gcWdM8FCRud0XnLzntv5c+jQChIgcJ7J+pAj8MyIuaysCDYc4jZIF/hNt0Gki8uIxaLy75AsCPJiJLtFVm7lHjBjhBzXli+K9nY5AFQgwHjCB7969u43TqeRTFK3NV+Nyu6s4ec9t/bn0GQhA4P/WIU6HKQb8swohuXSLFtZT5GUXxYDv54c4eV/JIwTYrApx33///T1UZB7p3ZvqCFSFAD7vLfQ83G+//eyVV16x77//3kNF5nhXcfKe4wp08WdGAALfV8uDR4rAP92tmy2TJvAc4jRMVng/xMl7TD4gEE9YZZl8vFzHfLNqPmjd2+gIVI1AdJt58sknw+Z1P/Mh93uKk/fc16G3IAsBDnH6YNIkO1ox3x8WgV+vdWu7DyukDnEaz2EVHgPe+0wjR4AlceI6//7778HC5kvkjVzh3jxHoAYEuP/ZvM54AHFnMu8+77ndZZy857b+XPoqEAiHOMm/7zlZHE+TD/wdIu7baxMrhzhB6P0QJ+82jR0BQkV26NDB1ltvPfvggw+C9d03rTZ2rXv7HIGqEYgnrG677bbBZWawDFm+GpfbvcXJe27rz6WvBoF4iNO9ChdJDPjLFD7yYIWRHC5SczaHOOm6QrfAe/9pxAhgYeuocw/471a2Rqxob5ojUAcEcJ1hQs9KHGTeU24j4OQ9t/Xn0teAAMHxUiLoVypkHqewniAic5ZeEPgbdbATFvoCJ/DehxohAljVhuvsgx49egQLm1vZGqGSvUmOQB0RiD7vPXv2DCtwhIr0lNsIOHnPbf259LUggHV9hqwMZ8na3lGD1l4LLmhXywrP5tXHxo61pIeQ9D7UCBHA0o7FfYEFFrBJ2v+BG437vTdCRXuTHIE6IMB4AIFfUM8/wkTOUFQ2Hw/qAFwDzuLkvQErx0WrHwSKNWhN5RCnoUNtQRGazdq0sdsUA360CM3rEyd6DPj6gdlLaUAIECpyYfXxffbZxx566CEbqr7vESYakIJcFEdgHiIQQ0Uecsgh1qdPH/vxxx89VOQ8xH9uVOXkfW6g6mU2OAQIETlSZP1IbVh9Rtb2VXWIExFodvvrL/tSlggPIdngVOYCzQECuMmM1crSa6+9ZhM1QfXNqnMApl/qCOQ4Aljdsba/8cYbNkyr0D6Rz3GFSnwn77mvQ29BHRGAoP+pw5oO1U775xZbzBZr3tweEIHfWTHg//BDnOqIomfLBQR4WE/WycLffPNN8G/lsydHwBHITwRwkWE17ttvv/VQkY2kCzh5bySK9GbUDQEI/Hc6xIlTWJ9RDPjlW7a0nnIv2FMWeDayugW+bjh6roaNADGd2yo86qqrrmpff/11sL47gW/YOnPpHIG5hQBuM0SZ2WijjezXX38N1ndfjZtbaM+bcp28zxucvZYGhACHOL0rMnOMXGh6LbKIbSQf+Du6dLFDRegnaWNPE49A04C05aLMDgI8rJtrZWmFFVawn376KcR5d/I+O0j6NY5A7iMQN7AzHrD/5R89+5y857Zenbzntv5c+tlAIB7i9KQITSdtYL1JxH13xYDHJ55NrSVE6nACPxvI+iUNBQF8WrGu3X333SHGu4eKbCiacTkcgXmPAESdKDP33ntvGA88VOS810F91+jkvb4R9fJyAgE8gAkjebvivRNC8vzOne0YxYAfKXeDCxUfO6nfiBPvyRHIVQSwtEPi2ajmhzTlqhZdbkegfhDA7x3Sju87bnUeKrJ+cJ1fpTh5n1/Ie73zHQGs6ylJcemIEdZZ0TmOEHm/oFMnGyELPKQ+IVLv2/zmu5pcgNlAAMK+6KKL2u677269e/f2CBOzgaFf4gg0FgQg660UYe3ggw+2t956K7jS4QPvKXcRcPKeu7pzyecQAYg7BH6GlhFPkbtMBxH4ndu1sxvkRgOBf3LcOI8BP4cY++XzBwGWydmk+uWXX4blcvdvnT968FodgYaAAKtwWNy/+uorGz16tLvRNQSlzKEMTt7nEEC/PPcRKBaBn6wNfkcNGWLtReA3bN3ablcEmlEi8O/odMqmIkKeHIFcQgAf9wkTJtj777/voSJzSXEuqyMwFxDARYbVuA8//DAQd9zp3JVuLgA9D4t08j4PwfaqGi4ChIgcIcsEISSflbvBii1a2L2KAb+7YsB/r9CSHkKy4erOJfsvAnGZfKmllrJ+/foF67tHm/Ge4gjkJwJxkyqhYwfpmYb13VfjcrsvOHnPbf259PWIAAT9dxH1I0Tgn1IM+CVE4HuJwO+iGPB/yWrhBL4ewfai5ioCpVo1aqMQqJtuuqkN1qFkHud9rsLthTsCDRoBQsdibd9kk03CqcvDFZTByXuDVlmtwjl5rxUiz5BPCDSRi8znslIepTi4T4rAr6ZNPr3ShziN0QDY1ENI5lN3yNm2ElUihoqcrtOD/Tj0nFWlC+4IzDECEPWpU6dajx49gvuMh4qcY0jnewFO3ue7ClyAhoQAMeA5xOk1+QufIAJ/nw5x2myBBexOWTIP0+dp6UOc2OzqyRFoyAhgbcNdxkPCNWQtuWyOwLxBANeZOB74mDBvMJ+btTh5n5voetk5iUA8xOmhsWNDBJrrZHnfW4c4jVC4rdMUlYboNH6IU06qNm+EJrJEV7l87bjjjvbMM8/YyJEjPcJE3mjfG+oIzIwAE/kWcgPdZ599wiZ29sG49T23e4mT99zWn0s/lxAIhzjJAn+D4r130JLj2QstZCd26GDDRYquEBHyQ5zmEvBebL0gwObUadq/MWDAgLBM7pa2eoHVC3EEchYBNrGzWXWSIqj55vWcVWOl4E7ec1+H3oK5hAAnsJar7Is4xEmbfQ4Web9YJ7EOkwvN/WPG+CFOcwl3L3bOEcDHdaxWjl555ZVgYfPNaXOOqZfgCOQqApB19r68+uqrYf8L4SI95TYCrsHc1p9LP5cRaCICP1VLjhzi1FED3rZt29qt6RjwL8gvng2uuNl4cgQaEgIskzdv3tyWXHJJ+1vRk3hwu/W9IWnIZXEE5h0C+LtD2JdYYgkbIWMUZ0C49X3e4T83anLyPjdQ9TIbDQJsTCVE5DgtOR6pDavPiqyvrRB898ifeLSWID+aPNkPcWo02m48DSFUZHvt09hjjz2sZ8+eNlSTT48403j06y1xBGYFASbzTZo0sV133TWsxn3//ffhs6fcRcDJe+7qziWfhwhA4P+Rv/uhsmI+JwvG0tr801MEfjfFgP/JD3Gah5rwquqCAESdWM7333+/jRs3zpfJ6wKa53EEGikCcQ9Mr169gs+7b1bNfUU7ec99HXoL5hECEPifRdQ5hZVDnJZq2dLuT5/C+reIvR/iNI8U4dXUigAuMkScGTJkSHhQu8tMrZB5Bkeg0SLA/c+GVc5+wH3GXWZyX9VO3nNfh96CeYgAPu4fy3JxjAj8Y4suamvrEKd75QO/r06xHK/B0Qn8PFSGV1UtArjNdNbm6i233DJsUhujDda+adU7jCOQnwjEPTCEivz000+tf//+7kaX413ByXuOK9DFn7cIxBjwL2rDz8myat4tyzubWG8WWTpGPvHEgC/2U1jnrVK8tioRiIc0sVnNkyPgCOQ3AowDnLKKBd5T7iPg5D33degtmMcIEAO+SBZ4wkV21v/Lu3SxQxZc0EaKwJ+tZckSfncCP4+14tVlIsDS+OjRo+2pp54KFja3unv/cATyF4Ho8/70008HtxnfvJ77fcHJe+7r0FswHxAoUJ0pEfSrdWATISRP6tTJztRrlAj8tTrYqUC/QfI9OQLzAwGsbPi64zoDicf/3f3e54cmvE5HYP4jwHjABL6TnlHjx48PB7j5eDD/9TInEjh5nxP0/Nq8RgDr+jQhcI6iekDg95H1/XKdxDpcy5IPyipfrMHSCXxed5H51njI+iKLLGIHHHBAiDjDxlW3ts03dXjFjsB8RQAXupYKsHDwwQfbSy+95KEi56s26qdyJ+/1g6OXkocI4EkcD3E6TuSog8j65vJ/v0VuNCNF4F/lECdFqPFDnPKwc8znJkPUR2pV6LHHHvNQkfNZF169IzC/EYhuM48//nhYifOJ/PzWyJzX7+R9zjH0EvIcASLMjBVZP1wE/llZ4Fdv3druVgSaPeRC84Uf4pTnvWP+NJ+H9ZQpU+y3334L7jMeGm7+6MFrdQQaAgK4yBCB6vfff6/0efeN7A1BM7Mvg5P32cfOr3QEKhGAwA/SEfSHKeLMMxxDraPpOcRpV53C+ru+9xCS3lnmJQK4zXTs2NE22GADe++994L13TetzksNeF2OQMNBALeZZs2a2Q477GDffvutDdJzya3vDUc/syOJk/fZQc2vcQSqQKCp3Ga+l7XzKMV8f1wx4FeQj2EvLPA6hXWYrB5O4L3bzCsE4ga1VjqHAKu7W9nmFfJejyPQMBHA+s54QLQZT7mPgGsx93XoLWhACHCI0zs6xOl4WeAf1obBDdq0qTzEaarHgG9AmmrcokSf90cffTRElfAHduPWt7fOEagJgejz3rt37zAeuNU99/uLk/fc16G3oAEhEA9xekpuCguKyN8p15kd27Wzm2R5P0E+8X6IUwNSViMWJVreWSqPB7N4aLhGrHBvmiNQCwLc/y1atLDpcuP00LG5312cvOe+Dr0FDQyBeIjTXQoX2UlLlBcp+syRCiM5QgT+fIWVLJW8hX6IUwPTWuMSh4dzV00c999/f+vZs6cNHTrUrW2NS8XeGkegzghwqmprBVI45phj7JVXXvFQkXVGruFmdPLecHXjkuUwAhziVC6CfpnC9XUQgT9OmwfP0QEZEPhbFaor6Yc45bB2G77ouMmMHTvWXn75ZZs4caJvVm34KnMJHYG5hgBWdyzur776ajjzwd3o5hrU86xgJ+/zDGqvKN8QCIc4yc89HuK0R/v2do2s8MNF4J/QKXceAz7fesS8ay+RZSDt33zzTQgVyWfftDrv8PeaHIGGggCrcFje+U+kGYg7YwGfC/S+yDewNhRVzZIcTt5nCS7P7AjMGgLNROAnauDE3x0Xmo20gZUY8KP03dsiV0So8eQI1DcCxHRup70Wq6++un3xxRc2QQeGeajI+kbZy3MEGjYC06ZNs4UVOGHfQw+1l556yjrJffOnvn2tbYcOtsvee9tDd99tI0eMsKZNmzbshrh0/0HAybt3CkdgLiLAKayEiMTafujff9uLIuvLK1zX/fJH3k2xdr9RaEkn8HNRAXlaNHGdeSAvvvji9t1337nVPU/7gTc7fxGAuC8oV81777jDtltsMdtpk03sKfm7l+oZdMU559j/9AxaZ8UV7cijj7bxcrFzAp9bfcXJe27py6XNUQQg8P1nzLCDROCf00C6aPoQJwj8n/q+pg2sTADYBFuQtcm1VEuf/EaEm6pS/C277DJdV17DdbEs6sssu0w/lOva6uqL12X781MXddZ0HbJSH+2Mie+4rqYUsNF1mesX8bq5ic1/MK0DNsjDdZk4zAk26L9aTLXKM0QWtQcfftjKtDwefVzrjOkc9Lf/9JvZ7G91wYa+UVV/o5/Obr+p9bo5wGZe3ov13d/m9b1Y1/Ftdsep7Ovq0t+qG6dqvBfVX2oap+ZGfyvVym7nbt2sp4j7tqNGmV14oW10wglWJmv7PvvsY+t//rnZuefanmedZYl77rHjTzzRxirAgq/O1ThsNKgfnbw3KHXklzD43fHKlxB2xSJuX0+ebIfr0KZHNbCuokOc7pP143ARetxoiqpTP0dbC6fpsqaSIiltpQlBjURa10Fipum6TLLeXNeFiUB1BEe/oReug7BTR1hBID4wbj41XMdv+PmX6lr0ynW0u7im62iU8szQNYTSjPUxOLWQrPxWU51gg6zxOiYAdcVmahrTCH1dseG6TExrxSZdAddlYlpXbNB9STY2tegCPHCfKdG1kcpWYlMLphA1MM1MLaULiHJNusjub9RbV0xn6m+qnz0hNfa3dL+ZCRtdV6TrOG+hWjnT14HL9AxMmQAiaxiPaujj2fcimNaKjfKAJvrPnFTWBRtkyew3iF+n/saeG9WXeS+yD6dlLdiEzY3cixn3MNjU6V7UNdz/9XEv1gVTsMy8Fxm3mql9hYwbtY1TYBPHN87g0DWzPE7pOupqEd0fa6iT/sb4Fsfwuva3zHsxGnJqw2aaDEKry6q+9dprm518spmIud12m/3vyCPN9JtCUJl86czefNO2u/xyW2zJJW3Exx+HA90aSorcIF/4wazi7uR9VhHz/PWGQD5upMOz8G0RqrM1mN6jJc1N5ULzyRJL2CQN7NUOm3qYfij3mtNlQeHByADeXoPsk507W8ciUf4aHhhY9Y+RBfYf1cmDm4dqD0W+WUPxv2u6Dj/943Td14pQ0ISHueo4Vz7UeyncWG0PxfMUTedZ/PklIwdT7a9rztK1tZGpHoqNf6NeEBPauZFkvFm+mTxUa6rzbU2ITlJUH4gwD8elhMndamPnOmCzz7BhoW0Qqzaq53bVtyr+nzVgCqnZWaEX/5JFG0zRxyVq385gk0V4Z7pZlPcYhQr9YOrUSkwP1R6IU9q2rRkbyXWdMO2lh23UxWZaublFbawRU+nwl+7d7dhffrHR0mW5yllSmDy50EKBGNfUxi8l44nCdEqaiFHvc7pu4Vow/UeYHK26Bug/+gDbWyXnhpK3pvqmSlZ0+LGW+tE/hOxUYXqw8Kmt31yu++IxHYwWr9tV99Ql8u2t7bpHtWn8CrkLREzXlt7Rf/NaJkUf6148QbKidyZU3YTJPWoj/2tq42BhcqD62+j0RLO52kn/XreWexHyva+u66t7GVmZ/P2f+szeNd2LdDzp+DT1tz66P9A3uthX2PyfNs7XiI3y3qHx6Xbdi/G6DSQj91SNExtd95ru+zOkD+6LEomwqFaAHtE41bYWTPtK70cJ04npcRBiy3XLNWlSI6ajNK4doTb+LmzBhn5zteTcWoaRau9FjCH0L8n5Nm6L+jxFn49eYAE7jnGqlnv4emHTU/di7G9bK3b69dyLgZVXs+KjOp4RNhfrWkgXulhRbbtP19U4mdJ1Xwub43VPcS8yTnUUzj307FhCG9Grqw/iO/j33+3qG2+0E88801pdcYVZv35m8nEPiTZuuKFNPOkkO+2yy+wnbWQllGRDIsrIMkN9ns22DUmueiNAc1iQk/c5BNAvnz0EGFw4qrm5Hur45+ZLgjzr8WAvq82Xi3BcoodM59o2C2mwnqCH34K6ZirjbnoAX5cHFJECqsNP17XTAN9JD7hpGgBZsmeCsJpwX5yHYnXXYXnUb11FEPrroQjJ4MGxggb3xSFhNV2nfN2JKazyW+u6Cfq8pK4J11X3YEsTjWVVbmu1k+smQook+7JcVxPR1G8j9WqrayPpX0iYrCNsiKRQGzYL6mENpjxy26mc1YXNYjwUa2ljZ103UbhCUEkrgWlN2KTb2E0EoY3ytYBoqI1L68G/uF41EgZIt+pqI3LIdehiMfzZa8NU+YZD3JS3g0giZKqLMFmuDpiWSQ8dpMdJ6RtTU72AaXEtmC4sOTvrNSGNDW1cBWzo47X0t266BoJKG8fruuVUX63YKO/iwpT+1ip93RIimrViI0yXU5va6j+byiervq7S+4roopb+NlnYtFdbuA+ZLHYWJmvruuaQ9xruxYXUvo4izqk0QVVNtiptrAM2C6u/MTFCVsg7+2bq0t8W0z3cUni0Sfe3pbgX69DflpHuW6ld3IvokHtxCfoN/b26+1i4razf2+t3xhqs2p2F1RpcV0u/aSrsGN+K0xMbiMkaamOYgNeA6eLCtIuwGa3/3P/jVPfKYMOEqJZ7uJvauIDy0d+S8V6s7R5W3qW4Ln0vUl/lvci9UgM2K4CNXkxMwLSLyli5Dv2tHGzUvskZY/+a6jdta8FmEensOLnETFt0Ubv4ggsseeyxqlijHTKqX5Tqu6tfesmekGtdR00iGlpEKlYBRstoMVljmJP3/zIkJ+/5whobWDu5GcfL8kUUjHxMLL1fqVeRHuZY3yHX1brAaBD7UhaioRrIIAvB4qeH4lP6356HYg0PjMGynA+WhWlkmrxTx6t6qK1Yy8NtsvL/rvrGyOozSfVjbX5f5KEFS661PBS/l3VpnAbcabqOZfuv1L53VF5t5P0TWfrGqU9wHcv2v0jG1yUvVrya2viJ6hqlNmKhR86Beqg9I0wWrAWbv9SWobJoYT0Ny++6/mXJuXwtZIr8f+k6rH7B8q7P7wibZE3Y0MmV9xfJOVYP0MlpWb/QhChgU9MEVnm/EqZjZbmL1/0kkvEOeq9pQqQ+8srgwTZIuOJ+Qp8bIExeU3lh0lFDv/lBMg6VrJAM+gztfEbXdaqFMAwTDoNkQR2ZxgZ9vK7X6FomffSTfqqP/kYb+fyR+m5HlVObJfRb+psmwuiP674VsXkHPGuZLH6ksWe0LO+x3/wmvb+qa1gxqgmbr3UvDte9QaIvNBGmz6q+LrVM+oaqLX+r34xL3+sQ8dd03bBa7kX01l/XjVH/wiUI16QP9L5Vbf1NeX+SLiZI3unp/hbuRbCppb99pj7D+My9iA65F98OXbjmfvOB9DAC6zLkHRIvbJ7TdW1qsryrjt+ld/rb5PTEBvesF3XdkrUYGcYKywHpe5E+jf7f0nfTa5qgMAGSbD8zvgmb2N8+0yrPkrXdi7r2S/WZMel7kfoq78VayPt7umakrqVtuND0V9telhw1rvSgQ2EzTHrkXgx++cLyBV3frRZsBql/NxcpX2/ZZS3x6admKkdm7IrHrcbM5Gef2Xorr2y9NPn9W+NEU/phA0tY3RuSK09DgsfJe0PSRp7Jgj9uvqZI1C/Rg+eqtHtCTd6G5M+8WccJu3004NaW4nX8Tw/bdppcPmrezldRKvUhE5uf+H+L5LxJr9oSliVeJbqO/8+KCDylV20pbMpNX8f7L0QEttOrthSvi3IOVL37al9BsBLWkLIxnai8pyik56xgEzG9Tnq8Rq/aUjamj+th/qhetaXsNn4sIrClXrWleF1Z2qI5SP1m+4EDa7ssEPbY38Bjul4H1KG/UTDXBX97vaj/PLl81GVtLWIT+809Ild3pUlyTQLTZ6gnXtdHpPNlvWpL2Zh+L0Kzo161pUxsKGOIMD1Y+1bqkuK+FjCdotdZs3gvQmZIt+o+vHkW7sV4bzyv+/CZWbgX43Vf6z7cahbuxbivA2z24F6sJWViyrW8jvvnnzrfi1zPyhJ94TK50czKPRz7zSOadDyIb3gtKbu/va/7kLC/taXKezHdX3/TxGHnWcSGdo7BVagWbMo1sVtEfuyPy/K+vkJD2p13VkzYllqqgsD372/JG26wHU45xR7q0cMOVcSZIbq/i5icN6DkFvfqleHkvQF11HwTJd9vTG4+SA3Wu+h+UV0fYNDOpqJ1vXmzr6trZPnsyUR8aNXWT7NlpZyaaXRFibPbxuzrAhGohbjHNuQqNrOLafaEpSZdzm5/y+43fK7LNrhsPeZUf6vtpkj/nqv9DfHrMt5UeS/OY2yQsy7kvUGMU3MJG62P2mJyl1lj6aXNevUyLaMEH/dpF19sSfajKPqMffml2Vdf2VrbbGOdtZ/lH00k8v2ZXEd1NIhsdbkfG4SgLoQj0BgRCKSmjkQzu/11IURVYTa711VFruuik3l9HTLNbhtn97p53cbZrW9+YOOYVn+XODaOTV3G0Fkd+5vIhevDt96yQ/7v/+zeU0+1VgqKMGXHHe3Im2+25nKPuev8863w1Vdt9E472aGKRvOVXGia4IbjKWcQcPKeM6pyQR0BR8ARcAQcAUfAEagZASzoRHN7/KGHQljgs88+22659VZ7TG40JEJbHqZTVy+SJf6lZ54JxN2t7rnVq5y855a+XFpHwBFwBBwBR8ARcARqRICNnhD43o88Yu+/+64N034ePrPB/k7FfH/6ySdtiPZqOHHPzY7k5D039eZSOwKOgCPgCDgCjoAjUC0CEHgiRf2T3owaI7cQnhniDpl3i3tudiAn77mpN5faEXAEHAFHwBFwBByBGhGAnGf7s0Pi3cc9tzuOk/fc1p9L7wg4Ao6AI+AIOAKOgCOQRwg4ec8jZXtTHQFHwBFwBBwBR8ARcARyGwEn77mtP5feEXAEHAFHwBFwBBwBRyCPEHDynkfK9qY6Ao6AI+AIOAKOgCPgCOQ2Ak7ec1t/Lr0j4Ag4Ao6AI+AIOAKOQB4h4OQ9j5TtTXUEHAFHwBFwBBwBR8ARyG0EnLzntv5cekfAEXAEHAFHwBFwBByBPELAyXseKdub6gg4Ao6AI+AIOAKOgCOQ2wg4ec9t/bn0joAj4Ag4Ao6AI+AIOAJ5hICT9zxStjfVEXAEHAFHwBFwBBwBRyC3EXDyntv6c+kdAUfAEXAEHAFHwBFwBPIIASfveaRsb6oj4Ag4Ao6AI+AIOAKOQG4j4OQ9t/Xn0jsCjoAj4Ag4Ao6AI+AI5BECTt7zSNneVEfAEXAEHAFHwBFwBByB3EbAyXtu68+ldwQcAUfAEXAEHAFHwBHIIwScvOeRsr2pjoAj4Ag4Ao6AI+AIOAK5jYCT99zWn0vvCDgCjoAj4Ag4Ao6AI5BHCDh5zyNle1MdAUfAEXAEHAFHwBFwBHIbASfvua0/l94RcAQcAUfAEXAEHAFHII8QcPKeR8r2pjoCjoAj4Ag4Ao7AzAiUpVJWrq8SehUkEuF/vqVSYUAqVPvnZaLeiPuc1Iv0sQ3oMDknheXAtU7ec0BJLqIj4Ag4Ao6AI+AIzB0EmiWTgbQXqPgp5eWByJMgldNELlP6LjMVKT8kt4LuNpyEvDMkb5nkTUrGJrMgYwvlj+2NLeLzVNqeJvYVoCSsSTrvrLScssqQr0x/VUbTdBkLFBQYk6epmXXMSsHpvJDZ1iqrVP9LVFYk8rNRVE5c4uQ9J9TkQjoCjoAj4Ag4Ao5AfSIA+Ybs3rzQQrbbAgvYoOnT7cDBg+1X/YegQgCXa9LEVmjaNBBhCP50kdn3J0+2oSUl4TNlYOVN6j35+QxRhdxH6y9kMuaDwEK8yE/d5Mm8hrykovQKQLQoM30gL9+TuDbayPktWMz13UJFRbZes2b22ZQpNlgyQpL5PcpG3chNQpYStYcyH+3WzVro/y5//WWT9R3lcc0qKmtptb8p+fW5n7D5ftq08DulkIdyMtscvyvOkrWlZNmmTZsg17eSr51kfV71fqvyThwyRJz+X8yQGbmqxTA92aId0yTvOs2b29Mqq7Cw0K4ZNsxuGTHCmuh9Y02Nt2WNVWPeLkfAEXAEHAFHwBGoFwQgx91EIqfJInzJ8OE2pLTUCkUySRDpXVu3tssXXthGiGBOUJ5xev0hAgt5hqRCUCHD/NZOZBGSj7V6lD5DPimjlcqDuI7X9230f4q+YxLQRfkn6X+cKIxR3R31HTKN1fVxstBW37Xm+nT95CcfZUOom+vzaP1GmbtI3tsk78n//GO9x42zcfoOOTspP7KOUB3IHsg3ZF/fY/XuIKt1O70g4XFFoURlHqRJzWlduthQTVioZ4Z+P+rvv+2FCRMspTJoG9fR5pHKX6zf2+gzOIAVhHxBfaZtTIQg2M9NnBjko6xbR48OWBWrnPbpcpjYNNWL8pCFdrbVb8g/MY0huLEqgryshPw+Y4adL/09sMgilRjWSwdpoIU4eW+ginGxHAFHwBFwBBwBR2DuIwBB/Evk77VJk4IVGeJYSWCxhIsoHiKy2Wf8eJm/k4GMfr3EEoHoQ1xfFRn9SuT+qo4dg0UdsnmzSOlto0bZEiKsD3TtassUFwdr+IYtW9q5sgz30TUfLb54sEJDdiHUkO1DRJYp4xhZot9Vnl1kqT6/UydbWCR7gGQ8S9d+JCL98KKLWmdNOsZJhpVlHb9Vdd03dqyd26FDsMBf0bmz7dCqle0uS/qJ7dvbke3aWTOV+56uPU1lQOKvULkn6DfkgtyPyXIPAnnwMOXdadCgMMn4aOmlbXO14XnJuq7+X61VizXURiYmN0iGm0aOtAuFwwFt29r//vwztO3NxRazS2UJX1fWcYj2TpJrZbX9WGFK/d8IO6z5L6hNTJuYbCytMi/WNbeqvHVatLD7hSEThb7Kt77KOVb49FZ7m6p8iCyTg5eF18Q04Z/7vWb+1uDkff7i77U7Ao6AI+AIOAKOwHxEAKKOJRrrOJbdTF/24O0uMnm1iO6ZIsa/QdJFKBcQ2cVX/mSRSIj7AnoPecWqfpwI6TXK/5DI5cl6v4HI56Fyx1lF7ic7iJRiQYakLizyPUyk8yqR1Idkkcb/+6yhQ62nrMf7ibT/KQv/XbKiD1UeVgX+T2X20Oc1/vjD8FFfVmUdpGuxjp8h2XprcnGdZLtBxP1G/X9qzBjbXkT5ChHsB/X+V5H/K/X+L00YnlTes1Teg5pkvKpJy/0qd5x+z/bjD77jkvcqlYnl/Q8R/fvVrpZq/60qazHJsJfadqBkuFEW+nc0OWDFgElNcCfSa0HlBd/bVBfyvKs8V6o9I4X1krr+b7UvxeoARFz5ThKmF6u+sxZc0HpI7gvVtsWE1cGy+O+hlYU2aQxjlwluR+lVgMyVg/nYpeZ61U7e5zrEXoEj4Ag4Ao6AI+AI5CIC0a/8ZxFpyPTfIr64qkBKX5Sl93ERWazxR8myfaSIOpteIatYz/m/kgj7AF33gEgo/uOnYJ1PA1Guct4QcX5URPo2EdjPRYyfVHkQ5VYisljtO6dJ8NEqn/xY6LGSk75S/t4qd3FZ9bcRqaXcH1UXZBZr+k8iyfvpOsj3BrJWr6b68dVnkrC63pMeUH3vqf4zRZSbp/3Yq9ITqwn40+MeM1yytlQZWPxflPtMH8kwXb/vq/avLJkh/ORn829z5UNuPoMh8vfXJOFLYddO1/NbiDiTXu1gP8EzkmlnTV52U5tY5VhGZX6p9jwj8s9kah/alOfJyXuedwBvviPgCDgCjoAjkO8IQHhnjilTgQhkHHJ+rwjqu2m3mfYisfh0Q0T5rY3I9Gkivx30H6sxbipsoISY4h+/sSzvW8rivDaEWfmDKwpEWS8SFn+IN5MCfoeY4S8P0cZvfJD+Y53Hmo1fPb7g1A85Jn/cGMqEAXn5Dzn/RqQXazsJi3gfEW0s3X/qu7FpF5ntRZCRZ2lNALDIZ1veQ9mS6xy52rDS8NlSS9llmoAcr3b+rrbRzlXUNvYGkA9iDsnHRx0ZVtTkJSmZw4bbdJuRYVH9Nh0Y+D7d+fgfdKB6aEfYSyA5kWtF5V9XdWwpVx2wy5azOv011n7t5L2xatbb5Qg4Ao6AI+AIOAJ1QiC4W4h8ZpPC6DaDm4phBU9bpyHmIenzZJHpR+QDfo7cO/DhxsrMC//u6+RKs6qIJ37vv4js4j9PXbwqy0iT1lg3ZBpy3k9EGP903GVul0sKk4VnNYGYlPbrjvnDf/2Gr/53U6cGK/Wlst6vKJJ8uPzK15ALzd6yZG8r4otbz8VyWflAZL6nLNlnaNKxsQj4ZGSuAqk4oWFD69uylr+q+rF836R2QeBvl7vNp/L/R7arVO7nqh/Cfah83vFTZ/IyPb15d4JIOJb6w3T9kvJ5311+9FjsYx20O7NN6IPvLtTE5T7V84jKw4UIDKtK5M+X5OQ9XzTt7XQEHAFHwBFwBByB/yCAn/U6sh4/Jb9zCOmfIpmQZzZoPixS/rpcW3CX4TMJi/c6/fuHSC4hlrpII/7uz4mYQmKJhEI0mH9EvvETv1G/EQmGjZ6b6/ohKosNsqurDDZaQvQ30ubOGHlmhzSpxfreS/VjNceqTwhHrkWO/eVnDoXlPX7h1I2Fmog0O2uTKptZqRN5TtcE4C7lYQIyRr8PVz5agr8+0V6IbAMGWNljJBra2USEHT/1RyUDG2uL9fkITQa6qGys/31FzLceMCD47jOh+ENtolwmKVvq+/aSmY2xRJGhXqL4nC6ffspkEgQRp63giTvO9nrPf+q9QBOBazXpAJt/VPflIvBMkvbTpAC82bwbVy6YAKwqC/9DIvct9T+sljTy5OS9kSvYm+cIOAKOgCPgCDgCVSMAQYbAviGCTGhELNOR/GEdh3zivkK+zPjoP2iTKgQUwguJ5HAgIqFgiYfAcg1pKVm/T5c1Hh9xyPMVRJrRZAAb8Q+yUscyftS1lMNk4Od0OVjS+YzbzKC0+wskm1d0hyEPm14huIRbRB4+h/r1nt+xXv9CmaS0zLSFUIvfS4bobx6s9yoj+vnzPeUOVt2sInAN/u4BD30mb2VdKpr6aTv4/aN8THgCSU/HxAdDNgSzOkBi4kFbM9sd3w/EhSdtScfn/WytEJCftp+mScenWl1ABhL1MWlhw25PvT4TvvG3xtrvnbw3Vs16uxwBR8ARcAQcgTxGAMs0fuTxgKN4cFLmSZ/4cb8qq/Wrsi5DbItEsiGZ0QGD9/FgpAgl5BbimpmCj3bmd+kyONRoF1nJCXMIccVyHmKTp0l4LAM5sDpz4BAWbsqLhzeRl8kBKR64BKmPJDtbxkDY9eI002n6H06QzZKXsuJEoLIdypudgs97xvdcA37x0CfkiL/zXZQzHAaVrrMc+fUbVn3alUmsM3GE/KOveHhVjLePi8+2ssqTlz0AozQxIC9lRQcaLPFXaWIUkn6jzY3ZicbJex4PbN50R8ARcAQcAUegMSIQDjBSw4hWApnFoo6LCpZdXFpukovFyyLtj8tSi0U3kUFuMz2qM+lsJIPZ32WHJ6y0XKt+ZMACHazI6YlAJOYRd8qFsJ6rjaAcmkRM9OjKwm9EgSFqSzz1FPca4pkHudOFZMpG22njlfKTf1vE9zFFb4lEmOxVyc/3cbKQ/T5TTmQndjvlzZAcyEJ51AnRZ6MqCTcZCDvWen5DD0wyOJCJtsZNtpllMx0iyg7x6Dk4ijLIx4SA65ozEUuXGSL+6DdcZtpKFlY1wAw9B1emWtpTlS5z6T5w8p5L2nJZHQFHwBFwBBwBR6BGBCB7WGkJf3iYfKQ51XS4iN3t6YOTIIT7atMkVvDHCHMICdZ3kD5cSXAfiQkLLwmimpkgzhDIEAc9nYL7SZpcQlSxopPIS2QVyg2bWfU2uuHEPGzCJAb6SnIRuV6+3iOVBxpMvYfK7eYqNqxq8oE0uMzcLD/6ZzT5oJwQ9SZDDqrC0n+w2giZfVhtLMuSn3YhC/IiX5hAQMTTEwys9kxogmU9nfChP0R4XqwNtAvIz5048kfJB55rllK0GkJcrqXNuVyBW8sZsoTj7nOK5CdGPsT8ecJS6ntOhGUyUlm2Ph+ufBdpAsM+AYg4h1zh0rSmyrxXG1bxreeKJ1QGE5yRwoMTZS9XvYvqN+rEpx73pagt+kHUKW2OoSljvdFtqcYO1QB/dPLeAJXiIjkCjoAj4Ag4Ao7ArCMACS0Vyfw/kcCLdIjQvSLCz8gl5hgR+VtkbcflAp/z6frPqaUPaJNqW6zUIoNfyEq9pcjgsSK9hGXE15zILBBQoqfsr4OImBjcLUL5vIjzRgoByYmmn4g0ElHmN7nIcBATmy2/ll/3qapzQ0Vy4XAhYqwTThLLOvHh71QZbEDdRoT9dH2PHzhEfIRIK8Qz06LeUt8Tm51yv1E+SPKjOo10kjaFviY5/qeNsCcSqlJ52LgK4cUiPUVlTSDSi0grp54iLyS/j9p5u4gx8hCHnk2oWK5vEUFG7mdVRg+divqgLPZY7bk+uvrgm3+1ML1J2LKJNli4VSYkelfhdqn80bvo+yOEy90i9xy8dKPK7an3kOv7pAM2u0Ky4x6CSgKvctj4i3/+tSr/Fk1YXhFWpKdE2L+U3IeI4J+g9n+sst7RbxxaRVSeCzQhoOwbdd22AweG6Dz0g1P1/VHS3Y6S7yTVCSYcaMUkg4kTMqIPsP+v09Cs9795dYWT93mFtNfjCDgCjoAj4Ag4AnMVAYgv/s6ERhwtUoeF9h8R0uEiarvou31EwPuIrGGB5eAiiOoOInZ3i+ztrigt14oY4vrxqEhr5/RhSPvpGkIVEnkGEt1bJ6BuSjQVvd9GxHBJWZ0h8/i3nypy+ZvyfysCSujIL0QyF9PvRLJhEsD3l8lyjUUb4kg4xRLJBvFfRvnYEJqdYrjKb9WOV3UN6RWFWtxBxJ8oML1V9q+6nk20yE/COk2CXGPhpr0cAkWkmKuVh4gzTBQ4xOkelYkVnvevy7ccq/0WKvsjTXIy1xsg25B7NpNeqjZkup68qbyHiFwfo/bj9vKasOIkVSY3WOZ7Cs9P9JlTU7fQZAOyjCU/JvYacOorFn8mGCcrH7HnyfG12vUVm1xV7yrS2f66jknYSiLgC2ql4knp+Dm1AT0xGeI01i01UWFVhOs5HGsH6f5UkXcmYWdoInOjrmmtOnEBim5PTt7n6q3phTsCjoAj4Ag4Ao6AI/BfBCCpTfGbFgHFLzwepISVm3jjHIgEmYU8Py8Sf4o2k0Jir5DFFrL+qQjmRiKXuGhg3R2v6yD3SZXZTd/h+tFU+Tgs6EsIpX6/XJboB/UiDjyuLxDf3XUtft43yQoOeeyqF64iy4psYsmGwP4kUtpFnw8VYX5A12O1X1SEtboUNnfqheWaerGWbyIy21llENGFsvFFx8rMZCJY8NPEndjrayovxJy0vt5DZi8SuYb0Eq1lqCYXr4iEg9VS/fqFzaGZfvXhQpUHhiFOfVpQSHxrXGz0/0q1Ax/0o0TiWXUIrjFpX3Xe48tOflYBWHGI0W1YVfhYdVP+ldLFxsLneK0IsPoRD7DaU/kvEPG+S8T7PbVvdxFxUtCxrguRgvQf3aO3uKkWv3wmBZTzu9o4WBMd3Gw48fX7dBSeXCLutNkt7z76OQKOgCPgCDgCjkCjQACCOE5WWdw7dhYp5QTQl0XYNhVZbCpi/JXIdPD1Vj7cTCDcbO6EYHIW6aUin6uK1EMu75VVvEAuL5BYElZnyORr+h3iHjddEi6RckhPy3p8p67F7YM46J9pMrCzrL6UP1ByvCWCikV6tK7BtYXvcT9plp4YZB7clK0Q5Iak7kd5ys+BSGzq5DtirH+oct9R+Zyeii83idjotOV6teUZWb/7alLBZ2TnN+LI496D//4D+n2s5OqossGL9v6gNmQTxZlkTMt0uIh0d00+cLPpKpwv0koG2HNIE/Itru842RXfeKz0xHhntSDKiY87Kx7gtpvad7gmVU9KNiLWQLqPk4ysGBAjntNeSfHAJiYtBbp2Bf0ntGcIUanfw8Za/UfPWPoh9W9Id/spz/LKi2sVk6it5GaDC02mD35DvxmcvDd0Dbl8joAj4Ag4Ao6AI1AnBAJlFVHDXWYJETRcXP6Si0d3vf8Qf3D5VGPthRRC3D7U6aAb6v+TIp3EM79eBHFp5cWqTOjGIUwE9BsuKtvpBWGECOJbvrjyGcQ7bc3G6s2BToSEXEzW75tF/PGxfl+k+l2RevyssVrzekzE9D3l/VBkEleXsFlV5Bd3kOzoNWGSIEKNn/mVyttdBPjJ9OFJlEW7sKS3o2wRVdxgIOO8xyJOpJZpKndlyRs2rqZlACqi7eD7jt8//uXl+h13lXu7d7drZfn+RkQZrJAJN5eDRNLxn19QeXZT+Z8suaQdKz/3l3Utk6XPhSfW+hGaPLEXgEnU+/rtbrkdYd3nQCb8/X/RxOA0Vi4yNtpeqvYdIdI/RdcdLRee42S9P0WrA7ThVrkGsdpAO79QnWw+7i29cEosVn5WGzqpDWdJXiYCtJ8Y+18rL9ez+XZv5ekvHZ+u1QYIPm5PrLSQ1y3vdbq9PJMj4Ag4Ao6AI+AIOAL1jwAuMd+ING4viyqEG1KHvznklAgl7fT5VBFTLL/4gD8l8suGSEjuAyLVRDfBCnuJJgAQb0g8J4HiKgNx5zos3ZNF+s6QhZjoJrjCYEXG5eQEEc5lRSxfVpn4ckP49xeR31Gy4JrDhOA9lYvl/RDJsbtIJX7kkG5cYSD/cQMl/9/iACn54zcVVBBNLPpvi/gTRYX69tVvO6kM3HQ4VInwkLgMnSJSjVsIvvA7S35OIcWa/p7IMSe8Im9/lYX7Dr78n+l7LNgDVMZZKhPynbmRE5cUrOcPCqOpkpXPWLg5XfUJYThceK8r7PDaZwWAupkEcRosG1qpA8s3qxacoppJmNlcSjz3M1VvQu+ZYGHhZ8Mtbi/nCD/KxZ+eyQQrIKyHnCKyTnuY0ODT/4bqDYdV6TVAbWOSxL6DRfQ7Vnn01lSEnw3J+Ngz6WBFI5es7twxbnmv/3HDS3QEHAFHwBFwBByB+YgAsd2xrt4tS3tMkD5IIWTwZnzU0/7Y/M5vEFVI8dvpCCf8jhWZa4gG851IYEjp738XObwBy7SIINbxuDn0FRHZV0QaE/jHQzZ1CcTxXpHGTFkom8OFrtMkIVMWDmmCnMXy2Kz5VdofPNaPrNFth8nBXRntZAUAYn5Luo3ID2l+Q3JRT2zfwiK098jSDak/WRMOJgLkxX/+OvmgZx92RJ0fCYOPwCdip//URztZSXgvA7voz458d0T5lC/7gCvaxOQHl6K30jIGi3y6bHC4BnnS2IfflJ8VD9xdCIUZf4sTCqzqWPqvAYNo3UcXelXKktZ71N187K6zXLWT91mGzC9wBBwBR8ARcAQcgYaOQCC3aV/0TFmxFrOptapUFbEkX1Xfh/LTEWkyT/OMG0u5Ln4fTkHNqpPfQhz1KmSJ1/EfYhzrqUrm6tqZ2cZs+bFaY/knTOL9mmi8qv8xpn04ebWKdtUmS1UYcU118mW2JZSN+xGvKlJRWp7sayDjTJ5iirjhbsOGVVYyiKufWWpVemjofTlbPifvuaYxl9cRcAQcAUfAEXAEHIE5QADyRwSauBqAtb9q2jwHlcyHS6MrztOakJBwz2kM7XLyPh86k1fpCDgCjoAj4Ag4Ao5AQ0EAC3VNKxANRc7ZlaO6lZXZLa+hXeeW94amEZfHEXAEHAFHwBFwBBwBR8ARqAYBJ+/eNRwBR8ARcAQcAUfAEXAEHIEcQcDJe44oysV0BBwBR8ARcAQcAUfAEXAEnLx7H3AEHAFHwBFwBBwBR8ARcARyBAEn7zmiKBfTEXAEHAFHwBFwBBwBR8ARcPLufcARcAQcAUfAEXAEHAFHwBHIEQScvOeIolxMR8ARcAQcAUfAEXAEHAFHwMm79wFHwBFwBBwBR8ARcAQcAUcgRxBw8p4jinIxHQFHwBFwBBwBR8ARcAQcASfv3gccAUfAEXAEHAFHwBFwBByBHEHAyXuOKMrFdAQcAUfAEXAEHAFHwBFwBJy8ex9wBBwBR8ARcAQcAUfAEXAEcgQBJ+85oigX0xFwBBwBR8ARcAQcAUfAEXDy7n3AEXAEHAFHwBFwBBwBR8ARyBEEnLzniKJcTEfAEXAEHAFHwBFwBBwBR8DJu/cBR8ARcAQcAUfAEXAEHAFHIEcQcPKeI4pyMR0BR8ARcAQcAUfAEXAEHAEn794HHAFHwBFwBBwBR8ARcAQcgRxBwMl7jijKxXQEHAFHwBFwBBwBR8ARcAScvHsfcAQcAUfAEXAEHAFHwBFwBHIEASfvOaIoF9MRcAQcgbogUFZWZiUlJZVZCwoKrKioqNpLyZ9MJi2RSNSl+FnKM2PGDCssLAzl13c9meWlUikrLS2tsZ2zJHg6M/KXl5eHT7XhWFv5lIPM6AJZwZsyq0qxTnAjoU/eV5e/trozf6duXpSHLDXpnXzIXFxcXGU+cEe22sqpSj6upZ2xTdTD55r6al3bSTnIRR2UTx+cG/07U55M/Wbrry5yRyy5FlnBAR2hAxJtoE20J/aL7HLrs5/URWbPM/8QcPI+/7D3mh0BR8ARqFcEIACtW7e2Ll26VBKqsWPH2t9//13tA79Zs2aBIETCUV8CQUC6du1qEyZMsClTpljTpk1DHZC0+kjIHScqvO/QoYMNHTq0khjPaR1gucgii1i7du2C3MOGDbPRo0cHEjWribKaNGliCyywgI0cOTLoB6JFeVURMeqApDF5IIHj9OnTbcyYMdXqsS4yUScyUN7EiRNDm8CwKmJLm9u0aWOtWrWyESNG/CcfbUL2hRde2MaNGxdknRWCTF70hkzI0LZtW2vRooX9888/c9RG5KCvLb744uH/qFGjgvyzIltdsMwm7i1btgxt4F6LE72ov9rKA2teiy66aMB86tSpNnz48PCfMsEZjBdbbLHwH91l9xuup79yDfd8dQS/Nln899xAYNZHodxol0vpCDgCjkDeIQBZ2GabbWy11VazP/74I5CXX375xf78889AOnlFCx9kBmK23Xbb2csvvxxINqSD72M+ysPqmkm6IxHNtPCTJ5Ms8Bsk5Oijj7aHH37Y+vXrZ3vssYe9/fbbgZQgV7QAU1+07GZOIqiH7yF30RoZZeH/zjvvbC+99JJNnjw5ENIll1wykDRkjlbcTGt5JJdx8gCZro7QUR91HHvssYEoTZs2LUyKHnnkkYBrvI58lIOskahlYpGJ0SqrrGIbb7yx3XjjjYE8T5o0KchLiteCOxhssskm4fv3338/6AJSBmmDbGeWz3W0kVdVeGbeAOBIObvuumulFR/dMJnInpDEPnLAAQfYyiuvbBdeeGGYGFE3vzGRIDEJOfTQQ+3++++3IUOGhN9ImbhHC3icHIIX34HB+uuvb48//ni4Jk4qBgwYMNP1tItysURTRsSKz9krEchFubvvvntoE5+Z1L3xxhv28ccfV64AUV/EMVrp0WlcCYjW/4gp+eP9w/tMKzn9nhf30hJLLGH9+/e3DTfcMJT/zjvvVK6wRIzjqlisg7Kom/689NJLh36BzB988IG99dZbtvXWW4f+9+yzz1r37t1D/6MvRBmQJ2KDfpngxckK5dIHM2WPfTKutsX7Pe8GyxxvsJP3HFegi+8IOAKOQCQUPJAXWmghe/XVVwNxiIS6W7dulZZeyBMEBwvnmmuuaWuttVYgcH379g0kgoc7BADyQT7INu+xinItFkYmBBBwiB1k6vfffw/EJ9YXrbYQDIjGGmusYeuss06wCELkBw4cGCyKkB3IN4SEvHxHuVhk+c+kA0Ky4IIL2vjx4wMxog7KQm7a8NtvvwUZvv/++2B1pG5IDgSIemgbJA8LMWSsY8eOAQvKyiRh1BcTGIAj5d5zzz3Benv22WfbuuuuG8qEtIIVdYAb5ay66qrhO7CANPId7YC0g2GnTp1C+8kDEabMSAqXXXbZ0N7BgwdXkncmU1jm//rrr2DN5T14oRswI2GJjZMA2hUtsxDgTFeoSKq33XbbUMfTTz8dcGBFpCpXHORfbrnlbKmllgrEEb2AdXRVWnHFFQOGtI+86IbJDfXzHXXQZsoGR2RhBQM80TX9aaONNrKVVlrJkBU906Yffvgh6ImE3pC7ffv2oe8NGjQo9D/kolz0Tt1RfnTLBODwww+3X3/91V544YVQH5O66HJE2Z07dw5tQo7YhqhPMKEedEO56DfKg4xM5OI9gmWffok+6BPU9e233wY9b7rppmEyzGSL79ER+WgPddB++gBy8TuTGPrJbbfdFvRMm6PLD++/+uqrQNDps+BKH4+TBeShfvo+/YRJFFijB65BRmRHntgnuW/5THtoJ1i7pT63niNO3nNLXy6tI+AIOAJVIsCDGWLNQx1SA5Eh8YDG6v3NN9/Ye++9FwjgbrvtZnfeeWcgTzy8ISKQAgjVzz//bO+++24gLVhesRRDTLkGogqJg4RiwY0Wdsj8888/H4hNtGBC/CHuELsddtghWP+YRECMIB977713II8Qwy+//NJee+01W2+99WzLLbcMJA5yA+mB+HMt8tCGDz/8MEwaSLQF4kE7IC/PPfdcWHlAXq7dbLPN7NFHHw2E7JBDDgnyQm4gy6+88op99NFHtvbaaweC8+abb1bKTz4IHWVEkh2xpM5TTz3Vvvvuu9A25GT1AoIJKYOEUSe6AD++QweQyNdffz2098ADD7S77747ECbyQNypE0JKeUxYmAQss8wygWCC/b333mt77rlnaD9WZOQ76KCDrGfPnoFko2PqgeyhZ/Jl+qJTPvWwIkKCJEarb6afOboBb3SG9Zd6IKQ//fRTwAe9Q9K5Hjkh6uDEhAo5uJaVgyeffDLgTvvoi7QN3MH5k08+seWXXz60f4UVVggkd8cdd7Qvvvgi6Bl99OjRI/RN2kU55KG9kFIwRcdY7eP+Adr3v//9L+D41FNPVZJf6qWdENrVV1/dmjdvHkg59fbu3TtgfPzxx9uPP/4Y8EGX3Bv0cfoVZBvd0j5WXsB4l112CW3hPf0O2bbffvtAknlP34dQ01e4Hkx79eoVJh/77rtv6N+0ifqQDXnoL7QNjOnT/EeXfM8EBznp29yP3Ed77bVXuM8pAz1hbeeeuummm8LKG3h+9tln4d5GP3fddVdoOxhyDfcmE6E+ffoECz+yecodBJy8546uXFJHwBFwBKpFABLDwx4LKCQGFw2s3BA9HtZYcEkQI0gH5ATiBRmHaEFQICDRlQPCxkOfvJAFyD1uFnwH2eE6SBLE44QTTgiELLpgQEgieYfcUDff4V4BSTjppJMCgYGwQ/j22Wef4CICcYMAPfbYY8ESy0QE4gIhRD7IF0SD75CTfKTNN988EHHcDpgAQPywQh511FHBQg9RoSwIO/XgVkFeCC6kjvIzN09SJlhCvMAR4oTc1IH1HUKP9Zr2Qoa4FtIE0Tr55JMDqYVAQa4ggvgy8xnMsETHSQHXkgdcwAc5kBMMIHuUT3uY5KAv2gH5J6FjLMzo5YwzzgjtQj5ILa4WTHSwMEOAmQAgA/JBSMGeCRM6in0jWl6xBDOhgeSDFySQfCSwhAzSJvR6xRVXVPYX2hZdQyCt4Mt39CMIO6tBuJMgN+5TWJHpF+gTck999Edw4HoSBJ/vWUVCjogzJPT0008PKyxMNpl80A4mTp9++mkg9HElJbpagTm4ggGYgxNkGR3T1+jL9ClWWNAVfROCDfbURx/j3oG0s/IQV2Qog3bTj6ibvsl1EH3aw+Rziy22CO0BVxJ6imSZa7kOXM8666ygZ9zYPv/889AHmYwwSUQmdE2CuKN79EM5tBfd0EbaFidVTKjpT9yf4MikKvZJ7jXuJ2T0lHsIOHnPPZ25xI6AI+AI/AcBiA3EEIsoVjY+Q7AgbSQIAAmywhI+CTKCZZIE+YDoRUszD/dI5CERkCzIAUQeYgahOfLIIwNJir7ymUJxTZww4KoQ64RwQdgjyWCyEf22eU89kCnKh2RDVrFmYu3FmkmCEMb3/E5eLOpY2pmwQNxJTDwgg9FlBcsuCcIDHlg38YeO/vX8Fq3RYAN+tBcc8K8HG4gsFk2INUQQwgipPuKII0K5kDmwhIxBntADBJA2cH10U6KtYMFEA5INyaTdEFfINnWTmBwhK+XQRogu7SEfesaiT13kwZIKHrENXA/5g8BhtY9EGesvFn6s65DNuD+CvLQB6zO6oy3oBv1B7iG8uHDQXggzZYA1ZJEJGDIgN+2PG3Ppj5BVUiSXyEMecIx9EgKKvsAaGWgHK0EQWyYU4Eb54AxWkFEwoa3RJ55+QH2ZKebBZYhJGBiymkD/48U9Qx2xryMjsuBSBulGb/Rx2o+ekIP2RHcy8lNevHfoH9SJrulf1Me1cWLJpIBy4uQC8k5eXGbAEYLNagU6oY+AJ/2H+wm8uZ/RCxOg6PZFf4n3WHQ/A1uujfsrkIX77v/bu5fkWIpsC8N3QoyAPk0GQDUYBROggdFmBHRp0GEezKnsk9mPecXN1JHqvKSsFWYySRH+2L62p/T7jh0ecuf52dj5+NbDr/8h4H55kwoM3t+kW2bUFJgCU+D1CgTmonc9xAiS2qnEOZFDEWdAAQQDXf/k2+XCNbAslQBoAQ0Q4gBNIAr0thUkgKlP8ACi1FNHn2BTmkn1QYhoKohwHQyKrANCsOQQ3WTDL7/88tQPQAJYYAdYA1GHtsGS/sF0dgIcUCv3ubsNPYCrjjsFbO2h09T2u3ZoKQ1HBNtBE9DYuJxjMxBji/7ZBoYc2qCLA1SDJ3nGYBzYliIBzBw9SNsdj+r6XQTbEbwBURFn0GfxAMD5o2052/2lHWuAnX7lZLPX2H766aen5wTMBeNygMBvv/32SWsLiR9//PGpXltc8mt2AU1AySei0mx0J0RdaU38aIFBN+N2iEJbdOmPr4ska4ddvgJ8EXrlQCjN2Sadi3bqiubToweGXTfP+drhZ32buxYC7phY7ADWH3744emccRlHi7pShAC26La7GeZJmnQHJx+3jaO2zBsLVPNWOZ8l/jB2Wv7rX/96AnKfqTNFpVQz9rszYI66O2J+9MxJaT/umAB6ZWnVg9z04OPaVpc2jnZ80q7zPS8B5B0+y8t3f5LiXR2D93flrhk7BabAFPj/CpSnDJYAQCkY4KRIqKipKLJ/2lI+HCBCJBEI+CcO5t2eBwJygt2WB4/goAgdOAYAgFRfwEsuPKAAKyBB1N6iwS35ovLATT2LBWXZoS2w5RzQBhGA1Hf9AS9pK+wCqSKebaMoB5ndIqcgys/sEH0HTKKswFIkXnqKdukBRtkGNtlQfrb6+lXGdeMCY+Cq1ARaWLy0KNGPPmghJ5ydUiYAKiiXG+15ALnIaQSm2AT26eHughQSOlnQGIsyUiy0wxdSXByiyvzCV7/++uvTOeBOIxH4FjAAVzvBvHHwi4i7Oy3GZCy+g1zljJsvvv/++//7448/nqCeTSK9dt2hB38CdeXpzD8g0ThoKVLu4Ut6sdUY2C/lxTmLBncjegBaGg04Ni9pyWbwrn259b/99ts/dyBozqfGAZbZot9A2DhEo901MF9pZE7Rlm/MOfZYvBqDuQ1mwbDPgM+QaLtFJh9qD4hrix+b9/T+7rvvnhZuvvjGHRR2t5OMOUkHPmcHLcx/i4fzQWJjoZuFCjv5QJoUGyxsfJ4tLCxeirzzuYWhZwH41edbedfVsRihSXcSaOuzxD628AU9fPdcxanh/ra+HwUG7+/HV7N0CkyBKXBTARAGMoCiXNh24ABJYM0DjEVoPeQHJtQRlQbB/sFLHVAO5AMJgC96ClYBFhgNisCdaCS40ZZrbZ/oOwgTtQRkoOivv/56AhSRdNFT9UGKnGZ9KA8iAGMpEGyQJw3YRJk9XAjYAJL2wBHIBeWis8YMdICfFAVl2eAAY+2/rX3PAQBd4Mb+c49ycKUPWpQekujVBUH6Uc5YwLNoKZiiReeN2WLBOER8QRXQ8rM+RarVBWn8RjvRcYsHkAnAjK3FAluNyVjYpj1tydcGh4Dc7y1E2M1OY/VgK59pF7T9/PPPT/pbcOQnP+uPv/kNTOrLnQW6GIeHJgG9nOyiv6CZ7fxhgdVWoGDdtdKJ5IG3k5EHJc21dngBl3yoTzbwX5Fk88NzGelsPJU3xua/+eO8yD+YNTfMf/76888/n+BdXT4TBbewoGMATnttGLv0ErvGAGfzzfxkHw3YYY6ZuzQAze2u8/fffz/NKws6n0cHyLdYKAWn+aQ9PrWQBN3G4XPoi94i7T4H9OQTNoB1Ovrc0pvNDulMbLCw8QBr24habBizMfkMsd38Mu52edqf1fenwOD9/flsFk+BKTAF/kMB//SBJUAAa+3H3c4vUgyCnPK7lQEHYLKUEKB1lgNdgKGdMdoTGtDZUaVDW+eCQTQ2WAX8YFG0uSi2iL1zHfoBKQC2XGBlQYivxqctfYE6KR/1CUx6CZTFgS+HsvQwLmX9DmSkRegT2FkYqNviQx+gz8JGmVIKtAOmQWd7xJevDCw71HedRr///vs/59NYfXYoQ6d01D87wD/QdGirNBN1gCIAc5w508Ygmprvzr3gnWMnfwC5yuhPPXbQRhl+BnTOnfuSy/cvteYcq7ZErwFz5/OVKD4gBf78nR1Fyi2gfPWwsHrNWwsnRzqzD/RbpJw606dtMJub4BnIdmjznDPZ57ooPch1x6NDn/nPQ8Md+YcPPFB6ltcnO/KfdCuHO1Ci9hYAFs1pWl3jsnA623Mt/0mF6k2rzTu/+5y0MNCGcxYVfV75mS3asRhxWIS7s2ChYPGlX3Z/ijfa/iPGfvhiCgzev5jU62gKTIEp8HkVCOgCGr0FHdeez4c0u3budX4CRpDcORByBZGutT91dYqkn5Dg5ys03Grzlj237NZ3D2neqnPqUh60Orf61M5Z5tTt1vl7bdzT6LTlWuZW36eO93wZWD83u25pfpa/+q1r1z6v+t6yWfTceVBcpP2aV33Pt/p96Tw853lz/cwnP8d31Ug03x0N0fAA+JzDr5kbtZ0WbKCB6L+7MBY2Fji3/HRvrl11ODW51U7Xe/i7zwRbuotizFJ8+ATsW5gP3j/v3+TP1frg/XMpu3anwBSYAlNgCvwPKgAg5Vm7A3K9C/BW5ACt7jwVMb8uBD7GztJ45Lzro7thH9Pmx9TtZVCAveNDi7mP6W91P78Cg/fPr/F6mAJTYApMgSnwVRVoZ53rXZTXGiWK6/jQDiXPRZRf2+enLH/qcEbMP2Uf2rp1x+leH92puLXl6kvt0l+R/1t17t21eWn7n7Lch2w9+3rpfHutfb0tuHS519b/2uUH71/bA+t/CkyBKTAF3rwCAVb/7D8WghtwbwgNiMvJDlr8/hwovwRCAslyov9bsbVju0jf5X4/Bz5Bsr4+NIbX2POS8d5rj02i4B4glcaSxs9B9bk7zHN2ttXna+ZFqUoeINWPh0il2bwWKLVTrn7bWL5G09NXHxpv++a/xK+3FoylvUnz4YPn7ni4xlfdyXmtLmy8NV+048FeaUPn5+81mn3tsoP3r+2B9T8FpsAUmAJvWoFegGU3FjAAkGzH6HwwAwhOcAv2wVDwXflg1nk7zRQBtluIfGQPgdoJpQdse8HVVSRwY2/y3oRbP0HTGYkF3XYn8bBv0BgM3bL1lkPaTrJ88XswZZyNod1ujEG/J+T2QHWR2FPDa9lArDfUAl36nG0oE6CntXNFtGvztPsE13RRJ5/r516+ev1pz45NHn7lQ344XyB1zoFzEZi/jMPDvR4W9rB0u+4E0icE39MwSD39dp1vt/zVmD1cy2ceyr6397v2zCM+0JbnBQBw/vM9H/ZuAGU9mK2ucZV/fy5ITzvPRYE2XDvz8k+/nr49ddVPmun/9GHn2XmdB9ros3mdm6cP38Ifq8H7W/DCbJgCU2AKTIE3q4B/+HbrsPc3YPHQn3NtzQdoRKJBQgBjtxXRUOBXlFcUUTu2++ulViKAdnlRv33CgRxI0b6+nL8HVOq73ouQ9A929OO7820F6Rq72qIw4PNgZZHQXsJ0zxmB2nPX9ctu/TZO5QGQrTOBUXvP045OALZxNgbbSCrbS6dshUkbNqrnvIWEfc9LC/EdADtnlxdj1JdyvbCJH4NrtmqLbRYaLTLqSxvGoK/g7hw7W9W3sGN/7xPQv/aMzQ5CFnx+V65dafiUXXaA0c958Kt6FgTKa4eedNKGQ33zRl3bU56+Mz429FKntLoCvHLmhDGYb/ci0UG+nWqMRT0LFjs2taMPO81tfVkIAGf+botZ59lkbp7Q75z+e+mbcbtuXmpHvRZU1W8R09zoTcv0aM5dfdh57Rpn/uxugDacV861Wz78ULrYl/ojNnj/UkqvnykwBabAFHi3Cvhn7h87aOkfPwj2D97vAAi82CISYAIqkNNWisBdlNy5ABokqAsmQE9vl3WuPsBI0epb4hVx7BoQCfbYyhaLA+XYApzaqtJ5gAUGgWBv4FTvv0lRCLC0x47e3pttgF7fgaVIM2Big4ivuw2uATLvBADDdACugPuMhp53M0C+dop6uxbQ9zIlW25qW1v6s7WmNv3uRUnq8hnQ7O2k6f4hLdRjs/mgPwsAvg482Wdr1EDfmLqz0v7wZx/6Bb0A1haf6retJF3YrUywbFxsoIEtWbXPDqDNr8ZoXPdScgL2Fnn8dU3/qQ/a2qXHWPSnbWk/xmMs5raybGw+nFHufK+O7S79Tqu2KwXwFhy2F+1zRUdbyZ6HftOIFsbbQsQcM5/0e/Vhd2bchWqRoDxd9ednutpuk10WFT6n+mLDh9LFvtQfuMH7l1J6/UyBKTAFpsC7VKBoOuAACSKo/vH7Zx/0AgXQCmyAkt9dA+WgCUiBEOeACiADee29Dn5EMgEtWPAzOAIL2vgQQCYsuOqFWuwEIsAOCAIjEOtcIK2Mti0q1PsYcGdDUczuIrDHOWMH1OASUHmJUfnz+gZrXnwUCLevvUg2DRy9NMyLjYBiaTOu0RXolmoCRPVXpLoIODDXb3r6DjTVpTc/tIWkhU6pTGdf5yRWXz/s7I2t7KMjP9LbW3HNG2WMtb31zRft0+d6KGuO9IIrNumruzn6YHf54LRhe0dbXdKOFvxxK2rcHDGXLWrSuOj6aVfpQOzoDkwpKhYv4BYEs9te9GymSW9VVtY85ANpOh3mg/GA9t70TG+fjxZfyuq/N8V6e652/e58b2RmGz/qw5c2Tx/qy3nzrMWgMmwzN/nSGNrukw350LzxGXnNcw2f6w/e4P1zKbt2p8AUmAJT4CEUCFb80+8lN8G3yDbwAEf+qQMJICgCKXIH4gC5a+DZAepAFQACK+UBAxLQAMK8YVS7IFfUT9/3oOHMOdaWqCJoKl0kUD0j+qVBGI/IP3BzDqh8zEN8+lIfFJZfzKbArzzmcqCVKSJcOedoxi6LDGDYW2bT+MwHp6kFTgcNS+9gS4sv38/nAk541LejsrX/XK5zkfwWCRZtvdnUtcZViofFH53Pt/qei4gTiMEov3c3ooc76aIdc4V/wXZ52tnPZsBuYVhU3Hy6pl7xhQUE+7Vr3vhqgZAW6ZR+52Ijm407X5aG1LMG14dgrz6ovWt/Z8T+LMNGWrtzRGdjsBiw4KE5+/Nb2tTnmdPe/OwZA783X1p0tuhpfryVP2iD97fiidkxBabAFJgCb1YB/8xLN+lNoEWOPbwqUh5cF2EHAs4rD6ZEBIFoL7gq11sEFaj53iJAG77Ot4jeEkefIunK+hnEilaCP7AGdFp8OA/mlAdu+lKvyKyI43PpFS9xDp2M0eLGF+g03qLn+i/X3rmintoO8H1nh9QHYxIB76FHEEX38yVhJ2AX+ac5mNN+GmrLeXXPcQaXJwQHa+l6a+yBI78BZW1aNNDZEZgHjuw2J9hlLgSkpWKBaD4Lgmln/rgrQbOgVCRZX8Z2vmSq/eSBdOlJdJMWxCaLxjP6zr7mQKlT33zzzRMUXyP13dFRhw8DeZFodX2xx/czn735qb1SVth+2hqknwsm5/JT32mnfQtjmrRY4iNt96xDn8PuIp0+7HNc/3QyBvnx5hkflPbTQrG5+dK7Xy/5nHxsmcH7xyq4+lNgCkyBKfDwCgDN0mZAhFv2gAqQ2THGzyAYRDinrEPEGEwBC6BQWWDqPMANQkRHtaNtEVcwoU11b6U86AusgxllwYWov/oikfoDgPoBJNoSzXZeGeMANs6pC/S0d6uvlzpYO7RihzGwDcxbTOjT3QgH6GyxUlpQdyNcLyKc1kVl1TM2OtKrtKLuFgAuYxbdLj+8BxDZAtIcIFtb6oPN7hgAuXKlQbJIOWh2h+J6R6JFhgh49Urf0C7dtVU6kkWeueFugmtnZJ4t7uL40lcP7+qT34oEm1faME+Uows9nNeXtuminrGaW/RoF5vTj9qkvXaUZZOfg9UzEh7o8yFNmttnbjtN2V0ev2v80N0p84v/zTd9s1V/9FGvh7bT0sKlee1OA2C38FS3tBv2GFufQ+0YbykxdM2H5qR0meagNrTHLjazs8+fsedDY83GtwLwg/eX/kVauSkwBabAFPifVAAQAiKgEBQkhIhrEWPnXAcT7VpypoKoX45wYARIzjZFBMEaCNRuO2LcggbXpblc0wv0aRcQR9FHZeQhnykL+gJXbUWZrc85+ezrXjljFEE+oVO/zrUPub6AJa0cfu6BXWVBXbqc6S7qG0d3E/RlgeQ404rSWj/VB/G+znG6lg/bclPb2rLoYHN9XX3Azh7e7E4AQFSuHVKUEcmuDekpV7+24PAAZ3OJHoCcvSC489c5qC7dAOg1rcW4zrl1aw45Zw7op/lypphcYd+42tkoHcu7by4G/77zY35VzqK1PP8WJHzKDu2e39Xtoef0U98iqLGUtuNzdNXV78aVD9nTZ+ucA9llLnY3pAVuY8mvH7Ow/ZR/PAfvn1LNtTUFpsAUmAIPqcAJC1cIupWrGwScIBSABPkJda1/AvaHYOG0q/bOOvd+rt45lg/1pX2Lied2v7nacOZH37Ll7P+errfKnO3eW9ik61Wj0w9XX3yor1uT+1ad586di5HaO20EltKopLpYNF7nx63fG8epi3PXsrfsvzdHXlJW+0XKr1oGvqdN/Xzrs3Cdk/fqNa5b2l3n8PlZun7ebs3Ne/Px1hz7mn/oBu9fU/31PQWmwBSYAlPgnSggQll08iWg/06G9ebMpLO7IbQGjW9Za7aKhAfqb07MBzVo8P6gjt2wpsAUmAJTYAp8SgWAZDvmvLVI5Kcc51tp6y1D+6nR5sKXnzGD9y+v+XqcAlNgCkyBKfAuFRiovUu3zegHU2Dw/mAO3XCmwBSYAlNgCkyBKTAFHleBwfvj+nYjmwJTYApMgSkwBabAFHgwBQbvD+bQDWcKTIEpMAWmwBSYAlPgcRUYvD+ubzeyKTAFpsAUmAJTYApMgQdTYPD+YA7dcKbAFJgCU2AKTIEpMAUeV4HB++P6diObAlNgCkyBKTAFpsAUeDAFBu8P5tANZwpMgSkwBabAFJgCU+BxFRi8P65vN7IpMAWmwBSYAlNgCkyBB1Ng8P5gDt1wpsAUmAJTYApMgSkwBR5XgcH74/p2I5sCU2AKTIEpMAWmwBR4MAUG7w/m0A1nCkyBKTAFpsAUmAJT4HEVGLw/rm83sikwBabAFJgCU2AKTIEHU2Dw/mAO3XCmwBSYAlNgCkyBKTAFHleBwfvj+nYjmwJTYApMgSkwBabAFHgwBQbvD+bQDWcKTIEpMAWmwBSYAlPgcRUYvD+ubzeyKTAFpsAUmAJTYApMgQdTYPD+YA7dcKbAFJgCU2AKTIEpMAUeV4HB++P6diObAlNgCkyBKTAFpsAUeDAF/g3nVmihfGsuxAAAAABJRU5ErkJggg==" v:shapes="Picture_x0020_4"><!--[endif]--></span><span lang="EN-US"><o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">While the private phase validated the core
architecture, extreme-load testing identified specific areas for further
optimization prior to broader rollout.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Cross-Environment State Synchronization</span></b><span lang="EN-US"><br>
During severe network congestion simulations, state synchronization across
distributed execution contexts experienced minor timing drift. While this did
not compromise asset safety due to strict fail-closed logic, reducing
synchronization drift remains a priority for the next development cycle.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Dynamic Capacity Allocation</span></b><span lang="EN-US"><br>
Handling sudden large block activity across multiple fragmented liquidity
environments occasionally resulted in suboptimal short-duration collateral
lock-up. Future iterations of the platform’s capacity allocation logic will
focus on more predictive and adaptive slicing methods to improve capital
turnover during burst conditions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Multi-Venue Routing Under Sustained
Extreme Load</span></b><span lang="EN-US"><br>
During peak burst simulation at sustained <b>100K+ OPS</b>, isolated routing
delays of up to <b>180–220μs</b> were observed in a small subset of execution
paths involving multi-venue fragmentation. While this remained within
acceptable tolerance for the current phase, it remains an area of active
optimization prior to broader rollout.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Recovery Thresholds in Edge-Case Network
Scenarios</span></b><span lang="EN-US"><br>
Certain adverse network scenarios, particularly those simulating simultaneous
unresponsiveness across three or more venues, produced recovery times that
exceeded internal target thresholds. These scenarios are considered edge cases
but will be addressed in the next infrastructure iteration.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Monitoring and Visibility Tooling</span></b><span lang="EN-US"><br>
Additional work is planned to expand real-time monitoring and state-visibility
tooling for use during staged production deployment.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Expanded Stress-Test Coverage</span></b><span lang="EN-US"><br>
Future test coverage will include additional venue configurations, routing
permutations, and broader failure-mode combinations in order to improve system
readiness under varied live operating conditions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">8. Interpretation of Results<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">The observations in this note should be
interpreted within the context of a <b>controlled private testing environment</b>.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">While the testing phase included demanding
simulated conditions and elevated load scenarios, actual future production
performance may vary depending on venue conditions, infrastructure
dependencies, market volatility, and broader operating context.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Certain venue-specific behaviors,
real-world order-flow patterns, and unforeseen infrastructure dependencies will
only become fully observable during staged live deployment.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Accordingly, these findings should be
viewed as an infrastructure validation summary rather than a guarantee of
future performance under all market conditions.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">9. Conclusion<o:p></o:p></span></b></p><p class="MsoNormal"><span lang="EN-US">The completed private testing phase
represents an important milestone for BASIS.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Based on this stage of evaluation,
BASE58LABS LTD believes the platform has demonstrated:<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><span lang="EN-US">stable execution behavior under elevated load<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">resilient infrastructure performance under simulated stress<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">consistent risk-control response<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">readiness for the next phase of controlled rollout<o:p></o:p></span></li>
</ul><p class="MsoNormal"><span lang="EN-US">BASIS will continue to move forward through
a measured deployment process designed to preserve platform stability,
execution quality, and operational discipline.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Access to the platform will remain limited
as BASE58LABS LTD advances the next stage of rollout and infrastructure
expansion.</span></p><p class="MsoNormal"><b><span lang="EN-US">About BASIS</span></b><span lang="EN-US"><br>
BASIS is a digital asset infrastructure and staking execution platform operated
by BASIS DIGITAL INFRASTRUCTURE LTD. The platform is built on research,
systems, and infrastructure developed by BASE58LABS LTD.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">About BASE58LABS LTD</span></b><span lang="EN-US"><br>
BASE58LABS LTD is an independent research and engineering organization focused
on building high-performance financial infrastructure for digital asset
markets.<o:p></o:p></span></p><p>













































































































</p><p class="MsoNormal"><span lang="EN-US">&nbsp;</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/UsiGjB1twjXiuhKlFyKVFkjKAs7yJAswLGwMrpoG.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Base58 Labs is Expanding: Executive Roles Open for BASIS]]></title>
            <link>https://www.base58labs.com/research/base58-labs-is-expanding-executive-roles-open-for-basis</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/base58-labs-is-expanding-executive-roles-open-for-basis</guid>
            <pubDate>Tue, 31 Mar 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[As institutional capital aggressively scales into the digital asset space, the demand for robust, ultra-low latency execution and intelligent yield infrastructure has never been more critical.To drive the next pivotal phase of our global expansion, Base58 Labs is proud to announce we are actively hi...]]></description>
            <content:encoded><![CDATA[<p data-path-to-node="15">As institutional capital aggressively scales into the digital asset space, the demand for robust, ultra-low latency execution and intelligent yield infrastructure has never been more critical.</p><p data-path-to-node="17">To drive the next pivotal phase of our global expansion, Base58 Labs is proud to announce we are actively hiring top-tier leadership for our subsidiary, <b data-path-to-node="17" data-index-in-node="153">BASIS</b>. We are looking for highly driven professionals to fill two core executive positions:</p><p data-path-to-node="18"><b data-path-to-node="18" data-index-in-node="3">Head of Institutional Partnerships &amp; BD</b>
Leading our global go-to-market strategy, forging strategic alliances, and directly acquiring Tier-1 institutional clients, including family offices and quantitative hedge funds.</p><p data-path-to-node="18"><a href="https://cryptojobslist.com/jobs/head-of-institutional-partnerships-bd-remote-at-basis" target="_blank">Review Role &amp; Apply</a><response-element class="" ng-version="0.0.0-PLACEHOLDER"><link-block _nghost-ng-c220661080="" class="ng-star-inserted"><!----></link-block><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----></response-element></p><p data-path-to-node="19"><b data-path-to-node="19" data-index-in-node="3">Head of Web3 Marketing &amp; Growth</b>
Architecting our overarching brand strategy, managing PR and Tier-1 financial media relations, and driving data-driven acquisition campaigns across the globe.</p><p data-path-to-node="19"><a href="https://cryptojobslist.com/jobs/head-of-web3-marketing-growth-remote-at-basis" target="_blank" style="background-color: rgba(255, 255, 255, 0.05); font-family: sans-serif; font-weight: 400;">Review Role &amp; Apply</a></p><p data-path-to-node="19"><response-element class="" ng-version="0.0.0-PLACEHOLDER"><link-block _nghost-ng-c220661080="" class="ng-star-inserted"><!----></link-block><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----></response-element></p><p data-path-to-node="20">We are building the foundational infrastructure for next-generation digital capital markets. If you are an elite operator ready to scale a market-leading platform, join us.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/qDZUYzNvZoXFtAKbnqstPov7J1NbL9LmAUErb0eo.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[From Tokenization to Execution: Reading KAIO’s Milestone as a Structural RWA Signal]]></title>
            <link>https://www.base58labs.com/research/from-tokenization-to-execution-reading-kaios-milestone-as-a-structural-rwa-signal</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/from-tokenization-to-execution-reading-kaios-milestone-as-a-structural-rwa-signal</guid>
            <pubDate>Wed, 25 Mar 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[KAIO’s recent public signal deserves attention not because it is large, but because of what it implies about market structure. In its post, KAIO highlighted “$500M+ in institutional assets transacted on-chain,” alongside activity spanning multiple networks and asset classes.
On its website, the fir...]]></description>
            <content:encoded><![CDATA[<p data-start="130" data-end="409">KAIO’s recent public signal deserves attention not because it is large, but because of what it implies about market structure. In its post, KAIO highlighted <strong data-start="287" data-end="344">“$500M+ in institutional assets transacted on-chain,”</strong> alongside activity spanning multiple networks and asset classes.</p>
<p data-start="411" data-end="775">On its website, the firm describes itself as <strong data-start="456" data-end="503">“the first protocol purpose-built for RWAs”</strong> and emphasizes <strong data-start="519" data-end="607">“seamless movement, compliance, and liquidity in DeFi through a sovereign AppChain.”</strong> It further states that its infrastructure enables regulated RWAs to operate in permissionless finance through <strong data-start="718" data-end="775">“compliance, interoperability, and liquidity access.”</strong></p>
<p data-start="777" data-end="1536">The obvious reading is that institutional assets are increasingly moving on-chain. The more important reading is that the market may be entering a different phase of RWA development. For the last several cycles, the dominant question was whether real-world assets could be represented on-chain at all. That question is becoming less interesting. The more consequential question now is whether tokenized assets can function as capital inside an execution environment that remains fragmented, latency-sensitive, and operationally constrained. What matters is not only that institutional assets are appearing on-chain, but that the infrastructure around them is beginning to resemble execution architecture rather than issuance tooling. That distinction matters.</p>
<h2 data-section-id="373yuy" data-start="1538" data-end="1599">The Shift: From Static Digitization to Operational Finance</h2>
<p data-start="1601" data-end="1940">A tokenized asset is not automatically productive capital. Representation is not the same as deployability. A fund, treasury product, or private market vehicle can be issued on-chain and still remain economically inert if it cannot move predictably, settle under acceptable constraints, or be reused without introducing excessive friction.</p>
<p data-start="1942" data-end="2083">The relevant shift is therefore not from off-chain to on-chain in a superficial sense. It is from static digitization to operational finance.</p>
<p data-start="2085" data-end="2625">This is where KAIO’s framing becomes meaningful. The firm is not presenting tokenization merely as a packaging layer. It is presenting infrastructure for institutional funds that must preserve compliance while gaining access to broader on-chain liquidity and cross-network utility. It is an attempt to solve the core contradiction that has limited institutional participation in permissionless systems: capital wants programmability, but institutions require controls. KAIO’s value proposition is essentially an effort to compress that gap.</p>
<h2 data-section-id="497g75" data-start="2627" data-end="2687">The BASE58LABS Perspective: Capital as a Function of Time</h2><p><img 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" style="width: 1020.66px;" data-filename="The BASE58LABS Perspective.png"><br></p>
<p data-start="2689" data-end="2816">From a BASE58LABS perspective, this is precisely why the milestone should be interpreted as structural rather than promotional.</p>
<p data-start="2818" data-end="3650">The central issue in RWA markets is not whether an asset can be tokenized. It is whether the surrounding infrastructure can reduce the distance between ownership and action. BASE58LABS’ own research archive has consistently centered this logic, with recent work emphasizing themes such as <strong data-start="3107" data-end="3244">“Capital Is a Function of Time, Not Amount,” “The Latency Ceiling: Why Financial Systems Are Bounded by Physics,” “The Right to Act,”</strong> and <strong data-start="3249" data-end="3280">“Execution Is the Product.”</strong> Even at the level of titles alone, the pattern is clear: the firm’s analytical framework treats capital not as a static stock of value, but as something defined by timing, control, and the capacity to execute under real constraints. Viewed through that lens, KAIO’s signal points to a maturing RWA stack in which the decisive layer is no longer issuance, but execution.</p>
<h2 data-section-id="14mbthe" data-start="3652" data-end="3698">Three Practical Implications for the Market</h2>
<p data-start="3700" data-end="3757">In practical terms, there are three reasons this matters:</p>
<p data-start="3759" data-end="4236"><strong data-start="3759" data-end="3794">1. Infrastructure Over Issuance</strong><br data-start="3794" data-end="3797">
Institutional RWA adoption is increasingly an infrastructure problem rather than an asset problem. Markets already understand how to package exposure. What they do not yet solve cleanly is how that exposure moves across systems without breaking either compliance requirements or capital efficiency. The more meaningful opportunity lies in reducing the operational friction that prevents regulated capital from behaving like usable capital.</p>
<p data-start="4238" data-end="4712"><strong data-start="4238" data-end="4286">2. Execution Quality as the Competitive Edge</strong><br data-start="4286" data-end="4289">
The competitive edge in RWA markets is shifting from notional scale to execution quality. The superior system is the one that can minimize latency, control routing complexity, preserve policy constraints, and keep capital available within the time window in which decisions matter. The winner is unlikely to be the platform that merely lists more products; it will be the platform that makes those products more executable.</p>
<p data-start="4714" data-end="5396"><strong data-start="4714" data-end="4773">3. Interoperability as a Condition of Capital Relevance</strong><br data-start="4773" data-end="4776">
In a multi-chain environment, capital that exists but cannot move efficiently is not fully available capital. Likewise, regulated assets that can be issued on-chain but cannot interact with broader liquidity venues without falling into compliance ambiguity remain structurally siloed. KAIO’s repeated emphasis on movement, interoperability, and liquidity access identifies where real market value is created. In practice, this includes transfer controls, redemption sequencing, and cross-network state management the operational details that determine whether tokenized assets can remain both compliant and deployable.</p>
<h2 data-section-id="bxfomg" data-start="5398" data-end="5443">Conclusion: Building the Operational Layer</h2>
<p data-start="5445" data-end="5746">That is why KAIO’s milestone should not be read simply as evidence that RWAs are growing. Growth, by itself, is not the thesis. The stronger thesis is that on-chain capital markets are beginning to develop the operational layer required for regulated assets to function with institutional seriousness.</p>
<p data-start="5748" data-end="6144">The market is moving past the novelty of bringing assets on-chain and toward the harder problem of making them natively executable inside distributed systems. That transition is what turns a narrative into a structure. KAIO’s announcement is best understood as a signal of that transition. The center of gravity is shifting away from tokenization as display and toward infrastructure as function.</p>
<p data-start="6146" data-end="6192">That is where structural opportunities emerge.</p>
<p data-start="6194" data-end="6346">Because in the end, the real question is not whether an asset exists on-chain. The relevant test is whether it remains deployable capital once on-chain.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/OTqHMQf7S1PsYKPSGlKzBv219xHjowyjoANDH7xx.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[BASIS 2026 Technical Blueprint &amp; Infrastructure Roadmap: A New Standard for Institutional Digital Asset Management]]></title>
            <link>https://www.base58labs.com/research/basis-2026-technical-blueprint-infrastructure-roadmap-a-new-standard-for-institutional-digital-asset-management</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/basis-2026-technical-blueprint-infrastructure-roadmap-a-new-standard-for-institutional-digital-asset-management</guid>
            <pubDate>Tue, 17 Mar 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Base58 Labs is proud to unveil the core
architectural blueprint and roadmap for BASIS, our next-generation
digital asset management platform built exclusively for global institutional
investors.Modern financial markets are facing extreme
geopolitical uncertainty and macroeconomic volatility. Ins...]]></description>
            <content:encoded><![CDATA[<p class="MsoNormal"><span lang="EN-US">Base58 Labs is proud to unveil the core
architectural blueprint and roadmap for <b>BASIS</b>, our next-generation
digital asset management platform built exclusively for global institutional
investors.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Modern financial markets are facing extreme
geopolitical uncertainty and macroeconomic volatility. Institutional capital
demands infrastructure capable of simultaneously delivering 'military-grade
security' and 'stable alpha generation'. BASIS is a robust Web3 financial
infrastructure meticulously designed to meet these exact institutional needs.
Going beyond a simple cryptocurrency staking platform, BASIS positions itself
as an <b>'Intelligent Yield Infrastructure'</b>, combining proprietary
algorithmic engines with structural design to generate sustainable returns
regardless of market fluctuations.<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">1. Frictionless Institutional
Onboarding: Privy.io-Powered MPC Architecture &amp; Dual Wallet System</span></b><span lang="EN-US"> Blockchains' complex private key management has long been the
primary barrier to entry for Traditional Finance (TradFi). To bridge this gap,
BASIS has engineered an integrated architecture with Privy.io, an
industry-leading Web3 authentication solution.<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">Seamless UX:</span></b><span lang="EN-US"> Eliminating complex
     seed phrases, institutional operators can create wallets in under a minute
     using email and enterprise social logins.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Non-Custodial Security:</span></b><span lang="EN-US"> Utilizing
     Privy™-based Multi-Party Computation (MPC) authentication, we have
     eradicated the risk of single point of failure (SPOF) hacks, ensuring that
     clients (institutions) retain absolute control over their assets.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Dual Wallet System:</span></b><span lang="EN-US"> By clearly
     separating the Funding Wallet (used for external deposits and withdrawals)
     from the Staking Wallet (where staking rewards accrue in real-time), we
     have maximized asset management transparency and accounting convenience.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><b><span lang="EN-US">2. Geopolitical Risk Hedging &amp;
Arbitrage Model: The Strategic Integration of PAXG</span></b><span lang="EN-US">
The core competitive advantage of BASIS lies in proactive Yield Generation that
goes beyond simple custody. We diversify institutional portfolios through the
strategic inclusion of assets that lead macroeconomic trends.<o:p></o:p></span></p><p class="MsoNormal"><img 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Nzuqnw9IUkSIiMj0djYCFVVQ9YuGRiUIiIiIiIiIqJ+JTk5GRUVFX09DOolTt8jIiIiIiIion4lOTkZycnJQfdt3rw5ZP1YrVakpqaitLQUbrc7ZO2SgUEpIiIiIiIiIupXJkyYEPBzREQEwsLCUFlZGdKglMViQXp6OqqqqhiUOgwYlCIiIiIiIiKifuX1119vs23ixIkQRbEPRkM9xXeLiIiIiIiIiPq9H374AePHj+/rYVA3MChFRERERERERP1eWlpaSFfeo8OP0/eIiIiIiIiIqF+ZPXt2QADKYrEgNjYWy5cvD2k/iqKgrKwMiqKEtF0yCHa7nWFEIiIiIiIiIuo3Ro4cGfCzx+NBeXk5HA5H3wyIeoRBKSKifsz1+XPQTx3j21BcCvvQS9s93vPAHKgPzgnc6HRBOFgJ8csfIf/ldQjlNb5d2xcCmakAAHvY5Hb7tuZfAnFfGbSMAXDveAcAIHyzDrazbu/6OPxYZtwO6dt17e7v7rjUKWPgWfIcAEC+6THIbyxut+1glKtnQXn5gS6NrSPOlu/a3dfR/aLecb90P7Rrzm53v/c56Q+U2y6FHhMFobi0zXPs/Vz0xbOk3HYplL/fGbCtP91XIiKi9oiiCLvdDqfTCU3T+no4xxzWlCIiOt7ZbdCHDIJ688/g/ugp8C8VREcv5bbLoD44B2oHQTYiIqLjwbRp0zBw4MCAbYMGDcKZZ54Z0n7CwsIwduxYhIWFhbRdMrCmFBHRMaAnmRHejCEtMxXuL58HBqVAL8iBPmIwhC27D9NI2x/H4SR9uw7SIRlVfaqTjLZgdLsVgtN9mAZ0/OhNptvRrrvPVCjJzy+E/PzCgKxCIiKiw2nYsGFt6keVlZXhwgsvxNKlS/toVNRdzJQiIjrOicWlEFdt9m2wW/tuMIeJOmUMnC3fwdnyHZSrZ5nb9YwUuN97As7qL+EsfBfKXVfC88Ac81gtY0DbxqLC4Xn6N3Ae+ATO4o/gee630MNsIRur6/PnjP63L4R6+ji4VrwKp2MZ1BsvMMYcFQ7Po7+Ea+P/4HQsg7NkMdzv/A3a6LyAdnS7FZ5nfgNnyWI4SxfD8/y9UM8+pc190DIGmNs8D/imVCpXzzK3q1N8U0S72r9z+0I4W76D6/PnoJ43Ba4f5sJZ/SVcq16HetrYwLECUK49B66v/gNnxRI4a5bCtX4+lLt/Dl0QfG0teyHgPOWOy33v1dj8Xt13PdwO1+YFRj+bF0Bv/Ryo50723bPfXWcerw0ZBPcrD8K5+30465bDuWsRPM/fCz05LrBdWYJy5xVwrXwNzqov4KxcAtfqud2+/95n2DttVT91TJvz/O+5P3XaiXB/8jScpYvhdCyDa8Ob8PzhRvMa2/R3wanw/Oc+49k5DM84ERFRKIii2GalPU3TIMvMvelP+G4RER3n9IwUaCeOMH4oLoWwobBvB3SE6LIE90f/hJ6XYWwIt0P5y61ASWWH53le+B2QEm/+rN54AVBTB8sfXwrtABNj4Vn0BGD3BQP0iDC4l74AvSDHd5zNCu2cU+A+czys5/wa4vcbjXE+91tofgE49Ybzoc46qVdD6k7/5jkn5MKz4DFAFH0/L/wrxPyLIdQ2AACUF34HdfZ5geflZ0I96yTIT70J+ZUPoDxyC/STRkHLTYdYuN+4pp+dDgAQNu+CuHZHr65NaHbCctNjcH/xPPQhg6A8MAfy3+fB88xvjP0/bIH093kAAG3EYLiXvgDERPoaSEsy7vG0CbBNvglClQO6KMLz3hPQpk8MvLZROdBOHQMc5gxBAFCuPxfKv+417z8A6HkZUO+7HtppY2GdeQcET+BqQp7/3AfERpk/H7ZnnIiIqBfKy8sxatQorF+/3txWUFCAioqKvhsUdRszpYiIjlPKyw8YWRU73gUyBgBOF6yz/wxBUYMe782i8P4LKLAegnGY/0q790W9p+NSr5ppBqTE97+CLW0WLDNuDww0BCE0O2Edew2swy4DSqsAANpFU7s1ZmSmthm3ctshU68iwiAu+wm2nJ/BljYL0vtfQ73tMiMgpCiwXHYfbDFTYR15BYSi/YDdBs8TxhROLScd2pUzjPFu2wPrsMtgy78YQk1998Z5iK72HyAmEtLjc2FLOQvSX+Ya26LCoZ01yRjryaN8Aal9ZbBOuxW2hGmwTrgO0jtG6r0092PA6TLGcN25AAA9LRF6azBVmv9Zl6/Bs+S5gPvuWvW6uU9cuQnS0wuMfu68Ap75jwBpSUCzE5YbHoXQWtxUeeIO4zkpLoV14vWwxUyFZeYdgEcBMlOh3P1z49oum2YGpIQNhbBOmm1c22k3Q1r2U5fHDBhTUO1hk4HiUqO9b4yf7WGTYXnstaDn6JFhUP56mxGQqqiFdcpNsKXNgvjuMmP/yaOg+gUuvYTaht4/40RERIfZ8uXLcfrpp+OKK67AjBkzcPnll2Pq1KlYtmxZyPtigfPDh0EpIiIy2G1wz38Eul8W0LFMn1Rgvpb/9AqE2gZI366D+MHXHZ4nPf0/iNv2QNxbAnHFBqOt9JTQD1DTYLn1CQgHKyHUNkA4UAF15qTWAcvwvP0XuOqWw715AfScdGMc44ZBjwo3gjWSZIz33+9C3FsCYV85pOfe7tWQutp/gLJqyI+/DqG+CdJbX5ib9UHGPVNbg1MAYPnDixBXbIDQ7IS4eRfkl98HAAhVDojvGjUj1J+fBV2SoF54uhFsURRI//u8V9flT/7TyxA2FQEWGdq0E41tD/4bYpGRnaWH2aCdOto4ODMV7tVz4apbDs9nzwIWIwFdO22cMdaZvsw0y11PQtxQaFzbD1sgLVgSsjG3R5tUYAZZpfmLIf60DUJtA+Q/vOg7ZsbENucdsWeciIioF8rLy/HKK69gz5490HUde/fuxSuvvIKystCu/NrU1ITvv/8eTU1NIW2XDJy+R0R0nPIWGNdjo+B5+m5ol08HUhOhXj0L8pPz2xxvP6RQuOvz50KSLdXbQuc9HZeemmi+Fg5W+L3uePqe0BqcAAB4C4/bfLV5nNsXmnV/gHaK0Hel0HmlA0JZdeC2xNiOzwGAuCjoqQm+/v2mIwqdTE0MIAX5u1UX+0dDs6/PPQcheOs9+BVq1733zK9NYfvedpuVX3wP7qtmAqmJ0GZOMqfuiV/8AKG8pvNxteqs0LngUSC98gGU1ml7aGyGNO9T3wFxUUBntSriW6e+BVxbcZfHCCD4/e+uxBhf/wcqgr7Wg7ynnT3jRERER4vGxkasXr26r4dBvcCgFBHRcU5wNEBasMQISgHQs9L6eERHhtA6LQkwAlRCwz7j9aDkjk/0+E1vPKS4Zki1TlcLUOUActKBhmbY0ma1mWqpAxAACCV+15aWFPS1l+D2+H7wK3wd9DnoYv8BOrtfVQ7f7vxMoJ2aZuKPWyGs2Q593FAo91wNfcJwAIAU4rpMemIslPtn+zZEhkN5/FZY7viH8XNNPaAogCxDXLIa1gt+07YN74uAa8uAsHpLm2O7df8BCLqOLj91VXW+9gb6PQd+z7hQXYc2jtQzTkRE1AuiKOLkk0/GiBEjEBYWhqeffhrZ2dmIi4vD2rVrQ9ZPWFgY8vPzsWPHDrS0tISsXTJw+h4R0XFOj42CesUM34ZDs3N6Ki4K6vSJAf+08cNC03YICH4FuZX7Z0OPjYI2eTS080/tVbv2oZeatX7sYZPbZkn1gvT5KuNFVDiUp38DPTkOus0K7YRceP58M5R/3AkAEFZvBlQjsKD+8mJoWWnQM1Kg3n5Z20bLa4DWwIh2+ljoFhlaxgCo157d4/67dU2frTRfK3/6BbSTRxlT5IZlQ7npwsBjX3wPQOvUS0kCauohfvxdt/vsiOf53xqF7OsaIb24CACg3nQh1NapfILTDfHb9QAAbdoEKHPOhx4ZBj0yDOppY+F+9UForZ8n6bPvfe3+825oBTnGtY0bCvXKs4wd3bj/AIDW4vBIT4EeHdHhtYirNgH1xlQD9apZ0MbmQ4+NgvLwTb5jlvCvy0RE1D9NnToVgwYNwmef+WpLVldXY/To0SHtRxRFREZGQhQZPjkceFeJiI5TZqHz0sVmlhQamrtVNLojekEOPB8+GfjvsV+1O46Aot9Bii+HmvS/zyHsNLKjtMunw1W6GO4vnje/xAOA0PWclCNCev5to94RjNX0XMUfweVYBveq16H+9hozSCHuPmi+j/qwbLi3vQ3XjnehJ8S0aVPQdYjvG3W09PHDjfuw9a2gBd+72n93iCs3QXr9I6P/rDS4l74AV81SuNfOg3rJmYH9L/wS8MvskRYuDcw06oJDC507W76DOsWY7qleeRa0C04DAMj3vwD5nqfN1Sg9//k99NZ7It/7HFDXCIgilH/dC1flF3BVfgHPZ89C+/lM6LJRz0t8eynEL4ygjz4mH+4f5hrX9t0rUKcadae6c/8BQFyz3Tg2Ow2u8s+N8U8dH/RYobEF8n3/Mn5IiYd7xavG5/3Sacb+1ZsDpyYSERH1I/n5+Vi0aBGKi4uht2b21tfXIzo6uo9HRt3BoBQR0fFOUYDSKojvLYf1jF9C3FvS1yM6IgRFheW8uyF+thJocQEllZAf+g8k/0Ln3qyUo4TQ2ALrmb+C9I83jICayw3UNkDYWATp2QWQn33LPFa+80kj06e2wcj6mfsxLLf/PWi7ll8/ZazIVtsANDshvfw+5Af/3av+u0P+1d8g3/IXI8OroRlocUHYUQxpyarA/p3ugCCK9EboAir6wCR4nrwLACB+tQbSax8az8jNjxur6g1Mhuefvzb2b94F6yk3Qpz/GVBSaewvq4awcqPxDLUGogRNg+WieyHf9y8I63cCzU6gqQXCpiKI3/jqWnX1/gOA/OirED/6tsvPpvzah7BceA/Er9YYgTS3B0Lhfkh/+y+ss+6E4FF6cdeIiIj6jiAIUJTA/45ZLBa43e52zqCjkWC324+uPwMTEVGXeYt6By2mTZ3SThkFYcseCA7jC742cgjcnz4NJMVBWLMdtsk39u0AQ0ydMgaeJc8B6H2B+b7ifvVBaD+fCWFTEWwnXt/Xw6FDKFfPgvLyAwAAa/4lEPeFdgUkIiIir3PPPReNjY346quvcOedd+KZZ57BlClTEBUVhU8/Dd0friIiIjBmzBisW7eOK/AdBix0TkR0DNBPHQNny3ddW9WNTMq910GbNgGoqAVEEUiOM3Y4XbD87tm+HRwFcL/yILQzxgOtqyYGWyGS+o5y26VQ/t79mmJEREQ9tXTpUlxyySW44447YLPZcOutt6K+vh7vvPNOSPtxuVzYvn07XK4gi9BQrzEoRURExy3x0xXQk2KhDx4IhNuBgxUQv10P+R9vQNyyu6+HR3709BQjIFVaBfnf70J664u+HhIRERH1oZaWFsybNw8DBgxATEwM6uvrUVpaGvJ+FEVBVVVV5wdSj3D6HhERERERERH1KyNGjMCWLVvabD/55JPx/fffBzmjZywWC5KSklBZWQmPp3sLrFDnWOiciIiIiIiIiPqVU089Feeeey4sFgsAICoqCldddRVycnJC2o/VasXgwYNhtVpD2i4ZGJQiouOW+6X72ywN7/2n3BZYl0kXBCi3XwbX2nlw1i6Fc++HcL90P/S0xCM+bnXKGHOc7pfuD0mbngfmwPPAHKjnTQlJe0cj9YzxcM/7E5yF75r3z/X1i0GP1W1WeB66Aa4tb8HpWAZn0XvwPHkn9JjINsdqeRlwL3gMzoOfwlmzFK7vX4X685mBx2QM8PX5+XMB+zz//LXv/fzgSeiW0M+s14Znw/PifXBuX2hcT+liuJa9AOUXP4MuSwHHKlfPavuZaPjKuAf//n2bZ16Pi4Lnr7fBtX4+nDVL4SxZDNeGN+F+8xGoMyb1aLxtxlC3HM4Dn8D1/avwPHE7tOy0nt4K6DGRvud9ypget3M4+V9/T8bYm/OV2y6F54E5UK6e1Wafc/vCoM9wb7k/edr3XtcuhR4dEdL2XZ8/Z7S9fWFI2/Xn/3s52L0jIqLQe+2112CxWDB79mxMmDABs2fPRklJCebNm9fXQ6NuYE0pIqIuUJ75DdSbLvRtsNugXXM2XKeNhW3yjRAqHX01tJBQH5wDANDnfQrpo2/7eDSHhzbrZGiXnNnpcToAz4LHoM08ybdxYDLUX10K7eQTYD39FgguY6lhLS8D7q9eBOKifOePyYfn1QehpyZ0Wozb8+ebod5yMQBAWLEBlivuh+BROjynu9RLz4Tn5QcAm99f92xW6CeNgnLSKKiXT4f1/N9AaGppvxFZNu7B9edCnX4ibJPmQKhyQLda4F7+H+j5mb5jw2zQ46Kg52VAKC6DtGRV7y/CagESYqAnxEAdkw/1hgtgufFRSIu+6nZTekyk+bzj0dcgfbuu9+M7hii3XQZkpkL4Zt0RWZ1RT46Ddupo3wa7Der5p/bLlSGJiOjIcrlc+PDDD3Httddi6tSpWL9+PZYvX97Xw6JuYqYUER0XdIsM9WenQ09NaLNPnPcp7GGTA/7Jz/v+oq5NGG4GpMRPVsCWfi7kXzxu7MwYAOWBG47AFVBviWu2Q37w37BO+1WHx2kXn2EGpKRXPoBt4NmQ//QyAEAfnQf11kvMY5W/3W4EpDwKLBfcA1v2BRDWbDf2PXQD9IFJ7faj/PYaqL+9BgAgrN0B60X3QmgJvqqLNwvD88Ccrl8wAC03HZ4X7zcCUk4XLLP/BFvcGbAOuwziF6uNazp5FJQn7wp6vvToa7CHTYYt63wI3603Ng5MhnLLRUb7508xA1LSo6/BlnIWbMkzYD3lBkiPvw5hf3m3xtveGGzhU2DLuxjyn18BFAUIt8Pz+h+gjQpten4o6Pbep/bLbyw2fxf1JGjW2/PbYx96qfE8nHV7yNpUfzbVCHr60S6d1uXzO7rf3n22s2437gdXJiUiOqYkJCTguuuuQ0NDA9577z0MGTIE55xzjjmdj/oHBqWI6JimjcqB58k74dr9PjxvPgo9Ka7bbahXTDdfy0/8F0KVA/K8TyHs3Gfsv2wadEEA4DdNpOW7gDaCTbfTBg+E+78Pw7lrkTGlat9HcC3/N5R7ru7BlQYb9wy4P3sWzt3vG+1XfwnX6rlQ7rgcumj8+vdO8zHHdM3Zbaag6ACUGy+A67tX4Kz6wmjn6xehXnxGQH/+0yG14dlwf/xP49itb7eZDgkA2uTRcL/7Nzj3f2xMzyp8F+7/e9ho69UHjbaqv4QeFe47Z3Seb3x3Xdmt+yEtWAL5yfkQV2zs9L55yY++CqGmHtI/3gAam439lxv79YQYaNNPBACIy9dAWrIKQlk15GcXGCfbrFAvmhq0D+WWi6D8+WYAgLBtD6zn3w2hvqlb19MV6m2XAWE2AID0/EJIC76A4HRD3FsCy3UPA81O47irzgoasPUSymsgP/e2+bM+dqjxv1m+aXTSl6sh1DdBaGiGuHYHLI+8CvmF0CzJLOg6hP3lkP8yF9I//2dstFmh3Hd9wHHqRVPh+vJfcJZ/DmftUuN5v+lCeFd08TwwB+4dvjGpD85pM81Nt8hQ7rkarp/+a0xHrFgC9+JnoJ4+LqAv/ylh6unj4FrxKpyOZVBvvCBwKtcvfgbPc7+Fs+wzOHe/D+XOKwAYz4Bz57twliyGe/4j0OOjzbaDTb8LaPPGC+D5621w7v3QOP+NP3d6vi6KUH5/HVzr3jA+xxVL4Fo/H+7WrD5v+8hMNY4/1defNxja3vS9jj7LnVEvbc1erGuE+OE3RntTx0FPiOn5/f7nr43fp7s/aHMuACi/vtL3u2rkELMPPcwGZ+US43f1vD8Z45s+Ee4Pn4Sz6D3jeahdCtf6+fD84caQBCCJiKjnrrnmGmzcuBHvvPMOioqK8Nprr8FqtWLOnO79Ea8zqqqiuroaqqqGtF0ycPoeER1z9PhoqJdPh3rtOdBH5xkb65sgzvsUwoGKNsdr558KZ2uARdi6G/IL70L63+e+/aPzzdfCjuKA13peBhAXBT0rFcKekm6N0/Pu36APzfJtSLJCT4qDGhUB+R9vdKutYNQzxkM7bWzANn1UDpRRt0OPi4alNfunM8qL90G99pzAdk4cAc8bf4aekQLZGyTw4176AhBrTGnTs9Og/P1OCNv2Qlr6ozG2n8+E5+X7AdHvbyODUqBdlgJc9zDkFxfB/fOZQLgd6mXTIb9qfLlUf3a6caxHCXiPQkkb0/rMOBoglNcAAARFhbC7BPqoHOjDs6BbLdBG5QKSUY9J2Bn4XJhteZ8/P/qoHCiTTzCO3VMC67m/hlBdd3iuZep487W0YEnAPqG2AeKSVdAuPB2QZWhTxkB6+8v2GxOCbCrxLY/sfv8fED9dAfG7DRC/WQdx14HeDj8o+bm3zAwz7cwToYsiBE2Dcv9sKA8FZi3qo3KgPHsP9OGDYfn1U522rYsiPIv+Du3MCQHbtdPHQTt1DHDdw5DeWRZ4UmIsPIueAOy2oG0qD90AJMYaP8REQvnrbdBOGQXtvFN97V80FR6PAuv1f+p0jACgPHKL+fkCjOw+j6J2eL766yuh/PGmgG16fqbx7189r7XU2We5I/rAJOgnFQAAxCWrIH2yAtr5pwKtma3yKx+0Pamz+/2HGwFvQMvREPQY6a0vjHsoSVAvPgPi5l0AjCm+iDSC4NL8z4xtJ46ANn1i4LjzM6Hedz30rFRY5zzS4TUSEdHh87///Q/l5b6sbJfLhUWLFuGEE04IaT9OpxPbtm0LaZvkw0wpIjom6KIIdcYkuN/4M1y734fy1K+hjxgMcfH3sFz7R9gyz4P1F49DqKlve3JMJBBuB8Lt0McPh+e1hwKzlbxfKAHAP5ulwe91cvcysPT4aDMgJd/7LGzRp8OWeR4s59wF6c3PutVWe6R5i2GdNBu21FmwRZ4GW/7FENbuAACoN18EHb5pPl7+UxnlNxZDO3mUGZCS/vp/sCXPgG3g2RA/+BoAoDx0Y0CGhtnOyk2wZZwLy/m/MbdprVlDergdnifvNL7Euj2w3PCo0W7+xZAfNgJl4g9bfGO9zhcQ0y483dj/xWozYBRy3ve7oTlwu/f9lmUgPhpIivXt838u/F8Hy8yLjfJd+3l3BwR2Qk0flGy+FopL2+wX9pUFPbZNOynxUG6/3HfeOuO9ET/8GiipNDbGRkH7+UwoL/wO7s0L4Fr+b2jDsnt7CW3HXOnwBRuiwoGEaGgZA6Dcdx0AQPq/T2BLPxe2pOmQ/vMuAEC95SJow7Nheew1WPN90y+90xO909y0y6aZASn5jn/AFn8mbEMuhLBqEyCK8Dxxh5llaIoIg7jsJ9hyfgZb2ixI738duN/tgXXM1bBOmm1u0s47FfIjr8I2YKbRNgDtwtPMjMtOaTqsZ/wStszzIHgDKp2cr500yrh/KzfCNmAmbInTYZ1wHeQH/w3UNED6dp3xu6D1ORG+WWfeG8tjrwVtsyuf5Y6oF59hBrOkj7+D+NlKoLWmmtreFL7O7neYDZYrH4AtYRqsZwafqiuUVEH8aq1xX/yyGc3MxopaiF/8YIzrs+9hPf1m2AadY/wezTof4mJjmXHt8unQ/erJERHRkeUfkPK3ffv2kPYjCAIsFguErv53mrqFQSkiOiZoV86A54N/QLv4DAibiiD/5mnYBl8I60X3Qlq4FILT3eYcadlPsFx0L2yZ58GWNB3yL/8KtKblKvddDz0s+F/iTf7/YdLbPywoRyNQ1wgARlbX3VdBm1QAceseyE+92c3G2hleeTWUe6+Fa+08uBxL4drxLvSxrVlfcVFdCqSpZ/lWT1N/fx1cFUvgOvgptAtOMzaG2aBNKmhznnz/CxAqHZC+WA20Bo/09BQAgHZSgZnlIc1bDOnNzyA0NEPYVw75b/9ntiG9+J5x3oTh0IZlQxs5xMhMAyD1RRHkgPe7gze8q8+F1QL1N1cF3eW/Wp+z5Tt4lhjTpfynmx2JVb68/bn2fgj9lNa/OpZWQW59b4TGFthO/QXEBUvM6Y1e+qQCeBY81mZ1v5A45B5r00406xKp150D1/6P4ar8wiwiD6BN1mAwql9xe+XZe+CqWQrXrvehe5/x1ETow7ICT9I0WG59AsLBSgi1DW2yMaX/fgpx+16IGwrNzwJcbkhPzodQ1wjxm9aaTzYrkBLfpcuX5n4EceUmCBW1ED9f1aXzhf1GAFIfmg3l/uuNAIwkQnpyPsS93cvy9OrqZ7k95tQ9twfiZyuN+9Fau0w/ZVTwKaWd3e/5n0F6/2sIzU6IW/e027c3E0rPy4BWkAM9zOarJbfwSwit/y0QSiqhzj4frpWvwVXzJVx7PzQyqgBAFKHnpHd6nUREFFq33x5Y2/Cyyy4L+PlXv+q4fmh3hYeHY+LEiQgPD+/8YOo2BqWI6Nigar7X0ZFAdAT0iLAOT5EWLIG0+HsIFbUQGlsgz/0Y4rKfjJ3hdujDW7M8qhy+k2Iifa8j/f7DVFnbreEKmgbLzY8DZdXQxw2D8vBN8Lz1OFy7FsHzr3u71VYwelQ43B//08gCSE1sU0gYAPR2pr8E8M8Sa0+QTAGhaL/vh9aV6nTv6m9+GUbCjr3tNiu9/QXQmtmmXn+Ob+pedR3ET1Z0Pq6e8r7fhy5L732/FQWobQD8V1z0fy78amChqu1zIRTuB0qN7Ch19nnw/PW23o+5Hf5f2PWMAW32+28LNrXVpChAaRXENxbDdvrNECp81yUcrIR19p9hSz8XlrNuh/TsAqC1YLuelxE4RTUE9JR43/2ubwKq67r4nLbN6GujJ+1UOiCUVbd7eECGmrO1kH2Vw1zBEW7faou6tWuFWYUiv6mRTl9x/I7Ol/8yF8KKDUBcFNQ7roDy0v1wr3od7g1vQgvybHRJFz/LwWhZadDHDzfO3VQEfVAytOHZEDYUGge0Tq1ro7P7vamoS/2LH3ztqxN30VQj0NT63wwzYCUIcL/7hJGtmZ5irAJ5iC79HiUiopCSD/n/tampqX00EgoF1pQiomOCtGAJhD0HoV5zDtRLzjBqpzx0A4RVmyG9+Tmkd5dB8Ksv4k1gaZOE65/Z0poNI67fAfVkY+qLnpcB4YctxuvWVcdQ2wBhb9upUbrdCsHpbjfjSvrgG4gffgt95BDouelQzz4F2lUzoc45H9IbiyGu3NTd22DSThxhfIkCIM7/DJa7/wmhvgnuNx+B9rPgxbeD8gvIWU+7GWLrtXvpCFpqCILiVwjy0Kwiv2COnpfZbteC0w3pv59AvetKqFeeZU69lBYuheD2dPECuk9ctxPawGQgJhJ6SjyE8hrosgR9sFHUW9i6F4LbA3FjoZFZJ0nQczN815TvuyZx/c62HZRWwXr3P+Fe8jwQHw31zisgOBog/9WXWSLuKwuYVqlOGQPPkucgPfpau1Opgl7L8p+g5hqZHOrl0yH+8SXfOGOjfLVyFAVikFXaOutPjwyD0NgCoPX9+mYdpG/WAbIE9VdGcXu9K8GgblBu8/01VPzyBwi6HvCcWq79I6SFSwPHCd9zKnSUvubXji3r/DZTRIM+787gKyb6BhykKGqwbd3h8QWyupqlKVTUwjbtVuhpidBGDIE+YrCREZqXAfV310K89QnjOF3veuJnFz/LwWiX+AJO+rhhcK+Z1+YY9dJpASuhAuj8frezguWhhGYnxA+/gfbzmdAummpmYQrb9kBsnZ6qDxkEfYyRXSou/RGW2X+CUOmA5y+3Qu3mQgtEREQUHDOliOiYIa7eAsttT8CWdT4ss/8M8eu10CeNhPL8b+Ha+wHcbz0O3fuX/ZhIuL99CepFU6HHRUGPDINy/bnQzmwtDF3XCGGLMfVDWvCF2Ydy77XQE2OhXHO2byrZ218aX4wPod54AfQwG9SbLvRtTE00M7g8T90F/ZQTIJRVQfzoW0hf/mAepnclYwMA0pKgTp8Y8E8bMdiYytNKaHEBbo9R+Pysk4K30xrw0YcMClhRSlqyynzt+dtt0PIzoVtkaFlpUH55MTyfPt21cfoRV24yMo0AqNfMgnrFDOiRYdAHJUO599qAY6WXFgGaBiTFmcEe6Y1Pzf3+K/51Rg+zQU+ICVzVS5LMbd5pZv4FwZUHb4AeF2UU1vYWQH7L2C9U15l1Z7TTx0KdPhH6gAQodxirq8HlhvTe8uD3YMtuWH/2W7NulfLHm6DcclGn19Bd0vNvm1/i1dsvN1aKtFmhZabCM/ePfpkhn0MobT/7pD3qFTOMFSOvngU9PQW6LEHLSYc22VjxDZoGsdBYpdJ/SqJ3Nbeu0gUB+sAkKL+/DupdvvvrDeSJX/5gZHPBeM+0sfnQLbJxzrXnwL3qdV9jtX7B6fyMgOmF0ud+z/tzv4WekWI87/mZUH57DTz/fbhb4z6aKHPONz5rFgvEr9dCeneZWZtL96+P5r0/6SnQD80WPER3PsuHardmlB/9xBE9z+LqgoApfOdNMba96beAgs0vM8rlBlpc0MbmQ73yrMM2JiIiouMNM6WI6JgjON3G1LwFS6BlDIB29Syo18yCdv6p0B97zSiUDBhFzecHXzlJvv8Fc3qN+ONWSC+/D/WmC6Gdcwpc+z/2HbivDPJjrwZtQ/n7nVD+fqfxg9sDWC3Qpp0Iz+sPwXrZ/VB/eQnUX17S9kRHQ5uMpPZoZ05os1KYOO9TWH73nDGtKSHGWDL9xgsATYOwtxT64IFt2hHXbIM2fSL0k0fBVWusLmYdcTnEFRuNbKVrz4E+qQDu9fMDTwxSPLszQrMTlnueMVbsslnhef0PAfvlJ/7rG9eeEohLVpu1XoSteyCu6VnxSuXuq6A+GBgM0ccNhevAJwAAy4zbIX27DuK7yyBePQvazJN898479vU7If3rHd9Yf/cc3BNHAnFR8Hz4ZOB1PPIqhIOV7Y5H/GELLJfdZ64kpjx5F4S6ppCuKigW7oflF4/D8/IDQJgNnv97uM0xwvcbId/zdI/70CcVQJlUACXIPvF/SzqcatUV6oNz2rxvaHbCcuOjEFunaon7yiD/5f+gPHQD9LwMuFcE/0wCMGoe7dxnBCIunQZXa3DEFnkaxLe+MN77M8ZDO28KXK2BCvPcb9pmk/UX2qSR0K45O+g+cclq3+s126GOyYeenQZXufEsWs6+C9Lyn9qc153PcsBY8jOhj8ox+vtqDayz7gzYr9x6KZR/GNu0y6ZBDMFqpMGIy9cYhfrTkgCLDGhaQFBa2FEMoWg/9Jx0aGefAlel8QcKYdcBYxopERH1CUmSMG7cOPNnWZYDfhYPXZSEjmp8t4jomCbuK4P8+OuwDrsMlpl3+L4gN7ZA/vVTEL9YDRwoN/4KXtsA8csfYDnvbsivfRjQjnznk5DvfRbCtj3GsRW1Rn2dqbeYQa42fX/4DdDshPDdeljP+KVR66TFZdQUAiD94w1jKmBlrRG0KjUypqzn3NXrleWE2gZYL/kdhJ+2mn1abnjEqCkThPybpyF+vTZw5Tjvvpv/Avm2vxttNbUATS0QCvcb0wLveDJIa52T3vwM1rPugPjpCiN45vYAB8ohLvyy7bEvLfK9nn9IgfN4I+vJrEMTAgIAyxUPQHr8dQh7SoyxHayA9MJCWGfe4asFBEDcuQ/W02826tPU1Bv3et0OWG54FPKT89vvxHs9X62B5dqHjSwfUYTnxfugHhII6S1p4VJYT74B4rxPgf3lxvXUN0FYtQnyXU8Z19Q6Ba/bbX++CvIfXzKenf3lxtSpZqex2MBD/4Hll3/1HeyXoSZu7Ob75VGA6joI63ZAenYBrGOvgbToq4BD5Mdfh+WqhyB8t954jltcEHYfhLhoOSzX/yngWMtNjxnPc7MzYLugabBceA/kh/5jrGrX4jLu1bY9kF5+H5aHX0J/Jb3/NcSPvvW9T44GCOt2QL7rKcivfGAeJz/6qnGcX0ZZh+1247PspV5ypvla/N+SNvuld5aamW/+x4aaoOuQ3vJlworfrAuorSYoKiyX/B7iV2uM+lP7yyH/7rmgYyYioiOnpKQEeXl55r9gP4dSU1MTVq5ciaamtv8/mXpPsNvt3V0zioiI2uH6/DnopxpTl/xrAlHPKdefC+XfvwdcbtiGXmoGFnVZguvgp0CYDdZTfxG8fhMdNZR7robyyC0QP/ga1ise6OvhEBEREdFRgNP3iIjoqKTcchHU2y+HnmWsqCK98VnAVDB94gggOgLS3+cxINUPaGeMB2rqYbmzZ9l1RERERH3BbrdjyJAh2LVrF5xOZ+cnULcwKEVEREclPSHWqH/laIC4+HvI9z4bsF9csZHZaP2I9ey7+noIRERERN0mSRLi4uIgSVLnB1O3cfoeEREREREREVEQERERGDNmDNatW8e6UocBC50TEREREREREdERx6AUEREREREREREdcQxKERERERERHccyMjIwevTokLaZm5uLjIyMkLZJ1Bfcbjd27doFt9sdsD03NxfDhg3ro1EdO1jonIiIiIiIjmm5ublISUkxf/Z4PGhsbMSePXvQ3NzcZ+MAgNraWmzZssX82W63Izs7G9HR0RAEAU1NTdi3bx/q6urabbegoMC8nv5k8mTfgiW6rsPlcqG6uhp79+6FrgeWPhZFERMmTAAA/PDDD232R0REICMjA1FRUZBlGW63Gw0NDdi9ezc8Hg9sNhsmTJgQUBcoISEBAwcORHh4OADA5XLB4XB0eB8nT56MrVu3oqamJmB7bm4uZFnGtm3ben5DDpOYmBgUFBRg5cqVUFW1R220d91Ho/Hjx8Nut7fZvnfvXhw4cKDb7Xk8HpSWlrbZvnv37h6NrzODBg1CfHw8AOP3gyAISE5OxoYNGxATE4Pc3FysXbsWLpfrsPR/pDEoRUREREREx7yamhoUFhYCAKxWKzIzMzF8+HD89NNPfTYOANA0LWD/iBEj0NLSgk2bNkHTNKSlpZnj9Hg8R3SsR8LOnTvNL94RERHIy8uDqqrYt29fwHEJCQlmADEhIQFVVVXmPlmWMXLkSNTU1GDLli1QFAV2ux3x8fEQxeCTg2JiYpCfn4/i4mIUFhZC13WEh4cjNjb2sF3rkSAIQpuA3fGouLgYZWVlAdt6GpCTZRlxcXGora2Foii9bq8zBw4cMD/r5eXlyMjIQGlpKXJyciAIQr8IDHYHg1JERERERHTM03Xd/KLn8Xhw4MABjBo1CrIsm180s7KykJCQAKvVCo/Hg4qKCuzfv9/8kh8REYHs7GxERkYCAJxOJ4qKitDY2AgAiI6ORmZmJiIjI6Eoipn14x948h/HoWRZRlhYGAoLC80ATHFxMdLS0hAeHt5htlRHOrsurwEDBiA9PR2yLKOmpgZFRUXmF++YmBhkZWUhPDwcuq6jubkZO3bs6HW2hqIo5v1wu92orq4276+/lJQUVFZWmq/9g1LR0dGQJCkg2OdyuTq8X/Hx8aivr8fBgwfNbU6nMyRf+JOTk5Gdnd0mo2vYsGFQVRU7d+5ERkYG4uPjUVZW1u49917rwIEDYbfb4XQ6UVJSYgZbvNlf27dvR2pqKqKiolBUVISKiopujTcyMtJ8br3Zebt37zYzysaPHw8AGD58OADjPnmDufHx8cjIyEB4eDjcbjfKy8uxf/9+s+3JkyejsLAQ8fHxiI2Nhdvtxp49ewLuc3h4OLKyshAdHQ0AaGpqQmFhIaxWK0aOHIkff/wx4DPj/Qxu2rSp3WtSVbXdz5k3c2zTpk3mM+3ts6WlxTwuPT0dqampkCQJkiShvLwcERERWL9+PYC22XEFBQVoamqCpmlISUmBrusoKysLCLBKkoTs7GwkJCRAEAQzw7GzVf287dbX12PgwIEdHtvfMChFRERERETHFVEUkZSUhJaWljaZDzt37oTb7UZERARycnKgqqoZuMjLy0NTUxM2bNgAXdcRERFhBh3sdjtGjBhhZt5YLBYMGTIEQ4YMCQiWxMTE4MQTT4SiKKirq0NxcbE5BkVR0NzcjOTkZDQ2NkLTNAwYMABut9sMfPVEZ9cFAGFhYUhMTMTWrVshSRJyc3MxZMgQ7Ny5E4ARUCkrK8OOHTsgCAKioqJ6PJ722O12xMbGory8vM326OhobNu2DYIgIDs7GzabzQyIeTweiKKIhIQEVFdXd6kvj8eD8PBwhIeHh3wKZ1VVFQYPHoz4+HhzPBaLBXFxcQFTNTu750lJScjIyMDu3bvR2NiIyMhI5OTkQNO0gMBTVlYW9uzZYz4z3SVJEioqKszpaAMHDsSIESOwZs0aqKqK9evXY9KkSWZWm/eZj46ORl5eHnbv3o26ujqEhYUhJycHAAICUxkZGdizZw/27NmDtLQ05OXl4aeffoKiKLBarSgoKEBdXR02b94MRVHMqav19fVwOp1ITk42n1XvVLZQTFXNzMzEnj174PF4kJOTg9zcXGzcuBGAce8HDRqEXbt2QVEUDB8+HImJiQFBq2C8Y92wYQOio6ORm5uL+vp6OBwOAMDQoUOhaZqZ0TdgwACMHDkSa9asCfhd5B/M1DQNuq6bUwh78h4fzRiUIiIiIiKiY158fDxOOukkAMaXcJfLha1btwYc4/9F2uVy4eDBg0hMTDS/ENtsNhw8eND8Yup0Os3jBw0ahIqKCpSUlJj7du/ejYKCAhQVFUHXddTW1qK6uhpOpxN2ux1ZWVkYMWIENmzYYLazefNmDBs2zByr2+3Gli1bejVVqLPrAoxAnTdwBQC7du3CiBEjsGfPHui6bmbyeK+5sy/nXZWfnw/ACDaIooiampo2dX9SUlJQW1tr3gOHw4GUlBQzA6WhoQH79+9Hfn4+VFVFQ0MD6urqUFFR0W62TElJCaKjozF27Fg4nU40NDTA4XCgoqKi0+lv3jH7EwQBtbW1AIygQWVlJVJSUsygVFJSUpvsrY7uucfjMYM53jZcLhfCw8MxYMCAgKBUSUlJl4NxwRyaUVZUVIRJkyYhOjo6YMqaf1YbYASbDhw4YI7F5XKhuLgYWVlZAc9ceXm5mdm2d+9epKWlITIyEg6HA6mpqVBVFTt27DDvu//nqry8HCkpKeazGh8fD0EQAjLlgsnKykJmZmbAti1btqC+vt78ubi42Pz5wIEDGDFihDn9MTU1FeXl5aioqEBERASArj3zTU1N5rU7nU6kpqYiJiYGDocD0dHRiIqKwurVq81r3bt3LxISEpCQkBAQjPV/fw/9PBQVFXU6jv6EQSkiIiIiIjrmORwO7Nq1C4AxTS41NdUMCHkzbhITE5GWlga73Q5JkiAIQkD2QklJCXJycpCcnAyHw4GqqirzC3RERAQiIiKQnJwc0K8gCLDb7WhpaQn4It3c3IympiZMmDABMTExZmBgyJAh8Hg82Lhxo5kpNXz4cKxfv77HNaU6uy7ACCj4ry7W0NAAQRAQFhaG+vp6lJeXY+TIkXA4HHA4HKisrAxJjas9e/bA4XCY9yk7Oxt5eXnYsWOHeUxycnJAUemKigpkZ2cHTIsqLi7GwYMHERMTg6ioKHMq4saNG4NmQmmahq1bt8Jut5vnZGdnIy0tDRs2bOgwG8U7Zn9ZWVkQBMH8uaysDKNHj4bVaoXb7UZKSkqbaXUd3XNVVREWFobc3Fzk5uaaxwR77xoaGszXY8aMMYt819XVtQm8BmOxWJCZmYmYmBhYLBYzQGiz2To8LyIiAlFRUUhPTw/YLkkSRFE076H/1DRN08wMKW8bdXV17QYCKyoqkJmZiaioKDQ0NCA5ORlVVVWdZgv5B8u8Dl09z39c3n1Wq9UM/h1ak6q5udksit+eQ6fhud3ugGuVJAmTJk0KOEYURYSFhXXY7rGMQSkiIiIiIjrmaZoWkIFRWFiIk046ycy4iYqKMgtfOxwOKIqCpKSkgPot+/btQ0VFBeLj4xEXF4eMjAzs2LED1dXVkCQJZWVlZqaUv/bqLrlcLng8HoSFhaGurg4xMTGIj4/HqlWrzKygXbt2ITY2FikpKT1aOawr19UVhYWFKCkpQVxcHBITE5GRkYEtW7YEBER6wu12B2RfSZKEoUOHori4GE6nE3FxcbDZbBg6dGjAeYIgIDY2NiA45K3jVV1djeLiYowePRoDBw4MmD55KKfTCafTadZCGjduHBITEzusy+Q/Zi9VVSHLvq/XTU1NaGpqQnJyMmpraxEeHt5mWmJHJEkCYGTFHHqPDw3g+Adotm7dagbHujrNKy8vD7IsY/fu3XC5XNA0DSeccEK7ReK9RFHEvn37gmZpHVpHrT2djdHj8aCmpgbJycnm89BRLSkvRVHavEeH6mpBeG8tp64c39ExoijC7XYHHf+hgcbjCYNSRERERER0XNJ13fzyHx0dDafTGRD4CZYp4i02XVJSgvz8fCQnJ6O6uhqNjY0IDw/v9IuwP6vVClmWzSwN71gO/WLbm9XUunpdNpvNzOoBjGCWrusBU5a8gRZvkfikpKReB6UO5b1Wb0DEW+DcfzoYYBShTklJaZOx5N+O0+k072lXeAMy3TmnI2VlZUhLS4PVaoXD4WiTqdPRPfd4PHC5XLDb7WaB965eQ3dFRUVh165d5vRDq9UKi8UScIymaQGZYIDxPISFhXXrmT9UU1MTUlJSOlw1sLy8HPn5+WYwMNTPXDDNzc2IjIxERUUFWlpasHHjRhQUFPSqzaamJlitVui63usFAo4lHYc+iYiIiIiIjgGCIMBiscBisSAsLAyDBw+GJEnmKmAtLS2w2WxITEyE3W5HamoqEhISzPNFUcTgwYMRExMDm82GqKgoREZGmkGbAwcOICoqCoMHD0ZERATsdjvi4+MxePBg8/ysrCxERUXBZrMhJiYGw4cPh9PpNIMB9fX1UBQFeXl5ZhtZWVmw2+3mMe2xWCzmFELvP4vF0ul1eWmahtzcXERERCA6OhqDBw9GVVUVPB4PbDabOYXKZrMhNjYWYWFhISkQLssyLBYLrFYroqOjkZGRgebmZjQ3N0OWZcTHx6O8vNzc5v1XUVGBhIQEyLKMuLg45OXlIS4uDna7HWFhYRg4cGBAofFDZWRkICsry3w/IyIikJubC0EQ2g10dVdlZSVsNhsGDBgQNEuqo3sOGJl5gwYNQmpqKux2O8LDw5GcnIy0tLQejefQ58NbK8lbTDwsLAyRkZFmbS5/LpcLsbGxsFgsZtBu3759SE5ORnp6OsLDw83C7RkZGV0eU2lpKSRJQn5+PiIjI2G325GUlBQwnc1b1yo9Pb3L2WaSJJmfd++/7gQbS0tLkZKSguTkZNjtdqSnp5v3q6ccDgfq6+sxbNgwxMbGmr9HvCsfHq+YKUVERERERMe8+Ph4TJw4EYAxVaalpQXbt283aznV1NSgpKQEQ4YMMYtW79+/3/yCres6LBYLcnNzYbVa4fF4zGligJFZsWnTJmRmZqKgoACCIMDpdAZkuXhrTnmzoxwOB4qLi80MEUVRsGXLFmRmZmLkyJEQBAHNzc3Ytm1bp0vGJycnt6lnVVxcjP3793d4XV4tLS2orq7G8OHDIcsyamtrzYLKmqaZARGLxQK3243S0tI2NXd6Ii8vD4Bxf91uN+rr67F3714ARpaUpmltCnEDxhd8TdOQlJSEmpoaaJpmrsrnzTYqLCxsN8uorq4Oqamp5vupKAoaGxuxZcuWkBVxV1UV1dXViIuLCxoc6+ieA0aGkKZpGDhwILKzs6GqKpqbm4NOEe2KUaNGBfys6zpWrFiBwsJC5OTkYPTo0XC73di7dy+ys7MDjt2zZw+ys7ORkpICt9uNn376CQ6HA1u3bkVGRgYGDRpk3vfuPBeKomDTpk3Izs5GQUEBdF1HU1OTuQKhV0VFBdLT0zucVukvMzOzTaHz0tJSs65cZyorK80aZ6IomisUeut19dTWrVuRmZmJ3Nxc87NUX1/fJovueCLY7fae54ISERERERERHSI3NxculyugGPnxaOTIkWhubg4o1A4YmVrx8fFYv3593wysn8nJyYHFYsG2bduOeN8REREYM2YM6uvr4XQ62wTMqHc4fY+IiIiIiIgohCRJQkJCAmJiYlBaWtrXw+m3JElCdHQ0kpKSjuh9FEURaWlpCA8PN2uwRUdHd6tYPXUNp+8RERERERERhdCYMWMgyzL27t0bsumAx6Phw4cjMjISZWVlIav11VXx8fFIT083i+7v3r076FRS6h1O3yMiIiIiIqKQio+Ph6qq/BJP/Z53+t66des6re1G3cegFBERERERERFREIIgwGazweVymYsSUOgwKEVEREREREREREccC50TEREREREREQVhs9mQl5dnFjyn0GJQioiIiIiIiIgoCFmWkZycDFnmOnGHA4NSRERERERERER0xDEoRURERERERERERxyDUkREREREREREdMRx9T0iIiIiIiIiIjrimClFRERERERERERHHINSRERERERERER0xDEoRURERERERERERxyDUkREREREREREdMQxKEVEREREREREREccg1JERERERERERHTEMShFRERERERERERHHINSRERERERERER0xDEoRURERERERERER9z/A6HdCGrsTOGbAAAAAElFTkSuQmCC" style="width: 1020.66px;" data-filename="Yield-bearing Gold.png"><br></p><p class="MsoNormal"><b><span lang="EN-US">Figure 2:</span></b><span lang="EN-US"> <i>The
BHLE Engine’s algorithmic process of capturing nanosecond market discrepancies
to generate deterministic yields on PAXG holdings.</i><o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">PAXG Integration &amp; Realization of 'Yield-bearing Gold':</span></b><span lang="EN-US"> Capturing the surging global demand for safe-haven assets, we
     have prioritized PAXG a token pegged to physical gold as a core supported
     asset. Driven by geopolitical risks in the Middle East and Eastern Europe,
     alongside prolonged inflation concerns, institutional demand for Pax Gold,
     fully backed by physical gold bullion (LBMA standard), is exploding. BASIS
     goes beyond the traditional method of merely 'holding' gold as a safe
     asset; we are pioneering a 'Yield-bearing Gold' model that stakes PAXG to
     layer on algorithmic yields <b>by capitalizing on structural market
     inefficiencies</b>. This is a technological innovation that overcomes
     gold's fatal flaw: its 'zero-yield' limitation.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">HFT-Powered Execution Environment (BHLE Engine):</span></b><span lang="EN-US"> Leveraging major blue-chip assets like BTC, ETH, SOL alongside
     PAXG, BASIS deploys the <b>Base58 Hyper-Latency Engine (BHLE)</b>,
     evolving beyond traditional quant models into an institutional-grade
     High-Frequency Trading (HFT) architecture. Representing the direct
     commercialization of Base58 Labs' 'High-Precision' R&amp;D, the BHLE
     execution environment is engineered for absolute execution precision,
     featuring <b>sub-50μs latency</b>, <b>100K+ OPS</b>, and a <b>proprietary
     routing infrastructure</b>. Originally designed to capture micro-price
     discrepancies with nanosecond-level precision, BHLE incorporates a proven <b>'Market
     Neutral'</b> algorithm. Validated through thousands of high-intensity
     stress tests, this ensures disciplined fill quality, routing efficiency,
     and low-latency strategy execution while entirely eliminating directional
     risk. Furthermore, to guarantee latency-free execution, BASIS is
     developing a proprietary 'Liquidity Layer' model powered by BHLE. This
     architecture targets <b>zero-slippage execution</b>, securing risk-free,
     sustainable yields by capitalizing on structural market inefficiencies
     regardless of macroeconomic volatility.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><b><span lang="EN-US">3. Wall Street-Grade Security &amp;
Asset Protection Protocols</span></b><span lang="EN-US"> To manage massive
institutional capital, BASIS is currently undergoing the world's highest level
of security audits and testing. We have embedded a formidable shield within our
system to preserve client assets against any market shock.<o:p></o:p></span></p><p class="MsoNormal"><img src="data:image/png;base64,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style="width: 1020.66px;" data-filename="Wall Street-Grade Security &amp; Asset Protection Protocols.png"><br></p><p class="MsoNormal"><b><span lang="EN-US">Figure 3:</span></b><span lang="EN-US"> <i>The
BASIS Sentinel Circuit Breaker (BSCB) Architecture – Autonomous risk detection
and sub-millisecond transition to Defensive Maintenance Mode (DMM) for absolute
capital preservation.</i><o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">Phase 1 Internal Tests for Integrity &amp; Vulnerability
     Defense Completed:</span></b><span lang="EN-US"> We have successfully
     completed the first phase of internal testing, verifying the integrity of
     our core infrastructure code and external attack defense logic.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Network Stress Testing:</span></b><span lang="EN-US"> Network
     stress tests designed to ensure cross-chain liquidity routing and handle
     large-scale institutional transactions are in their final stages.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">BASIS Sentinel Circuit Breaker (BSCB):</span></b><span lang="EN-US"> In the event of unpredictable 'Black Swan' events, such as
     global exchange API failures or extreme slippage, the BSCB system is
     immediately triggered if even a 0.001% probability of principal loss is
     detected.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Defensive Maintenance Mode (DMM):</span></b><span lang="EN-US">
     Simultaneous with the circuit breaker activation, the <b>BHLE
     infrastructure</b> reacts with sub-millisecond speed to safely liquidate
     all directional positions. It immediately enters <b>Defensive Maintenance
     Mode (DMM)</b>, instantly halting all yield-generating routing activities
     to prioritize absolute capital preservation above all else during severe
     market dislocations.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">1:1 Pegged Value Preservation (BIVB):</span></b><span lang="EN-US"> Deposited base assets (BTC, ETH, SOL) are exchanged for
     liquidity tokens (e.g., stBTC) at a strict 1:1 ratio via the BASIS
     Iso-Value Bridge (BIVB), guaranteeing perfect preservation of the coins'
     physical 'quantity' at all times.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Global Regulatory Compliance:</span></b><span lang="EN-US"> We have initiated formal procedures to acquire ISO 27001 (Information Security) and ISO 20000-1 (IT Service Management) certifications to ensure robust legal stability. <o:p></o:p></span></li>
</ul><p class="MsoNormal"><b><span lang="EN-US">4. Structural Architecture for
Maximizing Capital Efficiency: Booster &amp; Trinity</span></b><span lang="EN-US"> Unlike funds that provide short-term liquidity, BASIS aggressively
returns corporate profits to entities that contribute to our infrastructure's
long-term growth.<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">Lock-up Booster System:</span></b><span lang="EN-US"> We
     redistribute the firm's margins in the form of Profit Sharing to users who
     minimize 'cash drag' by setting lock-up periods. A 14-day deposit adds a
     10% bonus to the base yield, while establishing a long-term capital
     partnership of 180 days provides a Booster yield of up to 100% (2x),
     maximizing capital efficiency.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Trinity Referral System:</span></b><span lang="EN-US"> Moving
     beyond simple referral sign-ups, we have engineered a transparent,
     mathematical reward distribution algorithm. Rewards are distributed to
     upper-tier nodes (VIP Tiers 1-3) exclusively at the precise moment
     lower-tier partners execute actual staking yield 'claims'.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><b><span lang="EN-US">5. Official 2026 Milestones (Roadmap)</span></b><span lang="EN-US"> The BASIS project will build market trust based on a meticulously
designed roadmap.<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><b><span lang="EN-US">Q2 2026:</span></b><span lang="EN-US"> Reveal of the BASIS Closed
     Beta architecture and execution of external core logic audits by a Tier-1
     global security firm.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Q3 2026:</span></b><span lang="EN-US"> Official Global Launch of
     BASIS. Official opening of BTC, ETH, SOL, and PAXG asset management pools.<o:p></o:p></span></li>
 <li class="MsoNormal"><b><span lang="EN-US">Q4 2026:</span></b><span lang="EN-US"> Integration of Private
     Pools exclusively for global institutional investors and customized
     algorithmic derivative strategies. Advancement of the Delta-Neutral
     Funding Stream infrastructure for structural yield generation.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><span lang="EN-US">BASIS will serve as the most secure and
advanced infrastructure dissolving the borders between Traditional Finance and
Web3. Early access waitlist registration will open shortly on our official
website.<o:p></o:p></span></p><p>

































</p><p class="MsoNormal"><span lang="EN-US">&nbsp;</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/f7GyRkZysblXdiLbIQT5Cvyw4K4Hhx0o5HK8eG1O.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Rethinking Ethereum’s Dual-Client Architecture]]></title>
            <link>https://www.base58labs.com/research/rethinking-ethereums-dual-client-architecture</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/rethinking-ethereums-dual-client-architecture</guid>
            <pubDate>Mon, 16 Mar 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Vitalik Buterin recently raised an important question on X: should Ethereum continue requiring separate Execution Layer (EL) and Consensus Layer (CL) clients, or is it time to move toward a more integrated model?The issue is not hard to understand. Today, anyone running an Ethereum node whether a fu...]]></description>
            <content:encoded><![CDATA[<p data-start="152" data-end="372"><a href="https://x.com/VitalikButerin/status/2033016131884376541?s=20" target="_blank">Vitalik Buterin</a> recently raised an important question on X: should Ethereum continue requiring separate <strong data-start="256" data-end="280">Execution Layer (EL)</strong> and <strong data-start="285" data-end="309">Consensus Layer (CL)</strong> clients, or is it time to move toward a more integrated model?</p><p data-start="374" data-end="876">The issue is not hard to understand. Today, anyone running an Ethereum node whether a full node or a validator typically has to operate <strong data-start="514" data-end="549">two separate pieces of software</strong>: one for execution and one for consensus. That design made sense historically, but it also introduces meaningful operational overhead. For many users, especially those who want to participate directly rather than rely on third-party infrastructure, running an Ethereum node remains more complicated than it probably should be.</p><p data-start="878" data-end="1364">The reason Ethereum ended up here is largely historical. At the time of <strong data-start="950" data-end="963">The Merge</strong>, Ethereum did not rebuild its stack from scratch. Instead, it connected the existing PoW-era execution layer to the PoS Beacon Chain that had already been developed in parallel. This was a pragmatic and successful path to transition the network from proof-of-work to proof-of-stake. But it also left Ethereum with a split architecture in which execution and consensus are handled by separate clients.</p><p data-start="1366" data-end="1684">That separation had clear benefits during the transition period. It reduced migration risk, preserved continuity, and allowed Ethereum to evolve without disrupting the existing execution environment. But what was once the right design for a major protocol transition may not necessarily remain the best design forever.</p><p data-start="1686" data-end="2106">Now the tradeoff is increasingly visible in day-to-day node operations. Users need to install, configure, monitor, and maintain two independent programs. They need to ensure compatibility across versions, manage communication between both layers, and diagnose failures across a more complex software stack. From a systems perspective, that may be acceptable. From a user experience perspective, it is clearly suboptimal.</p><p data-start="2108" data-end="2465">This is why Vitalik’s point matters. His argument is not simply about cleaning up the client stack. It is about lowering the barrier to direct participation in Ethereum. If Ethereum wants more users to run their own infrastructure, verify the chain themselves, and participate more trust-minimally, then node operation cannot remain unnecessarily difficult.</p><p data-start="2467" data-end="2946">This concern also fits a broader pattern in Vitalik’s recent thinking. Whether in discussions around DVT-lite or broader validator design, he appears increasingly focused on one theme: <strong data-start="2652" data-end="2716">reducing the operational burden of participating in Ethereum</strong>. That is a meaningful priority. Decentralization is not just about protocol rules or validator counts. It also depends on whether ordinary users can realistically engage with the network without specialized operational expertise.</p><p data-start="2948" data-end="3039">From our perspective at <strong data-start="2972" data-end="2987">Base58 Labs</strong>, this is exactly the right direction of discussion.</p><p data-start="3041" data-end="3512">Ethereum’s long-term strength will not come only from adding new features or increasing protocol sophistication. It will also come from making its core infrastructure <strong data-start="3208" data-end="3259">simpler, more accessible, and easier to operate</strong>. Node operation is not a peripheral UX issue. It is directly tied to the health of the network. The harder it is to run a node, the more Ethereum risks concentrating validation and infrastructure in the hands of a smaller set of professional operators.</p><p data-start="3514" data-end="4045">At the same time, any move toward tighter EL/CL integration must be approached carefully. Ethereum’s resilience today is closely tied to its <strong data-start="3655" data-end="3682">multi-client philosophy</strong>. That diversity reduces systemic risk and makes the network more robust against client-specific failures. So the goal should not be to collapse Ethereum into a single monolithic client stack. Rather, the better direction may be to make Ethereum feel like <strong data-start="3938" data-end="3984">one coherent node experience for operators</strong>, while still preserving implementation diversity underneath.</p><p data-start="4047" data-end="4161">In other words, simplification at the user level should not come at the cost of monoculture at the protocol level.</p><p data-start="4163" data-end="4403">That is why this conversation is more important than it may first appear. It is not just about whether two binaries become one. It is about how Ethereum balances <strong data-start="4325" data-end="4378">usability, decentralization, and client diversity</strong> as the protocol matures.</p><p>











</p><p data-start="4405" data-end="4565">The dual-client model was the right answer for The Merge era. The real question now is whether it should remain the right answer for the next phase of Ethereum.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/Zq8vMF35XxbeypeH2uZy0h8HwGBTw0gwM0qEJKz9.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Physics of Propagation: PeerDAS and the Tail Risk of Decentralized Routing]]></title>
            <link>https://www.base58labs.com/research/the-physics-of-propagation-peerdas-and-the-tail-risk-of-decentralized-routing</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-physics-of-propagation-peerdas-and-the-tail-risk-of-decentralized-routing</guid>
            <pubDate>Fri, 06 Mar 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Abstract
PeerDAS is widely regarded as a meaningful upgrade to Ethereum’s data availability architecture. Under many conditions, median blob propagation times appear to improve by approximately 100–200ms. However, median improvements alone do not fully describe system performance in latency-sensiti...]]></description>
            <content:encoded><![CDATA[<h2 data-section-id="1dkflnp" data-start="258" data-end="269">Abstract</h2>
<p data-start="270" data-end="684">PeerDAS is widely regarded as a meaningful upgrade to Ethereum’s data availability architecture. Under many conditions, median blob propagation times appear to improve by approximately 100–200ms. However, median improvements alone do not fully describe system performance in latency-sensitive environments. What matters operationally is not only how the network performs on average, but how it behaves at the tail.</p>
<p data-start="686" data-end="1157">Recent telemetry suggests that under scaled blob configurations, a small subset of nodes can experience severe p99 latency spikes, with observed delays ranging from roughly 5 seconds to as high as 12.4 seconds. For latency-sensitive execution systems, this is not a marginal degradation. It is a meaningful loss of state coherence. A 12-second delay in state visibility can materially alter execution quality, increase slippage, and expose strategies to stale-state risk.</p>
<p data-start="1159" data-end="1500">This paper examines the propagation dynamics behind PeerDAS, focusing on why median improvements can coexist with severe tail degradation. It also outlines why public gossip-based routing remains insufficient for latency-critical institutional infrastructure, and how Base58 Labs approaches this problem through deterministic network design.</p><p data-start="1159" data-end="1500"><img 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" style="width: 895.526px;" data-filename="PeerDAS and the Tail-Risk of Decentralized Routing 3.png"><br></p>
<h2 data-section-id="1k8mgse" data-start="1502" data-end="1556">1. The Flaw of Averages: Why Medians Are Not Enou<span style="color: rgb(255, 255, 255); font-size: 2rem;">gh</span></h2>
<p data-start="1557" data-end="1748">In conventional software systems, a 100ms improvement in median response time is often treated as a clear performance win. In trading and execution infrastructure, that framing is incomplete.</p>
<p data-start="1750" data-end="2144">The public narrative around PeerDAS emphasizes more efficient subnet-based sampling and faster propagation across much of the network. That may be directionally true. But distributed systems do not break at the median; they break at the edge. For latency-sensitive strategies, execution quality depends not only on lower average latency, but on bounded variance and consistent state visibility.</p>
<p data-start="2146" data-end="2383">If data arrival is faster on average but remains unstable at the tail, the system is still exposed. In that setting, median performance improvements do not imply operational safety. Speed without consistency is simply faster uncertainty.</p>
<h2 data-section-id="hwk8do" data-start="2385" data-end="2443">2. The p99 Problem: Anatomy of a 12.4-Second Disconnect</h2>
<p data-start="2444" data-end="2595">Recent Ethereum research discussions and January 2026 telemetry highlight the constraints of decentralized blob propagation under heavier network load.</p>
<p data-start="2597" data-end="2638">Two realities can exist at the same time:</p>
<p data-start="2640" data-end="2727">First, many well-connected nodes may see propagation times improve by around 100–200ms.</p>
<p data-start="2729" data-end="2880">Second, a smaller cohort of nodes may experience sharp p99 latency expansion, with delays stretching from roughly 5 seconds to as high as 12.4 seconds.</p>
<p data-start="2882" data-end="3144">Within Ethereum’s 12-second slot framework, a 12.4-second propagation delay is not merely slow. It implies that a node may receive relevant data only after the block horizon has effectively passed. In practical terms, that node is operating on stale information.</p>
<p data-start="3146" data-end="3363">For algorithmic execution systems, stale state is not a minor inconvenience. It can lead to routing against depleted liquidity, mispriced hedges, false liquidation assumptions, and materially worse execution outcomes.</p>
<h2 data-section-id="8lz1ps" data-start="3365" data-end="3400">3. Variance as a Structural Risk</h2>
<p data-start="3401" data-end="3581">For a retail participant, delayed propagation may translate into limited economic impact. For a latency-sensitive execution stack, variance itself becomes a structural risk factor.</p>
<p data-start="3583" data-end="3899">When state arrival is unpredictable, systems are forced into defensive behavior. That typically means wider slippage tolerances, smaller position sizing, lower capital efficiency, or temporary suspension of automated execution. Even if these responses reduce outright losses, they still degrade expected performance.</p>
<p data-start="3901" data-end="4139">This is the hidden cost of tail latency: not simply slower packets, but lower confidence in state coherence. Once that confidence deteriorates, every downstream decision becomes more conservative, and the strategy’s effective edge erodes.</p>
<h2 data-section-id="1crykln" data-start="4141" data-end="4208">4. Why Public Gossip Is Insufficient for Deterministic Execution</h2>
<p data-start="4209" data-end="4396">PeerDAS is designed to improve scalability and data availability at the protocol level. It is not designed to guarantee deterministic delivery characteristics for latency-critical actors.</p>
<p data-start="4398" data-end="4676">That distinction matters. Public P2P gossip networks are probabilistic by nature. They are resilient and decentralized, but they do not provide hard guarantees around worst-case propagation, especially under uneven peer quality, geographic fragmentation, or increased blob load.</p>
<p data-start="4678" data-end="4947">For institutional-grade execution, the central question is not whether the median node performs better. It is whether the system can reliably bound the tail. If the answer is no, then public propagation alone is insufficient as a foundation for live capital deployment.</p>
<h2 data-section-id="1v9htru" data-start="4949" data-end="5004">5. The Base58 Approach: Engineering Around Tail Risk</h2>
<p data-start="5005" data-end="5110">Base58 Labs approaches latency as a physical systems problem rather than a purely software-level concern.</p>
<p data-start="5112" data-end="5227">Our architecture is designed to reduce propagation variance rather than optimize only for average-case performance:</p>
<p data-start="5229" data-end="5434"><strong data-start="5229" data-end="5265">Proprietary geographic topology.</strong> We maintain direct bare-metal peering across major data center corridors, including Chicago, Zurich, and Tokyo, reducing dependence on opportunistic public relay paths.</p>
<p data-start="5436" data-end="5655"><strong data-start="5436" data-end="5475">Deterministic routing architecture.</strong> Rather than relying exclusively on random peer-to-peer propagation, we operate a controlled state-ingestion layer designed to minimize variance and improve consistency under load.</p>
<p data-start="5657" data-end="5841"><strong data-start="5657" data-end="5681">Execution isolation.</strong> We separate execution logic from uncertain data-arrival paths so that capital is deployed only when state coherence satisfies internal verification thresholds.</p>
<p data-start="5843" data-end="5973">The objective is not simply to be faster than the public network. It is to remain coherent when the public network becomes uneven.</p>
<h2 data-section-id="1f46kd5" data-start="5975" data-end="6018">Conclusion: Determinism Is the Real Edge</h2>
<p data-start="6019" data-end="6249">Ethereum’s evolution toward modularity and PeerDAS reflects a broader tradeoff: the protocol is increasingly optimized for throughput and scale, not necessarily for bounded latency variance across every participant in the network.</p>
<p data-start="6251" data-end="6459">For most users, that tradeoff may be acceptable. For latency-sensitive infrastructure, it is not. In execution systems, average speed is a secondary metric. What matters is whether the tail can be controlled.</p>
<p data-start="6461" data-end="6608">The central lesson is straightforward: median improvements do not eliminate tail risk. And in markets, tail risk is where execution quality breaks.</p>
<p data-start="6610" data-end="6677">Speed matters. But without determinism, speed alone is not an edge.</p><p data-start="6610" data-end="6677"><span style="font-size: 10px;">Note: The latency figures discussed here reflect observed telemetry under specific network conditions and should be interpreted as indicative of tail-risk behavior rather than a universal characterization of all PeerDAS environments.</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/U7KVTknnJGLHsca2P4kzAhesh4mj99DR0jLPcISB.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Physics of Intent: Bridging the Semantic Gap Between Security and UX]]></title>
            <link>https://www.base58labs.com/research/the-physics-of-intent-bridging-the-semantic-gap-between-security-and-ux</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-physics-of-intent-bridging-the-semantic-gap-between-security-and-ux</guid>
            <pubDate>Mon, 23 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[In our previous research note, [Ethereum 2026: The Triad of Scale, UX, and Resilience], we identified UX and L1 Hardening as two of the three core pillars of Ethereum&#039;s future. But are security and user experience truly opposing forces? Today, expanding on recent thoughts from Vitalik Buterin, we de...]]></description>
            <content:encoded><![CDATA[<p data-path-to-node="8"><i data-path-to-node="8" data-index-in-node="0">In our previous research note, [Ethereum 2026: The Triad of Scale, UX, and Resilience], we identified UX and L1 Hardening as two of the three core pillars of Ethereum's future. But are security and user experience truly opposing forces? Today, expanding on recent thoughts from Vitalik Buterin, we delve into the fundamental challenge that connects them both: the physics of intent.</i></p><h3 data-path-to-node="9"><b data-path-to-node="9" data-index-in-node="0">1. The Tragedy of the Runtime: What Are We Truly Signing?</b></h3><p data-path-to-node="10">When designing blockchain infrastructure, the most common trap engineers fall into is confusing "cryptographic finality" with "complete security." There is a dangerous assumption that if an ECDSA signature is valid and the state transition computes correctly, the transaction is inherently "secure."</p><p data-path-to-node="11">However, as Ethereum co-founder Vitalik Buterin recently highlighted, the true definition of security is <b data-path-to-node="11" data-index-in-node="105">"minimizing the gap between user intent and actual system execution."</b></p><p data-path-to-node="12">At Base58 Labs, we refer to this disconnect as the <b data-path-to-node="12" data-index-in-node="51">"Semantic Gap."</b> A user's intent is grounded in the complex context of the real world "I want to send 1 ETH to my friend Bob." Yet, the only things the Ethereum Virtual Machine (EVM) understands are <code data-path-to-node="12" data-index-in-node="249">0x</code>-prefixed hashes and calldata. If that hash actually belongs to a hacker rather than "Bob," the system has executed flawlessly, but security has catastrophically failed. Therefore, "perfect security" is a fundamental impossibility; "intent" itself is organic data that cannot be flawlessly rendered into mathematics.</p><h3 data-path-to-node="13"><b data-path-to-node="13" data-index-in-node="0">2. Abandoning Perfection: The Era of Multi-dimensional Redundancy</b></h3><p data-path-to-node="14">If perfect security is impossible, how should we design our systems? The answer lies in <b data-path-to-node="14" data-index-in-node="88">Multi-dimensional Redundancy</b>. Rather than relying on a single vector (e.g., a private key signature) for a user to prove their intent, the system must demand overlapping, cross-verifying layers of assertion.</p><p data-path-to-node="15">The examples Buterin provided align perfectly with the architectural direction we advocate at Base58 Labs:</p><ul data-path-to-node="16"><li><p data-path-to-node="16,0,0"><b data-path-to-node="16,0,0" data-index-in-node="0">Transaction Simulations &amp; Post-assertions:</b> Visually asking the user, "Is this the exact outcome you want?" before execution, and hardcoding logic into the transaction itself that states, "Revert execution if this specific outcome is not achieved."</p></li><li><p data-path-to-node="16,1,0"><b data-path-to-node="16,1,0" data-index-in-node="0">Multi-sig &amp; Social Recovery:</b> Distributing the vectors of authority physically and socially, ensuring that the compromise of a single key does not result in the distortion of intent.</p></li><li><p data-path-to-node="16,2,0"><b data-path-to-node="16,2,0" data-index-in-node="0">Type Systems &amp; Formal Verification:</b> Decoupling the declaration of a program's behavior (what it does) from the shape of its data (what it is), allowing compilation only when these two assertions interlock perfectly.</p></li></ul><p data-path-to-node="17">This is not merely about eliminating Single Points of Failure (SPOF); it is advanced protocol mechanics aimed at <b data-path-to-node="17" data-index-in-node="113">"diversifying the vectors through which intent is proven."</b></p><h3 data-path-to-node="18"><b data-path-to-node="18" data-index-in-node="0">3. LLMs: The Shadow of Intent</b></h3><p data-path-to-node="19">In this context, Large Language Models (LLMs) emerge as a fascinating defensive primitive. While traditional blockchain security relies on "deterministic code," LLMs provide "heuristic commonsense."</p><p data-path-to-node="20">An LLM should never be trusted as the absolute deterministic authority for transaction approval. However, by analyzing a user's historical behavior patterns, transaction context, and recipient reputation, an LLM serves as a powerful auxiliary metric asking: <i data-path-to-node="20" data-index-in-node="258">"Does this operation make sense within the bounds of human logic?"</i> To borrow Buterin's phrasing, a fine-tuned LLM acts as the "shadow" of user intent, maximizing security redundancy from an angle completely alien to traditional cryptography.</p><h3 data-path-to-node="21"><b data-path-to-node="21" data-index-in-node="0">4. Conclusion: The Intelligent Allocation of Friction</b></h3><p data-path-to-node="22" id="p-rc_8a1226a0e1383cb0-19"><span class="citation-1 citation-end-1">Ultimately, "Security" and "User Experience (UX)" are not opposing forces.<source-footnote ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c67739303=""><sup _ngcontent-ng-c67739303="" class="superscript" data-turn-source-index="1"><!----></sup></source-footnote></span> A superior system does not blindly demand more clicks or signatures from its users.</p><div _ngcontent-ng-c4008394428="" class="source-inline-chip-container ng-star-inserted"></div><p data-path-to-node="23">The core of next-generation UX and security as defined by Base58 Labs is the <b data-path-to-node="23" data-index-in-node="77">Intelligent Allocation of Friction</b>. Low-risk, everyday transactions should flow with fluid, automated ease. Conversely, high-risk, anomalous operations (e.g., contract upgrades, massive fund transfers) must be met with coarse, deliberate friction.</p><p data-path-to-node="24">Surrounding the user's intent from mathematical, economic, and cognitive (AI) angles: this is the next chapter of Protocol Physics that Base58 Labs is building toward.</p><p data-path-to-node="24"><b data-path-to-node="6" data-index-in-node="87">Reference:</b> <response-element class="" ng-version="0.0.0-PLACEHOLDER"><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><link-block _nghost-ng-c100520751="" class="ng-star-inserted"><!----><!----><a _ngcontent-ng-c100520751="" target="_blank" rel="noopener" externallink="" _nghost-ng-c624949134="" jslog="197247;track:generic_click,impression,attention;BardVeMetadataKey:[[&quot;r_b26cce6674aef19a&quot;,&quot;c_03a15b0baf234056&quot;,null,&quot;rc_8a1226a0e1383cb0&quot;,null,null,&quot;en&quot;,null,1,null,null,1,0]]" href="https://x.com/VitalikButerin/status/2025653045414273438?s=20" class="ng-star-inserted" data-hveid="0" decode-data-ved="1" data-ved="0CAAQ_4QMahgKEwjbqpCSkt2SAxUAAAAAHQAAAAAQnkI">Vitalik Buterin's Note on Security and Intent</a></link-block></response-element></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/joKXjupTMwNLXWQ9jzps8N3VPmN4yRpk9es5lBW6.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[Ethereum 2026: The Triad of Scale, UX, and Resilience]]></title>
            <link>https://www.base58labs.com/research/ethereum-2026-the-triad-of-scale-ux-and-resilience</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/ethereum-2026-the-triad-of-scale-ux-and-resilience</guid>
            <pubDate>Thu, 19 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[1. 2025 in Retrospect: The Year of Aggressive ExpansionAt Base58 Labs, we have closely monitored the Ethereum network’s extraordinary execution physics over the past year. 2025 will be remembered as the year of aggressive, systemic expansion.We witnessed the successful deployment of two major hard f...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="4"><b data-path-to-node="4" data-index-in-node="0">1. 2025 in Retrospect: The Year of Aggressive Expansion</b></h3><p data-path-to-node="5">At Base58 Labs, we have closely monitored the Ethereum network’s extraordinary execution physics over the past year. 2025 will be remembered as the year of aggressive, systemic expansion.</p><p data-path-to-node="6">We witnessed the successful deployment of two major hard forks: <b data-path-to-node="6" data-index-in-node="64">Pectra</b> in May and <b data-path-to-node="6" data-index-in-node="82">Fusaka</b> in December. These were not mere maintenance updates. The introduction of <b data-path-to-node="6" data-index-in-node="163">EIP-7702</b> empowered all EOAs (Externally Owned Accounts) with smart contract execution capabilities, while <b data-path-to-node="6" data-index-in-node="269">PeerDAS</b> dramatically altered the data availability landscape, slashing L2 costs to near-zero by increasing blob capacity eightfold.</p><p data-path-to-node="7">Perhaps the most impressive feat of engineering was the network's resilience. Despite doubling the gas limit from 30M to 60M and introducing complex history expiry mechanics, the mainnet maintained absolute stability. If 2025 was about proving Ethereum's capacity for expansion, 2026 is about hardening that massive infrastructure into a mature, sustainable global settlement layer.</p><p data-path-to-node="8">Today, the Ethereum Foundation announced a strategic realignment of its protocol priorities for 2026 to achieve this exact vision.</p><h3 data-path-to-node="9"><b data-path-to-node="9" data-index-in-node="0">2. The 2026 Strategic Realignment: Three Core Tracks</b></h3><p data-path-to-node="10">From our analytical perspective at Base58 Labs, the core theme of this roadmap is "focused specialization." The historically broad R&amp;D initiatives have been distilled into three specialized tracks. This signals a shift from an experimental platform to a mission-critical financial infrastructure.</p><h4 data-path-to-node="11"><b data-path-to-node="11" data-index-in-node="0">Track 1: Scale (Sustaining the Expansion)</b></h4><p data-path-to-node="12"><i data-path-to-node="12" data-index-in-node="0">Leads: Ansgar, Marius, Raúl</i></p><p data-path-to-node="13">Scaling remains a priority, but the methodology is becoming more structural. Moving beyond simple block size increases, 2026 focuses on architectural scaling.</p><ul data-path-to-node="14"><li><p data-path-to-node="14,0,0"><b data-path-to-node="14,0,0" data-index-in-node="0">The 100M+ Gas Target:</b> We are approaching a horizon where the mainnet will comfortably process over 100 million gas per block.</p></li><li><p data-path-to-node="14,1,0"><b data-path-to-node="14,1,0" data-index-in-node="0">ePBS (enshrined Proposer-Builder Separation):</b> Decoupling block proposers from builders at the protocol level is crucial for maintaining decentralization while scaling.</p></li><li><p data-path-to-node="14,2,0"><b data-path-to-node="14,2,0" data-index-in-node="0">zkEVM Attesters &amp; State Scaling:</b> Laying the groundwork for L1 verification to transition fully to Zero-Knowledge proofs a necessary step toward Ethereum's ultimate endgame.</p></li></ul><h4 data-path-to-node="15"><b data-path-to-node="15" data-index-in-node="0">Track 2: Improve UX (Redefining Interaction)</b></h4><p data-path-to-node="16"><i data-path-to-node="16" data-index-in-node="0">Leads: Barnabé, Matt</i></p><p data-path-to-node="17">Technological superiority means nothing without seamless adoption. This track aims to abstract away the frictional complexities of the Ethereum protocol.</p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0"><b data-path-to-node="18,0,0" data-index-in-node="0">Native Account Abstraction (Native AA):</b> EIP-7702 was just the prologue. The ultimate goal is Native AA enabling smart contract wallets directly within the protocol without relying on fragile, off-chain bundlers or relayers.</p></li><li><p data-path-to-node="18,1,0"><b data-path-to-node="18,1,0" data-index-in-node="0">L2 Interoperability:</b> Establishing standards to unify fragmented L2 liquidity and create a cohesive user experience across rollups.</p></li><li><p data-path-to-node="18,2,0"><b data-path-to-node="18,2,0" data-index-in-node="0">Post-Quantum Readiness (UX):</b> Designing the transition to quantum-resistant cryptography in a way that minimizes disruption for end-users.</p></li></ul><h4 data-path-to-node="19"><b data-path-to-node="19" data-index-in-node="0">Track 3: Harden the L1 (The Fortress Protocol)</b></h4><p data-path-to-node="20"><i data-path-to-node="20" data-index-in-node="0">Leads: Fredrik, Pari, Thomas</i></p><p data-path-to-node="21"><b data-path-to-node="21" data-index-in-node="0">This is the track Base58 Labs is monitoring most closely.</b> For Ethereum to serve as the immutable base layer of global finance, it requires absolute resilience against both computational threats and censorship.</p><ul data-path-to-node="22"><li><p data-path-to-node="22,0,0"><b data-path-to-node="22,0,0" data-index-in-node="0">Security &amp; Post-Quantum:</b> The long-term project to replace L1 cryptographic signatures against the looming threat of quantum computing is now a formalized priority.</p></li><li><p data-path-to-node="22,1,0"><b data-path-to-node="22,1,0" data-index-in-node="0">Censorship Resistance (FOCIL):</b> Implementing protocol-level mechanisms to prevent a minority of powerful builders from censoring individual transactions.</p></li><li><p data-path-to-node="22,2,0"><b data-path-to-node="22,2,0" data-index-in-node="0">Network Resilience &amp; Test Infra:</b> Ensuring client diversity and robust testing environments so the network remains unstoppable under extreme stress.</p></li></ul><h3 data-path-to-node="23"><b data-path-to-node="23" data-index-in-node="0">3. Looking Ahead: The Road to Glamsterdam</b></h3><p data-path-to-node="24">Ethereum steers like a supertanker&nbsp;<span style="color: rgb(255, 255, 255);">it takes time to shift direction, but once the course is set, its momentum is unstoppable.</span></p><p data-path-to-node="25">The upcoming <b data-path-to-node="25" data-index-in-node="13">Glamsterdam</b> upgrade scheduled for H1 2026, followed by <b data-path-to-node="25" data-index-in-node="68">Hegotá</b> in H2 2026, will serve as the premier testing grounds for the deliverables from these three tracks. Base58 Labs will continue to dissect the protocol mechanics, gas dynamics, and market implications as Ethereum evolves from a 'World Computer' into a hardened, frictionless, and infinitely scalable 'Global Settlement Layer'.</p><hr data-path-to-node="26"><p data-path-to-node="27"><b data-path-to-node="27" data-index-in-node="0">Reference:</b>
<response-element class="" ng-version="0.0.0-PLACEHOLDER"><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><link-block _nghost-ng-c100520751="" class="ng-star-inserted"><!----><!----><a _ngcontent-ng-c100520751="" target="_blank" rel="noopener" externallink="" _nghost-ng-c624949134="" jslog="197247;track:generic_click,impression,attention;BardVeMetadataKey:[[&quot;r_32594d91141d1f4f&quot;,&quot;c_03a15b0baf234056&quot;,null,&quot;rc_37e7e6a8a421d1fa&quot;,null,null,&quot;en&quot;,null,1,null,null,1,0]]" href="https://blog.ethereum.org/2026/02/18/protocol-priorities-update-2026" class="ng-star-inserted" data-hveid="0" decode-data-ved="1" data-ved="0CAAQ_4QMahgKEwjbqpCSkt2SAxUAAAAAHQAAAAAQiy4">Ethereum Foundation Blog: Protocol Priorities Update 2026</a></link-block></response-element></p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Asymmetric Observation: Why Markets Never See the Same World]]></title>
            <link>https://www.base58labs.com/research/asymmetric-observation-why-markets-never-see-the-same-world</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/asymmetric-observation-why-markets-never-see-the-same-world</guid>
            <pubDate>Mon, 16 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMarkets are often modeled as shared
environments where participants observe the same information and compete on
execution.&amp;nbsp;This assumption is false.&amp;nbsp;In distributed financial
systems,&amp;nbsp;observation itself is asymmetric.&amp;nbsp;Participants do not see
the same events at the same...]]></description>
            <content:encoded><![CDATA[<p class="MsoNormal"><span lang="EN-US">Abstract<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Markets are often modeled as shared
environments where participants observe the same information and compete on
execution.&nbsp;<b>This assumption is false.</b>&nbsp;In distributed financial
systems,&nbsp;observation itself is asymmetric.&nbsp;Participants do not see
the same events at the same time,&nbsp;nor do they interpret them under
identical constraints.&nbsp;This paper formalizes&nbsp;<b>Asymmetric
Observation</b>&nbsp;as a structural property of onchain markets and argues
that execution advantage,&nbsp;price discovery,&nbsp;and alpha are downstream
consequences of unequal visibility not superior strategy.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">1. The Myth of the Shared Market<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Classical market theory assumes a common
information set:&nbsp;Prices Update → Participants React → Execution
Follows.&nbsp;This sequence presumes&nbsp;<b>Simultaneity</b>.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Distributed systems invalidate this
assumption at the physical level.<b>There is no single market state only
locally observed approximations of one.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">2. Observation Is an Event, Not a Constant<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">In onchain systems,&nbsp;observation is not
passive.&nbsp;To "see" an event requires message
propagation,&nbsp;network routing,&nbsp;client processing,&nbsp;and local
validation.&nbsp;Each step introduces delay.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Observation therefore occurs&nbsp;<b>in
time</b>,&nbsp;not instantaneously.&nbsp;Two participants observing the same
transaction are not observing the same&nbsp;<b>Moment</b>.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">3. Structural Asymmetry Is Inevitable<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Observation asymmetry arises from immutable
factors:&nbsp;geographic distance,&nbsp;network topology,&nbsp;client
implementation,&nbsp;and hardware constraints.&nbsp;These differences cannot be
arbitraged away.&nbsp;<b>They define who knows what, and when.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Markets do not equalize information.<b>They
price the consequences of unequal access to it.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">4. Ordering Is Inferred, Not Known<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Without a global clock,&nbsp;event ordering
is reconstructed&nbsp;<i>post hoc</i>.&nbsp;Nodes infer sequence based on
message arrival,&nbsp;local clocks,&nbsp;and protocol rules.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">This inference is not
universal.&nbsp;Different nodes can and often do construct different plausible
histories until consensus commits to one.<b>During this window, action occurs
under divergent realities.</b></span></p><p class="MsoNormal"><img 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style="width: 895.526px;" data-filename="Why Markets Never See the Same World 2.png"><span style="color: rgb(255, 255, 255);">Figure 1. The Alpha Window represents the temporal gap between initial observation and network-wide consensus. Advantage is extracted during this window of staggered reality.</span><span lang="EN-US"><b><br></b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">5. Alpha Emerges Before Consensus</span></p><p class="MsoNormal"><span lang="EN-US">Most models place alpha generation&nbsp;<i>after</i>&nbsp;consensus.&nbsp;<b>This
is backwards.</b>&nbsp;Alpha is generated:<o:p></o:p></span></p><ul style="margin-top:0cm" type="disc">
 <li class="MsoNormal"><span lang="EN-US">Before final ordering.<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">Before full propagation.<o:p></o:p></span></li>
 <li class="MsoNormal"><span lang="EN-US">Before shared agreement.<o:p></o:p></span></li>
</ul><p class="MsoNormal"><span lang="EN-US">It exists in the gap between:<b>"I
have observed"</b>&nbsp;and&nbsp;<b>"The system has agreed."</b>&nbsp;Consensus
ends opportunity.&nbsp;<b>Asymmetry creates it.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">6. Visibility Is a Scarce Resource<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">In distributed markets,&nbsp;visibility is
finite.&nbsp;It is constrained by latency budgets,&nbsp;bandwidth
ceilings,&nbsp;and execution pipelines.&nbsp;Participants do not compete on
intelligence alone.&nbsp;They compete on&nbsp;<b>how early their observation
enters the system.</b><o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Visibility precedes Execution.</span></b><span lang="EN-US">&nbsp;Execution precedes Settlement.&nbsp;Settlement precedes
Redistribution.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">7. Why Fairness Is a Design Choice (Not a
Default)<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Protocols that claim "fairness"
typically refer to outcome symmetry.&nbsp;They rarely address&nbsp;<b>Observation
Symmetry</b>.&nbsp;Yet fairness at the execution layer cannot exist without
fairness at the observation layer.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Ignoring this leads to hidden execution
advantages,&nbsp;persistent order-flow dominance,&nbsp;and structural rent
extraction.&nbsp;Markets are not unfair by accident.&nbsp;<b>They are
asymmetric by construction.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">8. Implications for High-Performance
Finance<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Systems optimized for throughput but blind
to observation asymmetry amplify inequality of access.&nbsp;High-performance
financial architectures must treat visibility as a&nbsp;<b>First-Class
Constraint</b>.<o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Without explicit management of observation
timing,&nbsp;speed advantages compound,&nbsp;capital concentrates,&nbsp;and
risk becomes opaque.&nbsp;Base58 Labs treats observation not as noise,&nbsp;but
as the&nbsp;<b>Primary Variable.</b><o:p></o:p></span></p><p class="MsoNormal"><span lang="EN-US">Core Finding<o:p></o:p></span></p><p class="MsoNormal"><b><span lang="EN-US">Markets do not operate on shared truth.
They operate on staggered observation.</span></b><span lang="EN-US">&nbsp;Asymmetric
observation is not a flaw it is the engine of price discovery,&nbsp;execution
advantage,&nbsp;and alpha generation.&nbsp;Any system that ignores this reality
misunderstands its own risk surface.<o:p></o:p></span></p><p>

























































</p><p class="MsoNormal"><span lang="EN-US">&nbsp;</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/WogXig8mk4I3MyTb6LhGX3d1IcMrW0XQplbnejTt.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[EIP-8141: The Era of Programmable Validity]]></title>
            <link>https://www.base58labs.com/research/eip-8141-the-era-of-programmable-validity</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/eip-8141-the-era-of-programmable-validity</guid>
            <pubDate>Mon, 09 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[1. Introduction: Beyond GlamsterdamWhile the collective gaze of the Ethereum community is fixed on the imminent Glamsterdam upgrade, Base58 Labs is focused on the architectural horizon that follows.The conversation around the subsequent hard fork, Hegota, has begun in earnest, with EIP-8141 (Frame T...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="17"><b data-path-to-node="17" data-index-in-node="0">1. Introduction: Beyond Glamsterdam</b></h3><p data-path-to-node="18">While the collective gaze of the Ethereum community is fixed on the imminent <b data-path-to-node="18" data-index-in-node="77">Glamsterdam</b> upgrade, Base58 Labs is focused on the architectural horizon that follows.</p><p data-path-to-node="19">The conversation around the subsequent hard fork, <b data-path-to-node="19" data-index-in-node="50">Hegota</b>, has begun in earnest, with <b data-path-to-node="19" data-index-in-node="85"><a href="https://eips.ethereum.org/EIPS/eip-8141" target="_blank">EIP-8141 (Frame Transactions)</a></b> emerging as a potential headliner. Co-authored by Vitalik Buterin, the Geth team, and the EF Account Abstraction team, this proposal is not merely a UX improvement.</p><p data-path-to-node="20">It is an ambitious attempt to shift the "validity" of an Ethereum transaction from a fixed protocol rule to a <b data-path-to-node="20" data-index-in-node="110">programmable layer</b> within the EVM.</p><p data-path-to-node="21">EIP-8141 aims to enshrine the benefits of ERC-4337 passkeys, quantum-resistant signatures, gas abstraction, and batching directly into the protocol as Native Account Abstraction (Native AA), offering significant cost reductions and structural efficiency compared to its user-space predecessor.</p><p data-path-to-node="22">At Base58 Labs, we analyze this proposal through the lens of execution physics: How does EIP-8141 fundamentally alter the state machine's validation logic, and what new dynamics does it introduce to the mempool?</p><hr data-path-to-node="23"><h3 data-path-to-node="24"><b data-path-to-node="24" data-index-in-node="0">2. The Mechanics: Frame Transactions &amp; The Power of Opcodes</b></h3><p data-path-to-node="25">Unlike ERC-4337, which operates as an "alt-mempool" layer above the protocol, EIP-8141 brings Native AA directly into the EVM execution flow.</p><p data-path-to-node="26">The core concept is breaking down a monolithic transaction into multiple <b data-path-to-node="26" data-index-in-node="73">"Frames."</b> Each frame can contain independent execution and, crucially, custom validation logic. This flexibility is powered by two game-changing new opcodes.</p><h4 data-path-to-node="27"><b data-path-to-node="27" data-index-in-node="0">A. The <code data-path-to-node="27" data-index-in-node="7">APPROVE</code> Opcode: Sovereignty of Validation</b></h4><p data-path-to-node="28">Previously, transaction validity (e.g., "Is the signature correct?", "Can this account pay gas?") was determined by rigid, in-protocol rules (primarily ECDSA).</p><p data-path-to-node="29">EIP-8141 changes this paradigm. A contract can now execute arbitrary verification logic be it a passkey check, a multi-sig threshold, or a future quantum-resistant algorithm and then signal its validity to the node using the <code data-path-to-node="29" data-index-in-node="225">APPROVE</code> opcode.</p><ul data-path-to-node="30"><li><p data-path-to-node="30,0,0"><b data-path-to-node="30,0,0" data-index-in-node="0">The Shift:</b> The definition of a "valid transaction" moves from the consensus layer to the application (contract code) layer.</p></li><li><p data-path-to-node="30,1,0"><b data-path-to-node="30,1,0" data-index-in-node="0">Physics:</b> It achieves perfect code-level decoupling between the entity authorizing the action and the entity paying for execution.</p></li></ul><h4 data-path-to-node="31"><b data-path-to-node="31" data-index-in-node="0">B. The <code data-path-to-node="31" data-index-in-node="7">TXPARAM</code> Opcode: Contextual Normalization</b></h4><p data-path-to-node="32">Builders working with ERC-4337 often face the frustrating task of "packing" necessary context data into unrelated transaction fields (like hacking the <code data-path-to-node="32" data-index-in-node="151">nonce</code> or <code data-path-to-node="32" data-index-in-node="160">signature</code> fields) to pass information to the EntryPoint.</p><p data-path-to-node="33"><code data-path-to-node="33" data-index-in-node="0">TXPARAM</code> solves this inefficiency by allowing the EVM to natively access contextual information about transaction fields through a standardized opcode.</p><ul data-path-to-node="34"><li><p data-path-to-node="34,0,0"><b data-path-to-node="34,0,0" data-index-in-node="0">Improvement:</b> Builders no longer need to perform data gymnastics. For execution clients like Geth, this means cleaner, more structured state access without parsing arbitrary packed data.</p></li></ul><hr data-path-to-node="35"><h3 data-path-to-node="36"><b data-path-to-node="36" data-index-in-node="0">3. Comparative Architecture: Why 8141?</b></h3><h3 data-path-to-node="36"><img 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style="width: 895.526px;" data-filename="Comparative Architecture.png"><b data-path-to-node="36" data-index-in-node="0"><br></b></h3><p data-path-to-node="37">Base58 Labs assesses EIP-8141 as a significant leap forward in <b data-path-to-node="37" data-index-in-node="63">architectural flexibility</b> compared to previous iterations like ERC-4337 and earlier Native AA attempts (e.g., EIP-7701).</p><p data-path-to-node="38">While EIP-7701 mandated that wallet developers implement rigid, fixed-function calls within their contracts for validation, EIP-8141 adopts a "free-form" approach governed by opcodes.</p><ul data-path-to-node="39"><li><p data-path-to-node="39,0,0"><b data-path-to-node="39,0,0" data-index-in-node="0">Developer Experience (DX):</b> Builders are told: "Write whatever logic you want, just use the <code data-path-to-node="39,0,0" data-index-in-node="91">APPROVE</code> opcode at the end."</p></li><li><p data-path-to-node="39,1,0"><b data-path-to-node="39,1,0" data-index-in-node="0">No Constraints:</b> This avoids the specific implementation constraints seen in AA solutions on other chains like Celo or Tempo. EIP-8141 is agnostic to the signature algorithm, making it truly future-proof for initiatives like quantum resistance.</p></li></ul><hr data-path-to-node="40"><h3 data-path-to-node="41"><b data-path-to-node="41" data-index-in-node="0">4. The Risk Vector: Mempool DoS &amp; State Dependency</b></h3><h3 data-path-to-node="41"><img 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style="width: 895.526px;" data-filename="The Risk Vector.png"><b data-path-to-node="41" data-index-in-node="0"><br></b></h3><p data-path-to-node="42">However, architectural freedom always comes with trade-offs. The primary concern for Base58 Labs regarding EIP-8141 is the increased <b data-path-to-node="42" data-index-in-node="133">complexity of pre-computation in the mempool.</b></p><p data-path-to-node="43">When transaction validity depends on fixed math (ECDSA), nodes can verify it instantly. When validity depends on arbitrary contract code (as enabled by <code data-path-to-node="43" data-index-in-node="152">APPROVE</code>), the node must execute that code to know if the transaction is valid.</p><p data-path-to-node="44">This opens a potential attack vector where malicious actors flood the mempool with transactions whose validation logic is computationally heavy or highly state-dependent (becoming invalid by the time they are ordered).</p><ul data-path-to-node="45"><li><p data-path-to-node="45,0,0"><b data-path-to-node="45,0,0" data-index-in-node="0">The Burden on Nodes:</b> Nodes must expend significantly more resources debugging and simulating pending EIP-8141 transactions.</p></li><li><p data-path-to-node="45,1,0"><b data-path-to-node="45,1,0" data-index-in-node="0">Inclusion Risk:</b> There is a non-zero risk of "invalid" transactions taking up block space if mempool filters fail (Soft-DoS).</p></li></ul><p data-path-to-node="46">Therefore, the success of EIP-8141 in the Hegota upgrade will depend heavily on the development of robust <b data-path-to-node="46" data-index-in-node="106">mempool guardrails</b> and sophisticated filtering strategies by builder entities prior to mainnet deployment.</p><hr data-path-to-node="47"><h3 data-path-to-node="48"><b data-path-to-node="48" data-index-in-node="0">5. Conclusion</b></h3><p data-path-to-node="49">EIP-8141 (Frame Transactions) is a powerful <b data-path-to-node="49" data-index-in-node="44">execution primitive</b> with the potential to elevate Ethereum's UX to Web2 standards finally.</p><p data-path-to-node="50">From an architect's perspective, this is a pivotal moment where the authority to define "transaction validity" descends from the protocol level to the application layer.</p><p data-path-to-node="51">Base58 Labs will closely monitor the upcoming testnet implementations, focusing specifically on the gas pricing dynamics of the <code data-path-to-node="51" data-index-in-node="128">APPROVE</code> opcode and the resulting load patterns on execution client mempools.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/xWswbs3RJ54lCOmMlEbc7YMQ24gdCSsreNYtIMRZ.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Latency Ceiling: Why Financial Systems Are Bounded by Physics]]></title>
            <link>https://www.base58labs.com/research/the-latency-ceiling-why-financial-systems-are-bounded-by-physics-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-latency-ceiling-why-financial-systems-are-bounded-by-physics-1</guid>
            <pubDate>Fri, 06 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractModern financial systems are often described as problems of software, incentives, or market design. This framing is incomplete. At their core, all global financial systems are bounded by physical constraints most critically,&amp;nbsp;latency.&amp;nbsp;While bandwidth can scale through parallelism, s...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="20">Abstract</h3><p data-path-to-node="21">Modern financial systems are often described as problems of software, incentives, or market design. This framing is incomplete. At their core, all global financial systems are bounded by physical constraints most critically,&nbsp;<span data-path-to-node="21" data-index-in-node="225" style="font-weight: bolder;">latency</span>.&nbsp;<span class="citation-72 citation-end-72">While bandwidth can scale through parallelism, sharding, and hardware acceleration, latency remains fundamentally constrained by the speed of light, network topology, and geographic dispersion.<source-footnote ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c2049223966=""><sup _ngcontent-ng-c2049223966="" class="superscript" data-turn-source-index="1"></sup></source-footnote></span><sources-carousel-inline ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c3265104774=""><source-inline-chip _ngcontent-ng-c3265104774="" _nghost-ng-c4060306554="" class="ng-star-inserted"></source-inline-chip></sources-carousel-inline></p><div _ngcontent-ng-c4060306554="" class="source-inline-chip-container ng-star-inserted"></div><p data-path-to-node="22">Base58 Labs argues that many persistent debates in crypto L1 vs. L2, monolithic vs. modular, decentralization vs. performance are best understood not as ideological disagreements, but as different strategies for operating under an immutable latency ceiling. This paper formalizes latency as the dominant structural constraint shaping the future of blockchains, markets, and financial infrastructure.</p><h3 data-path-to-node="23">1. Bandwidth Scales. Latency Does Not.</h3><p data-path-to-node="24">There is no law of physics that limits how much data a system can process in parallel. Bandwidth scales with hardware, capital, and engineering effort. Latency does not.</p><p data-path-to-node="25">Latency is governed by:</p><ul data-path-to-node="26"><li><p data-path-to-node="26,0,0">The speed of light</p></li><li><p data-path-to-node="26,1,0">Network routing inefficiencies</p></li><li><p data-path-to-node="26,2,0">Physical distance between participants</p></li><li><p data-path-to-node="26,3,0">Economic constraints on node placement</p></li></ul><p data-path-to-node="27">A system can process more transactions per second by adding cores, shards, or rollups. It cannot make Tokyo and New York agree on state faster than physics allows. This distinction is routinely misunderstood. Most scaling roadmaps implicitly assume that higher throughput leads to faster systems. In reality, throughput and responsiveness decouple beyond a certain scale. Past that point, systems become&nbsp;<span data-path-to-node="27" data-index-in-node="404" style="font-weight: bolder;">wider</span>, not&nbsp;<span data-path-to-node="27" data-index-in-node="415" style="font-weight: bolder;">faster</span>.</p><h3 data-path-to-node="28">2. Ethereum Is a Heartbeat, Not a Game Server</h3><p data-path-to-node="29">Ethereum’s design choices make sense only when viewed through the lens of latency. Ethereum prioritizes:</p><ul data-path-to-node="30"><li><p data-path-to-node="30,0,0">Global participation</p></li><li><p data-path-to-node="30,1,0">Censorship resistance</p></li><li><p data-path-to-node="30,2,0">Home and rural node viability</p></li><li><p data-path-to-node="30,3,0">Walkaway decentralization</p></li></ul><p data-path-to-node="31">These constraints implicitly accept higher latency in exchange for broader geographic and political robustness. Ethereum is not optimized to be the fastest possible state machine. It is optimized to be the most&nbsp;<span data-path-to-node="31" data-index-in-node="211" style="font-weight: bolder;">credible</span>&nbsp;one.</p><p data-path-to-node="32">From this perspective, Ethereum functions as a&nbsp;<span data-path-to-node="32" data-index-in-node="47" style="font-weight: bolder;">global heartbeat&nbsp;</span>a slow, steady synchronization pulse that the world can trust. Applications that require reaction times faster than the heartbeat must, by necessity, move elsewhere. This is not a failure of Ethereum. It is the correct outcome under physical constraints.</p><h3 data-path-to-node="33">3. Why Layer 2s Are Permanent</h3><p data-path-to-node="34">Layer 2s are often framed as temporary scalability solutions. This is a category error.&nbsp;<span class="citation-71 citation-end-71">Even if Ethereum achieved orders-of-magnitude throughput increases, latency would remain bounded.<source-footnote ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c2049223966=""><sup _ngcontent-ng-c2049223966="" class="superscript" data-turn-source-index="2"></sup></source-footnote></span>&nbsp;Applications that require sub-second responsiveness payments, gaming, high-frequency coordination, AI agents cannot wait for global consensus.<sources-carousel-inline ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c3265104774=""><source-inline-chip _ngcontent-ng-c3265104774="" _nghost-ng-c4060306554="" class="ng-star-inserted"></source-inline-chip></sources-carousel-inline></p><div _ngcontent-ng-c4060306554="" class="source-inline-chip-container ng-star-inserted"></div><p data-path-to-node="35">Layer 2s exist to&nbsp;<span data-path-to-node="35" data-index-in-node="18" style="font-weight: bolder;">localize time</span>. They:</p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0">Reduce participant radius</p></li><li><p data-path-to-node="36,1,0">Shorten communication paths</p></li><li><p data-path-to-node="36,2,0">Trade global agreement for local finality</p></li></ul><p data-path-to-node="37"><img 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" data-filename="lower.png" style="width: 989px;"><i data-path-to-node="37" data-index-in-node="45"><br></i></p><p data-path-to-node="37"><i data-path-to-node="37" data-index-in-node="45">1. The Radius of Synchronization.&nbsp;<span class="citation-70 citation-end-70">To achieve lower latency (Y-axis), a system must reduce its geographic radius (X-axis).<source-footnote ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c2049223966=""><sup _ngcontent-ng-c2049223966="" class="superscript" data-turn-source-index="3"></sup></source-footnote></span>&nbsp;You cannot have both Global Consensus and Instant Finality simultaneously due to the speed of light.</i><sources-carousel-inline ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c3265104774=""><source-inline-chip _ngcontent-ng-c3265104774="" _nghost-ng-c4060306554="" class="ng-star-inserted"></source-inline-chip></sources-carousel-inline></p><div _ngcontent-ng-c4060306554="" class="source-inline-chip-container ng-star-inserted"></div><p data-path-to-node="38">This is not a transitional architecture. It is a structural necessity. As long as the world remains geographically distributed, layered systems will persist.</p><h3 data-path-to-node="39">4. Solana and the Industrialization of Consensus</h3><p data-path-to-node="40">Solana represents the opposite response to the latency ceiling. Instead of minimizing hardware assumptions, Solana maximizes them.</p><p data-path-to-node="41">Its thesis is explicit:</p><ul data-path-to-node="42"><li><p data-path-to-node="42,0,0">High-bandwidth hardware is cheap</p></li><li><p data-path-to-node="42,1,0">Data centers are inevitable</p></li><li><p data-path-to-node="42,2,0">Software bottlenecks should be eliminated</p></li><li><p data-path-to-node="42,3,0">Consensus should run at the edge of physical limits</p></li></ul><p data-path-to-node="43">This is not merely about speed. It is about&nbsp;<span data-path-to-node="43" data-index-in-node="44" style="font-weight: bolder;">industrializing</span>&nbsp;consensus. Where Ethereum democratizes verification, Solana professionalizes execution.&nbsp;<span class="citation-69 citation-end-69">These are not mutually exclusive visions they serve different layers of the global financial stack.<source-footnote ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c2049223966=""><sup _ngcontent-ng-c2049223966="" class="superscript" data-turn-source-index="4"></sup></source-footnote></span>&nbsp;Industrial systems emerge whenever performance requirements exceed hobbyist capabilities. Financial consensus is following the same trajectory as telecommunications and cloud computing.<sources-carousel-inline ng-version="0.0.0-PLACEHOLDER" _nghost-ng-c3265104774=""><source-inline-chip _ngcontent-ng-c3265104774="" _nghost-ng-c4060306554="" class="ng-star-inserted"></source-inline-chip></sources-carousel-inline></p><div _ngcontent-ng-c4060306554="" class="source-inline-chip-container ng-star-inserted"></div><h3 data-path-to-node="44">5. Markets Do Not Trade the Present</h3><p data-path-to-node="45">Latency has a more subtle implication:&nbsp;<span data-path-to-node="45" data-index-in-node="39" style="font-weight: bolder;">no market participant ever observes the present.</span>&nbsp;All decisions are made on delayed information. The only question is&nbsp;<span data-path-to-node="45" data-index-in-node="156" style="font-weight: bolder;">how delayed</span>.</p><p data-path-to-node="46">Markets are not forward-looking; they are unevenly delayed. Alpha does not come from predicting the future, but from acting on less stale information than others. This is as true for high-frequency trading as it is for blockchains sequencing transactions. This explains why:</p><ul data-path-to-node="47"><li><p data-path-to-node="47,0,0">Ordering is valuable</p></li><li><p data-path-to-node="47,1,0">Sequencing rights are contested</p></li><li><p data-path-to-node="47,2,0">Backpressure emerges naturally</p></li><li><p data-path-to-node="47,3,0">Congestion is informational, not pathological</p></li></ul><h3 data-path-to-node="48">6. Congestion, Backpressure, and Truth Revelation</h3><p data-path-to-node="49">Under low load, systems appear simple. Under stress, their true architecture is revealed. Queues form. Backpressure activates. Latency spikes cascade. These are not failures. They are&nbsp;<span data-path-to-node="49" data-index-in-node="184" style="font-weight: bolder;">disclosures</span>.</p><p data-path-to-node="50">They reveal which components are sequential, where coupling exists, and how temporal debt accumulates. Systems that suppress these signals collapse violently. Systems that surface them degrade gracefully. This is why Base58 Labs treats stress not as an anomaly, but as data.</p><h3 data-path-to-node="51">7. Why Simulation Beats History</h3><p data-path-to-node="52">Historical data captures systems in equilibrium. It rarely captures the regime boundaries that matter most. Latency ceilings, congestion collapse, and synchronization loss only appear near limits. Backtesting smooths these events away.</p><p data-path-to-node="53">Simulation allows us to:</p><ul data-path-to-node="54"><li><p data-path-to-node="54,0,0">Force systems to their boundaries</p></li><li><p data-path-to-node="54,1,0">Observe phase transitions</p></li><li><p data-path-to-node="54,2,0">Measure survivability under delay</p></li><li><p data-path-to-node="54,3,0">Test assumptions about coordination</p></li></ul><p data-path-to-node="55">The future will not resemble the past but it will obey the same physical laws.</p><h3 data-path-to-node="56">Core Finding</h3><p data-path-to-node="57">Latency is the dominant structural constraint of global financial systems. Bandwidth can scale. Execution can be optimized. Capital can be added.&nbsp;<span data-path-to-node="57" data-index-in-node="146" style="font-weight: bolder;">Time cannot be compressed beyond physics.</span></p><p data-path-to-node="58">Blockchains, markets, and financial infrastructure are not converging toward a single architecture. They are stratifying into layers optimized for different positions relative to the latency ceiling.</p><ul data-path-to-node="59"><li><p data-path-to-node="59,0,0"><span class="citation-68"></span><span data-path-to-node="59,0,0" data-index-in-node="0" style="font-weight: bolder;">Ethereum</span><span class="citation-68 citation-end-68">&nbsp;defines the global heartbeat.</span></p><div _ngcontent-ng-c4060306554="" class="source-inline-chip-container ng-star-inserted"></div></li><li><p data-path-to-node="59,1,0"><span data-path-to-node="59,1,0" data-index-in-node="0" style="font-weight: bolder;">Layer 2s</span>&nbsp;localize time.</p></li><li><p data-path-to-node="59,2,0"><span data-path-to-node="59,2,0" data-index-in-node="0" style="font-weight: bolder;">High-performance chains</span>&nbsp;industrialize execution.</p></li></ul><p data-path-to-node="60">Understanding this is not optional. It is the prerequisite for building systems that survive scale.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/u9HVWrhFhmHhujcd6Hnmi3BbWy4aGW5a9c6Eym84.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Capital Is a Function of Time, Not Amount]]></title>
            <link>https://www.base58labs.com/research/capital-is-a-function-of-time-not-amount-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/capital-is-a-function-of-time-not-amount-1</guid>
            <pubDate>Wed, 04 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractCapital is conventionally measured in quantity: balances, notional value, or total assets under management. In high-performance financial systems, this framing is incomplete. What determines capital effectiveness is not&amp;nbsp;how much&amp;nbsp;capital exists, but&amp;nbsp;when&amp;nbsp;it can be exercise...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="18">Abstract</h3><p data-path-to-node="19">Capital is conventionally measured in quantity: balances, notional value, or total assets under management. In high-performance financial systems, this framing is incomplete. What determines capital effectiveness is not&nbsp;<i data-path-to-node="19" data-index-in-node="220">how much</i>&nbsp;capital exists, but&nbsp;<i data-path-to-node="19" data-index-in-node="249">when</i>&nbsp;it can be exercised. This paper reframes capital as a temporal resource, arguing that access latency, execution delay, and settlement windows define whether capital is actionable or inert. From a systems perspective, capital efficiency is governed by&nbsp;<span data-path-to-node="19" data-index-in-node="505" style="font-weight: bolder;">time under control</span>, not nominal ownership.</p><h3 data-path-to-node="20">1. Capital as a Temporal Resource</h3><p data-path-to-node="21">Two actors holding identical balances are not equally capitalized if one can deploy immediately while the other must wait. Time-to-execution determines power. This distinction has always existed in traditional finance between cash and restricted assets, between settled funds and pending transfers but onchain systems make it explicit and unavoidable. Capital that is:</p><ul data-path-to-node="22"><li><p data-path-to-node="22,0,0">Locked behind unstaking queues,</p></li><li><p data-path-to-node="22,1,0">Delayed by bridge finality,</p></li><li><p data-path-to-node="22,2,0">Exposed to confirmation uncertainty,</p></li></ul><p data-path-to-node="23">exists only nominally. Ownership without temporal access does not confer control. From a systems standpoint, capital exists in one of two states:</p><ol start="1" data-path-to-node="24"><li><p data-path-to-node="24,0,0"><span data-path-to-node="24,0,0" data-index-in-node="0" style="font-weight: bolder;">Active Capital:</span>&nbsp;Immediately executable within known temporal bounds.</p></li><li><p data-path-to-node="24,1,0"><span data-path-to-node="24,1,0" data-index-in-node="0" style="font-weight: bolder;">Dormant Capital:</span>&nbsp;Owned, but temporally inaccessible.</p></li></ol><p data-path-to-node="25">The difference is not economic. It is mechanical.</p><h3 data-path-to-node="26">2. Latency Converts Capital into Inventory</h3><p data-path-to-node="27">Whenever execution is delayed, capital ceases to function as capital and becomes&nbsp;<span data-path-to-node="27" data-index-in-node="81" style="font-weight: bolder;">inventory</span>. Inventory is not neutral. It accumulates risk through:</p><ul data-path-to-node="28"><li><p data-path-to-node="28,0,0">Price drift during delay,</p></li><li><p data-path-to-node="28,1,0">Opportunity decay while waiting,</p></li><li><p data-path-to-node="28,2,0">Adverse selection as faster participants act first.</p></li></ul><p data-path-to-node="29">This is why professional financial systems obsess over milliseconds not as a fetish for speed, but as a mechanism for temporal control.&nbsp;<span data-path-to-node="29" data-index-in-node="136" style="font-weight: bolder;">Latency is not a performance metric; it is a capital tax.</span></p><p data-path-to-node="30">In onchain environments, this tax is amplified. Delays are not marginal they are structural. A decision made at time&nbsp;<span class="math-inline" data-math="t" data-index-in-node="117"><span class="strut" style="height: 0.6151em;"></span><span class="mord mathnormal">t</span></span>&nbsp;is often executed at&nbsp;<span class="math-inline" data-math="t + \Delta" data-index-in-node="140"><span class="katex"><span class="katex-html" aria-hidden="true"><span class="base"><span class="strut" style="height: 0.6984em; vertical-align: -0.0833em;"></span><span class="mord mathnormal">t</span><span class="mspace" style="margin-right: 0.2222em;"></span><span class="mbin">+</span><span class="mspace" style="margin-right: 0.2222em;"></span></span><span class="base"><span class="strut" style="height: 0.6833em;"></span><span class="mord">Δ</span></span></span></span></span>, where&nbsp;<span class="math-inline" data-math="\Delta" data-index-in-node="158"><span class="strut" style="height: 0.6833em;"></span><span class="mord">Δ</span></span>&nbsp;is variable, unpredictable, and externally imposed. During this interval, capital is no longer an instrument. It is inventory exposed to the market without agency.</p><h3 data-path-to-node="31">3. Settlement as the Hard Boundary</h3><p data-path-to-node="32">Execution does not end when a transaction is submitted. It ends when capital can be safely redeployed.&nbsp;<span data-path-to-node="32" data-index-in-node="103" style="font-weight: bolder;">Settlement defines the ultimate time constraint on capital.</span>&nbsp;Longer settlement windows reduce effective capital velocity regardless of balance size. A system may process more transactions, but if settlement remains slow, capital remains trapped between states.</p><p data-path-to-node="33">Increasing throughput without compressing settlement time increases activity, not capital efficiency. This distinction matters most under stress. When markets dislocate, capital that cannot be redeployed immediately is functionally absent, regardless of its nominal value.</p><h3 data-path-to-node="34">4. Time Control as the Source of Advantage</h3><p data-path-to-node="35">In high-performance systems, advantage accrues not to those with the largest balances, but to those with the tightest control over time:</p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0">Deterministic access conditions</p></li><li><p data-path-to-node="36,1,0">Bounded execution latency</p></li><li><p data-path-to-node="36,2,0">Predictable settlement horizons</p></li></ul><p data-path-to-node="37">Capital that is continuously executable within known temporal limits retains agency. Capital that is conditionally executable does not. This is why capital concentration alone does not guarantee survivability. Systems collapse not because capital disappears, but because time escapes control.</p><h3 data-path-to-node="38">Core Finding</h3><p data-path-to-node="39">Capital efficiency is governed by time, not quantity. In high-performance financial systems, control over execution timing determines whether capital functions as an&nbsp;<span data-path-to-node="39" data-index-in-node="166" style="font-weight: bolder;">active instrument</span>&nbsp;or degrades into&nbsp;<span data-path-to-node="39" data-index-in-node="201" style="font-weight: bolder;">inert inventory</span>. Nominal balance is secondary. Temporal control is decisive.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/3s0YmMRm0ZBt0f9kcSqzf6Q3EKO76BzuiNtWUkj8.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
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            <title><![CDATA[We Do Not Optimize for Opportunity]]></title>
            <link>https://www.base58labs.com/research/we-do-not-optimize-for-opportunity-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/we-do-not-optimize-for-opportunity-1</guid>
            <pubDate>Mon, 02 Feb 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMost financial systems are designed to maximize opportunity. They search for upside, amplify exposure, and rely on favorable conditions to justify risk.&amp;nbsp;Base58 Labs rejects this premise.&amp;nbsp;We do not optimize for opportunity. We design against failure. This paper argues that sustainab...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9">Abstract</h3><p data-path-to-node="10">Most financial systems are designed to maximize opportunity. They search for upside, amplify exposure, and rely on favorable conditions to justify risk.&nbsp;<span data-path-to-node="10" data-index-in-node="153" style="font-weight: bolder;">Base58 Labs rejects this premise.</span>&nbsp;We do not optimize for opportunity. We design against failure. This paper argues that sustainable performance in distributed financial systems emerges not from capturing the largest upside, but from eliminating the most destructive failure modes. Opportunity is transient. Failure is structural.</p><h3 data-path-to-node="11">1. Opportunity Is Not Scarce</h3><p data-path-to-node="12">Markets are saturated with opportunity. Arbitrage gaps appear, yields spike, inefficiencies recur. The limiting factor is not opportunity.&nbsp;<span data-path-to-node="12" data-index-in-node="139" style="font-weight: bolder;">It is Survivability.</span></p><p data-path-to-node="13">Systems fail not because opportunities disappear, but because execution collapses when conditions change.</p><h3 data-path-to-node="14">2. Upside Is a Conditional Reward</h3><p data-path-to-node="15">Upside only materializes if the system remains operable. It assumes:</p><ul data-path-to-node="16"><li><p data-path-to-node="16,0,0">Uninterrupted execution.</p></li><li><p data-path-to-node="16,1,0">Continuous liquidity.</p></li><li><p data-path-to-node="16,2,0">Stable ordering.</p></li><li><p data-path-to-node="16,3,0">Reversible state transitions.</p></li></ul><p data-path-to-node="17">These assumptions do not hold under stress. Designing for upside implicitly assumes away failure.&nbsp;<span data-path-to-node="17" data-index-in-node="98" style="font-weight: bolder;">Base58 Labs treats failure as the primary design input.</span></p><h3 data-path-to-node="18">3. Failure Is Not Random</h3><p data-path-to-node="19">Failure is not a black swan.&nbsp;<span data-path-to-node="19" data-index-in-node="29" style="font-weight: bolder;">It is a convergence.</span>&nbsp;Queues accumulate. Latency stretches. Liquidity fragments. Rights to act stratify. By the time failure is visible, it is already irreversible. Designing against failure means identifying these convergence points&nbsp;<span data-path-to-node="19" data-index-in-node="262" style="font-weight: bolder;">before</span>&nbsp;they are reached.</p><h3 data-path-to-node="20">4. Why Opportunity-First Systems Collapse</h3><p data-path-to-node="21">Opportunity-first systems share a common pattern:</p><ol start="1" data-path-to-node="22"><li><p data-path-to-node="22,0,0">Maximize exposure early.</p></li><li><p data-path-to-node="22,1,0">Externalize risk to liquidity providers.</p></li><li><p data-path-to-node="22,2,0">Rely on best-effort execution.</p></li><li><p data-path-to-node="22,3,0">Defer exits to future conditions.</p></li></ol><p data-path-to-node="23">These systems perform impressively until they are forced to exit.&nbsp;<span data-path-to-node="23" data-index-in-node="66" style="font-weight: bolder;">At that moment, optionality vanishes.</span></p><h3 data-path-to-node="24">5. Designing Against Failure Changes Everything</h3><p data-path-to-node="25">When failure is the optimization target:</p><ul data-path-to-node="26"><li><p data-path-to-node="26,0,0">Exposure is bounded.</p></li><li><p data-path-to-node="26,1,0">Exits are pre-defined.</p></li><li><p data-path-to-node="26,2,0">Execution paths are limited.</p></li><li><p data-path-to-node="26,3,0">Capital velocity is prioritized over size.</p></li></ul><p data-path-to-node="27">The system becomes less expressive but vastly more durable.&nbsp;<span data-path-to-node="27" data-index-in-node="60" style="font-weight: bolder;">Durability compounds. Opportunity does not.</span></p><h3 data-path-to-node="28">6. BASIS as a Failure-First Product</h3><p data-path-to-node="29">BASIS does not surface opportunity directly. It surfaces:</p><ul data-path-to-node="30"><li><p data-path-to-node="30,0,0">What can be executed.</p></li><li><p data-path-to-node="30,1,0">When it can be executed.</p></li><li><p data-path-to-node="30,2,0">Under which constraints it remains valid.</p></li></ul><p data-path-to-node="31">If an opportunity requires assuming away congestion, delay, or liquidity withdrawal, it is excluded. This is not conservatism.&nbsp;<span data-path-to-node="31" data-index-in-node="127" style="font-weight: bolder;">It is engineering.</span></p><h3 data-path-to-node="32">7. Why This Looks Like Underperformance (Until It Doesn’t)</h3><p data-path-to-node="33">In expansionary regimes, failure-first systems appear slow. They deploy later, size smaller, avoid leverage, and reject marginal trades.</p><p data-path-to-node="34">But when regimes shift, these systems do not need to adapt. They are already operating within worst-case bounds.&nbsp;<span data-path-to-node="34" data-index-in-node="113" style="font-weight: bolder;">The outperformance is discontinuous.</span></p><h3 data-path-to-node="35">8. Research as Failure Mapping</h3><p data-path-to-node="36">Base58 Labs research is not a search for alpha.&nbsp;<span data-path-to-node="36" data-index-in-node="48" style="font-weight: bolder;">It is a map of collapse surfaces.</span>&nbsp;Each paper identifies where execution degrades, how rights are revoked, and which constraints are non-negotiable. Alpha emerges only&nbsp;<i data-path-to-node="36" data-index-in-node="215">after</i>&nbsp;failure is constrained.</p><h3 data-path-to-node="37">9. The Asymmetry Is Permanent</h3><p data-path-to-node="38">Opportunity is symmetric. Anyone can see it. Failure is asymmetric. Only those who prepare for it survive it. This asymmetry compounds quietly, cycle after cycle.</p><h3 data-path-to-node="39">Core Finding</h3><p data-path-to-node="40"><span data-path-to-node="40" data-index-in-node="0" style="font-weight: bolder;">Optimizing for opportunity assumes the system will continue to function.</span>&nbsp;<span data-path-to-node="40" data-index-in-node="73" style="font-weight: bolder;">Optimizing against failure ensures it does.</span></p><p data-path-to-node="41">Base58 Labs does not chase upside. We build systems that remain executable when upside disappears. That is where real advantage lives.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/FGvDNGvKsdg7TOEyjGF2GkIHCPeWbZnC6ZNwPF5B.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[The Mirror World: Why We Moved Beyond Backtesting]]></title>
            <link>https://www.base58labs.com/research/the-mirror-world-why-we-moved-beyond-backtesting-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-mirror-world-why-we-moved-beyond-backtesting-1</guid>
            <pubDate>Fri, 30 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractThe most dangerous assumption in modern finance is that the past is a reliable proxy for the future.In traditional markets, structural change is slow. In crypto, market structure is rewritten continuously by new protocols, new attack vectors, new incentive systems, and new forms of coordinat...]]></description>
            <content:encoded><![CDATA[<h2 data-start="326" data-end="337">Abstract</h2><p data-start="339" data-end="638">The most dangerous assumption in modern finance is that the past is a reliable proxy for the future.<br data-start="439" data-end="442">In traditional markets, structural change is slow. In crypto, market structure is rewritten continuously by new protocols, new attack vectors, new incentive systems, and new forms of coordination.</p><p data-start="640" data-end="857">Most hedge funds still rely on backtesting: validating strategies against historical data and extrapolating forward. This approach implicitly assumes that future market participants will behave like those in the past.</p><p data-start="859" data-end="1183">At Base58 Research, we no longer rely on backtesting as a decision-making foundation. Instead, we employ large-scale agent-based simulation within a proprietary&nbsp;<span data-start="1020" data-end="1053" style="font-weight: bolder;">Digital Twin (“Mirror World”)</span>&nbsp;environment. We do not ask what&nbsp;<em data-start="1086" data-end="1091">did</em>&nbsp;happen. We simulate what&nbsp;<em data-start="1117" data-end="1124">could</em>&nbsp;happen across thousands of structurally different futures.</p><hr data-start="1185" data-end="1188" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="1190" data-end="1244">1. The Structural Failure of Historical Backtesting</h2><p data-start="1246" data-end="1327">Why does a strategy that produced triple-digit APY last year suddenly fail today?</p><p data-start="1329" data-end="1377">Because the market is no longer the same system.</p><p data-start="1379" data-end="1399">Backtesting assumes:</p><ul data-start="1400" data-end="1540"><li data-start="1400" data-end="1437"><p data-start="1402" data-end="1437">Participant behavior remains stable</p></li><li data-start="1438" data-end="1467"><p data-start="1440" data-end="1467">Incentives remain unchanged</p></li><li data-start="1468" data-end="1498"><p data-start="1470" data-end="1498">Attack surfaces remain known</p></li><li data-start="1499" data-end="1540"><p data-start="1501" data-end="1540">Liquidity reacts similarly under stress</p></li></ul><p data-start="1542" data-end="1584">In crypto, none of these assumptions hold.</p><p data-start="1586" data-end="1710">Governance rules change.<br data-start="1610" data-end="1613">Liquidity migrates.<br data-start="1632" data-end="1635">MEV dynamics evolve.<br data-start="1655" data-end="1658">Flash-loan-enabled attack patterns emerge overnight.</p><p data-start="1712" data-end="1958">Optimizing a strategy solely on historical charts produces&nbsp;<span data-start="1771" data-end="1795" style="font-weight: bolder;">curve-fitted systems&nbsp;</span>machines perfectly adapted to a world that no longer exists. Backtesting can detect obvious bugs or logical errors, but it is structurally blind to regime change.</p><p data-start="1960" data-end="2012">The failure is not computational.<br data-start="1993" data-end="1996">It is epistemic.</p><hr data-start="2014" data-end="2017" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="2019" data-end="2082">2. Constructing the Mirror World (Digital Twin Architecture)</h2><p data-start="2084" data-end="2199">To reason about a non-stationary system, we require an environment that mirrors&nbsp;<em data-start="2164" data-end="2181">current reality</em>, not past memory.</p><p data-start="2201" data-end="2374">Base58 maintains a continuously updated&nbsp;<span data-start="2241" data-end="2257" style="font-weight: bolder;">Digital Twin</span>&nbsp;of selected Ethereum and Solana on-chain environments. This is not a testnet, and not a replay of historical blocks.</p><p data-start="2201" data-end="2374"><img 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data-filename="Architecture.png" style="width: 1020.66px;"><br></p><h3 data-start="2376" data-end="2395">Core Properties</h3><p data-start="2397" data-end="2456"><span data-start="2397" data-end="2418" style="font-weight: bolder;">State Replication</span><br data-start="2418" data-end="2421">At regular intervals, we replicate:</p><ul data-start="2457" data-end="2579"><li data-start="2457" data-end="2475"><p data-start="2459" data-end="2475">Account balances</p></li><li data-start="2476" data-end="2497"><p data-start="2478" data-end="2497">Smart contract code</p></li><li data-start="2498" data-end="2516"><p data-start="2500" data-end="2516">Active positions</p></li><li data-start="2517" data-end="2540"><p data-start="2519" data-end="2540">Liquidity pool states</p></li><li data-start="2541" data-end="2579"><p data-start="2543" data-end="2579">Oracle references and dependencies</p></li></ul><p data-start="2581" data-end="2688">The result is a forked execution environment that reflects live market structure at a given moment in time.</p><p data-start="2690" data-end="2900"><span data-start="2690" data-end="2712" style="font-weight: bolder;">Selective Fidelity</span><br data-start="2712" data-end="2715">The Mirror World focuses on economically relevant subsystems core DeFi protocols, liquidity venues, lending markets, and oracle paths rather than attempting to emulate the entire chain.</p><p data-start="2902" data-end="3010"><span data-start="2902" data-end="2927" style="font-weight: bolder;">Controlled Divergence</span><br data-start="2927" data-end="2930">Once state is cloned, the environment is allowed to diverge freely from reality.</p><p data-start="3012" data-end="3044">This is where simulation begins.</p><hr data-start="3046" data-end="3049" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="3051" data-end="3107">3. Injecting Chaos: Stress as a First-Class Primitive</h2><p data-start="3109" data-end="3171">Markets do not fail gently. They fail through discontinuities.</p><p data-start="3173" data-end="3312">Within the Mirror World, we introduce&nbsp;<span data-start="3211" data-end="3230" style="font-weight: bolder;">Mutation Events&nbsp;</span>structural shocks designed to explore failure modes rather than average outcomes.</p><p data-start="3314" data-end="3331">Examples include:</p><ul data-start="3332" data-end="3490"><li data-start="3332" data-end="3359"><p data-start="3334" data-end="3359">Sudden price dislocations</p></li><li data-start="3360" data-end="3390"><p data-start="3362" data-end="3390">Oracle latency or corruption</p></li><li data-start="3391" data-end="3414"><p data-start="3393" data-end="3414">Liquidity evaporation</p></li><li data-start="3415" data-end="3436"><p data-start="3417" data-end="3436">Forced liquidations</p></li><li data-start="3437" data-end="3456"><p data-start="3439" data-end="3456">MEV amplification</p></li><li data-start="3457" data-end="3490"><p data-start="3459" data-end="3490">Governance or parameter attacks</p></li></ul><p data-start="3492" data-end="3642">These events are not hypothetical. They are abstractions of real failure classes observed across DeFi history recombined, intensified, and randomized.</p><p data-start="3644" data-end="3699">The goal is not prediction.<br data-start="3671" data-end="3674">The goal is&nbsp;<span data-start="3686" data-end="3698" style="font-weight: bolder;">exposure</span>.</p><hr data-start="3701" data-end="3704" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="3706" data-end="3763">4. Agent-Based Modeling: Markets as Interacting Actors</h2><p data-start="3765" data-end="3810">Markets are not charts. They are populations.</p><p data-start="3812" data-end="3945">Instead of modeling price as a single stochastic process, we model&nbsp;<span data-start="3879" data-end="3889" style="font-weight: bolder;">agents&nbsp;</span>autonomous decision-makers operating under constraints.</p><h3 data-start="3947" data-end="3972">Example Agent Classes</h3><ul data-start="3974" data-end="4283"><li data-start="3974" data-end="4081"><p data-start="3976" data-end="4081"><span data-start="3976" data-end="3992" style="font-weight: bolder;">Panic Agents</span><br data-start="3992" data-end="3995">Trigger sell behavior under threshold breaches, margin stress, or oracle deviations.</p></li><li data-start="4083" data-end="4187"><p data-start="4085" data-end="4187"><span data-start="4085" data-end="4106" style="font-weight: bolder;">Conviction Agents</span><br data-start="4106" data-end="4109">Accumulate risk under drawdowns based on predefined belief or capital rules.</p></li><li data-start="4189" data-end="4283"><p data-start="4191" data-end="4283"><span data-start="4191" data-end="4214" style="font-weight: bolder;">Liquidation Hunters</span><br data-start="4214" data-end="4217">Actively seek stressed positions and exploit cascading failures.</p></li></ul><p data-start="4285" data-end="4310">Each agent operates with:</p><ul data-start="4311" data-end="4409"><li data-start="4311" data-end="4332"><p data-start="4313" data-end="4332">Capital constraints</p></li><li data-start="4333" data-end="4349"><p data-start="4335" data-end="4349">Leverage rules</p></li><li data-start="4350" data-end="4373"><p data-start="4352" data-end="4373">Liquidation mechanics</p></li><li data-start="4374" data-end="4409"><p data-start="4376" data-end="4409">Latency and information asymmetry</p></li></ul><p data-start="4411" data-end="4611">When thousands of such agents interact inside the Mirror World,&nbsp;<span data-start="4475" data-end="4496" style="font-weight: bolder;">emergent behavior</span>&nbsp;appears market crashes, liquidity spirals, feedback loops that cannot be derived from historical price data alone.</p><hr data-start="4613" data-end="4616" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="4618" data-end="4667">5. From Simulation to Deployment: The Gauntlet</h2><p><img src="data:image/png;base64,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" data-filename="10000.png" style="width: 1020.66px;"><br></p><p data-start="4669" data-end="4713">No strategy is deployed directly to mainnet.</p><p data-start="4715" data-end="4798">Before capital allocation, every strategy must survive the&nbsp;<span data-start="4774" data-end="4797" style="font-weight: bolder;">Simulation Gauntlet</span>.</p><h3 data-start="4800" data-end="4822">Evaluation Process</h3><ul data-start="4824" data-end="4962"><li data-start="4824" data-end="4870"><p data-start="4826" data-end="4870">Tens of thousands of Monte Carlo simulations</p></li><li data-start="4871" data-end="4902"><p data-start="4873" data-end="4902">Diverse mutation combinations</p></li><li data-start="4903" data-end="4931"><p data-start="4905" data-end="4931">Variable agent populations</p></li><li data-start="4932" data-end="4962"><p data-start="4934" data-end="4962">Adversarial stress scenarios</p></li></ul><h3 data-start="4964" data-end="4998">Evaluation Criteria (Examples)</h3><ul data-start="5000" data-end="5170"><li data-start="5000" data-end="5027"><p data-start="5002" data-end="5027">Maximum drawdown behavior</p></li><li data-start="5028" data-end="5055"><p data-start="5030" data-end="5055">Liquidation survivability</p></li><li data-start="5056" data-end="5080"><p data-start="5058" data-end="5080">Slippage amplification</p></li><li data-start="5081" data-end="5110"><p data-start="5083" data-end="5110">Oracle dependency fragility</p></li><li data-start="5111" data-end="5170"><p data-start="5113" data-end="5170">Probability of catastrophic loss under defined thresholds</p></li></ul><p data-start="5172" data-end="5331">Only strategies with an acceptably low&nbsp;<span data-start="5211" data-end="5234" style="font-weight: bolder;">Probability of Ruin&nbsp;</span>explicitly defined over time horizons and loss boundaries are approved for real-world execution.</p><p data-start="5333" data-end="5374">This is not optimism.<br data-start="5354" data-end="5357">It is filtration.</p><hr data-start="5376" data-end="5379" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="5381" data-end="5412">6. Finality Without Illusion</h2><p data-start="5414" data-end="5473">Simulation does not predict the future.<br data-start="5453" data-end="5456">It constrains it.</p><p data-start="5475" data-end="5622">By exposing strategies to structurally different futures&nbsp;<em data-start="5532" data-end="5540">before</em>&nbsp;deployment, we eliminate classes of failure rather than hoping they do not occur.</p><p data-start="5624" data-end="5646">Backtesting answers:</p><blockquote data-start="5647" data-end="5679"><p data-start="5649" data-end="5679">“Would this have worked then?”</p></blockquote><p data-start="5681" data-end="5699">Simulation asks:</p><blockquote data-start="5700" data-end="5739"><p data-start="5702" data-end="5739">“How does this break, and how often?”</p></blockquote><p data-start="5741" data-end="5836">In a system where the next crisis will not resemble the last, only the second question matters.</p><hr data-start="5838" data-end="5841" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="5843" data-end="5891">Conclusion: Seeing Beyond the Rearview Mirror</h2><p data-start="5893" data-end="6010">The next black swan will not look like a replay.<br data-start="5941" data-end="5944">It will emerge from interactions that have never coexisted before.</p><p data-start="6012" data-end="6063">Backtesting is memory.<br data-start="6034" data-end="6037">Simulation is exploration.</p><p data-start="6065" data-end="6200">At Base58 Research, capital is not deployed based on faith in historical patterns, but on survival across thousands of hostile futures.</p><p data-start="6202" data-end="6294">We do not claim to know what will happen.<br data-start="6243" data-end="6246">We ensure we are prepared for what&nbsp;<em data-start="6281" data-end="6286">can</em>&nbsp;happen.</p><p data-start="6296" data-end="6324">That difference is the edge.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/qVMuCFoDtmHS38q5GfeYHgrtiNeAvUugdcS31zqq.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[The Architecture of Invisible Friction (Expanded)]]></title>
            <link>https://www.base58labs.com/research/the-architecture-of-invisible-friction-expanded-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-architecture-of-invisible-friction-expanded-1</guid>
            <pubDate>Thu, 29 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractBackpressure serves as a visibility mechanism in distributed systems where non-negligible transmission delays prevent processes from maintaining instantaneous awareness of remote resource states. It operates as temporal signaling because it communicates capacity and progress through the timi...]]></description>
            <content:encoded><![CDATA[<h2 data-start="6644" data-end="6713"><span style="color: rgb(255, 255, 255); font-size: 1.75rem;">Abstract</span></h2><p data-start="6730" data-end="7481">Backpressure serves as a visibility mechanism in distributed systems where non-negligible transmission delays prevent processes from maintaining instantaneous awareness of remote resource states. It operates as temporal signaling because it communicates capacity and progress through the timing and presence of acknowledgments and permission messages. These signals manage future time by bounding how far a producer may advance before renewed visibility is required, typically by partitioning a sequence or credit space into allowed and prohibited regions. When visibility degrades, strategic slowdown functions as a controlled method of re-establishing synchronization between emission and confirmed progress, rather than as an indication of failure.</p><h3 data-start="7483" data-end="7500">Definitions</h3><p data-start="7501" data-end="8203">•&nbsp;<span data-start="7503" data-end="7526" style="font-weight: bolder;">Distributed System:</span>&nbsp;A collection of distinct processes which are spatially separated and communicate by exchanging messages where transmission delay is not negligible.<br data-start="7674" data-end="7677">•&nbsp;<span data-start="7679" data-end="7696" style="font-weight: bolder;">Backpressure:</span>&nbsp;A model used to govern the exchange of stream data across an asynchronous boundary to ensure the receiving side is not forced to buffer arbitrary amounts of data.<br data-start="7859" data-end="7862">•&nbsp;<span data-start="7864" data-end="7875" style="font-weight: bolder;">Window:</span>&nbsp;An allowed number of octets that a sender may transmit before receiving further permission, indicated by the receiver via a range of acceptable sequence numbers.<br data-start="8037" data-end="8040">•&nbsp;<span data-start="8042" data-end="8071" style="font-weight: bolder;">Congestion Window (cwnd):</span>&nbsp;A sender-side state variable that limits the amount of data a TCP can transmit into the network before receiving an acknowledgment.</p><h3 data-start="8205" data-end="8244">Visibility in Distributed Systems</h3><p data-start="8245" data-end="8844">Visibility in distributed systems is constrained because system participants do not share an instantaneous, global observation of state. A process can observe its own local sequence of events, but it learns about remote conditions only when messages arrive. This imposes a structural lag: every report about remote capacity or progress describes a state that existed earlier, not a state that exists “now.” As a consequence, coordination must rely on observable transitions message receipts, acknowledgments, window updates, and credit grants rather than on assumptions about hidden internal queues.</p><p data-start="8846" data-end="9344">Because visibility is message-mediated, the system cannot treat internal pressure as directly knowable. Instead, pressure must be translated into externally visible signals. Backpressure is the class of mechanisms that perform this translation by turning internal constraints into communications that upstream components can observe. Without such signals, upstream components operate against unknown conditions and cannot reliably determine whether their actions are safe for downstream components.</p><h3 data-start="9346" data-end="9393">Why Speed Without Visibility Is Dangerous</h3><p data-start="9394" data-end="9826">Speed without visibility is dangerous because the act of emitting work faster than it can be confirmed expands uncertainty rather than reducing it. When a sender emits data into a path whose capacity is not currently visible, the sender increases the volume of in-flight, unconfirmed work. If that path is already constrained, the system’s response is not graceful completion but discard, delay, and ambiguity about what progressed.</p><p data-start="9828" data-end="10406">Discard triggers recovery behaviors that further increase pressure. Retransmission does not remove the original uncertainty; it multiplies it by injecting additional traffic that competes with the remaining in-flight work. The system’s activity increases while the rate of useful completion can decrease, because more time and capacity are consumed by repeated attempts rather than by forward progress. In this regime, speed becomes a mechanism for producing internal friction: it converts missing visibility into accumulated delay, amplification of load, and unstable feedback.</p><h3 data-start="10408" data-end="10448">Backpressure as Temporal Signaling</h3><p data-start="10449" data-end="11029">Backpressure functions as temporal signaling because it communicates state through the ordering and timing of events, not through continuous observation. The ACK clock is central to this signaling: acknowledgments indicate that previously emitted work has progressed far enough to permit additional emission. Each acknowledgment is therefore both a progress report and a permission boundary. The producer’s next actions become causally linked to the consumer’s confirmations, creating an explicit “happened-before” relationship between downstream absorption and upstream emission.</p><p data-start="11031" data-end="11610">The temporal structure matters because it defines what is safe to assume. When acknowledgments arrive steadily, the producer has continuous visibility that progress is occurring. When acknowledgments slow, the producer’s visibility degrades: the system cannot distinguish whether the slowdown reflects congestion, reordering, buffering, or delayed processing. The correct response within this model is not to increase emission blindly, but to treat the delayed signal as evidence that the system’s effective “now” has become uncertain and that further emission should be bounded.</p><h3 data-start="11612" data-end="11648">Windowing, Credits, and Pauses</h3><p><br><img 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data-filename="Partitioning time.png" style="width: 1020.66px;"></p><p data-start="11649" data-end="12191">Windowing and credits manage future time by controlling how far a producer can advance without new visibility. In TCP, the receiver communicates an advertised window that explicitly reports acceptable sequence space. This partitions the producer’s future into zones: acknowledged history, unacknowledged in-flight data, permitted new data, and prohibited future data. The prohibited region represents time that the producer is not authorized to occupy, because the producer lacks visibility that downstream capacity exists for that extension.</p><p data-start="12193" data-end="12761">Credit-based flow control expresses the same concept in environments that exchange discrete elements rather than byte ranges. The consumer grants credits that represent permission to emit a bounded number of elements. Credits are consumed as emission occurs and replenished only when the consumer signals renewed capacity. This transforms capacity into an observable, countable signal that can cross asynchronous boundaries. Pauses occur when the permission boundary is reached, which is not an exceptional state but a normal outcome of respecting bounded future time.</p><p data-start="12763" data-end="13214">Zero-window conditions express a loss of emission permission. In these states, the producer cannot treat silence as capacity; it must assume that capacity is unavailable until it receives an explicit reopening signal. Probes exist to ensure that a transition from unavailable to available capacity becomes visible even when the system is otherwise stalled. The probe is not an optimization but a mechanism that preserves observability of state change.</p><h3 data-start="13216" data-end="13246">Slowdown Without Failure</h3><p data-start="13247" data-end="13798">Slowdown is a governance behavior that occurs when visibility is insufficient to justify high-rate emission. When a system’s feedback loop is intact, the producer can pace emission according to observed progress. When that loop degrades such as after idle periods the producer’s previous capacity estimates become stale because they are no longer supported by current signals. In such cases, reducing the sending rate is a method of restoring safe coordination: it rebuilds the signaling loop so that future emission again reflects confirmed progress.</p><p data-start="13800" data-end="14214">Slow start and restart windows illustrate this behavior by treating emission as a probing action. The producer increases emission only as acknowledgments confirm that earlier emissions have been absorbed or forwarded. This does not frame slowdown as failure; it frames slowdown as re-synchronization. The system remains functional, but it shifts to a mode that prioritizes renewed visibility over maximal emission.</p><h3 data-start="14216" data-end="14259">Collapse When Backpressure Is Ignored</h3><p data-start="14260" data-end="14766">Ignoring backpressure eliminates the mechanism that binds emission to visible capacity. A producer that continues sending beyond advertised windows or beyond available credits forces downstream components into arbitrary buffering or discard. Arbitrary buffering transforms bounded delays into unbounded temporal expansion, while discard triggers retransmission that injects more work into the same constrained region. This creates a feedback loop where attempts to regain throughput amplify load and delay.</p><p data-start="14260" data-end="14766"><img 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" data-filename="The Feedback Loop of congestion collapse.png" style="width: 989px;"><br></p><p data-start="14768" data-end="15212">At scale, this behavior converges toward collapse because the system spends increasing effort handling the consequences of blind emission rather than completing useful work. Activity remains high while effective progress becomes low, and the system’s timing signals become less reliable as congestion worsens. Collapse emerges not from a single hardware failure but from the systematic removal of the visibility mechanism that coordinates flow.</p><h3 data-start="15214" data-end="15232">Core Finding</h3><p data-start="15233" data-end="15719">Backpressure is an essential visibility and governance mechanism in distributed systems. It converts hidden internal constraints into temporal signals that bound future emission and enforce coordination across asynchronous boundaries. Stability depends on aligning production with confirmed progress rather than with assumptions derived from stale or missing feedback. Ignoring backpressure replaces coordination with load amplification and pushes the system toward congestion collapse.</p><h3 data-start="15721" data-end="15734">Analogy</h3><p></p><p data-start="15735" data-end="16314">To understand backpressure as a visibility mechanism, imagine a busy ship canal with a series of locks. The ship captain cannot see the water levels or traffic beyond the canyon walls, so the lock operator uses signals and gates to report when the next section can accept another ship. If the captain ignores those signals and accelerates, the canal does not become faster; it becomes blocked by collisions and stalled movement. The slowdown at each lock is not an engine failure but the only reliable method for coordinating speed with capacity that cannot be observed directly.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/4yJsnqj8snmknWD2tcqHfbALQt11rYD5JYYrBfwb.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Connectivity Standard: Divergent Architectures in the Battle for Blockchain’s TCP/IP]]></title>
            <link>https://www.base58labs.com/research/the-connectivity-standard-divergent-architectures-in-the-battle-for-blockchains-tcpip-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-connectivity-standard-divergent-architectures-in-the-battle-for-blockchains-tcpip-1</guid>
            <pubDate>Tue, 27 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractThe maturity of the multi-chain ecosystem has precipitated a crisis of fragmentation. While individual execution environments (L1s and L2s) have scaled successfully, liquidity and state remain siloed, creating significant capital inefficiencies and user friction. The industry is currently wi...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="22" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">Abstract</h3><p data-path-to-node="23" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The maturity of the multi-chain ecosystem has precipitated a crisis of fragmentation. While individual execution environments (L1s and L2s) have scaled successfully, liquidity and state remain siloed, creating significant capital inefficiencies and user friction. The industry is currently witnessing a critical standardization war for the&nbsp;<span data-path-to-node="23" data-index-in-node="340" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Connectivity Layer&nbsp;</span>the foundational protocol stack that will serve as the TCP/IP of Web3.</p><p data-path-to-node="24" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">This research analyzes the two dominant architectural approaches:&nbsp;<span data-path-to-node="24" data-index-in-node="66" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">LayerZero’s</span>&nbsp;modular, immutable messaging primitive versus&nbsp;<span data-path-to-node="24" data-index-in-node="124" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Chainlink CCIP’s</span>&nbsp;opinionated, defense-in-depth value transport layer. Base58 Labs argues that this is not merely a competition for market share, but a fundamental divergence in design philosophy:&nbsp;<i data-path-to-node="24" data-index-in-node="320" style="line-height: 1.15 !important; margin-top: 0px !important;">flexible transport</i>&nbsp;versus&nbsp;<i data-path-to-node="24" data-index-in-node="346" style="line-height: 1.15 !important; margin-top: 0px !important;">verified settlement</i>.</p><h3 data-path-to-node="25" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">1. The Fragmentation Cost of Sovereign Chains</h3><p data-path-to-node="26" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The "Fat Protocol" thesis has evolved into the "Fat Application" thesis, but the infrastructure supporting it remains disjointed. As of Q1 2026, hundreds of billions in Total Value Locked (TVL) is fragmented across distinct consensus domains.</p><ul data-path-to-node="27" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="27,0,0" style="line-height: 1.15 !important;"><span data-path-to-node="27,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Capital Inefficiency:</span>&nbsp;Assets on Arbitrum cannot instantaneously collateralize loans on Solana without complex intermediary steps.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="27,1,0" style="line-height: 1.15 !important;"><span data-path-to-node="27,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Security Asymmetry:</span>&nbsp;The security of a cross-chain transaction is typically capped by the weakest link often a bespoke, centralized bridge. Historically, bridge hacks have accounted for over $2.8 billion in losses.</p></li></ul><p data-path-to-node="28" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The industry requires a&nbsp;<span data-path-to-node="28" data-index-in-node="24" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Universal Interoperability Standard&nbsp;</span>a generalized message passing layer that abstracts the underlying consensus mechanisms of source and destination chains. Without this, blockchains remain akin to local intranets before the advent of the internet.</p><h3 data-path-to-node="29" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">2. LayerZero V2: The Modular Verification Thesis</h3><p data-path-to-node="30" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">LayerZero creates a "transport layer" that is fundamentally agnostic to the content of the message. Its V2 architecture introduces a radical unbundling of the cross-chain lifecycle, separating&nbsp;<span data-path-to-node="30" data-index-in-node="193" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Message Execution</span>&nbsp;from&nbsp;<span data-path-to-node="30" data-index-in-node="216" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Message Verification</span>.</p><h4 data-path-to-node="31" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">2.1. Decentralized Verifier Networks (DVNs)</h4><p data-path-to-node="32" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Unlike its predecessor or competitors that enforce a specific validator set, LayerZero V2 introduces a permissionless market for verification. Applications (OApps) can select a distinct set of&nbsp;<span data-path-to-node="32" data-index-in-node="193" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">DVNs</span>&nbsp;to verify their specific payloads.</p><ul data-path-to-node="33" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="33,0,0" style="line-height: 1.15 !important;"><span data-path-to-node="33,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Implication:</span>&nbsp;A high-value DeFi protocol can require a "consensus" of 15 different verifiers (including institutions like Google Cloud, Polyhedra, Nethermind) to approve a message, while a low-stakes gaming NFT might only require one.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="33,1,0" style="line-height: 1.15 !important;"><span data-path-to-node="33,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Security Model:</span>&nbsp;Security is not monolithic; it is&nbsp;<span data-path-to-node="33,1,0" data-index-in-node="50" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">developer-configured</span>. This shifts the liability and trust assumption from the protocol level to the application level.</p></li></ul><h4 data-path-to-node="34" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">2.2. Immutable Endpoints</h4><p data-path-to-node="35" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">LayerZero’s endpoints are immutable smart contracts deployed on each chain. Once deployed, they cannot be upgraded or censored by LayerZero Labs. This provides a guarantee of&nbsp;<span data-path-to-node="35" data-index-in-node="175" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">censorship resistance</span>&nbsp;and&nbsp;<span data-path-to-node="35" data-index-in-node="201" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">protocol permanence</span>&nbsp;that appeals to "code-is-law" purists.</p><h3 data-path-to-node="36" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">3. Chainlink CCIP: The Defense-in-Depth Thesis</h3><p data-path-to-node="37" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Chainlink’s Cross-Chain Interoperability Protocol (CCIP) approaches the problem from the perspective of&nbsp;<span data-path-to-node="37" data-index-in-node="104" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">institutional risk management</span>. Leveraging the same Oracle networks that secure the majority of DeFi, CCIP prioritizes safety guarantees over modular flexibility.</p><h4 data-path-to-node="38" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">3.1. The 5-Level Security Architecture</h4><p data-path-to-node="39" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">CCIP does not allow developers to "choose" their security arbitrarily; it enforces a rigid, banking-grade standard meant to sustain massive value throughput.</p><ul data-path-to-node="40" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="40,0,0" style="line-height: 1.15 !important;"><span data-path-to-node="40,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Committing DONs:</span>&nbsp;Decentralized Oracle Networks that bundle transactions on the source chain.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="40,1,0" style="line-height: 1.15 !important;"><span data-path-to-node="40,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Executing DONs:</span>&nbsp;Networks that submit Merkle proofs to the destination chain.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="40,2,0" style="line-height: 1.15 !important;"><span data-path-to-node="40,2,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Active Risk Management (ARM) Network:</span>&nbsp;A completely independent secondary network, written in different programming languages (Rust/Go diversity), that monitors all transactions for anomalies.</p></li></ul><h4 data-path-to-node="41" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">3.2. The Anomaly Detection Layer (The "Emergency Brake")</h4><p data-path-to-node="42" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The ARM network acts as a critical safety valve. If it detects suspicious activity such as a reentrancy attack or an infinite mint glitch on the source chain it has the authority to&nbsp;<span data-path-to-node="42" data-index-in-node="182" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">pause</span>&nbsp;the cross-chain lane immediately, preventing contagion.</p><p data-path-to-node="43" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">For institutions like DTCC, SWIFT, and major banks exploring tokenized assets (RWAs), this "emergency brake" feature is non-negotiable. It represents the&nbsp;<span data-path-to-node="43" data-index-in-node="154" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">industrialization of cross-chain security</span>.</p><p data-path-to-node="44" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><img 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" data-filename="V2.png" style="width: 989px;"><br></p><p data-path-to-node="44" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><i data-path-to-node="44" data-index-in-node="51" style="line-height: 1.15 !important; margin-top: 0px !important;">Figure 1. Divergent Design Philosophies. LayerZero (Left) optimizes for modularity and developer flexibility, acting as a neutral messaging pipe. Chainlink CCIP (Right) optimizes for maximal security with an independent risk management layer, serving as a verified settlement rail for high-value assets.</i></p><h3 data-path-to-node="45" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">4. Comparative Analysis: Generality vs. Integrity</h3><p data-path-to-node="46" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The divergence between LayerZero and Chainlink mirrors the difference between&nbsp;<span data-path-to-node="46" data-index-in-node="78" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">UDP (User Datagram Protocol)</span>&nbsp;and&nbsp;<span data-path-to-node="46" data-index-in-node="111" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">TCP (Transmission Control Protocol)</span>&nbsp;in internet history, or perhaps more accurately, between flexible freight shipping and armored transport.</p><table data-path-to-node="47" style="width: 1005.66px; margin-bottom: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important; margin-top: 0px !important;"><thead style="line-height: 1.15 !important; margin-top: 0px !important;"><tr style="line-height: 1.15 !important; margin-top: 0px !important;"><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important; margin-bottom: 0px !important;">Feature</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important; margin-bottom: 0px !important;">LayerZero V2</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important; margin-bottom: 0px !important;">Chainlink CCIP</span></td></tr></thead><tbody style="line-height: 1.15 !important; margin-top: 0px !important;"><tr style="line-height: 1.15 !important; margin-top: 0px !important;"><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,0,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Core Philosophy</span></span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,1,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">End-to-End Principle:</span>&nbsp;The network should be simple; the endpoints should handle complexity.</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,2,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,1,2,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Middleware Principle:</span>&nbsp;The network itself must actively secure the transaction.</span></td></tr><tr style="line-height: 1.15 !important; margin-top: 0px !important;"><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,0,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Verification</span></span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,1,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Modular:</span>&nbsp;Developers choose any combination of Verifiers (DVNs) based on cost/risk appetite.</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,2,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,2,2,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Monolithic &amp; Multi-layered:</span>&nbsp;Secured by Chainlink's proven DONs and the independent ARM network.</span></td></tr><tr style="line-height: 1.15 !important; margin-top: 0px !important;"><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,0,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Upgradeability</span></span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,1,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Immutable:</span>&nbsp;Endpoints are permanent contracts.</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,2,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,3,2,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Upgradable:</span>&nbsp;Features and security patches can be deployed via governance.</span></td></tr><tr style="line-height: 1.15 !important; margin-top: 0px !important;"><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,4,0,0" style="line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,4,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Ideal Use Case</span></span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,4,1,0" style="line-height: 1.15 !important; margin-top: 0px !important;">Omnichain Governance, Gaming, "Mesh" Architectures requiring high message velocity.</span></td><td style="border-color: initial; line-height: 1.15 !important; margin-top: 0px !important;"><span data-path-to-node="47,4,2,0" style="line-height: 1.15 !important; margin-top: 0px !important;">RWA Settlement, High-Value DeFi Collateralization requiring bank-grade security.</span></td></tr></tbody></table><h3 data-path-to-node="48" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">5. The End Game: Chain Abstraction</h3><p data-path-to-node="49" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">From the perspective of Base58 Labs, the ultimate goal of both protocols is the same:&nbsp;<span data-path-to-node="49" data-index-in-node="86" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Chain Abstraction</span>.</p><p data-path-to-node="50" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">In the near future, the concept of "bridging" will disappear from the user interface. Users will simply express an&nbsp;<span data-path-to-node="50" data-index-in-node="115" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Intent</span>&nbsp;(e.g., "Swap USDC for SOL"), and Solvers will execute this intent across chains using these connectivity layers as the invisible backend rails.</p><ul data-path-to-node="51" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="51,0,0" style="line-height: 1.15 !important;"><span data-path-to-node="51,0,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">LayerZero</span>&nbsp;is positioning itself as the ubiquitous&nbsp;<span data-path-to-node="51,0,0" data-index-in-node="50" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">messaging fabric</span>&nbsp;for this intent-centric future.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="51,1,0" style="line-height: 1.15 !important;"><span data-path-to-node="51,1,0" data-index-in-node="0" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Chainlink</span>&nbsp;is positioning itself as the&nbsp;<span data-path-to-node="51,1,0" data-index-in-node="39" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">settlement rail</span>&nbsp;for the tokenized real-world economy.</p></li></ul><h3 data-path-to-node="52" style="line-height: 1.15 !important; font-family: &quot;Google Sans&quot;, sans-serif !important;">Conclusion</h3><p data-path-to-node="53" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The war for the connectivity layer is often framed as a zero-sum game, but the evolving market structure suggests a bifurcation based on use cases.</p><p data-path-to-node="54" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">We expect&nbsp;<span data-path-to-node="54" data-index-in-node="10" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">LayerZero</span>&nbsp;to dominate in message volume, serving the long tail of applications where flexibility, speed, and developer control are paramount. Conversely, we expect&nbsp;<span data-path-to-node="54" data-index-in-node="174" style="font-weight: bolder; line-height: 1.15 !important; margin-top: 0px !important;">Chainlink CCIP</span>&nbsp;to dominate in secured value, becoming the de facto standard for institutional capital and Real-World Assets (RWAs) that require active, defense-in-depth risk management.</p><p data-path-to-node="55" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Just as the internet required a suite of different protocols to function, the "Internet of Value" will rely on diverse connectivity standards to mature. The era of the "isolated chain" is effectively over.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/bPjcMM8tOWaRJy9YWYCEpzrX4NwxRqJo2Tx2Bs7g.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Polygon’s Strategic Pivot: From Scaling Infrastructure to Regulated Payment Rails]]></title>
            <link>https://www.base58labs.com/research/polygons-strategic-pivot-from-scaling-infrastructure-to-regulated-payment-rails-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/polygons-strategic-pivot-from-scaling-infrastructure-to-regulated-payment-rails-1</guid>
            <pubDate>Mon, 26 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractPolygon’s acquisition of Coinme and Sequence marks a decisive shift in strategy. Rather than competing solely as a blockchain scaling framework, Polygon is positioning itself as a regulated, vertically integrated onchain payments platform within the United States. From the perspective of Bas...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="21">Abstract</h3><p data-path-to-node="22">Polygon’s acquisition of Coinme and Sequence marks a decisive shift in strategy. Rather than competing solely as a blockchain scaling framework, Polygon is positioning itself as a regulated, vertically integrated onchain payments platform within the United States. From the perspective of Base58 Labs, this move signals a broader transition in the Ethereum ecosystem: rollup stacks are evolving from neutral infrastructure providers into full-stack financial distribution platforms, where regulation, custody, UX, and settlement are tightly coupled.</p><h3 data-path-to-node="23">1. A Shift in the Competitive Axis</h3><p data-path-to-node="24">For years, competition among L2s and rollup ecosystems centered on performance metrics throughput, fees, and composability. Polygon’s latest acquisitions suggest that this axis is no longer sufficient.</p><p data-path-to-node="25">By acquiring&nbsp;<span data-path-to-node="25" data-index-in-node="13" style="font-weight: bolder;">Coinme</span>&nbsp;(a U.S.-licensed money services business with nationwide money transmission coverage) and&nbsp;<span data-path-to-node="25" data-index-in-node="110" style="font-weight: bolder;">Sequence</span>&nbsp;(a smart-account-based wallet infrastructure provider), Polygon is effectively moving upstream from “blockspace provider” to “regulated financial rail operator.”</p><p data-path-to-node="26">This is not an incremental product expansion. It is a redefinition of Polygon’s role in the stack. In a market where blockspace is becoming commoditized, Polygon is betting that the winning differentiator is not speed, but legality and accessibility.</p><h3 data-path-to-node="27">2. Regulation as Infrastructure, Not Friction</h3><p data-path-to-node="28">Coinme’s value lies less in technology and more in regulatory surface area. Operating legally as a payments platform in the U.S. requires state-by-state money transmission permissions, compliance programs, and reporting obligations. These are not optional layers; they are structural constraints that deter new entrants.</p><p data-path-to-node="29">Polygon’s acquisition neutralizes this constraint by internalizing it. From a systems engineering perspective, this is critical:</p><ul data-path-to-node="30"><li><p data-path-to-node="30,0,0"><span data-path-to-node="30,0,0" data-index-in-node="0" style="font-weight: bolder;">Internalized Compliance:</span>&nbsp;Regulatory checks become a built-in property of the stack, not an external dependency.</p></li><li><p data-path-to-node="30,1,0"><span data-path-to-node="30,1,0" data-index-in-node="0" style="font-weight: bolder;">Jurisdictional Clarity:</span>&nbsp;Payment flows can be designed natively onchain without the legal ambiguity that plagues pure DeFi protocols.</p></li><li><p data-path-to-node="30,2,0"><span data-path-to-node="30,2,0" data-index-in-node="0" style="font-weight: bolder;">Risk Transfer:</span>&nbsp;Liability shifts from individual application operators to the platform’s governance layer.</p></li></ul><p data-path-to-node="31">In effect, Polygon is treating regulation as a form of&nbsp;<span data-path-to-node="31" data-index-in-node="55" style="font-weight: bolder;">infrastructure&nbsp;</span>slow to build, expensive to acquire, but highly defensible once embedded.</p><p data-path-to-node="31"><img 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" data-filename="POLTGON'S NEW DEFENSIVE.png" style="width: 989px;"><br></p><p data-path-to-node="32"><i data-path-to-node="32" data-index-in-node="43"><br></i></p><p data-path-to-node="32"><i data-path-to-node="32" data-index-in-node="43">Figure 1. Polygon's Defensive Architecture. The acquisitions create a "moat" around the core technology. Coinme provides the hard-to-replicate regulatory shield, while Sequence abstracts complexity, protecting the core execution layer from user friction.</i></p><h3 data-path-to-node="33">3. UX as a Default, Not an Add-On</h3><p data-path-to-node="34">The acquisition of Sequence complements Coinme by addressing the opposite end of the stack: user interaction. Sequence’s smart-account-based wallet model abstracts away the typical friction points of Web3:</p><ul data-path-to-node="35"><li><p data-path-to-node="35,0,0">Manual gas management</p></li><li><p data-path-to-node="35,1,0">Chain-specific transaction complexity</p></li><li><p data-path-to-node="35,2,0">Explicit bridging workflows</p></li></ul><p data-path-to-node="36">Instead, intent-based execution allows users to express&nbsp;<i data-path-to-node="36" data-index-in-node="56">what</i>&nbsp;they want, while the system resolves&nbsp;<i data-path-to-node="36" data-index-in-node="98">how</i>&nbsp;it happens across chains. This reflects a broader trend Base58 Labs has observed: rollup ecosystems are converging toward&nbsp;<span data-path-to-node="36" data-index-in-node="224" style="font-weight: bolder;">“default usability,”</span>&nbsp;where convenience is not delegated to third-party wallets but embedded directly into the protocol stack.</p><h3 data-path-to-node="37">4. Vertical Integration as a Defensive Strategy</h3><p data-path-to-node="38">At Base58 Labs, we view this move less as an offensive expansion and more as a defensive consolidation. As institutional adoption accelerates, partners increasingly demand:</p><ol start="1" data-path-to-node="39"><li><p data-path-to-node="39,0,0">Legal clarity</p></li><li><p data-path-to-node="39,1,0">Custodial assurances</p></li><li><p data-path-to-node="39,2,0">Predictable UX</p></li><li><p data-path-to-node="39,3,0">Single-vendor accountability</p></li></ol><p data-path-to-node="40">Purely modular, permissionless stacks struggle to meet these requirements at scale because the responsibility is too fragmented. Polygon’s strategy acknowledges this reality by collapsing multiple layers licensing, custody, wallet infra, and settlement into a single operational domain.</p><p data-path-to-node="41">This mirrors patterns seen in traditional finance (FinTech): distribution wins not by being the most elegant technical layer, but by controlling the full transaction lifecycle.</p><h3 data-path-to-node="42">5. Implications for the Rollup Landscape</h3><p data-path-to-node="43">Polygon’s move suggests a bifurcation in the Ethereum ecosystem:</p><ul data-path-to-node="44"><li><p data-path-to-node="44,0,0"><span data-path-to-node="44,0,0" data-index-in-node="0" style="font-weight: bolder;">Type A:</span>&nbsp;Rollups that remain neutral infrastructure, optimized for composability and developer freedom.</p></li><li><p data-path-to-node="44,1,0"><span data-path-to-node="44,1,0" data-index-in-node="0" style="font-weight: bolder;">Type B:</span>&nbsp;Rollups that evolve into regulated application platforms, optimized for onboarding capital and institutions.</p></li></ul><p data-path-to-node="45">Polygon is explicitly choosing the latter. If AggLayer interoperability matures as intended, Polygon’s vertically integrated stack could become a massive coordination hub where regulated fiat entry, seamless cross-chain UX, and onchain settlement converge under one operational umbrella.</p><h3 data-path-to-node="46">Conclusion</h3><p data-path-to-node="47">Polygon’s acquisition of Coinme and Sequence is not about payments alone. It is about redefining where value accrues in the blockchain stack.</p><p data-path-to-node="48">From the Base58 Labs perspective, this marks a transition from&nbsp;<span data-path-to-node="48" data-index-in-node="63" style="font-weight: bolder;">infrastructure competition</span>&nbsp;to&nbsp;<span data-path-to-node="48" data-index-in-node="93" style="font-weight: bolder;">distribution competition</span>. In the next phase of Ethereum’s evolution, the winners will not only scale execution they will scale trust, compliance, and usability simultaneously. Polygon is making a clear bet: that the future of onchain finance belongs to platforms that can move money legally, invisibly, and at scale.</p><p data-path-to-node="49"><span data-path-to-node="49" data-index-in-node="0" style="font-weight: bolder;">Reference</span></p><ul data-path-to-node="50"><li><p data-path-to-node="50,0,0">Polygon announcement:&nbsp;<response-element class="" ng-version="0.0.0-PLACEHOLDER"><link-block _nghost-ng-c1050194962="" class="ng-star-inserted"><a _ngcontent-ng-c1050194962="" target="_blank" rel="noopener" externallink="" _nghost-ng-c3482252164="" jslog="197247;track:generic_click,impression,attention;BardVeMetadataKey:[[&quot;r_f0d82941b65acac2&quot;,&quot;c_03a15b0baf234056&quot;,null,&quot;rc_de66da05ddc15d25&quot;,null,null,&quot;en&quot;,null,1,null,null,1,0]]" href="https://x.com/0xPolygon/status/2011076681302446556" class="ng-star-inserted" data-hveid="0" decode-data-ved="1" data-ved="0CAAQ_4QMahgKEwjpz5eqm4qSAxUAAAAAHQAAAAAQrQM">https://x.com/0xPolygon/status/2011076681302446556</a></link-block></response-element></p></li></ul>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/2omf7DUDBQ5EmXyZ2xLJPWNXvqYOd4hcRsSH4vMn.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[Staking Under Pressure: What Ethereum’s Validator Queue Reveals About Capital Conviction]]></title>
            <link>https://www.base58labs.com/research/staking-under-pressure-what-ethereums-validator-queue-reveals-about-capital-conviction-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/staking-under-pressure-what-ethereums-validator-queue-reveals-about-capital-conviction-1</guid>
            <pubDate>Sun, 25 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractEthereum’s validator queues currently exhibit a pronounced asymmetry: a rapidly growing entry queue and an almost nonexistent exit queue. More than two million ETH are waiting to be staked, while unstaking demand remains near zero. From a Base58 Labs perspective, this imbalance is not a shor...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="7">Abstract</h3><p data-path-to-node="8">Ethereum’s validator queues currently exhibit a pronounced asymmetry: a rapidly growing entry queue and an almost nonexistent exit queue. More than two million ETH are waiting to be staked, while unstaking demand remains near zero. From a Base58 Labs perspective, this imbalance is not a short-term yield trade, but a structural signal. It reflects a shift in capital behavior from liquidity-seeking speculation toward long-duration commitment to protocol-level security and time-based yield.</p><h3 data-path-to-node="9">1. Observed State of the Validator Queues</h3><p data-path-to-node="10">According to on-chain data provided by&nbsp;<a href="https://www.validatorqueue.com/" target="_blank">validatorqueue.com</a>, Ethereum is experiencing one of the most imbalanced validator queue states since the introduction of withdrawals.</p><ul data-path-to-node="11"><li><p data-path-to-node="11,0,0"><span data-path-to-node="11,0,0" data-index-in-node="0" style="font-weight: bolder;">ETH waiting to enter staking:</span>&nbsp;<span data-path-to-node="11,0,0" data-index-in-node="30" style="font-weight: bolder;">~2.17M ETH</span></p></li><li><p data-path-to-node="11,1,0"><span data-path-to-node="11,1,0" data-index-in-node="0" style="font-weight: bolder;">Estimated entry wait time:</span>&nbsp;~37 days</p></li><li><p data-path-to-node="11,2,0"><span data-path-to-node="11,2,0" data-index-in-node="0" style="font-weight: bolder;">ETH waiting to exit staking:</span>&nbsp;<span data-path-to-node="11,2,0" data-index-in-node="29" style="font-weight: bolder;">~6,671 ETH</span></p></li><li><p data-path-to-node="11,3,0"><span data-path-to-node="11,3,0" data-index-in-node="0" style="font-weight: bolder;">Exit delay:</span>&nbsp;&lt; 3 hours (effectively immediate)</p></li><li><p data-path-to-node="11,4,0"><span data-path-to-node="11,4,0" data-index-in-node="0" style="font-weight: bolder;">Active validators:</span>&nbsp;~976,000</p></li><li><p data-path-to-node="11,5,0"><span data-path-to-node="11,5,0" data-index-in-node="0" style="font-weight: bolder;">Total staked ETH:</span>&nbsp;~35.7M (~29.4% of circulating supply)</p></li></ul><p data-path-to-node="12"><img 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" data-filename="Figure.png" style="width: 858px;"><i data-path-to-node="12" data-index-in-node="33"><br></i></p><p data-path-to-node="12"><i data-path-to-node="12" data-index-in-node="33">Figure 1. Current Ethereum Validator Queue Status. The dashboard highlights the massive disparity between the entry queue (~2.17M ETH) and the exit queue (~6.6k ETH). Source: ValidatorQueue.com</i></p><p data-path-to-node="13">This configuration represents a system under asymmetric pressure: demand to lock capital is orders of magnitude higher than demand to unlock it.</p><h3 data-path-to-node="14">2. Why This Is Not a Yield Chase</h3><p data-path-to-node="15">In prior market cycles, spikes in staking participation often coincided with yield optimization or short-term incentive programs. The current environment differs in three critical ways:</p><ol start="1" data-path-to-node="16"><li><p data-path-to-node="16,0,0"><span data-path-to-node="16,0,0" data-index-in-node="0" style="font-weight: bolder;">Low nominal APR (~2.8%):</span>&nbsp;The staking yield is modest by crypto standards and uncompetitive with speculative alternatives during risk-on periods.</p></li><li><p data-path-to-node="16,1,0"><span data-path-to-node="16,1,0" data-index-in-node="0" style="font-weight: bolder;">Extended illiquidity window:</span>&nbsp;A 30+ day entry queue materially increases the opportunity cost of staking, especially during volatile markets.</p></li><li><p data-path-to-node="16,2,0"><span data-path-to-node="16,2,0" data-index-in-node="0" style="font-weight: bolder;">Minimal exit congestion:</span>&nbsp;If staking were driven by tactical positioning, exit queues would expand alongside entry queues. They have not.</p></li></ol><p data-path-to-node="17">From a systems perspective, this indicates&nbsp;<span data-path-to-node="17" data-index-in-node="43" style="font-weight: bolder;">conviction-driven capital</span>, not opportunistic capital.</p><h3 data-path-to-node="18">3. Staking as a Time Commitment, Not a Trade</h3><p data-path-to-node="19">Staking ETH is fundamentally a bet on time:</p><ul data-path-to-node="20"><li><p data-path-to-node="20,0,0">Time locked against protocol risk</p></li><li><p data-path-to-node="20,1,0">Time exposed to governance and roadmap uncertainty</p></li><li><p data-path-to-node="20,2,0">Time exchanged for predictable, protocol-native yield</p></li></ul><p data-path-to-node="21"><img src="data:image/png;base64,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" data-filename="Figure 2.png" style="width: 881px;"><i data-path-to-node="21" data-index-in-node="33"><br></i></p><p data-path-to-node="21"><i data-path-to-node="21" data-index-in-node="33">Figure 2. Historical Entry vs. Exit Queue Depth. The blue line (Entry) has recently decoupled from previous trends, while the red line (Exit) remains dormant, illustrating a regime shift in capital behavior.</i></p><p data-path-to-node="22">At Base58 Labs, we interpret the current validator queue as evidence that market participants are increasingly willing to exchange liquidity for&nbsp;<span data-path-to-node="22" data-index-in-node="145" style="font-weight: bolder;">temporal certainty</span>. This behavior typically emerges after periods of deleveraging, when speculative capital has exited and remaining holders exhibit longer time horizons.</p><h3 data-path-to-node="23">4. Capital Rotation in a Post-Leverage Environment</h3><p data-path-to-node="24">The near-empty exit queue is particularly informative. It suggests:</p><ul data-path-to-node="25"><li><p data-path-to-node="25,0,0">Limited urgency to reclaim liquidity</p></li><li><p data-path-to-node="25,1,0">Absence of panic or forced deleveraging</p></li><li><p data-path-to-node="25,2,0">Confidence that future optionality is higher inside the protocol than outside it</p></li></ul><p data-path-to-node="26">Historically, sustained staking inflows during non-euphoric conditions have preceded structural regime shifts, where ETH transitions from a trading asset to a&nbsp;<span data-path-to-node="26" data-index-in-node="159" style="font-weight: bolder;">productive reserve asset</span>&nbsp;within the Ethereum economy.</p><h3 data-path-to-node="27">5. System Interpretation: Ethereum as a Capital Sink</h3><p data-path-to-node="28">From a systems-theory viewpoint, the validator queue functions as a capital absorption mechanism:</p><ul data-path-to-node="29"><li><p data-path-to-node="29,0,0"><span data-path-to-node="29,0,0" data-index-in-node="0" style="font-weight: bolder;">Entry queues lengthen</span>&nbsp;when capital prioritizes security and yield over immediacy.</p></li><li><p data-path-to-node="29,1,0"><span data-path-to-node="29,1,0" data-index-in-node="0" style="font-weight: bolder;">Exit queues lengthen</span>&nbsp;when capital prioritizes liquidity and optionality.</p></li></ul><p data-path-to-node="30">The current state long entry, negligible exit indicates that Ethereum is acting as a&nbsp;<span data-path-to-node="30" data-index-in-node="85" style="font-weight: bolder;">capital sink</span>, absorbing excess ETH into long-duration commitments rather than recycling it through short-term markets.</p><h3 data-path-to-node="31">Principal Insight</h3><p data-path-to-node="32">Ethereum’s validator queue dynamics reveal a market regime defined by patience rather than speed. The combination of rising staking demand, extended entry delays, and negligible unstaking pressure signals a structural shift toward long-term protocol alignment. Capital is not positioning for rapid exits or speculative upside; it is embedding itself into the network’s security layer. In this regime, staking is no longer a yield strategy it is a&nbsp;<span data-path-to-node="32" data-index-in-node="447" style="font-weight: bolder;">statement of conviction</span>.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/DhX1kGQr0xCveUovIg0gQYn7O99L5nBIfn39d1N4.png" type="image/jpeg"/>
                        <category><![CDATA[On-Chain Research]]></category>
                    </item>
                <item>
            <title><![CDATA[The War for Standards: Arbitrum Orbit vs. the Optimism Superchain]]></title>
            <link>https://www.base58labs.com/research/the-war-for-standards-arbitrum-orbit-vs-the-optimism-superchain-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-war-for-standards-arbitrum-orbit-vs-the-optimism-superchain-1</guid>
            <pubDate>Thu, 22 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractThe Layer 2 landscape has entered a post-scaling era. Transaction throughput and blockspace availability are no longer the primary bottlenecks; standards and coordination are. As rollups become cheap and abundant, competitive advantage shifts from individual chain performance to the ability...]]></description>
            <content:encoded><![CDATA[<h2 data-start="314" data-end="327">Abstract</h2><p data-start="329" data-end="655">The Layer 2 landscape has entered a post-scaling era. Transaction throughput and blockspace availability are no longer the primary bottlenecks; standards and coordination are. As rollups become cheap and abundant, competitive advantage shifts from individual chain performance to the ability to organize ecosystems at scale.</p><p data-start="657" data-end="1214">Base58 Labs views the current Arbitrum–Optimism divergence not as a contest between two Layer 2s, but as a structural conflict between two incompatible standards. Arbitrum Orbit represents a model of vertical sovereignty, optimized for customization and performance isolation. The Optimism Superchain represents horizontal standardization, optimized for shared infrastructure, unified liquidity, and institutional composability. This paper examines how these competing standards shape developer behavior, institutional adoption, and long-term capital flows.</p><hr data-start="1216" data-end="1219" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="1221" data-end="1262">1. The Commoditization of Blockspace</h2><p data-start="1264" data-end="1532">Launching a rollup is no longer a defensible moat. Rollup-as-a-Service providers have reduced deployment costs to near zero, and execution performance across major stacks has converged to a point where marginal differences in TPS or gas costs are no longer decisive.</p><p data-start="1534" data-end="1748">In this environment, blockspace itself has become a commodity. Value no longer accrues to the fastest chain, but to the coordination layer that defines how chains interoperate, share liquidity, and enforce rules.</p><p data-start="1750" data-end="2029">Base58 Labs frames the current market as a transition from&nbsp;<span data-start="1809" data-end="1830" style="font-weight: bolder;">chain competition</span>&nbsp;to&nbsp;<span data-start="1834" data-end="1858" style="font-weight: bolder;">standard competition</span>. The winning platforms will not be those with the most transactions, but those whose standards become defaults for developers, institutions, and infrastructure providers.</p><hr data-start="2031" data-end="2034" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="2036" data-end="2075">2. Two Standards, Two Philosophies</h2><p><img src="data:image/png;base64,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data-filename="Philosophies.png" style="width: 989px;"><br></p><p data-start="2077" data-end="2222">From this perspective, Arbitrum and Optimism are no longer competing directly. They are solving different problems with incompatible assumptions.</p><h3 data-start="2224" data-end="2279">The Superchain Thesis: Horizontal Standardization</h3><p data-start="2281" data-end="2579">The Optimism Superchain is built around a single core belief: fragmentation is the enemy of financial infrastructure. By enforcing a shared codebase, shared sequencing assumptions, and a unified communication layer, the Superchain seeks to collapse multiple Layer 2s into a single logical system.</p><p data-start="2581" data-end="2858">The value proposition is not performance, but predictability. If multiple chains behave identically at the protocol level, liquidity can move with minimal friction, tooling can be reused without modification, and institutions can reason about risk once instead of repeatedly.</p><p data-start="2860" data-end="3201">This is why the Superchain has proven attractive to entities like Base, where compliance, operational simplicity, and reliability outweigh the benefits of bespoke customization. In Base58 Labs’ view, the Superchain is not optimizing for developers who want maximum freedom; it is optimizing for financial actors who want minimum uncertainty.</p><hr data-start="3203" data-end="3206" style="border-top: 1px solid rgb(255, 255, 255);"><h3 data-start="3208" data-end="3252">The Orbit Thesis: Vertical Sovereignty</h3><p data-start="3254" data-end="3525">Arbitrum Orbit takes the opposite approach. Rather than enforcing a single standard, it maximizes optionality. Developers can launch chains with custom gas tokens, bespoke execution environments, and dedicated throughput, while still anchoring security to Arbitrum One.</p><p data-start="3527" data-end="3859">This model is well-suited for applications where isolation is a feature, not a bug. Games, high-throughput consumer apps, and enterprise deployments often prefer deterministic performance and full control over their economic parameters. Orbit provides these benefits without forcing developers into a shared execution environment.</p><p data-start="3861" data-end="4100">However, sovereignty comes at a cost. Each customized chain increases ecosystem heterogeneity, raising integration overhead and diluting shared liquidity. Orbit scales applications vertically, but it does not inherently scale coordination.</p><hr data-start="4102" data-end="4105" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="4107" data-end="4178">3. Standardization vs. Customization as an Institutional Trade-off</h2><p data-start="4180" data-end="4292">From an institutional perspective, the distinction between these models is not ideological; it is operational.</p><p data-start="4294" data-end="4562">Institutions favor standards because standards compress risk. Shared bridges, shared sequencing assumptions, and common execution semantics reduce the surface area for failure. Audits, compliance processes, and internal risk models can be reused rather than rebuilt.</p><p data-start="4564" data-end="4823">Customization, by contrast, introduces bespoke risk. While it enables performance and flexibility, it requires institutions to underwrite unique operational assumptions for each deployment. For many financial use cases, this overhead outweighs the benefits.</p><p data-start="4825" data-end="5074">Base58 Labs observes that this is why standardization tends to dominate financial infrastructure, while customization thrives in application-layer innovation. The Superchain behaves like a financial rail. Orbit behaves like an application substrate.</p><hr data-start="5076" data-end="5079" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="5081" data-end="5121">4. Base as the Institutional Signal</h2><p data-start="5123" data-end="5321">Base represents a critical inflection point in this debate. It is not merely another Layer 2; it is the first rollup to combine retail-scale distribution with institutional governance constraints.</p><p data-start="5323" data-end="5550">By selecting the OP Stack, Coinbase implicitly endorsed standardization over optimization. This decision was not driven by performance metrics, but by the need for predictability, composability, and long-term maintainability.</p><p data-start="5552" data-end="5849">Base58 Labs interprets this as a signal: when real-world financial actors deploy at scale, they choose standards that minimize coordination cost, even at the expense of technical expressiveness. This dynamic favors horizontal ecosystems over vertically customized ones for core financial activity.</p><hr data-start="5851" data-end="5854" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="5856" data-end="5893">5. Market Structure Implications</h2><p data-start="5895" data-end="5953">Rather than converging, the market is likely to bifurcate.</p><ul data-start="5955" data-end="6295"><li data-start="5955" data-end="6135"><p data-start="5957" data-end="6135"><span data-start="5957" data-end="5985" style="font-weight: bolder;">Financial infrastructure&nbsp;</span>payments, DeFi primitives, identity, settlement will gravitate toward standardized environments where liquidity and risk can be shared efficiently.</p></li><li data-start="6136" data-end="6295"><p data-start="6138" data-end="6295"><span data-start="6138" data-end="6171" style="font-weight: bolder;">Application-driven ecosystems&nbsp;</span>gaming, social, enterprise workflows will continue to favor sovereign chains optimized for specific performance profiles.</p></li></ul><p data-start="6297" data-end="6520">This is not a winner-take-all contest. It is a separation of concerns. Attempting to evaluate Arbitrum and Optimism as substitutes misses the structural reality that they are defining different categories of infrastructure.</p><p data-start="6522" data-end="6699">For investors and builders, the relevant question is not which chain has higher TPS, but which standard developers and institutions are implicitly committing to when they build.</p><hr data-start="6701" data-end="6704" style="border-top: 1px solid rgb(255, 255, 255);"><h2 data-start="6706" data-end="6721">Conclusion</h2><p data-start="6723" data-end="6939">The Layer 2 wars are no longer about scaling blockspace; they are about defining the rules of coordination. Arbitrum Orbit and the Optimism Superchain represent two coherent but divergent answers to this challenge.</p><p data-start="6941" data-end="7181">Base58 Labs does not view this divergence as fragmentation, but as specialization. Standards emerge not because they are technically superior, but because actors are willing to accept their constraints in exchange for reduced uncertainty.</p><p></p><p data-start="7183" data-end="7464">The long-term winners will be those who understand where standardization creates leverage and where sovereignty remains essential. In the next phase of Ethereum’s evolution, the most valuable asset will not be a faster chain, but a standard that others are willing to build around.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/zBXNrL7FdWl5wiLsOkMvYBHECYCMzEKCGRuonjTe.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[EIP-8025 and the Unbundling of Ethereum Block Verification: Optional Execution Proofs as an Architectural Safety Valve]]></title>
            <link>https://www.base58labs.com/research/eip-8025-and-the-unbundling-of-ethereum-block-verification-optional-execution-proofs-as-an-architectural-safety-valve-1</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/eip-8025-and-the-unbundling-of-ethereum-block-verification-optional-execution-proofs-as-an-architectural-safety-valve-1</guid>
            <pubDate>Wed, 21 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractEIP-8025 proposes a subtle but important shift in how Ethereum blocks can be verified. Rather than requiring every validator to locally execute transactions via an execution-layer client, the proposal introduces an optional path: validating execution correctness through externally generated...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="12">Abstract</h3><p data-path-to-node="13">EIP-8025 proposes a subtle but important shift in how Ethereum blocks can be verified. Rather than requiring every validator to locally execute transactions via an execution-layer client, the proposal introduces an optional path: validating execution correctness through externally generated proofs. From the perspective of Base58 Labs, this is not primarily a scalability upgrade, but an architectural unbundling. It separates who executes from who verifies, creating flexibility in validator design without altering Ethereum’s core consensus guarantees.</p><h3 data-path-to-node="14">1. The Structural Problem: Verification Cost Is Becoming Elastic</h3><p data-path-to-node="15">Ethereum’s long-term roadmap assumes higher throughput, larger blocks, and more complex execution environments. While these changes increase the network’s expressive power, they also make one assumption increasingly fragile: that every validator can afford to fully execute every block.</p><p data-path-to-node="16">Execution-layer validation is not just a software dependency. It implies:</p><ul data-path-to-node="17"><li><p data-path-to-node="17,0,0">Sustained CPU availability</p></li><li><p data-path-to-node="17,1,0">Increasing memory pressure</p></li><li><p data-path-to-node="17,2,0">Bandwidth costs that scale with block complexity</p></li></ul><p data-path-to-node="18">As gas limits rise, the marginal cost of verification rises even if consensus logic remains unchanged. Over time, this risks narrowing the set of economically viable validators.</p><h3 data-path-to-node="19">2. EIP-8025 as a Design Choice, Not a Mandate</h3><p data-path-to-node="20">EIP-8025 does not attempt to replace execution-layer validation. Instead, it introduces an optional verification pathway. Validators may continue operating exactly as they do today, or they may choose to verify blocks by checking execution proofs distributed over the consensus-layer network.</p><p data-path-to-node="21">This distinction matters. Because execution proofs are optional:</p><ul data-path-to-node="22"><li><p data-path-to-node="22,0,0">The proposal does not redefine block validity</p></li><li><p data-path-to-node="22,1,0">Consensus safety does not depend on universal adoption</p></li><li><p data-path-to-node="22,2,0">The network can experiment without protocol-level risk</p></li></ul><p data-path-to-node="23">From an architectural standpoint, EIP-8025 functions as a pressure release valve, not a hard dependency.</p><h3 data-path-to-node="24">3. Separating Execution From Trust</h3><p data-path-to-node="25">The most important implication of EIP-8025 is conceptual. It acknowledges that executing a block and trusting that execution occurred correctly are not the same task.</p><p data-path-to-node="26">Under this model:</p><ul data-path-to-node="27"><li><p data-path-to-node="27,0,0">Some nodes specialize in execution and proof generation</p></li><li><p data-path-to-node="27,1,0">Other nodes specialize in consensus participation and proof verification</p></li><li><p data-path-to-node="27,2,0">Validators retain agency over which role they assume</p></li></ul><p data-path-to-node="28">This separation mirrors patterns already visible in modern distributed systems, where specialization improves resilience rather than undermining it.</p><h3 data-path-to-node="29">4. Why This Matters for Validator Diversity</h3><p data-path-to-node="30">One of Ethereum’s persistent challenges is maintaining validator diversity as the protocol grows more demanding. If verification cost scales faster than average hardware improvements, decentralization erodes quietly rather than catastrophically.</p><p data-path-to-node="31">Optional execution proofs change the economics. As shown in the chart below, while legacy validation costs scale linearly (or exponentially) with complexity, proof verification costs remain nearly constant.</p><p data-path-to-node="32"><img 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data-filename="load.png" style="width: 989px;"><i data-path-to-node="32" data-index-in-node="43"><br></i></p><p data-path-to-node="32"><i data-path-to-node="32" data-index-in-node="43">Figure 1. Validator Resource Load vs. Block Complexity. The red line illustrates the increasing burden on legacy nodes as block complexity rises. The cyan line represents the constant cost profile of EIP-8025 proof verification, ensuring validator viability even under high-throughput conditions.</i></p><p data-path-to-node="33">This means:</p><ul data-path-to-node="34"><li><p data-path-to-node="34,0,0">Verification cost becomes closer to constant, not elastic</p></li><li><p data-path-to-node="34,1,0">Hardware requirements decouple from gas limits</p></li><li><p data-path-to-node="34,2,0">Running a validator becomes viable across a wider range of environments</p></li></ul><p data-path-to-node="35">From the Base58 Labs perspective, this is less about performance and more about long-term accessibility.</p><h3 data-path-to-node="36">5. A Safe Path for zk-Based Execution</h3><p data-path-to-node="37">EIP-8025 also creates a non-disruptive environment to test zk-based execution proofs in production-like conditions. Because the consensus layer only checks the presence and validity of proofs without relying on them for safety failure modes are contained.</p><p data-path-to-node="38">This is a critical design principle:</p><ul data-path-to-node="39"><li><p data-path-to-node="39,0,0">New cryptographic systems are introduced as advisory, not authoritative</p></li><li><p data-path-to-node="39,1,0">Adoption can be incremental and reversible</p></li><li><p data-path-to-node="39,2,0">Risk is localized rather than systemic</p></li></ul><p data-path-to-node="40">In practice, this allows Ethereum to explore advanced execution verification without binding its security model to immature tooling.</p><h3 data-path-to-node="41">6. What EIP-8025 Is Not</h3><p data-path-to-node="42">It is important to clarify what this proposal does not attempt to do:</p><ul data-path-to-node="43"><li><p data-path-to-node="43,0,0">It does not eliminate execution-layer clients</p></li><li><p data-path-to-node="43,1,0">It does not reduce the need for honest execution somewhere in the network</p></li><li><p data-path-to-node="43,2,0">It does not claim immediate scalability gains</p></li></ul><p data-path-to-node="44">Instead, it redefines where complexity must live and where it does not.</p><h3 data-path-to-node="45">Conclusion</h3><p data-path-to-node="46">EIP-8025 represents a shift in how Ethereum thinks about verification. By making execution proofs optional, the protocol acknowledges that validator sustainability is as important as validator correctness.</p><p data-path-to-node="47">From the perspective of Base58 Labs, the proposal’s real value lies in its restraint. It introduces flexibility without coercion, experimentation without fragility, and architectural optionality without consensus risk. Over time, this kind of design choice may prove essential in preserving Ethereum’s decentralization as the network continues to scale.</p><p data-path-to-node="48"><span data-path-to-node="48" data-index-in-node="0" style="font-weight: bolder;">Reference</span></p><ul data-path-to-node="49"><li><p data-path-to-node="49,0,0">Ethereum Improvement Proposal 8025:&nbsp;<response-element class="" ng-version="0.0.0-PLACEHOLDER"><link-block _nghost-ng-c1050194962="" class="ng-star-inserted"><a _ngcontent-ng-c1050194962="" target="_blank" rel="noopener" externallink="" _nghost-ng-c3482252164="" jslog="197247;track:generic_click,impression,attention;BardVeMetadataKey:[[&quot;r_abcf9fd4ea8c8734&quot;,&quot;c_03a15b0baf234056&quot;,null,&quot;rc_128b65cd713cbb6e&quot;,null,null,&quot;en&quot;,null,1,null,null,1,0]]" href="https://eips.ethereum.org/EIPS/eip-8025" class="ng-star-inserted" data-hveid="0" decode-data-ved="1" data-ved="0CAAQ_4QMahgKEwjpz5eqm4qSAxUAAAAAHQAAAAAQ_QI">https://eips.ethereum.org/EIPS/eip-8025</a></link-block></response-element></p></li></ul>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/2s7DPrSfF0PVS9iU58I8ZYkHPfIKYy818k7ePM0K.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Hybrid State Machine: Bridging Latency and Truth]]></title>
            <link>https://www.base58labs.com/research/the-hybrid-state-machine-bridging-latency-and-truth</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-hybrid-state-machine-bridging-latency-and-truth</guid>
            <pubDate>Tue, 20 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractThe scaling landscape has historically forced a binary choice: Sequenced Rollups, which offer low-latency execution but isolated state (L2 islands), or Based Rollups, which offer synchronous composability but suffer from L1 latency constraints. This creates a fracture in capital efficiency l...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="7"><b data-path-to-node="7" data-index-in-node="0">Abstract</b></h3><p data-path-to-node="8">The scaling landscape has historically forced a binary choice: <b data-path-to-node="8" data-index-in-node="63">Sequenced Rollups</b>, which offer low-latency execution but isolated state (L2 islands), or <b data-path-to-node="8" data-index-in-node="152">Based Rollups</b>, which offer synchronous composability but suffer from L1 latency constraints. This creates a fracture in capital efficiency liquidity is either fast and fragmented, or unified and slow.
Vitalik Buterin’s recent proposal to combine preconfirmations with based rollups introduces a <b data-path-to-node="8" data-index-in-node="447">Hybrid State Machine</b>. By partitioning the slot time into a "Sequenced Phase" (Fast Agency) and a "Based Phase" (Global Settlement), this architecture attempts to reconcile the "Right to Act" with the "Right to Compose." This paper analyzes the structural implications of this hybrid model on execution determinism and liquidity unification.</p><h3 data-path-to-node="9"><b data-path-to-node="9" data-index-in-node="0">1. The Latency-Composability Trade-off</b></h3><p data-path-to-node="10">In distributed systems, <b data-path-to-node="10" data-index-in-node="24">Distance is Time</b>.</p><ul data-path-to-node="11"><li><p data-path-to-node="11,0,0"><b data-path-to-node="11,0,0" data-index-in-node="0">Sequenced Rollups</b> prioritize <b data-path-to-node="11,0,0" data-index-in-node="29">Local Time</b>. An offchain mechanism (sequencer) determines ordering, offering latency far lower than Ethereum L1. However, this local time is asynchronous with L1. An atomic trade between Uniswap (L1) and an L2 DEX is impossible because the states do not observe each other simultaneously.</p></li><li><p data-path-to-node="11,1,0"><b data-path-to-node="11,1,0" data-index-in-node="0">Based Rollups</b> prioritize <b data-path-to-node="11,1,0" data-index-in-node="25">Global Time</b>. The ordering of transactions is determined by L1. This aligns the clocks of L1 and L2, enabling synchronous composability. The cost is latency: users must wait for L1 block times to confirm an action.</p></li></ul><p data-path-to-node="12">Base58 Labs views this not as a feature war, but as a <b data-path-to-node="12" data-index-in-node="54">physics problem</b>: How do we allow capital to move at the speed of the sequencer, yet settle with the finality of the L1?</p><h3 data-path-to-node="13"><b data-path-to-node="13" data-index-in-node="0">2. The Hybrid Architecture: Partitioning the Slot</b></h3><p data-path-to-node="14">The proposed solution uses <b data-path-to-node="14" data-index-in-node="27">Time Partitioning</b> within a single slot. The mechanism operates as a timing game played by the sequencer:</p><ol start="1" data-path-to-node="15"><li><p data-path-to-node="15,0,0"><b data-path-to-node="15,0,0" data-index-in-node="0">The Sequenced Phase (Low Latency):</b> For the majority of the slot, the sequencer issues regular sequenced blocks requiring a certificate. This preserves the high-frequency User Experience (UX) expected of modern L2s.</p></li><li><p data-path-to-node="15,1,0"><b data-path-to-node="15,1,0" data-index-in-node="0">The Slot-Ending Block (The Handover):</b> Close to the slot's end, the sequencer releases a special block. This block signals that it is valid to build a based block on top of it.</p></li><li><p data-path-to-node="15,2,0"><b data-path-to-node="15,2,0" data-index-in-node="0">The Based Phase (Synchronous Composability):</b> In this final window, anyone can build "Based Blocks". These blocks interact directly with L1 state, allowing for atomic actions across layers.</p><p data-path-to-node="15,2,0"><img 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FAUhBoAAAAAAEBREGoAAAAAAABFQagBAAAAAAAUBaEGAAAAAABQFIQaAAAAAABAURBqAAAAAAAARUGoAQAAAAAAFAWhBgAAAAAAUBSEGgAAAAAAQFEQagAAAAAAAEVBqAEAAAAAABQFoQYAAAAAAFAUhBoAAAAAAEBREGoAAAAAAABFQagBAAAAAAAUBaEGAAAAAABQFIQaAAAAAABAURBqAAAAAAAARUGoAQAAAAAAFAWhBgAAAAAAUBSEGgAAAAAAQFEQagAAAAAAAEVBqAEAAAAAABQFoQYAAAAAAFAUhBoAAAAAAEBREGoAAAAAAABFQagBAPAT+e1vf5uFCxde7278V5gxY0ZaW1tTU1Nzvbty3U1ELW699dZs3LhxAns12rx589La2npNjzERfkwtWltbc9NNN425X7HUYiyTJk1Ka2trZs+ePeFtNzc3p7W1Na2trfn1r3894e2P13AfxvvZAgBw7ZVUVFRcuN6dAAAoVgsXLszatWtHbf/444/z0UcfjdhWVVWV/v7+DA4O/lTdm1CLFi3KLbfckhtuuCFJ8qc//WlC29+4cWOmTp16yee6u7vz4osvFh6XlJSkqqoqvb29uXDhp//v7MUXpHt7e3Py5Mns2LEjp06dmtDjLFy4MHfdddcVaz1WLdasWZOqqqq89dZbl22jrKws5eXl6evrm5B+X0ppaWkqKyvT09NzzY4xEcaqxcaNG/P555+nra1t1HOtra155513cvDgwSse4z+9FpWVlbnjjjsyd+7cVFZW5uzZs9m/f38++eSTUftWV1enr68vQ0NDE9qH8vLyVFRUZOnSpWlsbMzf/va3CW1/2KxZs7JixYrMmDEjFy5cyKlTp/LRRx+lvb09yXfvL0mee+65cX22l9Pc3Jybb775mr0PAID/JeXXuwMAAMWuv78/L7300qht39fb2/tTdemaKC8vz6FDh9LR0ZHFixdPePuvvPJKSku/m0i8Zs2a9Pf3Z/v27Uky6oLphQsXrvsF4S1btuTw4cOpqqrKypUr89BDD+Xll1/O+fPnf9J+TEQtBgcHr3nYNjQ0dN0/s/FQi+S+++5LWVlZ/u///i+9vb2ZPn16brzxxkvue63ex8DAQAYGBi75XTpRamtrs2HDhrS1teW9995LeXl5GhoaCkFGcu3eHwAAP5xQAwBgAlzpwtfTTz+d2traJMnmzZuzf//+Ec9PnTo1a9euzQ033JCTJ0/mxIkTufnmmwszEy71C99L/SK8tbU1W7ZsyZw5c/Kzn/0sg4OD2bp1aw4ePJiSkpIsX748ixYtyqRJk3Ly5Mls27Ytp0+fHvd73LNnT5KMuYRWZWVlysrKcu7cuXG3nWTEL+MHBwczMDAwqq6TJ0/Os88+W3j8wgsv5OzZs4XHDz/8cPr6+jJ79uwcP3483377bZqamtLW1pbdu3cnyYTUIknOnz+fnp6e9PT05L333suzzz6b+vr6fPPNN2lsbMzy5ctTV1eX0tLSnDhxItu3b8+ZM2cKr6+pqckzzzyTt956K0uWLMmsWbNy/vz5vPPOO5k2bdqIGUDDM0OOHj2a1157bVy1WLNmTZqamka1sWvXrkItFixYkHvvvTfJ6Nkww5YsWZKlS5emuro6nZ2d+eCDD3Ls2LER7X7wwQe56aabMmPGjLS3t2fTpk2Fz3PmzJl59NFHC/v/4Q9/GNH+7Nmz86tf/SqbNm3KihUrUlVVlQMHDmTr1q2FfcYaI1fS1NSUpUuX5uWXXx713LJlyzJnzpy89tprY9bi4plEd955Z+68884kyauvvjqiHjU1NXnkkUeuWS3GUl9fnxUrVuSGG25IeXl5Tp06lQ8//DAnTpwY1+srKirS0NCQ119/vTBbobu7O19//fWI/X7/+98XQsjv1yAZ+7woKyvL6tWrc9NNN+XcuXP57LPP0tLSMuo8vpKysrKsXLky8+fPT1lZWY4fP55t27aN+/WNjY3p7e3Nrl27Ctt+yGyrK42R5ubm3H777YV9h8fhvn37smXLlqs+FgAAQg0AgGvun//8Z0pLS/PUU09d8vl169ZlcHAwr7zySqZPn57Vq1f/4Fkdy5cvz+eff55du3ZlypQpI7YvWLAgmzdvztmzZ9PU1JQNGzbkpZdeysDAwA861uXcf//9aWhoGHXBdiKcO3cuzz//fOrq6vLwww9fcp8LFy7kzTffzKOPPprPPvss7777btatW1e4kH8tajH8urKysiTfLVmzb9++tLe358KFC1mxYkUefPDBUTN6kmTlypVpa2vL+++/n7q6ugwNDeXAgQM5cuRI5s+fnxUrVhRed/EMgrFqsX379nz00UdpaWnJpEmTsnnz5iQjZxEdPHgwzz//fBYtWjQiABk2Z86crFq1Klu3bs3x48ezZMmSrF+/Pi+88MKIGSk///nP895776W/vz/r16/PsmXL8uGHHyZJ2tvb8/zzz6exsfGSS7UNa2pqyttvv51p06bl/vvvz9dff53Dhw8n+XFj5MSJE6mtrU15efmoz7e+vr5wsX+sWgzPJHr88cezd+/efPHFF0kyapmqa12LsVRVVeXw4cPZsWNH+vv784tf/CIPPvhg/vrXv47r/B6eqdLY2Jhjx45ddnm3v/zlL5k0aVKefvrpy7Z1pVo0Nzdn9uzZeeONNzI0NHTFelzO3XffnWnTpuXtt99OX19fli1blvXr1+cf//jHuJal6+/vT1VVVerr69PR0XHVx0/GHiNtbW354osvsnTp0sydO7cQSk709y4AwP8SNwoHAPiRKioq8rvf/W7Ev6qqqsLzfX196enpueRFtrq6usycOTPbt29PZ2dnDhw4kEOHDv3gvhw/fjxtbW3p6urK0aNHc/To0ZSVleW2227Ltm3bcvTo0XR3d2fnzp1Jkp/97Gc/+FjXS09PzxXv/XD06NF0dHSkt7c3R44cyZEjR1JRUZGqqqprUovy8vKsXLky/f39hV+279+/P/v27UtnZ2fOnDmT3bt3p7a2tjBj52IHDhzIvn370t3dnUOHDuXkyZMZHBxMT09PITgYnhHy/aWtrlSL/v7+9PT0ZGBgoLDc0fDjYcPHudwSP4sXL87XX3+dffv2paurKx988EEGBgZyyy23jNhv//79OXbsWE6ePJmDBw+mvr6+8Nzw8lhjLcu1e/fudHZ25uDBgzl9+nShjR87Rs6cOZP+/v7CvWBWr16dGTNmJPku1Bj+zMaqxfA4HhoaKswiGn78U9ViPA4fPpw9e/bk1KlT6e7uzo4dO1JZWZmZM2eO6/VDQ0PZvn17lixZkueeey733XdfFixYkJKSkhH79fb2jhksXakWixYtyieffJLjx4+nvb09n3766bjfY/LdjJiFCxdm8+bNaW9vT1dXVyEYHG+9vvrqqxw7diyPP/54nnzyyaxatapwnozXWGNk+Fzp7+8vfP5XOs8AABibmRoAAD9Sf39//v73v4/YNt4bLtfW1mZoaCidnZ2FbZ2dnZddv34s318CZvgY5eXleeCBB0ZsLysru+yNuX+M4V8iXy/DsxmGf3E+/LisrCzV1dUTVot169blwoULKS8vT3d3dzZt2lS4yDt16tSsWLEiN95444iAq6KiYlQ7x48fv6rj/pRqa2tHLHF24cKFdHZ2jqpVV1dX4e++vr5UVlZe9bG6u7sv2cZEjJH29vbU19ent7c3CxYsyLlz59LT05MpU6aMe1mm8bqWtRiPqqqqrFixIg0NDamqqiqEEZc69y5n7969OXjwYObOnZvZs2fn7rvvzqJFi/L666+PawbEsMvVYtKkSamqqhqx5NvVLv82ffr0lJSU5IknnhixvbS0NFOnTi2EVVcyNDSUN998M9OnT09jY2MaGxvz2GOP5f3338/evXvH1Y/xjhEAACaOUAMAYAJcfBHyerrSL8DfeuutfPvttyO2jTd8+W9w8S/NJ6IWO3bsyOHDh9PX1zeq7g8++GDOnTuXzZs3p6enJzU1NfnlL395yXZ+6huLXwvfn60wEW18f2bAjzEcagwNDeXTTz9NQ0NDOjo60tXVNeFj4HrXYu3atamurs7777+fs2fPpqSk5LJL311JX19fvvzyy3z55Zdpa2vLU089ldmzZ+fo0aPjbmMiajFW+6+88sqo41ztzb1Pnz6d06dPp62tLXfccUeWL18+7lADAICfnuWnAACuo66urpSWlqaurq6w7eK/k+8uepeX///folx8r4zxHmNgYCCTJ09Od3f3iH/X4oJ6dXV1ampqJrzdiTCRtTh37twlX1dZWZm6urr861//yvHjx9PV1ZVJkyb9oP4ODQ396Iv7P6aN7u7uTJ8+vfC4pKQkdXV1P2mIN54xMpYTJ06kvr4+DQ0N2b9/f0pLS9PQ0PCDZmlMxGdyLc2aNSt79uzJN998k66urquaoXE5XV1dGRwcnJC2ku++03p7e0ecWxf/fbGBgYHCvWoudvr06ZSUlKSysnLUWP4x96s4c+bMJd9nf3//iO/hYeMdI//p5w0AQDERagAAXEPDSx5VV1enpKQkkyZNSnV1dWEZls7Ozpw4cSItLS2pq6vL/Pnz09jYOKKNjo6O1NTUFNaJX7p06VX1YXBwMG1tbbnzzjtz8803p6amprCkzNVcHK6urs6MGTMyZcqUlJSUZMaMGZkxY0ZKS0f+l/Lee+/NM888c1V9HK+KiooR9auqqkp1dfW4L7ZOVC2upK+vL729vVm4cGFqamoyZ86cNDc3/6C2urq6Ul5ennnz5qWsrGxErcdbi66urtTX12fatGkpKysbcWG1srKy8JrS0tLCuTp8EfmLL77IvHnz0tTUlNra2qxatSrl5eX56quvxv0ehs/54WBn+BiXukB8KeMZI2Npb29PTU1NamtrC/ebaWpqGhFqjFWLYd3d3WlsbCzco+Vq/NhajMeZM2cyf/781NbWZubMmVm1atVVLRmVJI888kihjbq6uqxevToDAwOFepWXl6e6urqwtNpw7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style="width: 1020.66px;" data-filename="Synchronous.png"><br></p></li></ol><h3 data-path-to-node="16"><b data-path-to-node="16" data-index-in-node="0">3. Synchronous Composability as a Capital Right</b></h3><p data-path-to-node="17">The defining breakthrough here is <b data-path-to-node="17" data-index-in-node="34">Synchronous Composability</b>.
In the "Based Phase," a transaction can perform actions using both L1 and L2 liquidity directly. If one leg of the trade fails, the entire bundle including the L2 block reverts.</p><p data-path-to-node="18">From a Base58 perspective, this restores <b data-path-to-node="18" data-index-in-node="41">Unified Execution Rights</b>.
Capital is no longer trapped on an L2 island, waiting for a bridge message to propagate. For a brief window in every slot, the L2 becomes a direct extension of the L1 execution environment. This eliminates the "execution risk" of cross-domain arbitrage, converting probabilistic hops into deterministic atomic bundles.</p><h3 data-path-to-node="19"><b data-path-to-node="19" data-index-in-node="0">4. Structural Risks: Reversion and Timing</b></h3><p data-path-to-node="20">This architecture introduces new execution constraints:</p><ul data-path-to-node="21"><li><p data-path-to-node="21,0,0"><b data-path-to-node="21,0,0" data-index-in-node="0">Revert Dependency:</b> The system loses sovereignty. This design is only compatible with L2s willing to revert if the L1 reverts. The L2 is no longer an independent timeline; it is tethered to L1 chaos.</p></li><li><p data-path-to-node="21,1,0"><b data-path-to-node="21,1,0" data-index-in-node="0">The Timing Game:</b> The sequencer must release the slot-ending block early enough for builders to act, but late enough to minimize the high-latency period. This creates a new form of "Latency Arbitrage" where the sequencer optimizes the boundary between speed and composability.</p></li></ul><h3 data-path-to-node="22"><b data-path-to-node="22" data-index-in-node="0">5. Base58 Analysis: The Convergence of State</b></h3><p data-path-to-node="23">We previously argued that "Execution Selects Capital." This proposal refines that selection mechanism.</p><ul data-path-to-node="24"><li><p data-path-to-node="24,0,0"><b data-path-to-node="24,0,0" data-index-in-node="0">Retail flow</b> will likely inhabit the <b data-path-to-node="24,0,0" data-index-in-node="36">Sequenced Phase</b>, prioritizing speed and UX.</p></li><li><p data-path-to-node="24,1,0"><b data-path-to-node="24,1,0" data-index-in-node="0">Institutional/Solver flow</b> will dominate the <b data-path-to-node="24,1,0" data-index-in-node="44">Based Phase</b>, prioritizing atomic composability and vast liquidity access.</p></li></ul><p data-path-to-node="25">This creates a <b data-path-to-node="25" data-index-in-node="15">Dual-Regime Market</b> within a single chain. The winner is not the fastest trader, but the system that can transition capital seamlessly between the "Fast/Isolated" state and the "Slow/Unified" state.</p><h3 data-path-to-node="26"><b data-path-to-node="26" data-index-in-node="0">Core Finding</b></h3><p data-path-to-node="27">Vitalik’s proposal admits that we cannot beat the speed of light, but we can engineer around it. By slicing time into <b data-path-to-node="27" data-index-in-node="118">Agency (Sequenced)</b> and <b data-path-to-node="27" data-index-in-node="141">Truth (Based)</b>, the Hybrid Rollup offers a pragmatic path to unification. For Base58 Labs, this confirms that the future of execution is not about choosing between L1 and L2, but about <b data-path-to-node="27" data-index-in-node="325">managing the transition between them.<br><br><b data-path-to-node="5" data-index-in-node="88">Reference:</b> <response-element class="" ng-version="0.0.0-PLACEHOLDER"><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><!----><link-block _nghost-ng-c2543347729="" class="ng-star-inserted"><!----><!----><a _ngcontent-ng-c2543347729="" target="_blank" rel="noopener" externallink="" _nghost-ng-c2290250478="" jslog="197247;track:generic_click,impression,attention;BardVeMetadataKey:[[&quot;r_78e129440de5676e&quot;,&quot;c_03a15b0baf234056&quot;,null,&quot;rc_85e40a46660063e1&quot;,null,null,&quot;en&quot;,null,1,null,null,1,0]]" href="https://ethresear.ch/t/combining-preconfirmations-with-based-rollups-for-synchronous-composability/23863" class="ng-star-inserted" data-hveid="0" decode-data-ved="1" data-ved="0CAAQ_4QMahgKEwj83typ3paSAxUAAAAAHQAAAAAQwBU">Vitalik Buterin: Combining preconfirmations with based rollups</a></link-block></response-element></b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/ms88ENebaJR85GXYbknMTHR9uiJC4U8oGyxWvU24.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[L2 Sequencer Dynamics: Navigating Opaque Order Flow]]></title>
            <link>https://www.base58labs.com/research/l2-sequencer-dynamics-navigating-opaque-order-flow</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/l2-sequencer-dynamics-navigating-opaque-order-flow</guid>
            <pubDate>Mon, 19 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[1. Introduction: The Black Box of OrderingIn Layer 1 blockchains like Ethereum, the pending transaction pool is public. It is a visible battlefield.However, in Layer 2 networks (Optimism, Base, Arbitrum), the transaction ordering process is controlled by a centralized component called the Sequencer....]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="15" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">1. Introduction: The Black Box of Ordering</h3><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">In Layer 1 blockchains like Ethereum, the pending transaction pool is public. It is a visible battlefield.</p><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">However, in Layer 2 networks (Optimism, Base, Arbitrum), the transaction ordering process is controlled by a centralized component called the Sequencer.</p><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">This Sequencer acts as a "Black Box." It receives transactions, orders them according to proprietary logic, and then submits the batch to L1.</p><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">For the uninitiated, this opacity is a risk. For Base58 Labs, it is a solvable puzzle. This report outlines our methodology for navigating this opaque order flow.</p><h3 data-path-to-node="18" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">2. First-Come-First-Served (FCFS) vs. Priority Auctions</h3><p data-path-to-node="19" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Different L2s employ different ordering rules.</p><ul data-path-to-node="20" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="20,0,0" style="line-height: 1.15 !important;"><b data-path-to-node="20,0,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Arbitrum:</b> Strictly First-Come-First-Served (FCFS). Speed and latency are the only variables.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="20,1,0" style="line-height: 1.15 !important;"><b data-path-to-node="20,1,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">OP Stack (Base/Optimism):</b> Introduces <b data-path-to-node="20,1,0" data-index-in-node="37" style="line-height: 1.15 !important; margin-top: 0px !important;">Priority Gas Auctions (PGA)</b>. Economic efficiency determines placement.</p></li></ul><p data-path-to-node="21" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The naive trader sends a transaction and hopes for the best. Base58 Labs utilizes <b data-path-to-node="21" data-index-in-node="82" style="line-height: 1.15 !important; margin-top: 0px !important;">"Sequencer Profiling."</b> We continuously probe the sequencer with micro-transactions to map its sensitivity to gas price adjustments.</p><p data-path-to-node="22" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><img 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style="width: 1020.66px;" data-filename="L2 Sequencer Dynamics Navigating Opaque Order Flow base58labs.png"><br></p><p data-path-to-node="23" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The chart above reveals the <b data-path-to-node="23" data-index-in-node="28" style="line-height: 1.15 !important; margin-top: 0px !important;">"Priority Threshold."</b> Below a certain fee (0.5 Gwei in this simulation), inclusion is probabilistic and unreliable. Above the threshold, inclusion becomes <b data-path-to-node="23" data-index-in-node="183" style="line-height: 1.15 !important; margin-top: 0px !important;">deterministic</b>. We do not guess the gas fee; we pay the mathematically optimal price to guarantee "Top-of-Block" execution.</p><h3 data-path-to-node="24" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">3. Defensive Positioning: Avoiding Adversarial Algorithms</h3><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The goal of understanding the sequencer is not just to be fast, but to be safe.</p><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">"Adversarial Flow" refers to predatory algorithms (often called sandwich bots) that lurk in the sequencer's queue to exploit user slippage.</p><p data-path-to-node="26" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">If our systems detect a high probability of predatory interference (e.g., a pending large buy order), we utilize <b data-path-to-node="26" data-index-in-node="113" style="line-height: 1.15 !important; margin-top: 0px !important;">"Private RPC Endpoints"</b> or <b data-path-to-node="26" data-index-in-node="140" style="line-height: 1.15 !important; margin-top: 0px !important;">"Direct Sequencer Peering"</b> on L2. This bypasses the public gossip network, delivering our transaction directly to the Sequencer's private ingestion port.</p><ul data-path-to-node="27" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="27,0,0" style="line-height: 1.15 !important;"><b data-path-to-node="27,0,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Public Path:</b> Visible to adversarial actors <span class="math-inline" data-math="\rightarrow" data-index-in-node="43" style="line-height: 1.15 !important; margin-top: 0px !important;">$\rightarrow$</span> Risk of execution degradation.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="27,1,0" style="line-height: 1.15 !important;"><b data-path-to-node="27,1,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Base58 Path:</b> Direct pipe to Sequencer <span class="math-inline" data-math="\rightarrow" data-index-in-node="38" style="line-height: 1.15 !important; margin-top: 0px !important;">$\rightarrow$</span> <b data-path-to-node="27,1,0" data-index-in-node="50" style="line-height: 1.15 !important; margin-top: 0px !important;">Atomic Execution.</b></p></li></ul><h3 data-path-to-node="28" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">4. The Future: Decentralized Sequencers</h3><p data-path-to-node="29" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The current centralized model is temporary. As L2s move toward "Shared Sequencers" (like Espresso or Astria), the game will shift from "Profiling" to "Consensus Optimization."</p><p data-path-to-node="30" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Base58 Labs is already building infrastructure for this shift. We are running testnet nodes for shared sequencing layers to ensure that when the architecture changes, our execution edge remains absolute.</p><h3 data-path-to-node="31" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">5. Conclusion</h3><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The Sequencer is the heartbeat of an L2. Those who treat it as a black box are gambling. Those who reverse-engineer its dynamics control the flow of value.</p><p style="padding-top: 0px; padding-bottom: 0px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Base58 Labs does not extract value from the network; we secure our value through superior understanding of the network's physics.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/JTKhOC5v8tstNnDFgFBz2BTD8wZog7E7wKGVy0nH.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[Signal Over Noise: Constructing the Predictive Alpha Engine]]></title>
            <link>https://www.base58labs.com/research/signal-over-noise-constructing-the-predictive-alpha-engine</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/signal-over-noise-constructing-the-predictive-alpha-engine</guid>
            <pubDate>Sun, 18 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Abstract
The digital asset market is expanding in scale but fragmenting in structure. The proliferation of Layer 2 rollups and alternative Layer 1 networks has transformed liquidity from a unified pool into a distributed topology of isolated venues. While this fragmentation increases complexity for...]]></description>
            <content:encoded><![CDATA[<h2 data-start="470" data-end="481">Abstract</h2>
<p data-start="482" data-end="1071">The digital asset market is expanding in scale but fragmenting in structure. The proliferation of Layer 2 rollups and alternative Layer 1 networks has transformed liquidity from a unified pool into a distributed topology of isolated venues. While this fragmentation increases complexity for users, it also introduces persistent price incoherence across execution environments. This paper examines why liquidity fragmentation is a structural feature of modern blockchain systems and outlines how Base58 Research captures alpha by operating across these temporal and spatial discontinuities.</p>
<hr data-start="1073" data-end="1076">
<h2 data-start="1078" data-end="1133">1. Liquidity Fragmentation as a Structural Condition</h2>
<p data-start="1134" data-end="1372">In a theoretically efficient market, identical assets should converge to a single price across all venues. In practice, blockchain networks are asynchronous systems with independent block production, execution latency, and state finality.</p>
<p data-start="1374" data-end="1443">As a result, price discovery occurs locally before it becomes global.</p>
<p data-start="1445" data-end="1721">A liquidation event on one execution environment may immediately impact local prices while remaining invisible to other networks for several seconds or minutes. During this interval, the same asset can trade at meaningfully different prices across Layer 1 and Layer 2 systems.</p>
<p data-start="1723" data-end="1964">Bridging latency transforms these discrepancies from theoretical arbitrage into practically inaccessible opportunities for most participants. Capital cannot be repositioned fast enough to respond, causing temporary inefficiencies to persist.</p>
<p data-start="1966" data-end="2054">This condition is not an anomaly. It is a direct consequence of decentralized execution.</p>
<hr data-start="2056" data-end="2059">
<h2 data-start="2061" data-end="2119">2. Temporal Friction and the Limits of Reactive Capital</h2>
<p data-start="2120" data-end="2259">We define <strong data-start="2130" data-end="2151">temporal friction</strong> as the gap between the emergence of price information and the physical ability of capital to respond to it.</p>
<p data-start="2261" data-end="2457">For most market participants, capital is reactive. Funds must be bridged, swapped, or approved before execution can occur. By the time these steps complete, the market state has already converged.</p>
<p data-start="2459" data-end="2534">Temporal friction converts observable inefficiencies into unreachable ones.</p>
<p data-start="2536" data-end="2675">From a systems perspective, this is not a failure of traders, but a limitation imposed by asynchronous settlement and cross-domain latency.</p>
<hr data-start="2677" data-end="2680">
<h2 data-start="2682" data-end="2738">3. Pre-Positioned Liquidity as a Predictive Mechanism</h2><p><img src="data:image/png;base64,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style="width: 1020.66px;" data-filename="Transport.png"><br></p>
<p data-start="2739" data-end="2877">Base58 Research addresses temporal friction by maintaining pre-positioned liquidity across multiple execution environments simultaneously.</p>
<p data-start="2879" data-end="3030">Rather than attempting to move capital faster, the system operates under the assumption that capital must already be present at the point of execution.</p>
<p data-start="3032" data-end="3130">This architecture enables coordinated, multi-venue actions without reliance on real-time bridging:</p>
<ul data-start="3132" data-end="3393">
<li data-start="3132" data-end="3212">
<p data-start="3134" data-end="3212"><strong data-start="3134" data-end="3148">Detection:</strong> Monitor cross-venue price divergence across supported networks.</p>
</li>
<li data-start="3213" data-end="3298">
<p data-start="3215" data-end="3298"><strong data-start="3215" data-end="3229">Execution:</strong> Simultaneously transact using local liquidity pools on each network.</p>
</li>
<li data-start="3299" data-end="3393">
<p data-start="3301" data-end="3393"><strong data-start="3301" data-end="3319">Normalization:</strong> Rebalance inventory asynchronously when network conditions are favorable.</p>
</li>
</ul>
<p data-start="3395" data-end="3496">This approach treats cross-chain execution as a coordination problem rather than a transport problem.</p>
<hr data-start="3498" data-end="3501">
<h2 data-start="3503" data-end="3565">4. Scaling Fragmentation and the Persistence of Dislocation</h2>
<p data-start="3566" data-end="3693">As the number of active execution environments increases, the number of potential cross-venue relationships grows non-linearly.</p>
<p data-start="3695" data-end="3730">Each additional network introduces:</p>
<ul data-start="3731" data-end="3836">
<li data-start="3731" data-end="3768">
<p data-start="3733" data-end="3768">Independent latency characteristics</p>
</li>
<li data-start="3769" data-end="3803">
<p data-start="3771" data-end="3803">Distinct liquidity distributions</p>
</li>
<li data-start="3804" data-end="3836">
<p data-start="3806" data-end="3836">Localized liquidation dynamics</p>
</li>
</ul>
<p data-start="3838" data-end="4035">Simultaneously, the growth of derivative assets, restaking mechanisms, and synthetic liquidity further complicates price discovery. Synchronization across all venues becomes increasingly difficult.</p>
<p data-start="4037" data-end="4150">From a structural standpoint, fragmentation does not trend toward resolution. It compounds with ecosystem growth.</p>
<hr data-start="4152" data-end="4155">
<h2 data-start="4157" data-end="4207">5. Strategy Neutrality Across Execution Domains</h2>
<p data-start="4208" data-end="4300">Base58 Research does not depend on the dominance of any single chain or rollup architecture.</p>
<p data-start="4302" data-end="4482">The system is designed to operate at boundaries rather than within ecosystems. Its performance is driven by divergence itself, not by the success or failure of individual networks.</p>
<p data-start="4484" data-end="4631">As liquidity migrates, fragments, or concentrates, the architecture adapts by reallocating internal inventory rather than rewriting strategy logic.</p>
<p data-start="4633" data-end="4715">In this model, fragmentation is not a risk factor it is the operating environment.</p>
<hr data-start="4717" data-end="4720">
<h2 data-start="4722" data-end="4736">Core Thesis</h2>
<p data-start="4737" data-end="5201">Liquidity fragmentation is an emergent property of decentralized execution, not a temporary inefficiency. Asynchronous settlement and cross-domain latency create persistent windows of price divergence that cannot be accessed by reactive capital. Predictive systems built on pre-positioned liquidity transform these temporal gaps into executable opportunities. In a multi-chain economy, alpha is generated not by speed of movement, but by presence before execution.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/w33LLlrwY1R3GmUGGrE5mcPESlQQx6J6nZ4YOVJ5.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[Case Study: The 12ms Edge]]></title>
            <link>https://www.base58labs.com/research/case-study-the-12ms-edge</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/case-study-the-12ms-edge</guid>
            <pubDate>Fri, 16 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractIn the arena of high-frequency decentralized finance (DeFi), speed is not merely an advantage it is the only variable that matters. While retail investors analyze historical charts, the Base58 Black Box Engine operates in the chaotic vacuum of the Mempool (Memory Pool), identifying and captu...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">In the arena of high-frequency decentralized finance (DeFi), speed is not merely an advantage it is the only variable that matters. While retail investors analyze historical charts, the <b data-path-to-node="11" data-index-in-node="186">Base58 Black Box Engine</b> operates in the chaotic vacuum of the <b data-path-to-node="11" data-index-in-node="248">Mempool</b> (Memory Pool), identifying and capturing value before it is even finalized on the blockchain.</p><p data-path-to-node="12">This report dissects the <b data-path-to-node="12" data-index-in-node="25">Standard Operational Schema</b> of our Flash Loan Arbitrage Module. We demonstrate how our proprietary algorithms leverage <b data-path-to-node="12" data-index-in-node="144">Atomic Execution</b> to deploy millions of dollars in capital, capture <b data-path-to-node="12" data-index-in-node="211">deterministic spreads</b> (formerly <i data-path-to-node="12" data-index-in-node="243">risk-free</i>), and settle profits all within a single block time of <b data-path-to-node="12" data-index-in-node="308">12 milliseconds</b>.</p><p data-path-to-node="13">This is not speculation. This is physics applied to finance.</p><h3 data-path-to-node="14">1. The Setup: Detecting the "Spatial" Inefficiency</h3><p data-path-to-node="15">Markets are never perfectly efficient. Between a "Buy" order on Uniswap and a corresponding price update on Curve, there exists a microscopic fracture in time and price. We define this as <b data-path-to-node="15" data-index-in-node="188">Spatial Inefficiency</b>.
Most trading bots react to price changes after they occur. Base58 anticipates them.</p><h4 data-path-to-node="16">The Detection Mechanism</h4><p data-path-to-node="17">Our <b data-path-to-node="17" data-index-in-node="4">Mempool Scanners</b> monitor pending transactions across 12 different blockchains simultaneously. <i data-path-to-node="17" data-index-in-node="98">(Note: Specific node endpoints are redacted for security.)</i></p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0"><b data-path-to-node="18,0,0" data-index-in-node="0">Trigger Event:</b> A large "Sell" order is detected in the mempool for ETH/USDC on Exchange A.</p></li><li><p data-path-to-node="18,1,0"><b data-path-to-node="18,1,0" data-index-in-node="0">Prediction:</b> Our engine calculates that this sell pressure will momentarily depress the price by <b data-path-to-node="18,1,0" data-index-in-node="96">0.85%</b> relative to the global average.</p></li><li><p data-path-to-node="18,2,0"><b data-path-to-node="18,2,0" data-index-in-node="0">Action:</b> The Black Box instantly constructs a counter-transaction to exploit this gap before the original trade is even mined.</p></li></ul><blockquote data-path-to-node="19"><p data-path-to-node="19,0">"We do not predict the future. We read the pending present."</p></blockquote><h3 data-path-to-node="20">2. The Execution: Anatomy of an Atomic Transaction</h3><p data-path-to-node="21">To capture this spread without exposing user funds to market volatility, we utilize <b data-path-to-node="21" data-index-in-node="84">Flash Liquidity</b>. The following breakdown illustrates the logic flow of a typical <b data-path-to-node="21" data-index-in-node="165">$10,000,000 volume</b> transaction executed by our system.</p><p data-path-to-node="22"><b data-path-to-node="22" data-index-in-node="0">Log ID:</b> <code data-path-to-node="22" data-index-in-node="8">[REDACTED]-SEQ-99</code> | <b data-path-to-node="22" data-index-in-node="28">Logic Type:</b> Triangular Flash Arbitrage</p><ul data-path-to-node="23"><li><p data-path-to-node="23,0,0"><b data-path-to-node="23,0,0" data-index-in-node="0">Step 1: Optimistic Borrowing (The Leverage)</b></p><ul data-path-to-node="23,0,1"><li><p data-path-to-node="23,0,1,0,0">The bot initiates a Flash Loan request to a major lending protocol (e.g., Aave V3 or Balancer).</p></li><li><p data-path-to-node="23,0,1,1,0"><b data-path-to-node="23,0,1,1,0" data-index-in-node="0">Capital Deployed:</b> $10,000,000 USDC</p></li><li><p data-path-to-node="23,0,1,2,0"><b data-path-to-node="23,0,1,2,0" data-index-in-node="0">Collateral Required:</b> $0.00 (Infinite Leverage via Atomicity)</p></li></ul></li><li><p data-path-to-node="23,1,0"><b data-path-to-node="23,1,0" data-index-in-node="0">Step 2: Instant Acquisition (The Entry)</b></p><ul data-path-to-node="23,1,1"><li><p data-path-to-node="23,1,1,0,0">The borrowed capital is routed to <b data-path-to-node="23,1,1,0,0" data-index-in-node="34">Exchange A</b>, where the price is temporarily depressed.</p></li><li><p data-path-to-node="23,1,1,1,0"><b data-path-to-node="23,1,1,1,0" data-index-in-node="0">Latency:</b> The transaction is routed through our <b data-path-to-node="23,1,1,1,0" data-index-in-node="47">Private Relay Network</b> to bypass public congestion.</p></li></ul></li><li><p data-path-to-node="23,2,0"><b data-path-to-node="23,2,0" data-index-in-node="0">Step 3: Arbitrage Capture (The Exit)</b></p><ul data-path-to-node="23,2,1"><li><p data-path-to-node="23,2,1,0,0">In the exact same logic flow, the asset is sold on <b data-path-to-node="23,2,1,0,0" data-index-in-node="51">Exchange B</b> at the higher market price.</p></li><li><p data-path-to-node="23,2,1,1,0"><b data-path-to-node="23,2,1,1,0" data-index-in-node="0">Outcome:</b> The spread (0.85%) is captured as gross profit.</p></li></ul></li><li><p data-path-to-node="23,3,0"><b data-path-to-node="23,3,0" data-index-in-node="0">Step 4: Atomic Settlement</b></p><ul data-path-to-node="23,3,1"><li><p data-path-to-node="23,3,1,0,0">The original loan ($10,000,000) plus the protocol fee is returned to the lending pool.</p></li><li><p data-path-to-node="23,3,1,1,0"><b data-path-to-node="23,3,1,1,0" data-index-in-node="0">Net Profit:</b> The remaining difference is sent to the Base58 Staking Pool.</p></li></ul></li></ul><h3 data-path-to-node="24">3. The Safety Architecture: Why It Is "Mathematically Deterministic"</h3><p data-path-to-node="25">This is the most critical concept for our liquidity providers. How can a trade be guaranteed? The answer lies in the <b data-path-to-node="25" data-index-in-node="117">EVM (Ethereum Virtual Machine) Atomicity</b>.</p><p data-path-to-node="26">In traditional finance, if a market crashes while you are holding a position, you lose money. In the Base58 Protocol, the entire sequence (Step 1 to Step 4) is coded into a <b data-path-to-node="26" data-index-in-node="173">Single Atomic Transaction</b>.</p><h4 data-path-to-node="27">The Revert Mechanism</h4><p data-path-to-node="28">If, for any reason slippage, network congestion, or price shifts the final profit calculation at Step 4 is <b data-path-to-node="28" data-index-in-node="107">negative</b> or zero:</p><ol start="1" data-path-to-node="29"><li><p data-path-to-node="29,0,0">The Smart Contract triggers a <b data-path-to-node="29,0,0" data-index-in-node="30">REVERT</b> function.</p></li><li><p data-path-to-node="29,1,0">The Flash Loan is cancelled as if it never happened.</p></li><li><p data-path-to-node="29,2,0">The trade is erased from history.</p></li></ol><ul data-path-to-node="30"><li><p data-path-to-node="30,0,0"><b data-path-to-node="30,0,0" data-index-in-node="0">Best Case:</b> We generate substantial yield from the spread.</p></li><li><p data-path-to-node="30,1,0"><b data-path-to-node="30,1,0" data-index-in-node="0">Worst Case:</b> The transaction fails, and we pay a negligible gas fee.</p></li><li><p data-path-to-node="30,2,0"><b data-path-to-node="30,2,0" data-index-in-node="0">Principal Risk:</b> <b data-path-to-node="30,2,0" data-index-in-node="16">Nullified.</b> (The trade does not exist if it loses money.)</p></li></ul><blockquote data-path-to-node="31"><p data-path-to-node="31,0">"We only execute when the math guarantees a win. If the equation does not balance, the trade does not exist."</p></blockquote><h3 data-path-to-node="32">4. Technical Superiority: The 12ms Edge</h3><p data-path-to-node="33">Why does Base58 succeed where open-source bots fail?</p><p data-path-to-node="34"><img 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style="width: 1020.66px;" data-filename="The 12ms Edge Anatomy of Deterministic Atomic Arbitrage.png"><br></p><ul data-path-to-node="35"><li><p data-path-to-node="35,0,0"><b data-path-to-node="35,0,0" data-index-in-node="0">Hardware Colocation:</b> Our validator nodes are geographically colocated with major mining pools, reducing physical latency by nanoseconds.</p></li><li><p data-path-to-node="35,1,0"><b data-path-to-node="35,1,0" data-index-in-node="0">Obfuscated Logic:</b> Our contract bytecode is obfuscated to prevent reverse-engineering. While others play checkers on-chain, we play chess in the dark.</p></li><li><p data-path-to-node="35,2,0"><b data-path-to-node="35,2,0" data-index-in-node="0">Cross-Chain Nexus:</b> We do not limit ourselves to one chain. Our <b data-path-to-node="35,2,0" data-index-in-node="63">Vector Bridge</b> allows us to arbitrage price gaps between Layer 1 and Layer 2 seamlessly.</p></li></ul><h3 data-path-to-node="36">Conclusion: Scalable Alpha for the Few</h3><p data-path-to-node="37">This case study represents the <b data-path-to-node="37" data-index-in-node="31">standard operational capability</b> of the Base58 Engine. While the market obsesses over speculation, we extract value from the friction of the market infrastructure itself.</p><p data-path-to-node="38">We do not need a bull market to generate yield. We only need volatility. Your capital is not used to gamble. It is the fuel for this high-frequency engine.</p><p data-path-to-node="39"><b data-path-to-node="39" data-index-in-node="0">Stake with Science.</b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/3t19qF6gbcs2sI5BRLOAyuBeT1J51co4FCOznqoA.png" type="image/jpeg"/>
                        <category><![CDATA[Algorithmic Alpha]]></category>
                    </item>
                <item>
            <title><![CDATA[The Liquidity Vacuum: Why Hard Capital Determines Survival in a Crash]]></title>
            <link>https://www.base58labs.com/research/the-liquidity-vacuum-why-hard-capital-determines-survival-in-a-crash</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-liquidity-vacuum-why-hard-capital-determines-survival-in-a-crash</guid>
            <pubDate>Thu, 15 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Abstract
In decentralized markets, liquidity is often assumed to be abundant due to the availability of on-demand credit mechanisms such as flash loans. This assumption holds in stable conditions but breaks down under systemic stress. During rapid market dislocations, external liquidity sources ret...]]></description>
            <content:encoded><![CDATA[<h2 data-start="146" data-end="220"><span style="color: rgb(255, 255, 255); font-size: 2rem;">Abstract</span></h2>
<p data-start="256" data-end="849">In decentralized markets, liquidity is often assumed to be abundant due to the availability of on-demand credit mechanisms such as flash loans. This assumption holds in stable conditions but breaks down under systemic stress. During rapid market dislocations, external liquidity sources retreat simultaneously, creating a vacuum where only pre-positioned capital remains deployable. This paper explains why Base58 Research relies on staked capital as internal inventory and why hard capital not credit is the decisive factor in capturing dislocation-driven opportunities during market crashes.</p>
<hr data-start="851" data-end="854">
<h2 data-start="856" data-end="903">1. The Limits of Credit in Crisis Conditions</h2>
<p data-start="904" data-end="1215">In calm or bullish market regimes, liquidity appears elastic. Capital can be borrowed instantly, spreads are narrow, and counterparty risk is largely abstracted away. Flash loans exemplify this environment: large amounts of capital are temporarily accessible, provided that markets remain liquid and composable.</p>
<p data-start="1217" data-end="1264">During systemic stress, these assumptions fail.</p>
<p data-start="1266" data-end="1591">When price declines accelerate and uncertainty spikes, liquidity providers across decentralized venues withdraw capital to reduce exposure. Lending pools contract, utilization limits are reached, bridges experience congestion, and protocol-level safeguards activate. The result is a rapid contraction of borrowable liquidity.</p>
<p data-start="1593" data-end="1842">Credit-based strategies depend on the continued solvency and availability of external pools. When those pools shrink or halt, such strategies lose the ability to operate not due to faulty logic, but because the underlying liquidity no longer exists.</p><p data-start="1593" data-end="1842"><img 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" style="width: 1020.66px;" data-filename="Depth.png"><br></p>
<p data-start="1844" data-end="1902">This transition marks the emergence of a liquidity vacuum.</p>
<hr data-start="1904" data-end="1907">
<h2 data-start="1909" data-end="1936">2. Defining Hard Capital</h2>
<p data-start="1937" data-end="2063">Hard capital is liquidity that does not require permission, credit approval, or external solvency at the moment of deployment.</p>
<p data-start="2065" data-end="2365">Staked capital functions as internal inventory: assets that are already under the protocol’s control and can be mobilized immediately, regardless of external market conditions. Unlike borrowed liquidity, hard capital remains available precisely when systemic stress causes other sources to disappear.</p>
<p data-start="2367" data-end="2579">In crisis environments, the distinction is structural rather than tactical. Strategies built on credit require a functioning market. Strategies built on hard capital remain executable when markets partially fail.</p>
<hr data-start="2581" data-end="2584">
<h2 data-start="2586" data-end="2622">3. Why Internal Inventory Matters</h2>
<p data-start="2623" data-end="2868">Market crashes are not defined solely by falling prices; they are characterized by temporary price incoherence across venues. Forced liquidations and one-sided order flow can push decentralized exchange prices far below broader market consensus.</p>
<p data-start="2870" data-end="2925">Capturing these dislocations requires three properties:</p>
<ul data-start="2927" data-end="3148">
<li data-start="2927" data-end="3004">
<p data-start="2929" data-end="3004"><strong data-start="2929" data-end="2943">Immediacy:</strong> Capital must be deployable without negotiation or borrowing.</p>
</li>
<li data-start="3005" data-end="3076">
<p data-start="3007" data-end="3076"><strong data-start="3007" data-end="3021">Certainty:</strong> Execution cannot depend on external pool availability.</p>
</li>
<li data-start="3077" data-end="3148">
<p data-start="3079" data-end="3148"><strong data-start="3079" data-end="3089">Scale:</strong> Position size must be sufficient to absorb forced selling.</p>
</li>
</ul>
<p data-start="3150" data-end="3323">Internal inventory satisfies all three. The size of the staking pool directly determines the protocol’s ability to participate meaningfully during periods of extreme stress.</p>
<p data-start="3325" data-end="3442">In this context, capital is not merely fuel it is the mechanism that allows the system to function when others stall.</p>
<hr data-start="3444" data-end="3447">
<h2 data-start="3449" data-end="3507">4. Dislocation Capture Through Absorptive Market Making</h2><p><img 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style="width: 1020.66px;" data-filename="Dislocation Capture Through Absorptive Market Making.png"><br></p>
<p data-start="3508" data-end="3772">During liquidation cascades, prices temporarily diverge across execution venues. For example, an asset may trade significantly lower on a decentralized venue experiencing forced selling than on centralized or alternative markets reflecting broader price discovery.</p>
<p data-start="3774" data-end="3940">Base58 is designed to engage during these windows by deploying internal capital to absorb forced flow and neutralize exposure through simultaneous offsetting actions.</p>
<p data-start="3942" data-end="4172">The objective is not directional speculation on recovery, but the monetization of temporary dislocation. Exposure duration is intentionally minimized, and execution is structured to reduce reliance on post-trade market conditions.</p>
<p data-start="4174" data-end="4312">Such operations are only feasible when capital is already present and liquid. They cannot be executed using conditional or delayed credit.</p>
<hr data-start="4314" data-end="4317">
<h2 data-start="4319" data-end="4358">5. Risk Posture and Exposure Control</h2>
<p data-start="4359" data-end="4533">A common concern is whether deploying capital during crashes introduces unacceptable downside risk. The system is explicitly designed to avoid prolonged directional exposure.</p>
<p data-start="4535" data-end="4759">Positions are entered and neutralized within tightly bounded execution windows. Capital is not allocated to long-term recovery bets, but to short-lived pricing inefficiencies created by forced selling and impaired liquidity.</p>
<p data-start="4761" data-end="4957">Risk is managed through structure rather than prediction. The protocol does not assume that prices will rebound; it assumes only that extreme dislocations are temporary artifacts of market stress.</p>
<hr data-start="4959" data-end="4962">
<h2 data-start="4964" data-end="4989">6. The Role of Stakers</h2>
<p data-start="4990" data-end="5140">Base58 Research is not a passive intermediary. It operates as a liquidity engine that requires committed capital to function under adverse conditions.</p>
<ul data-start="5142" data-end="5311">
<li data-start="5142" data-end="5218">
<p data-start="5144" data-end="5218">The protocol provides the execution logic, infrastructure, and automation.</p>
</li>
<li data-start="5219" data-end="5311">
<p data-start="5221" data-end="5311">Stakers provide the deployable liquidity that allows the system to act when others cannot.</p>
</li>
</ul>
<p data-start="5313" data-end="5571">This relationship is not symbolic. In environments of maximum fear and maximum constraint, the entity with available capital defines the outcome. Staked assets enable the protocol to participate in moments where credit-based actors are structurally excluded.</p>
<hr data-start="5573" data-end="5576">
<h2 data-start="5578" data-end="5592">Core Thesis</h2>
<p data-start="5593" data-end="6025">Market crashes expose the difference between liquidity that appears abundant and liquidity that is actually deployable. Credit evaporates under stress; hard capital does not. Systems designed to operate in crisis conditions must therefore be built around internal inventory, not borrowed capacity. In the presence of a liquidity vacuum, survival and opportunity are determined by who already holds capital, not by who can borrow it.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/HVoRcZxUMqBq86v6FndV2wVeMEQN7FBTdA2e9rXM.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[Ethereum Staking Is Institutionalizing: From Retail Pools to Professional Validators]]></title>
            <link>https://www.base58labs.com/research/ethereum-staking-is-institutionalizing-from-retail-pools-to-professional-validators</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/ethereum-staking-is-institutionalizing-from-retail-pools-to-professional-validators</guid>
            <pubDate>Wed, 14 Jan 2026 08:39:37 +0000</pubDate>
            <description><![CDATA[AbstractEthereum staking is undergoing a structural transition. What began as a retail- and DeFi-driven participation model is increasingly shifting toward institutional custody, professional validator operators, and centralized exchanges. This change is not the result of a single protocol upgrade o...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9">Abstract</h3><p data-path-to-node="10">Ethereum staking is undergoing a structural transition. What began as a retail- and DeFi-driven participation model is increasingly shifting toward institutional custody, professional validator operators, and centralized exchanges. This change is not the result of a single protocol upgrade or market event, but rather a gradual reallocation of trust, cost sensitivity, and operational preferences. From the perspective of Base58 Labs, the declining dominance of liquid staking pools is not a retreat from decentralization, but a signal that staking is maturing into an infrastructure-grade financial activity.</p><h3 data-path-to-node="11">1. The End of the Retail-Dominated Staking Era</h3><p data-path-to-node="12">In the years immediately following Ethereum’s transition to Proof-of-Stake, staking participation was largely driven by retail users and on-chain capital. Liquid staking protocols (LSTs) lowered the technical barrier to entry, abstracting validator operations and liquidity constraints into simple tokenized representations.</p><p data-path-to-node="13">During this phase, concentration risk became a dominant narrative. The possibility that a single staking pool could approach one-third of all active stake raised concerns that validator-level decisions could translate into systemic network risk. However, this structure was inherently transitional. Liquid staking solved accessibility, not long-term capital preferences.</p><h3 data-path-to-node="14">2. Why Institutions Do Not Stake Like Retail</h3><p data-path-to-node="15">As Ethereum adoption expanded beyond crypto-native users, a new class of participants entered the staking market. Public companies, funds, custodians, and ETF-related entities began accumulating ETH with explicit balance-sheet considerations.</p><p data-path-to-node="16">For these actors, staking is not primarily a liquidity instrument. It is a <b data-path-to-node="16" data-index-in-node="75">yield-bearing infrastructure allocation</b>. This distinction changes everything. From an institutional perspective:</p><ul data-path-to-node="17"><li><p data-path-to-node="17,0,0"><b data-path-to-node="17,0,0" data-index-in-node="0">Operator selection matters more than token liquidity.</b></p></li><li><p data-path-to-node="17,1,0"><b data-path-to-node="17,1,0" data-index-in-node="0">Fee transparency outweighs composability.</b></p></li><li><p data-path-to-node="17,2,0"><b data-path-to-node="17,2,0" data-index-in-node="0">Counterparty accountability is prioritized over protocol abstraction.</b></p></li></ul><p data-path-to-node="18">Liquid staking pools, by design, aggregate operator selection and apply layered fee structures. While effective for retail users, this model conflicts with institutional requirements for direct oversight, predictable cost structures, and bilateral accountability.</p><h3 data-path-to-node="19">3. The Rise of Professional Validator Infrastructure</h3><p data-path-to-node="20">As a result, institutional stake has increasingly flowed toward regulated centralized exchanges with custody guarantees and dedicated validator service providers operating under contractual SLAs. This shift is visible in the steady redistribution of validator share away from generalized pools and toward specialized operators and exchanges.</p><p data-path-to-node="21"><img 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" style="width: 519px;" data-filename="ETH Stakers.png"><i data-path-to-node="21" data-index-in-node="36"><br></i></p><p data-path-to-node="21"><i data-path-to-node="21" data-index-in-node="36">Figure 1. ETH Stakers Distribution. The landscape is diversified beyond single-protocol dominance. While Lido maintains a lead, a significant portion of the network is secured by regulated exchanges (Coinbase, Binance) and institutional-grade node operators (Kiln, Figment, Bitcoin Suisse). Source: Dune Analytics</i></p><p data-path-to-node="22">The chart below visualizes this active redistribution. While some established pools see outflows, capital is actively rotating into specific infrastructure providers and exchanges that meet institutional criteria.</p><p data-path-to-node="23"><img src="data:image/png;base64,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" style="width: 808px;" data-filename="ETH Stakers4.png"><br></p><p data-path-to-node="23">&nbsp;<i data-path-to-node="23" data-index-in-node="37">Figure 2. 1-Month Staking Flows (Top 10). The market is dynamic, with clear winners and losers. Significant inflows into entities like ether.fi and Binance contrast with outflows from others, highlighting that institutional capital actively selects preferred operators rather than passively holding. Source: Dune Analytics</i></p><h3 data-path-to-node="24">4. Staking Yield as a Balance Sheet Primitive</h3><p data-path-to-node="25">Another critical driver is yield normalization. Ethereum staking rewards have stabilized into a range that is meaningful for institutions but not speculative in nature. At approximately low single-digit real yield, staking becomes comparable to <b data-path-to-node="25" data-index-in-node="245">digital treasury management</b> and <b data-path-to-node="25" data-index-in-node="277">long-duration infrastructure exposure</b>.</p><p data-path-to-node="26">In this regime, capital gravitates toward structures that resemble traditional financial operations rather than experimental protocol primitives. The continuous accumulation of staked ETH confirms that this capital is patient and prioritizing long-term security over immediate liquidity.</p><p data-path-to-node="27"><img src="data:image/png;base64,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" style="width: 528px;" data-filename="ETH Stakers5.png"><i data-path-to-node="27" data-index-in-node="37"><br></i></p><p data-path-to-node="27"><i data-path-to-node="27" data-index-in-node="37">Figure 3. Total ETH Staked &amp; Validators Over Time. The unrelenting upward trajectory of total staked ETH illustrates the "Capital Sink" thesis: despite market fluctuations, institutional capital continues to accumulate in the protocol's security layer, treating ETH staking as a long-term balance sheet asset rather than a short-term trade. Source: Dune Analytics</i></p><h3 data-path-to-node="28">5. Decentralization is Changing Form, Not Disappearing</h3><p data-path-to-node="29">A common misinterpretation is that declining liquid staking dominance implies centralization risk. From a systemic perspective, Base58 Labs views the opposite trend.</p><p data-path-to-node="30">Validator diversity is no longer measured only by protocol count, but by <b data-path-to-node="30" data-index-in-node="73">operator specialization, geographic dispersion, and governance separation</b>. Institutional staking fragments stake across many professional entities rather than aggregating it into a single on-chain abstraction. This represents a shift from <i data-path-to-node="30" data-index-in-node="312">protocol-level decentralization</i> to <i data-path-to-node="30" data-index-in-node="347">operator-level decentralization</i>.</p><h3 data-path-to-node="31">Conclusion</h3><p data-path-to-node="32">Ethereum staking is undergoing a quiet but fundamental transformation. Retail abstraction is giving way to institutional intent. Liquid staking pools are yielding dominance not because they have failed, but because the nature of the capital has changed.</p><p data-path-to-node="33">The future of Ethereum security will be shaped less by who simplifies staking, and more by who operates it professionally.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/qIwo4jpFOm3sP18VhHi88dPT7M2iGcrAWzlN3x2M.png" type="image/jpeg"/>
                        <category><![CDATA[On-Chain Research]]></category>
                    </item>
                <item>
            <title><![CDATA[Stress Is Information: Why Extreme Conditions Reveal the True Shape of a System]]></title>
            <link>https://www.base58labs.com/research/stress-is-information-why-extreme-conditions-reveal-the-true-shape-of-a-system</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/stress-is-information-why-extreme-conditions-reveal-the-true-shape-of-a-system</guid>
            <pubDate>Wed, 14 Jan 2026 08:39:34 +0000</pubDate>
            <description><![CDATA[Abstract
Stress functions as an informational regime in which the fundamental structure of a system becomes observable. Under normal operating conditions, equilibrium suppresses signals and masks architectural constraints, creating an illusion of stability. Extreme conditions amplify delay, congest...]]></description>
            <content:encoded><![CDATA[<h1 data-start="280" data-end="375"><span style="color: rgb(255, 255, 255); font-size: 2rem;">Abstract</span></h1>
<p data-start="391" data-end="896">Stress functions as an informational regime in which the fundamental structure of a system becomes observable. Under normal operating conditions, equilibrium suppresses signals and masks architectural constraints, creating an illusion of stability. Extreme conditions amplify delay, congestion, and backpressure, transforming them into disclosure mechanisms that reveal hidden dependencies and limits. A system’s true survivability can only be understood near the point where normal operation breaks down.</p>
<h2 data-start="898" data-end="914">Definitions</h2>
<p data-start="915" data-end="1471">Stress is an operational state in which load or demand approaches the limits of system capacity.<br data-start="1011" data-end="1014">
Visibility refers to the degree to which internal constraints, dependencies, and causal paths can be observed.<br data-start="1124" data-end="1127">
Failure is the cessation of a specific function or the irreversible transition of a process beyond recovery.<br data-start="1235" data-end="1238">
Delay and congestion are neutral informational signals indicating saturation of processing or transport paths.<br data-start="1348" data-end="1351">
Irreversibility denotes the exhaustion of temporal or resource buffers such that prior system states cannot be restored.</p>
<h2 data-start="1473" data-end="1521">Normal Operation as Information Suppression</h2>
<p data-start="1522" data-end="2000">Steady-state performance suppresses structural information by smoothing over internal constraints. When systems operate within average parameters, equilibrium masks causal paths and coupling relationships that determine real behavior. Components appear decoupled or synchronized, not because they are independent, but because excess capacity absorbs tension. Systems optimized solely for average conditions become fragile precisely because their architecture remains unexamined.</p>
<h2 data-start="2002" data-end="2041">Stress as an Information Amplifier</h2>
<p data-start="2042" data-end="2439">Extreme load, congestion, and latency function as disclosure mechanisms rather than anomalies. When capacity is tested, queues, bottlenecks, and backpressure expose the actual flow of logic and resources. Hidden coupling becomes visible only when scarcity forces components to interact. Under stress, architecture ceases to be theoretical and becomes physically observable through its limitations.</p>
<h2 data-start="2441" data-end="2485">Time, Delay, and Causality Under Stress</h2><p><img 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<p data-start="2486" data-end="2875">Stress alters the temporal character of a system by stretching time. As demand increases, delay dominates behavior and breaks assumed ordering. Causality, often implicit during rapid normal operation, becomes explicit only when timing assumptions fail. The collapse of synchronicity reveals which processes are truly sequential, which are parallel, and which depend on deferred resolution.</p>
<h2 data-start="2877" data-end="2913">Liquidity, Queues, and Collapse</h2>
<p data-start="2914" data-end="3317">Liquidity and operational buffers act as temporal shock absorbers that defer informational disclosure. Their depletion separates real flows from illusory ones sustained by excess capacity. Collapse occurs when temporal debt the accumulation of unresolved obligations exceeds total resolution capacity. At this boundary, the true hierarchy of system components becomes visible, determining survivability.</p>
<h2 data-start="3319" data-end="3362">Why Backpressure Is Truth, Not Failure</h2>
<p data-start="3363" data-end="3736">Backpressure and slowdown are visibility responses, not breakdowns. When a system applies backpressure, it explicitly acknowledges its constraints and exposes its boundary conditions. This transition from hidden to overt limits provides high-fidelity information about maximum throughput and processing capacity. Backpressure is therefore a truth signal, not a malfunction.</p>
<h2 data-start="3738" data-end="3796">Simulation, Stress Testing, and the Limits of History</h2>
<p data-start="3797" data-end="4189">Historical data primarily captures steady-state behavior and systematically omits failure modes. Averages conceal extremes, and extremes define structure. Simulation and stress testing are the only reliable methods for observing informational regimes that history has not yet recorded. By inducing stress deliberately, systems can be understood without paying the cost of real-world collapse.</p>
<h2 data-start="4191" data-end="4208">Core Finding</h2>
<p data-start="4209" data-end="4518">Stress is not noise; it is a primary signal. A system’s real architecture its constraints, coupling, and causal dependencies is only observable near its breaking point. Structural understanding and survivability emerge only when the masking effects of normal operation are stripped away by extreme conditions.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/26YhWBohmM3vSULFFtzJcx400Gv98WxhEtcqJWwL.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[SVM vs EVM: A Systems-Level Analysis of Parallel Execution]]></title>
            <link>https://www.base58labs.com/research/svm-vs-evm-a-systems-level-analysis-of-parallel-execution</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/svm-vs-evm-a-systems-level-analysis-of-parallel-execution</guid>
            <pubDate>Mon, 12 Jan 2026 07:00:55 +0000</pubDate>
            <description><![CDATA[Introduction: The Inherent Bottleneck of Serial ExecutionThe Ethereum Virtual Machine (EVM) established the paradigm for on-chain computation, but its foundational design choice a serial, single-threaded execution model imposes a fundamental and architecturally unavoidable bottleneck on throughput....]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="8" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">Introduction: The Inherent Bottleneck of Serial Execution</h3><p data-path-to-node="9" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The Ethereum Virtual Machine (EVM) established the paradigm for on-chain computation, but its foundational design choice a serial, single-threaded execution model imposes a fundamental and architecturally unavoidable bottleneck on throughput. This architecture creates a condition of <b data-path-to-node="9" data-index-in-node="284" style="line-height: 1.15 !important; margin-top: 0px !important;">"Global State Contention,"</b> where all transactions, regardless of their independence, are forced to compete for access to a single, sequentially-updated state machine.</p><p data-path-to-node="10" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">An analysis of the fundamental hardware limitations reveals why this model is unsustainable for high-performance applications. The core constraints are threefold:</p><ol start="1" data-path-to-node="11" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="11,0,0" style="line-height: 1.15 !important;"><b data-path-to-node="11,0,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Computing Power (CPU):</b> A blockchain node cannot dedicate 100% of its CPU to block verification. To maintain a safety margin against Denial-of-Service (DoS) attacks, nodes can only safely allocate a small fraction approximately <b data-path-to-node="11,0,0" data-index-in-node="227" style="line-height: 1.15 !important; margin-top: 0px !important;">5-10%&nbsp;</b>of their CPU to verification. This makes single-threaded performance the ultimate limiting factor.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="11,1,0" style="line-height: 1.15 !important;"><b data-path-to-node="11,1,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Bandwidth Limitations:</b> Real-world bandwidth is significantly lower than advertised speeds due to protocol overhead and peer-to-peer network contention. Simply increasing block sizes is an impractical strategy that would overwhelm consumer-grade internet connections.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="11,2,0" style="line-height: 1.15 !important;"><b data-path-to-node="11,2,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Storage and State Bloat:</b> As a blockchain's state grows, the cost to access it increases non-linearly. Because databases use tree-like structures, a 4x increase in state size could result in a <b data-path-to-node="11,2,0" data-index-in-node="192" style="line-height: 1.15 !important; margin-top: 0px !important;">~6x increase</b> in block verification time due to slower reads per unit of data.</p></li></ol><p data-path-to-node="12" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">These interconnected hardware realities demonstrate that naively increasing gas limits is not a scalable solution. Achieving the throughput required by modern financial systems necessitates a fundamental architectural shift away from serial execution.</p><hr data-path-to-node="13" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important; margin-top: 0px !important;"><h3 data-path-to-node="14" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">Solana's Architectural Approach: Enabling Parallelism</h3><p data-path-to-node="15" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Solana's architecture directly resolves the EVM's Global State Contention by introducing a verifiable clock (PoH) to pre-organize work and a runtime capable of executing that work in parallel.</p><h4 data-path-to-node="16" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">The Foundation: Proof of History (PoH)</h4><p data-path-to-node="17" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The cornerstone of Solana's design is Proof of History (PoH). PoH is not a consensus mechanism but a sequence of computations that provides a cryptographic and verifiable record of the passage of time. It uses a sequential hashing function that runs continuously:</p><div data-path-to-node="18" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important; margin-top: 0px !important;"><div class="math-block" data-math="Hash_n = \text{SHA256}(Hash_{n-1})" style="line-height: 1.15 !important; margin-top: 0px !important;">Hash(n) = SHA256( Hash(n-1) )</div></div><p data-path-to-node="19" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">By periodically recording the output, PoH creates a tamper-resistant, ordered log. Transactions are timestamped by embedding their hash into this sequence, effectively providing the network with a <b data-path-to-node="19" data-index-in-node="197" style="line-height: 1.15 !important; margin-top: 0px !important;">trustless global clock</b> before consensus is even reached.</p><h4 data-path-to-node="20" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">The Transaction Processing Pipeline</h4><p data-path-to-node="21" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Solana's network utilizes a "Leader" node model to transform a chaotic mempool into a deterministic stream.</p><ol start="1" data-path-to-node="22" style="padding-inline-start: 32px; font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;"><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="22,0,0" style="line-height: 1.15 !important;"><b data-path-to-node="22,0,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Sequencing:</b> The Leader executes transactions against the current state and timestamps them via PoH.</p></li><li style="line-height: 1.15 !important; margin-top: 0px !important;"><p data-path-to-node="22,1,0" style="line-height: 1.15 !important;"><b data-path-to-node="22,1,0" data-index-in-node="0" style="line-height: 1.15 !important; margin-top: 0px !important;">Verification:</b> Verifiers execute the same sequence. If their resulting state hash matches the Leader's, they publish confirmations.</p></li></ol><p data-path-to-node="23" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">This Leader-based sequencing is the organizational linchpin that allows the runtime to schedule and execute non-conflicting transactions in parallel.</p><hr data-path-to-node="24" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important; margin-top: 0px !important;"><h3 data-path-to-node="25" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">Achieving Parallel Smart Contract Execution (Sealevel)</h3><p data-path-to-node="26" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The system leverages <b data-path-to-node="26" data-index-in-node="21" style="line-height: 1.15 !important; margin-top: 0px !important;">eBPF (extended Berkeley Packet Filter)</b> bytecode for smart contracts due to its high performance and zero-cost Foreign Function Interface (FFI). This design enables parallelization through <b data-path-to-node="26" data-index-in-node="209" style="line-height: 1.15 !important; margin-top: 0px !important;">batching</b>.</p><p data-path-to-node="27" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">Multiple user programs running concurrently can call the same intrinsic function (e.g., for ECDSA signature verification). The runtime suspends these programs, batches all the calls together, and executes them in parallel on a GPU. This batch-processing model dramatically increases computational throughput.</p><hr data-path-to-node="28" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important; margin-top: 0px !important;"><h3 data-path-to-node="29" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">Deep Analysis: Impact on HFT Systems</h3><p data-path-to-node="30" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The architectural advantages of Solana have direct implications for latency-sensitive applications like High-Frequency Trading (HFT).</p><h4 data-path-to-node="31" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">1. Latency and Finality</h4><p data-path-to-node="32" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The combination of PoH and its consensus model enables <b data-path-to-node="32" data-index-in-node="55" style="line-height: 1.15 !important; margin-top: 0px !important;">"sub-second finality times."</b> For HFT systems, where every millisecond impacts strategy profitability, this represents a critical competitive advantage over systems with multi-minute finality.</p><h4 data-path-to-node="33" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">2. Determinism and Anti-MEV</h4><p data-path-to-node="34" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">PoH provides a deterministic ordering of transactions. Transactions can be constructed to reference a recent PoH hash, cryptographically linking them to a specific point in the ledger's history. This provides a powerful defense against common forms of <b data-path-to-node="34" data-index-in-node="252" style="line-height: 1.15 !important; margin-top: 0px !important;">MEV exploitation</b> (front-running, sandwich attacks) prevalent on serial blockchains, ensuring a fair market microstructure for institutional participants.</p><h4 data-path-to-node="35" style="font-family: &quot;Google Sans&quot;, sans-serif !important; line-height: 1.15 !important;">3. Illustrative Example: Pre-Declared State Access</h4><p data-path-to-node="36" style="font-family: &quot;Google Sans Text&quot;, sans-serif !important; line-height: 1.15 !important;">The ability to execute transactions in parallel is made practical through a strict programming model: transactions must declare <b data-path-to-node="36" data-index-in-node="128" style="line-height: 1.15 !important; margin-top: 0px !important;">every account they intend to read or write</b>. The following Rust code illustrates this principle:</p><p data-path-to-node="36" style="line-height: 1.15 !important;"><img src="data:image/png;base64,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" style="width: 1020.66px;" data-filename="SVM vs EVM A Systems-Level Analysis of Parallel Execution.png"><br></p><h3 data-path-to-node="39">Conclusion</h3><p data-path-to-node="40">The EVM's serial execution model presents an architectural dead-end for applications requiring high throughput. In contrast, Solana's architecture, built on <b data-path-to-node="40" data-index-in-node="157">Proof of History</b> and <b data-path-to-node="40" data-index-in-node="178">Parallel Execution</b>, directly addresses the physical bottlenecks of CPU and bandwidth.</p><p data-path-to-node="41">For Base58 Labs, this parallel processing paradigm is not merely an incremental improvement, but a <b data-path-to-node="41" data-index-in-node="99">foundational prerequisite</b> for building the next generation of algorithmic financial infrastructure.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/KRuhDNIbVcVtvbTEzgcbvelO6VAmlLW7y7Io5VbV.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[RESEARCH RECORD: ASYMMETRIC OBSERVATION IN DISTRIBUTED PACKET-SWITCHED NETWORKS]]></title>
            <link>https://www.base58labs.com/research/research-record-asymmetric-observation-in-distributed-packet-switched-networks</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/research-record-asymmetric-observation-in-distributed-packet-switched-networks</guid>
            <pubDate>Mon, 12 Jan 2026 06:13:17 +0000</pubDate>
            <description><![CDATA[Abstract
The Internet is a distributed system of spatially separated processes that communicate by exchanging independent datagrams across interconnected networks. Observation is asymmetric because each node maintains a private local state and receives delayed messages that establish only a partial...]]></description>
            <content:encoded><![CDATA[<h2 data-start="286" data-end="297">Abstract</h2>
<p data-start="298" data-end="924">The Internet is a distributed system of spatially separated processes that communicate by exchanging independent datagrams across interconnected networks. Observation is asymmetric because each node maintains a private local state and receives delayed messages that establish only a partial ordering of events. Measurement is constrained by Autonomous System business relationships and administrative policies that filter or rate-limit diagnostic traffic at the router control plane. Visibility remains fragmented due to finite measurement vantage points and the practical impossibility of collecting state from every network.</p>
<h2 data-start="926" data-end="940">Definitions</h2>
<ul data-start="941" data-end="1512">
<li data-start="941" data-end="1117">
<p data-start="943" data-end="1117"><strong data-start="943" data-end="966">Happened-Before (→)</strong>: A partial ordering in which event <em data-start="1002" data-end="1005">a</em> precedes <em data-start="1015" data-end="1018">b</em> if they occur in the same process, or if <em data-start="1060" data-end="1063">a</em> is the sending and <em data-start="1083" data-end="1086">b</em> is the receipt of a message.</p>
</li>
<li data-start="1118" data-end="1205">
<p data-start="1120" data-end="1205"><strong data-start="1120" data-end="1134">Concurrent</strong>: Two events are concurrent if neither can causally affect the other.</p>
</li>
<li data-start="1206" data-end="1375">
<p data-start="1208" data-end="1375"><strong data-start="1208" data-end="1234">Autonomous System (AS)</strong>: An independently operated network that participates in interdomain routing under locally defined policy and external business agreements.</p>
</li>
<li data-start="1376" data-end="1512">
<p data-start="1378" data-end="1512"><strong data-start="1378" data-end="1395">Control Plane</strong>: The router subsystem responsible for processing control traffic and generating responses such as TTL-expiry errors.</p>
</li>
</ul>
<h2 data-start="1514" data-end="1529">System Model</h2>
<p data-start="1530" data-end="1773">Processes are physically distinct and have no knowledge of other processes’ local state until a message is received. Message delay is non-negligible relative to the time between local events, preventing system-wide simultaneity as a primitive.</p>
<p data-start="1775" data-end="1946">Packet-switched communication segments information into independently routed datagrams. Delivery is best-effort: datagrams may be discarded without a corresponding report.</p>
<p data-start="1948" data-end="2155">Interdomain routing is policy-driven. Path selection is constrained by local policy and business agreements that are not encoded in packet headers and are not globally observable from a single vantage point.</p>
<h2 data-start="2157" data-end="2182">Asymmetric Observation</h2>
<p data-start="2183" data-end="2359">Node-level visibility is restricted to local event sequences and received messages. The global network cannot be observed directly as a unified object from any single observer.</p>
<p data-start="2361" data-end="2621">Topology and performance observations are vantage-point dependent. Measurements reflect a specific source-to-destination path, not the space of possible paths. Alternate routes and contemporaneous routing decisions remain unobserved unless separately measured.</p>
<p data-start="2623" data-end="2853">Temporal inconsistency arises when external causality exists outside the system’s observable message graph. Events that are causally related in the external world may appear concurrent or reversed under partial ordering and delay.</p>
<p data-start="2855" data-end="3103">Operational opacity follows from administrative controls. Policies such as control-plane rate limiting can suppress diagnostic responses while leaving forwarding behavior unaffected, producing measurements that do not reflect data-plane conditions.</p>
<h2 data-start="3105" data-end="3126">Measurement Limits</h2>
<p data-start="3127" data-end="3299">Protocol filtering and selective response behavior limit hop-by-hop visibility. Missing responses do not imply the absence of forwarding or the absence of a router on-path.</p>
<p data-start="3301" data-end="3540">Inferences about interdomain relationships are underconstrained from the observer’s perspective. Business relationships and routing policy are not directly observable in packet transit and require indirect reconstruction from limited data.</p>
<p data-start="3542" data-end="3735">Global reconstruction is resource-bounded. Complete topology capture would require continuous measurement from every network and every relevant vantage point, which is operationally infeasible.</p>
<p data-start="3737" data-end="3964">Diagnostics are path-specific by construction. Tools reveal identities and round-trip characteristics along one observed route and provide no guarantees about representativeness across time, traffic classes, or alternate paths.</p>
<h2 data-start="3966" data-end="3981">Core Finding</h2>
<p data-start="3982" data-end="4218">Network observation is inherently asymmetric and cannot be global because message delay, partial event ordering, and policy-driven opacity prevent any single vantage point from reconciling the disparate local states of all participants.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/DSYmJ59Xmofe69QvquzEkcmTMoo3ZBvouHR9g9B6.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Bandwidth Is Governable, Latency Is Physical]]></title>
            <link>https://www.base58labs.com/research/bandwidth-is-governable-latency-is-physical</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/bandwidth-is-governable-latency-is-physical</guid>
            <pubDate>Sun, 11 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[Why Ethereum Must Scale Through Volume, Not SpeedIncludes summary of Vitalik Buterin’s recent posting: “Increasing bandwidth is safer than reducing latency”&amp;nbsp;AbstractThis paper articulates Base58 Labs’ position on blockchain scalability specifically why bandwidth expansion is a structurally safe...]]></description>
            <content:encoded><![CDATA[<h3 data-start="216" data-end="271">Why Ethereum Must Scale Through Volume, Not Speed</h3><p data-start="272" data-end="392"><strong data-start="272" data-end="329">Includes summary of Vitalik Buterin’s recent posting:</strong> <em data-start="330" data-end="385">“Increasing bandwidth is safer than reducing latency”</em>&nbsp;</p><hr data-start="394" data-end="397"><h2 data-start="399" data-end="412">Abstract</h2><p data-start="413" data-end="1024">This paper articulates Base58 Labs’ position on blockchain scalability specifically why <strong data-start="501" data-end="524">bandwidth expansion</strong> is a structurally safe and governable scaling vector, whereas <strong data-start="587" data-end="608">latency reduction</strong> is constrained by physics and decentralization economics. Drawing on a recent technical posting by Ethereum co-founder Vitalik Buterin, we argue that Ethereum’s long-term resilience depends on scaling throughput rather than minimizing latency. This distinction shapes the role of Ethereum’s base layer as a global coordination substrate and the necessity of higher-speed layers and localized execution environments.</p><p data-start="1026" data-end="1219">🔗 Summary of Vitalik’s posting: <em data-start="1059" data-end="1114"><a href="https://x.com/VitalikButerin/status/2009158272943599877?s=20" target="_blank">“Increasing bandwidth is safer than reducing latency”</a></em>&nbsp; Ethereum co-founder Vitalik Buterin, Twitter/X, January 8, 2026. <span class="" data-state="closed"></span></p><hr data-start="1221" data-end="1224"><h2 data-start="1226" data-end="1294">1. Latency Is a Physical Constraint, Not an Optimization Target</h2><p data-start="1295" data-end="1728">Latency is often described as a performance metric, but in decentralized systems it is fundamentally limited by the <strong data-start="1411" data-end="1429">speed of light</strong> and the global distribution of nodes. Efforts to dramatically reduce base layer latency assume tight physical concentration, high-grade networking, and favorable economics. When geographic and economic realities are incorporated, such reductions compromise decentralization and validator diversity.</p><p data-start="1730" data-end="2106">Vitalik emphasizes that supporting validators in rural and home environments, ensuring censorship resistance and anonymity, and maintaining economic viability outside major hubs are essential to decentralization. Aggressive latency reduction past a few seconds would inherently favor concentrated infrastructure and undermine these goals. <span class="" data-state="closed"></span></p><p data-start="2108" data-end="2198">From our perspective, this is not an engineering problem but a <strong data-start="2171" data-end="2197">architectural boundary</strong>.</p><hr data-start="2200" data-end="2203"><h2 data-start="2205" data-end="2249">2. Bandwidth Is an Engineering Variable</h2><p data-start="2250" data-end="2669">Bandwidth the capacity to move more information per unit time is not bounded by a single physical constant and can be increased via engineering advances such as peer-to-peer improvements, erasure coding, data availability sampling, and zero-knowledge proofs. These mechanisms allow a network to absorb larger volumes of data while preserving geographic diversity, heterogeneous participation, and censorship resistance.</p><p data-start="2671" data-end="2886">Vitalik notes that technologies like PeerDAS and ZKPs theoretically allow Ethereum to scale “thousands of times compared to the status quo” without sacrificing decentralization. <span class="" data-state="closed"></span></p><p data-start="2888" data-end="3064">Our labs view bandwidth scaling as <em data-start="2923" data-end="2935">governable&nbsp;</em>it can be measured, improved, and balanced against resource constraints without compromising the core value of decentralization.</p><hr data-start="3066" data-end="3069"><h2 data-start="3071" data-end="3108">3. Ethereum as a World Heartbeat</h2><p data-start="3109" data-end="3348">Ethereum is not designed to be a low-latency execution engine analogous to a real-time server. Instead, it functions as a global synchronization layer a <strong data-start="3262" data-end="3281">world heartbeat&nbsp;</strong>that coordinates state and settlement across diverse participants.</p><p data-start="3350" data-end="3487">Vitalik himself states: <em data-start="3374" data-end="3449">“Ethereum is not the world video game server; it is the world heartbeat.”</em> <span class="" data-state="closed"></span></p><p data-start="3489" data-end="3741">A heartbeat is inherently slower than localized processes but provides a reliable rhythm that underpins coordinated action. Imposing ultra-low latency at the base layer conflates system layers that are structurally separated by purpose and constraints.</p><hr data-start="3743" data-end="3746"><h2 data-start="3748" data-end="3810">4. Layered Execution and Locality as Structural Necessity</h2><p data-start="3811" data-end="4031">Applications requiring execution faster than a few seconds such as AI control loops, real-time games, or vehicle swarm coordination cannot be served by a planetary coordination layer without sacrificing decentralization.</p><p data-start="4033" data-end="4393">Vitalik predicts a future where computational agents operate 1000× faster than humans, effectively shrinking the subjective speed of light within local environments. Such agents will naturally require city-level or even building-level execution environments localized chains or rollups that coexist with a planetary layer. <span class="" data-state="closed"></span></p><p data-start="4395" data-end="4482">This layering is not a workaround; it is a <strong data-start="4438" data-end="4481">structural necessity imposed by physics</strong>.</p><hr data-start="4484" data-end="4487"><h2 data-start="4489" data-end="4536">5. Economic Viability and Decentralization</h2><p data-start="4537" data-end="4779">Decentralization must be economically sustainable. If node operators outside major data center hubs receive significantly lower rewards due to latency-biased protocols, validators will migrate toward concentrated locations, eroding diversity.</p><p data-start="4781" data-end="4955">Vitalik warns that if staking outside of major financial centers becomes economically unviable, decentralization will degrade over time. <span class="" data-state="closed"></span></p><p data-start="4957" data-end="5101">We interpret this as a key principle: a decentralized system must be <strong data-start="5026" data-end="5100">economically balanced across geography and infrastructure capabilities</strong>.</p><hr data-start="5103" data-end="5106"><h2 data-start="5108" data-end="5156">6. Bandwidth Over Latency: A Systems Thesis</h2><p data-start="5157" data-end="5263">From our labs’ perspective, the distinction between bandwidth and latency reflects a deeper systems truth:</p><ul data-start="5265" data-end="5573">
<li data-start="5265" data-end="5354">
<p data-start="5267" data-end="5354"><strong data-start="5267" data-end="5280">Bandwidth</strong> can be engineered upward without violating decentralization principles.</p>
</li>
<li data-start="5355" data-end="5427">
<p data-start="5357" data-end="5427"><strong data-start="5357" data-end="5368">Latency</strong> is governed by physics and global diversity constraints.</p>
</li>
<li data-start="5428" data-end="5502">
<p data-start="5430" data-end="5502">Layer 1 must prioritize throughput and inclusivity over minimal delay.</p>
</li>
<li data-start="5503" data-end="5573">
<p data-start="5505" data-end="5573">Higher-speed or localized execution must occur above the base layer.</p>
</li>
</ul><p>


































</p><p data-start="5575" data-end="5718">This thesis aligns with but extends Vitalik’s posting by framing it within a general theory of <strong data-start="5670" data-end="5717">scaling boundaries and systemic constraints</strong>.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/6Mr6KO1nxIGiaeoJrrO1UPwqTkZ0RHPTi5biAHQr.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[The Bridging Latency Wars]]></title>
            <link>https://www.base58labs.com/research/the-bridging-latency-wars</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-bridging-latency-wars</guid>
            <pubDate>Sat, 10 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[1. Introduction: The Asynchronous RealityIn a multi-chain world, &quot;Global Consensus&quot; is a myth. Ethereum (L1), Arbitrum (L2), and Solana operate as independent sovereign states, each with its own internal clock. When capital moves between these states via bridges, it must traverse a chaotic void of a...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="14">1. Introduction: The Asynchronous Reality</h3><p data-path-to-node="15">In a multi-chain world, "Global Consensus" is a myth. Ethereum (L1), Arbitrum (L2), and Solana operate as independent sovereign states, each with its own internal clock. When capital moves between these states via bridges, it must traverse a chaotic void of asynchronous messaging.</p><p data-path-to-node="16">For the retail user, a bridge is a utility. For Base58 Labs, a bridge is a <b data-path-to-node="16" data-index-in-node="75">latency discontinuity</b>.
This report analyzes the microstructure of cross-chain message passing and how we leverage <b data-path-to-node="16" data-index-in-node="189">"State Lag"</b> to execute deterministic arbitrage strategies across asynchronous environments.</p><h3 data-path-to-node="17">2. The Physics of the Latency Gap</h3><p data-path-to-node="18">The fundamental inefficiency of cross-chain bridging is not security, but speed.</p><ul data-path-to-node="19"><li><p data-path-to-node="19,0,0"><b data-path-to-node="19,0,0" data-index-in-node="0">L1 Finality:</b> 12 seconds (Ethereum PoS).</p></li><li><p data-path-to-node="19,1,0"><b data-path-to-node="19,1,0" data-index-in-node="0">Bridge Verification:</b> Varies from minutes (Optimistic) to seconds (ZK).</p></li><li><p data-path-to-node="19,2,0"><b data-path-to-node="19,2,0" data-index-in-node="0">Relayer Propagation:</b> Purely dependent on P2P network topology.</p></li></ul><p data-path-to-node="20">This creates a <b data-path-to-node="20" data-index-in-node="15">"Time Dilation"</b> effect. An asset can be priced at $2,000 on the Source Chain, while the Destination Chain's oracle or AMM is still referencing a price from 10 seconds ago.</p><p data-path-to-node="21"><img 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style="width: 1020.66px;" data-filename="The Bridging Latency Wars zone.png"><br></p><p data-path-to-node="22">As illustrated above, this <b data-path-to-node="22" data-index-in-node="27">"Arbitrage Window"</b> (the green zone) is where the war is fought. It is a period where two conflicting truths exist simultaneously. Base58 Labs does not predict prices; we simply transport the "future" (Source Chain truth) to the "past" (Destination Chain lag) before the bridge relayer arrives.</p><h3 data-path-to-node="23">3. Atomic Settlement in Async Environments</h3><p data-path-to-node="24">The greatest risk in cross-chain arbitrage is <b data-path-to-node="24" data-index-in-node="46">"Atomicity Failure."</b>
If we buy on Chain A and attempt to sell on Chain B, and the bridge transaction gets stuck or reorganized (reorg), we are left with unhedged exposure (Inventory Risk).</p><p data-path-to-node="25">To mitigate this, Base58 Labs deploys a <b data-path-to-node="25" data-index-in-node="40">"Dual-Sided Inventory"</b> model:</p><ol start="1" data-path-to-node="26"><li><p data-path-to-node="26,0,0"><b data-path-to-node="26,0,0" data-index-in-node="0">Pre-positioned Capital:</b> We maintain idle inventory on both chains simultaneously.</p></li><li><p data-path-to-node="26,1,0"><b data-path-to-node="26,1,0" data-index-in-node="0">Atomic Execution:</b> We do not wait for the bridge. When the latency gap opens, we execute <i data-path-to-node="26,1,0" data-index-in-node="88">locally</i> on both chains in the same millisecond.</p></li><li><p data-path-to-node="26,2,0"><b data-path-to-node="26,2,0" data-index-in-node="0">Post-Trade Rebalancing:</b> The bridge is used only for slowly rebalancing our inventory <i data-path-to-node="26,2,0" data-index-in-node="85">after</i> the profit has been secured.</p></li></ol><blockquote data-path-to-node="27"><p data-path-to-node="27,0">"We trade at the speed of light. We rebalance at the speed of the bridge."</p></blockquote><h3 data-path-to-node="28">4. The Relayer Dynamics (Infrastructure Alpha)</h3><p data-path-to-node="29">The hidden layer of this war is the <b data-path-to-node="29" data-index-in-node="36">Relayer Network</b>.
Most bridges rely on off-chain actors (Relayers) to finalize transactions. These relayers are often slow, congested, or susceptible to gas spikes.</p><p data-path-to-node="30">Base58 Labs operates <b data-path-to-node="30" data-index-in-node="21">Proprietary Relayer Nodes</b> for major bridging protocols.</p><ul data-path-to-node="31"><li><p data-path-to-node="31,0,0"><b data-path-to-node="31,0,0" data-index-in-node="0">Public Mempool:</b> Users wait for public relayers (High Latency).</p></li><li><p data-path-to-node="31,1,0"><b data-path-to-node="31,1,0" data-index-in-node="0">Private Relay:</b> We propagate our own cross-chain messages directly to the destination sequencer.</p></li></ul><p data-path-to-node="32">By owning the infrastructure that transmits the message, we effectively own the "Time Zone" difference between the chains.</p><h3 data-path-to-node="33">5. Conclusion</h3><p data-path-to-node="34">In the Bridging Latency Wars, the victor is not the one with the most capital, but the one with the most precise clock.
Base58 Labs views cross-chain fragmentation not as a user experience hurdle, but as a structural opportunity for <b data-path-to-node="34" data-index-in-node="233">Deterministic Latency Arbitrage</b>.</p><p data-path-to-node="35">We bridge the gap not just with tokens, but with information superiority.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/H0QP1O8RWGkKbMZObnK2obtr3g01ktXle5eYiWuo.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[The Microstructure of Base L2: Sequencer Latency and Execution Asymmetry]]></title>
            <link>https://www.base58labs.com/research/the-microstructure-of-base-l2-sequencer-latency-and-execution-asymmetry</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-microstructure-of-base-l2-sequencer-latency-and-execution-asymmetry</guid>
            <pubDate>Fri, 09 Jan 2026 07:35:44 +0000</pubDate>
            <description><![CDATA[1. Introduction: Architectural Trade-Offs and Institutional Risk VectorsAs institutional capital increasingly moves onchain, a rigorous assessment of a blockchain&#039;s underlying architecture its &quot;microstructure&quot; has become critical for effective risk management. The design choices made at the protocol...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">1. Introduction: Architectural Trade-Offs and Institutional Risk Vectors</h3><p data-path-to-node="11">As institutional capital increasingly moves onchain, a rigorous assessment of a blockchain's underlying architecture its "microstructure" has become critical for effective risk management. The design choices made at the protocol level have direct and material consequences that impact fiduciary duties, settlement guarantees, and regulatory reporting capabilities.</p><p data-path-to-node="12">Base has established a significant position in the onchain economy, successfully attracting institutional proofs-of-concept. This engagement underscores its relevance, yet it also necessitates a deeper analysis of its architectural trade-offs.</p><p data-path-to-node="13">This report's central thesis is that Base's adoption of the OP Stack, which prioritizes EVM compatibility and serial execution, creates a fundamentally different risk profile compared to networks like Solana that optimize for parallel execution. This is not a simple performance comparison, but an examination of a design choice that generates distinct <b data-path-to-node="13" data-index-in-node="353">"microstructure risks"</b> for institutional participants.</p><h3 data-path-to-node="14">2. The Sequencer Dilemma: Operational Uncertainty</h3><p data-path-to-node="15">The sequencer is the strategic core of an L2 network. While Base has achieved "Stage 1 Decentralization," its transaction ordering currently remains centralized in a <b data-path-to-node="15" data-index-in-node="166">"Single Sequencer"</b> model.</p><h4 data-path-to-node="16">Opaque Ordering</h4><p data-path-to-node="17">In the absence of a transparent and fully deterministic public mechanism for ordering transactions (such as Solana's Leader Schedule), institutional operators face <b data-path-to-node="17" data-index-in-node="164">"Operational Uncertainty."</b> It becomes challenging to predict with high confidence where a transaction will land within a block. This opacity impacts critical institutional functions:</p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0"><b data-path-to-node="18,0,0" data-index-in-node="0">Predictable Execution:</b> Ensuring time-sensitive transactions are processed without arbitrary delays.</p></li><li><p data-path-to-node="18,1,0"><b data-path-to-node="18,1,0" data-index-in-node="0">Auditable Settlement:</b> Constructing a verifiable audit trail for compliance.</p></li></ul><h3 data-path-to-node="19">3. Execution Asymmetry: State Contention</h3><p data-path-to-node="20">The most critical architectural distinction impacting institutional risk on Base is its <b data-path-to-node="20" data-index-in-node="88">serial execution model</b>. Unlike the parallel processing environment of the Solana Virtual Machine (SVM), Base executes transactions one after another.</p><p data-path-to-node="21">This serial architecture gives rise to a technical bottleneck known as <b data-path-to-node="21" data-index-in-node="71">"State Contention."</b> This occurs when multiple transactions compete to alter the same smart contract state.</p><p data-path-to-node="21"><img 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style="width: 1020.66px;" data-filename="base base58labs.png"><span style="color: rgb(255, 255, 255);">For institutional operators, state contention creates two material operational risks:</span><br></p><ol start="1" data-path-to-node="24"><li><p data-path-to-node="24,0,0"><b data-path-to-node="24,0,0" data-index-in-node="0">Failed Transactions:</b> Even transactions with adequate fees can fail if they attempt to interact with a highly contested contract state. This <b data-path-to-node="24,0,0" data-index-in-node="140">"Inclusion Risk"</b> disrupts automated strategies.</p></li><li><p data-path-to-node="24,1,0"><b data-path-to-node="24,1,0" data-index-in-node="0">Stuck Liquidity:</b> Treasury managers may find assets effectively frozen if attempts to move liquidity are perpetually delayed due to contention.</p><p data-path-to-node="24,1,0"><img 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style="width: 1020.66px;" data-filename="base L2 base58labs.png"><br></p><h3 data-path-to-node="26">4. Conclusion: The Imperative for Defensive Infrastructure</h3><p data-path-to-node="27">This analysis demonstrates that Base's architecture presents a specific set of microstructure risks. Its single sequencer design creates operational uncertainty, while its serial execution model exposes operators to inclusion risk.</p><p data-path-to-node="28">For institutional participants, the verdict is clear: successful operation on Base is contingent upon the use of <b data-path-to-node="28" data-index-in-node="113">"Defensive Infrastructure."</b></p><p data-path-to-node="29">This refers to a specialized stack of tooling designed explicitly to overcome the network's inherent uncertainties. Such infrastructure must focus on ensuring high-priority transaction inclusion and mitigating the operational risks of execution failure. Ultimately, the primary challenge for institutions on Base is not extracting profit, but <b data-path-to-node="29" data-index-in-node="343">"Navigating Uncertainty"</b> through resilient engineering.</p></li></ol>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/IAURAekLHiaZVUUP8IfLRXLOUoRhuCOdvLOIFDQF.png" type="image/jpeg"/>
                        <category><![CDATA[Market Structure]]></category>
                    </item>
                <item>
            <title><![CDATA[The Right to Act]]></title>
            <link>https://www.base58labs.com/research/the-right-to-act</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/the-right-to-act</guid>
            <pubDate>Tue, 06 Jan 2026 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractCapital is commonly defined as ownership: balances held, assets controlled, or value denominated in units. In high-performance financial systems, this definition is insufficient. Capital only exists insofar as it can act. This paper introduces The Right to Act as the defining property of cap...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9">Abstract</h3><p data-path-to-node="10">Capital is commonly defined as ownership: balances held, assets controlled, or value denominated in units. <b data-path-to-node="10" data-index-in-node="107">In high-performance financial systems, this definition is insufficient.</b> Capital only exists insofar as it can act. This paper introduces <b data-path-to-node="10" data-index-in-node="244">The Right to Act</b> as the defining property of capital, arguing that assets without deterministic execution rights are not capital but conditional inventory. Base58 Labs formalizes capital not as possession, but as the guaranteed ability to transition state under known constraints.</p><h3 data-path-to-node="11">1. Ownership Is Not Agency</h3><p data-path-to-node="12">Possession implies control. Control implies optionality. Optionality implies action.
<b data-path-to-node="12" data-index-in-node="85">Break any link in this chain, and capital collapses into fiction.</b></p><p data-path-to-node="13">Onchain systems expose this brutally. An address may hold assets that cannot exit due to queue congestion, move due to bridge latency, or execute due to sequencing uncertainty.
Such assets are <b data-path-to-node="13" data-index-in-node="193">Owned but Not Actionable.</b></p><h3 data-path-to-node="14">2. Capital Exists Only at the Moment of Action</h3><p data-path-to-node="15">Capital is not static. <b data-path-to-node="15" data-index-in-node="23">It is Episodic.</b>
It exists only at the instant when <code data-path-to-node="15" data-index-in-node="74">Decision → Execution → Settlement</code> can occur without ambiguity.
Outside that window, capital is merely a claim on future permission.</p><h3 data-path-to-node="16">3. Determinism as a Capital Requirement</h3><p data-path-to-node="17"><b data-path-to-node="17" data-index-in-node="0">The Right to Act requires determinism.</b>
Specifically:</p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0">Deterministic ordering.</p></li><li><p data-path-to-node="18,1,0">Deterministic execution bounds.</p></li><li><p data-path-to-node="18,2,0">Deterministic exit conditions.</p></li></ul><p data-path-to-node="19">If any of these are probabilistic, capital becomes <b data-path-to-node="19" data-index-in-node="51">Conditional</b>.
Conditional capital cannot be relied upon under stress.</p><h3 data-path-to-node="20">4. When Capital Loses Its Rights</h3><p data-path-to-node="21">Capital loses its Right to Act when exits become non-atomic, execution paths fork, or settlement becomes delayed beyond control thresholds.
At that point, capital is no longer participating in the system.
<b data-path-to-node="21" data-index-in-node="205">It is being governed by it.</b></p><h3 data-path-to-node="22">5. Markets Do Not Fail; Rights Are Revoked</h3><p data-path-to-node="23">What is commonly labeled as "market failure" is more precisely a <b data-path-to-node="23" data-index-in-node="65">Revocation of Execution Rights</b>.
Queues lengthen. Priority reorders. Execution privileges stratify.</p><p data-path-to-node="24">Those with deterministic access continue acting. Others wait.
This is not unfair. <b data-path-to-node="24" data-index-in-node="82">It is Mechanical.</b></p><h3 data-path-to-node="25">6. BASIS as a Rights-Preserving System</h3><p data-path-to-node="26"><b data-path-to-node="26" data-index-in-node="0">BASIS</b> is designed to preserve the Right to Act under adverse conditions.
This means:</p><ul data-path-to-node="27"><li><p data-path-to-node="27,0,0">Internal liquidity over external dependency.</p></li><li><p data-path-to-node="27,1,0">Atomic execution over best-effort routing.</p></li><li><p data-path-to-node="27,2,0">Bounded loss over open-ended exposure.</p></li></ul><p data-path-to-node="28">If an action cannot be executed with guarantees, <b data-path-to-node="28" data-index-in-node="49">it is not exposed to the user.</b></p><h3 data-path-to-node="29">7. Why Yield Without Rights Is Dangerous</h3><p data-path-to-node="30">Yield assumes continued action. If capital earns yield but loses its Right to Act:</p><ul data-path-to-node="31"><li><p data-path-to-node="31,0,0">Yield becomes illusory.</p></li><li><p data-path-to-node="31,1,0">Exposure compounds silently.</p></li><li><p data-path-to-node="31,2,0">Exits degrade without notice.</p></li></ul><p data-path-to-node="32">Base58 Labs treats yield as a <b data-path-to-node="32" data-index-in-node="30">Byproduct of Preserved Rights&nbsp;</b>not the objective.</p><h3 data-path-to-node="33">8. Capital Stratifies by Rights, Not Size</h3><p data-path-to-node="34">Under stress, capital is not ranked by amount.
It is ranked by execution priority, access latency, and settlement certainty.
<b data-path-to-node="34" data-index-in-node="125">A smaller balance with full rights outperforms a larger balance without them.</b></p><h3 data-path-to-node="35">9. Research as Rights Engineering</h3><p data-path-to-node="36">Every Base58 Labs research document answers a single question:
<b data-path-to-node="36" data-index-in-node="63">"Under what conditions does capital lose its Right to Act?"</b>
Anything that cannot be bounded is excluded from execution.</p><h3 data-path-to-node="37">Core Finding</h3><p data-path-to-node="38"><b data-path-to-node="38" data-index-in-node="0">Capital is not what you own. Capital is what you are allowed to do <i data-path-to-node="38" data-index-in-node="67">now</i>.</b>
Assets without deterministic execution rights are not capital. They are deferred promises.
Base58 Labs builds systems that protect <b data-path-to-node="38" data-index-in-node="203">The Right to Act.</b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/dRw7UrlfTnS424WnjCs5qOgECmkaFMWBI5FJ6zbC.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Execution Is the Product]]></title>
            <link>https://www.base58labs.com/research/execution-is-the-product</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/execution-is-the-product</guid>
            <pubDate>Tue, 16 Dec 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMost financial products sell outcomes: yield, performance, or exposure. These promises are inherently fragile because they depend on market conditions outside the system’s control. Base58 Labs takes a different position. We do not productize outcomes. We productize Execution. This paper form...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9">Abstract</h3><p data-path-to-node="10">Most financial products sell outcomes: yield, performance, or exposure. <b data-path-to-node="10" data-index-in-node="72">These promises are inherently fragile</b> because they depend on market conditions outside the system’s control. Base58 Labs takes a different position. We do not productize outcomes. <b data-path-to-node="10" data-index-in-node="252">We productize Execution.</b> This paper formalizes execution itself as the primary product surface, arguing that systems which guarantee <i data-path-to-node="10" data-index-in-node="385">how</i> capital moves will always outlast products that promise <i data-path-to-node="10" data-index-in-node="445">what</i> capital earns.</p><h3 data-path-to-node="11">1. Outcomes Are Not Products</h3><p data-path-to-node="12">An outcome is not a deliverable. <b data-path-to-node="12" data-index-in-node="33">It is an Expectation.</b>
Yield projections, APYs, and performance charts are narratives layered on top of execution paths that may or may not remain valid.</p><p data-path-to-node="13">When conditions shift, outcomes vanish.
<b data-path-to-node="13" data-index-in-node="40">Execution paths either survive or collapse.</b></p><h3 data-path-to-node="14">2. Execution Is the Only Non-Narrative Primitive</h3><p data-path-to-node="15">Execution is mechanical. It does not care about sentiment, macro views, or investor belief.
Execution either completes or fails.</p><p data-path-to-node="16">This binary nature makes execution the only primitive that can be <b data-path-to-node="16" data-index-in-node="66">Engineered, Tested, and Bounded</b> under adversarial conditions.</p><h3 data-path-to-node="17">3. Why Promises Fail Under Stress</h3><p data-path-to-node="18">When markets are calm, promises appear credible.
When markets fracture, <b data-path-to-node="18" data-index-in-node="72">Promises Compete with Physics.</b></p><p data-path-to-node="19">Under stress:</p><ul data-path-to-node="20"><li><p data-path-to-node="20,0,0">Liquidity fragments.</p></li><li><p data-path-to-node="20,1,0">Settlement delays widen.</p></li><li><p data-path-to-node="20,2,0">Exits lose determinism.</p></li></ul><p data-path-to-node="21">Products built on promises experience <b data-path-to-node="21" data-index-in-node="38">Discontinuous Failure</b>.
Systems built on execution degrade <b data-path-to-node="21" data-index-in-node="96">Continuously</b>.</p><h3 data-path-to-node="22">4. Execution as a First-Class System Object</h3><p data-path-to-node="23">At Base58 Labs, execution is not a subroutine. <b data-path-to-node="23" data-index-in-node="47">It is the Product Boundary.</b>
We design around atomic completion, bounded failure modes, and explicit exit conditions.</p><p data-path-to-node="24">If an execution path cannot be bounded, it is rejected regardless of potential upside.</p><h3 data-path-to-node="25">5. BASIS as an Execution Interface</h3><p data-path-to-node="26"><b data-path-to-node="26" data-index-in-node="0">BASIS</b> is not a yield interface. <b data-path-to-node="26" data-index-in-node="32">It is an Execution Interface.</b>
Users interact with deployment constraints, execution timing, and settlement guarantees.</p><p data-path-to-node="27">Yield emerges only if execution completes.
If execution does not complete, <b data-path-to-node="27" data-index-in-node="75">yield is irrelevant.</b></p><h3 data-path-to-node="28">6. Why This Looks Boring (And Why It Isn’t)</h3><p data-path-to-node="29">Execution-first systems rarely look impressive in bull markets.
They do not chase incentives, maximize exposure, or advertise peak APY.</p><p data-path-to-node="30">But when markets compress, when exits narrow, when narratives fail&nbsp;<b data-path-to-node="30" data-index-in-node="67">Execution Systems Continue Operating.</b>
That persistence compounds quietly.</p><h3 data-path-to-node="31">7. The Asymmetry of Survivability</h3><p data-path-to-node="32">Financial history does not reward the most aggressive systems.
It rewards the systems that <b data-path-to-node="32" data-index-in-node="91">Remain Operable</b> when others are forced to stop.</p><p data-path-to-node="33">Execution creates asymmetry:</p><ul data-path-to-node="34"><li><p data-path-to-node="34,0,0">One completed cycle beats ten interrupted ones.</p></li><li><p data-path-to-node="34,1,0">One bounded loss beats unlimited exposure.</p></li><li><p data-path-to-node="34,2,0">One reliable exit beats theoretical upside.</p></li></ul><h3 data-path-to-node="35">8. Research as Pre-Execution</h3><p data-path-to-node="36">Base58 Labs’ research is not commentary. <b data-path-to-node="36" data-index-in-node="41">It is Pre-Execution Design.</b>
Each paper defines constraints, failure surfaces, and temporal limits.</p><p data-path-to-node="37">Research is where execution paths are <b data-path-to-node="37" data-index-in-node="38">Proven or Rejected</b> before capital is ever deployed.</p><h3 data-path-to-node="38">9. Machines Over Belief</h3><p data-path-to-node="39">Belief-driven systems require constant narrative maintenance.
Execution-driven systems require only physics.</p><p data-path-to-node="40">We do not ask users to believe in markets.
<b data-path-to-node="40" data-index-in-node="43">We ask systems to function within them.</b></p><h3 data-path-to-node="41">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0">Outcomes are stories. Execution is structure.</b>
Base58 Labs builds structures. BASIS is not a promise of profit.
It is a machine that decides whether profit is even allowed to exist.</p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[BASIS Is Not a Strategy]]></title>
            <link>https://www.base58labs.com/research/basis-is-not-a-strategy</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/basis-is-not-a-strategy</guid>
            <pubDate>Wed, 10 Dec 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMost financial products are strategies: bounded views on markets expressed through positions. Strategies age, decay, and eventually fail as regimes change. BASIS is not a strategy. It is an execution system designed to remain functional across regimes by constraining risk, preserving capital...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9" class="">Abstract</h3><p data-path-to-node="10"><span class="">Most financial products are strategies:</span><span class=""> bounded views on markets expressed through positions.</span><span class=""> Strategies age,</span><span class=""> decay,</span><span class=""> and eventually fail as regimes change.</span><span class=""> </span><b data-path-to-node="10" data-index-in-node="156" class="">BASIS is not a strategy.</b><span class=""> It is an execution system designed to remain functional across regimes by constraining risk,</span><span class=""> preserving capital mobility,</span><span class=""> and maintaining state coherence under stress.</span><span class=""> This paper formalizes the distinction between strategies and execution systems,</span><span class=""> and explains why only the latter survive multiple market cycles.</span></p><h3 data-path-to-node="11" class="">1. Strategies Are Time-Bound</h3><p data-path-to-node="12"><span class="">Every strategy embeds assumptions:</span><span class=""> volatility ranges,</span><span class=""> liquidity depth,</span><span class=""> and behavioral regularities.</span><span class="">
When those assumptions fail,</span><span class=""> the strategy expires.</span></p><p data-path-to-node="13"><span class="">This is not a flaw.</span><span class=""> It is the nature of strategies.</span><b data-path-to-node="13" data-index-in-node="52" class="">They are Conditional Machines.</b></p><h3 data-path-to-node="14" class="">2. Systems Persist Where Strategies Expire</h3><p data-path-to-node="15"><span class="">An execution system does not predict outcomes.</span><span class=""> </span><b data-path-to-node="15" data-index-in-node="47" class="">It governs transitions.</b><span class="">
It defines how capital enters,</span><span class=""> how it exits,</span><span class=""> and what happens when conditions break.</span></p><p data-path-to-node="16"><span class="">Systems survive because they adapt mechanically,</span><span class=""> not cognitively.</span><span class="">
They do not need to be right.</span><span class=""> </span><b data-path-to-node="16" data-index-in-node="96" class="">They need to remain operable.</b></p><h3 data-path-to-node="17" class="">3. Why Strategy-Centric Products Collapse</h3><p data-path-to-node="18"><span class="">Most DeFi and staking products expose users to regime-specific yield,</span><span class=""> synchronized risk,</span><span class=""> and unbounded drawdowns during stress.</span><span class="">
When conditions shift,</span><span class=""> these products cannot degrade gracefully.</span><span class=""> They fail abruptly.</span></p><p data-path-to-node="19"><span class="">This is not mismanagement.</span><span class=""> </span><b data-path-to-node="19" data-index-in-node="27" class="">It is Architectural Inevitability.</b></p><h3 data-path-to-node="20" class="">4. BASIS as an Execution Primitive</h3><p data-path-to-node="21"><b data-path-to-node="21" data-index-in-node="0" class="">BASIS</b><span class=""> does not promise perpetual yield,</span><span class=""> directional conviction,</span><span class=""> or market outperformance.</span><span class="">
It enforces:</span></p><ul data-path-to-node="22"><li><p data-path-to-node="22,0,0"><span class="">Bounded loss per cycle.</span></p></li><li><p data-path-to-node="22,1,0"><span class="">Atomic execution.</span></p></li><li><p data-path-to-node="22,2,0"><span class="">Internal capital reuse.</span></p></li></ul><p data-path-to-node="23"><b data-path-to-node="23" data-index-in-node="0" class="">Yield is an emergent property, not a target.</b></p><h3 data-path-to-node="24" class="">5. Arbitrage as a Mechanical Phenomenon</h3><p data-path-to-node="25"><span class="">In BASIS,</span><span class=""> arbitrage is not a "trade idea.</span><span class="">"
It is a </span><b data-path-to-node="25" data-index-in-node="51" class="">State Mismatch Resolution Process</b><span class="">.</span></p><p data-path-to-node="26"><span class="">The system identifies price divergence,</span><span class=""> execution asymmetry,</span><span class=""> and settlement delay.</span><span class="">
Capital is deployed only when resolution is mechanically guaranteed.</span><span class="">
If resolution is not guaranteed,</span><span class=""> </span><b data-path-to-node="26" data-index-in-node="185" class="">execution does not occur.</b></p><h3 data-path-to-node="27" class="">6. Why BASIS Is Not DeFi Yield</h3><p data-path-to-node="28"><span class="">DeFi yield typically depends on incentive emissions,</span><span class=""> external liquidity,</span><span class=""> and speculative continuation.</span><b data-path-to-node="28" data-index-in-node="103" class="">BASIS yield depends on execution determinism, capital availability, and cycle completion.</b></p><p data-path-to-node="29"><span class="">When markets freeze,</span><span class=""> incentive-based yield collapses.</span><span class="">
Execution-based yield contracts but </span><b data-path-to-node="29" data-index-in-node="90" class="">Persists</b><span class="">.</span></p><h3 data-path-to-node="30" class="">7. Capital as a Reusable State Resource</h3><p data-path-to-node="31"><span class="">In BASIS,</span><span class=""> capital is treated as a </span><b data-path-to-node="31" data-index-in-node="34" class="">Stateful Resource</b><span class="">,</span><span class=""> not a static deposit.</span><span class="">
The objective is not maximizing exposure,</span><span class=""> but maximizing </span><b data-path-to-node="31" data-index-in-node="132" class="">Safe Reuse Frequency</b><span class="">.</span></p><p data-path-to-node="32"><span class="">Capital that completes more cycles compounds,</span><span class=""> even at lower per-cycle returns.</span></p><h3 data-path-to-node="33" class="">8. Why BASIS Ages Differently</h3><p data-path-to-node="34"><span class="">Strategies decay with regime change.</span><span class=""> </span><b data-path-to-node="34" data-index-in-node="37" class="">Execution systems evolve with infrastructure.</b><span class="">
As latency compresses,</span><span class=""> as settlement improves,</span><span class=""> as markets fragment—BASIS becomes more relevant,</span><span class=""> not less.</span><b data-path-to-node="34" data-index-in-node="189" class="">Its edge grows as complexity increases.</b></p><h3 data-path-to-node="35" class="">9. Base58 Labs’ Design Philosophy</h3><p data-path-to-node="36"><span class="">Base58 Labs does not design products to win markets.</span><span class="">
We design systems to </span><b data-path-to-node="36" data-index-in-node="74" class="">Outlast Them</b><span class="">.</span></p><p data-path-to-node="37"><span class="">Our research asks:</span></p><ul data-path-to-node="38"><li><p data-path-to-node="38,0,0"><span class="">What breaks first?</span></p></li><li><p data-path-to-node="38,1,0"><span class="">What remains operable last?</span></p></li><li><p data-path-to-node="38,2,0"><span class="">Where does capital go when exits vanish?</span></p></li></ul><p data-path-to-node="39"><b data-path-to-node="39" data-index-in-node="0" class="">BASIS is the answer to those questions, expressed as software.</b></p><h3 data-path-to-node="40" class="">Core Finding</h3><p data-path-to-node="41"><b data-path-to-node="41" data-index-in-node="0" class="">Strategies compete. Systems endure.</b><span class="">
BASIS is not a bet on markets.</span><span class=""> It is an architecture for surviving them.</span><span class="">
In financial systems,</span><span class=""> </span><b data-path-to-node="41" data-index-in-node="131" class="">longevity is the highest form of alpha.</b></p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Execution Selects Capital]]></title>
            <link>https://www.base58labs.com/research/execution-selects-capital</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/execution-selects-capital</guid>
            <pubDate>Tue, 02 Dec 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMarkets are often described as arenas of ideas, predictions, and convictions. In practice, markets are selection mechanisms. They do not reward correctness of belief; they reward architectures that remain executable under constraint. This paper argues that capital is continuously filtered by...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="11" class="">Abstract</h3><p data-path-to-node="12"><span class="">Markets are often described as arenas of ideas,</span><span class=""> predictions,</span><span class=""> and convictions.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="78" class="">In practice, markets are selection mechanisms.</b><span class=""> They do not reward correctness of belief; they reward architectures that remain executable under constraint.</span><span class=""> This paper argues that capital is continuously filtered by execution conditions,</span><span class=""> and only capital embedded in survivable systems persists across cycles.</span><span class=""> Execution is not a neutral layer&nbsp;</span><b data-path-to-node="12" data-index-in-node="420" class="">it is the Primary Selection Force.</b></p><h3 data-path-to-node="13" class="">1. Markets Do Not Validate Ideas</h3><p data-path-to-node="14"><span class="">An idea can be correct and still fail.</span><span class=""> A thesis can be right and still be liquidated.</span><span class="">
Markets do not test beliefs.</span><span class=""> </span><b data-path-to-node="14" data-index-in-node="115" class="">They test Systems.</b></p><p data-path-to-node="15"><span class="">What matters is not whether a position </span><i data-path-to-node="15" data-index-in-node="39" class="">should</i><span class=""> work,</span><span class=""> but whether it can be entered without distortion,</span><span class=""> held without forced dependency,</span><span class=""> and exited without collapse.</span><b data-path-to-node="15" data-index-in-node="163" class="">Correctness without executability is irrelevant.</b></p><h3 data-path-to-node="16" class="">2. Execution Is the Selection Layer</h3><p data-path-to-node="17"><span class="">Execution determines who trades,</span><span class=""> when they trade,</span><span class=""> and who is removed.</span><span class="">
Every constraint latency,</span><span class=""> congestion,</span><span class=""> settlement delay acts as a </span><b data-path-to-node="17" data-index-in-node="135" class="">Filter</b><span class="">.</span></p><p data-path-to-node="18"><span class="">Capital that cannot pass through execution constraints is eliminated,</span><span class=""> regardless of conviction.</span><span class="">
This is not market cruelty.</span><span class=""> </span><b data-path-to-node="18" data-index-in-node="124" class="">It is Mechanical Selection.</b></p><h3 data-path-to-node="19" class="">3. Why Capital Disappears Between Cycles</h3><p data-path-to-node="20"><span class="">Capital rarely "loses" because of a bad idea.</span><span class="">
It disappears because exits become unavailable,</span><span class=""> margin becomes time-bound,</span><span class=""> and dependencies synchronize against it.</span></p><p data-path-to-node="21"><span class="">Capital dies in the </span><b data-path-to-node="21" data-index-in-node="20" class="">Transition</b><span class="">,</span><span class=""> not the Thesis.</span><b data-path-to-node="21" data-index-in-node="48" class="">Execution failure precedes economic failure.</b></p><h3 data-path-to-node="22" class="">4. Survivability Is an Architectural Property</h3><p data-path-to-node="23"><span class="">Survivability is not intelligence.</span><span class=""> It is not speed.</span><span class=""> It is not aggressiveness.</span><span class="">
It is the ability to </span><b data-path-to-node="23" data-index-in-node="99" class="">remain coherent</b><span class=""> as conditions deteriorate.</span></p><p data-path-to-node="24"><span class="">Survivable architectures share traits:</span></p><ul data-path-to-node="25"><li><p data-path-to-node="25,0,0"><span class="">Bounded downside.</span></p></li><li><p data-path-to-node="25,1,0"><span class="">Deterministic unwind paths.</span></p></li><li><p data-path-to-node="25,2,0"><span class="">Low external dependency.</span></p></li><li><p data-path-to-node="25,3,0"><span class="">Tolerance for delay.</span></p></li></ul><p data-path-to-node="26"><span class="">They are designed for </span><b data-path-to-node="26" data-index-in-node="22" class="">Degradation</b><span class="">,</span><span class=""> not Perfection.</span></p><h3 data-path-to-node="27" class="">5. Belief-Based Systems vs. Constraint-Based Systems</h3><ul data-path-to-node="28"><li><p data-path-to-node="28,0,0"><b data-path-to-node="28,0,0" data-index-in-node="0" class="">Belief-based systems</b><span class=""> assume liquidity will exist,</span><span class=""> bridges will function,</span><span class=""> and markets will clear.</span></p></li><li><p data-path-to-node="28,1,0"><b data-path-to-node="28,1,0" data-index-in-node="0" class="">Constraint-based systems</b><span class=""> assume the opposite.</span></p></li></ul><p data-path-to-node="29"><span class="">Constraint-based systems operate under the expectation that paths will close,</span><span class=""> queues will grow,</span><span class=""> and coordination will fail.</span><b data-path-to-node="29" data-index-in-node="124" class="">Only the latter survive stress.</b></p><h3 data-path-to-node="30" class="">6. Selection Happens Before Price Discovery</h3><p data-path-to-node="31"><span class="">By the time price moves,</span><span class=""> selection has already occurred.</span><span class="">
Participants removed by liquidation,</span><span class=""> forced unwinds,</span><span class=""> or stuck capital do not participate in the recovery.</span></p><p data-path-to-node="32"><span class="">They were correct too early or too rigid.</span><span class="">
Markets reward those who </span><b data-path-to-node="32" data-index-in-node="67" class="">Remain Present</b><span class="">,</span><span class=""> not those who were right first.</span></p><h3 data-path-to-node="33" class="">7. Execution Advantage Is Temporal, Not Informational</h3><p data-path-to-node="34"><span class="">The winning systems are not those with superior information.</span><span class="">
They are those that can act later,</span><span class=""> longer,</span><span class=""> and with fewer irreversible commitments.</span></p><p data-path-to-node="35"><span class="">Execution advantage is the ability to </span><b data-path-to-node="35" data-index-in-node="38" class="">wait without freezing</b><span class="">.</span><span class="">
This is </span><b data-path-to-node="35" data-index-in-node="69" class="">Temporal Dominance</b><span class="">.</span></p><h3 data-path-to-node="36" class="">8. BASIS as a Selection-Resistant System</h3><p data-path-to-node="37"><b data-path-to-node="37" data-index-in-node="0" class="">BASIS</b><span class=""> is designed to resist selection pressure.</span><span class="">
Not by predicting outcomes,</span><span class=""> but by ensuring:</span></p><ul data-path-to-node="38"><li><p data-path-to-node="38,0,0"><span class="">Capital can disengage.</span></p></li><li><p data-path-to-node="38,1,0"><span class="">State transitions remain bounded.</span></p></li><li><p data-path-to-node="38,2,0"><span class="">Execution paths do not collapse simultaneously.</span></p></li></ul><p data-path-to-node="39"><span class="">This does not maximize upside.</span><span class=""> </span><b data-path-to-node="39" data-index-in-node="31" class="">It maximizes Continuity.</b><span class="">
And continuity is compounding.</span></p><h3 data-path-to-node="40" class="">9. Why the Market Looks Unfair</h3><p data-path-to-node="41"><span class="">The market appears unfair because it does not care about reasoning,</span><span class=""> it does not reward effort,</span><span class=""> and it does not explain removals.</span><b data-path-to-node="41" data-index-in-node="129" class="">Selection is Silent.</b><span class="">
The system moves on without those who could not execute.</span></p><h3 data-path-to-node="42" class="">Core Finding</h3><p data-path-to-node="43"><b data-path-to-node="43" data-index-in-node="0" class="">Markets are not truth engines. They are survival filters.</b><span class="">
Execution selects capital long before prices do.</span><span class=""> The systems that persist are not those with the strongest beliefs,</span><span class=""> but those whose architectures remain executable when conditions worsen.</span><span class="">
Base58 Labs builds for survivability because </span><b data-path-to-node="43" data-index-in-node="291" class="">only surviving capital compounds.</b></p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Optionality Is Not Free]]></title>
            <link>https://www.base58labs.com/research/optionality-is-not-free</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/optionality-is-not-free</guid>
            <pubDate>Tue, 11 Nov 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractOptionality is often treated as an inherent property of capital the belief that one can always choose to act differently if conditions change. In distributed financial systems, this assumption is false. Optionality is not granted by ownership; it must be engineered through deterministic exec...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="11" class="">Abstract</h3><p data-path-to-node="12"><span class="">Optionality is often treated as an inherent property of capital the belief that one can always choose to act differently if conditions change.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="143" class="">In distributed financial systems, this assumption is false.</b><span class=""> Optionality is not granted by ownership; it must be engineered through deterministic execution paths,</span><span class=""> bounded reversibility,</span><span class=""> and controlled state transitions.</span><span class=""> This paper argues that most systems merely </span><i data-path-to-node="12" data-index-in-node="405" class="">appear</i><span class=""> flexible under normal conditions,</span><span class=""> while structurally collapsing under stress.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="490" class="">True optionality is expensive, deliberate, and rare.</b></p><h3 data-path-to-node="13" class="">1. The Illusion of Choice</h3><p data-path-to-node="14"><span class="">Markets routinely describe capital as "flexible":</span><span class=""> capital can be reallocated,</span><span class=""> positions can be adjusted,</span><span class=""> exposure can be reduced.</span><span class="">
These statements are conditionally true </span><b data-path-to-node="14" data-index-in-node="170" class="">only when the system is uncongested.</b></p><p data-path-to-node="15"><span class="">Choice exists only when execution paths are available.</span><span class=""> When they disappear,</span><span class=""> choice retroactively proves illusory.</span><b data-path-to-node="15" data-index-in-node="114" class="">Optionality that vanishes under load was never real.</b></p><h3 data-path-to-node="16" class="">2. Optionality Is a System Property (Not a Preference)</h3><p data-path-to-node="17"><span class="">Optionality does not originate in intent.</span><span class="">
It originates in </span><b data-path-to-node="17" data-index-in-node="59" class="">Execution Locality</b><span class="">,</span><span class=""> </span><b data-path-to-node="17" data-index-in-node="79" class="">Dependency Isolation</b><span class="">,</span><span class=""> </span><b data-path-to-node="17" data-index-in-node="101" class="">Bounded Settlement</b><span class="">,</span><span class=""> and </span><b data-path-to-node="17" data-index-in-node="125" class="">Known Unwind Paths</b><span class="">.</span></p><p data-path-to-node="18"><span class="">A trader may wish to exit.</span><span class=""> A system may not allow it.</span><span class="">
In that case,</span><span class=""> preference is irrelevant.</span></p><h3 data-path-to-node="19" class="">3. Why Optionality Collapses First</h3><p data-path-to-node="20"><span class="">Under stress,</span><span class=""> systems fail in a predictable order:</span><span class="">
Latency Increases → Queues Form → Execution Fragments → Exit Paths Converge → </span><b data-path-to-node="20" data-index-in-node="129" class="">Optionality Disappears</b><span class="">.</span></p><p data-path-to-node="21"><span class="">Optionality collapses </span><i data-path-to-node="21" data-index-in-node="22" class="">before</i><span class=""> solvency.</span><span class="">
This is why losses often feel "unfair":</span><span class=""> </span><b data-path-to-node="21" data-index-in-node="79" class="">The system removed alternatives before prices moved.</b></p><h3 data-path-to-node="22" class="">4. The Cost Structure of Real Optionality</h3><p data-path-to-node="23"><span class="">Real optionality requires idle capacity,</span><span class=""> redundant paths,</span><span class=""> unused liquidity,</span><span class=""> local inventory,</span><span class=""> and over-engineered exits.</span><span class="">
These appear inefficient in a steady state.</span><b data-path-to-node="23" data-index-in-node="164" class="">They are expensive because they are Insurance Against Time.</b></p><p data-path-to-node="24"><span class="">Most systems optimize them away to reduce costs.</span><span class=""> Base58 Labs optimizes for their preservation.</span></p><h3 data-path-to-node="25" class="">5. Why Leverage Destroys Optionality</h3><p data-path-to-node="26"><span class="">Leverage converts optionality into </span><b data-path-to-node="26" data-index-in-node="35" class="">Obligation</b><span class="">.</span><span class="">
Once leveraged,</span><span class=""> exit timing becomes constrained,</span><span class=""> margin calls become externalized decisions,</span><span class=""> and reversibility windows shrink.</span></p><p data-path-to-node="27"><span class="">Leverage assumes the future will cooperate.</span><span class=""> </span><b data-path-to-node="27" data-index-in-node="44" class="">Optionality assumes it will not.</b></p><h3 data-path-to-node="28" class="">6. Optionality vs. Flexibility</h3><ul data-path-to-node="29"><li><p data-path-to-node="29,0,0"><b data-path-to-node="29,0,0" data-index-in-node="0" class="">Flexibility</b><span class=""> is the </span><i data-path-to-node="29,0,0" data-index-in-node="19" class="">appearance</i><span class=""> of choice.</span></p></li><li><p data-path-to-node="29,1,0"><b data-path-to-node="29,1,0" data-index-in-node="0" class="">Optionality</b><span class=""> is the </span><i data-path-to-node="29,1,0" data-index-in-node="19" class="">guarantee</i><span class=""> of choice.</span></p></li></ul><p data-path-to-node="30"><span class="">Flexibility exists in optimistic models.</span><span class=""> Optionality survives pessimistic ones.</span><b data-path-to-node="30" data-index-in-node="80" class="">The difference is Engineering Discipline.</b></p><h3 data-path-to-node="31" class="">7. Optionality as Stored Time</h3><p data-path-to-node="32"><span class="">Optionality is </span><b data-path-to-node="32" data-index-in-node="15" class="">Stored Time</b><span class="">.</span><span class="">
It is the ability to wait without committing.</span><span class=""> To observe without freezing.</span><span class=""> To disengage without cascading.</span></p><p data-path-to-node="33"><span class="">Systems that preserve optionality preserve time.</span><span class=""> Systems that consume it borrow from the future.</span><span class="">
Eventually,</span><span class=""> the debt is collected.</span></p><h3 data-path-to-node="34" class="">8. BASIS: Buying Optionality Explicitly</h3><p data-path-to-node="35"><b data-path-to-node="35" data-index-in-node="0" class="">BASIS</b><span class=""> does not assume optionality.</span><span class=""> </span><b data-path-to-node="35" data-index-in-node="35" class="">It pays for it.</b><span class="">
Optionality is purchased through pre-positioned liquidity,</span><span class=""> atomic execution boundaries,</span><span class=""> and conservative irreversibility thresholds.</span></p><p data-path-to-node="36"><span class="">This reduces nominal yield.</span><span class=""> </span><b data-path-to-node="36" data-index-in-node="28" class="">It increases survival.</b><span class="">
And survival compounds.</span></p><h3 data-path-to-node="37" class="">9. Optionality Determines Who Remains Active</h3><p data-path-to-node="38"><span class="">In every crisis,</span><span class=""> participants divide cleanly:</span></p><ol start="1" data-path-to-node="39"><li><p data-path-to-node="39,0,0"><span class="">Those who can still act.</span></p></li><li><p data-path-to-node="39,1,0"><span class="">Those who must wait.</span></p></li></ol><p data-path-to-node="40"><span class="">This is not about intelligence.</span><span class=""> It is about architecture.</span><b data-path-to-node="40" data-index-in-node="58" class="">Optionality determines Agency.</b></p><h3 data-path-to-node="41" class="">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0" class="">Optionality is not free.</b><span class="">
It is not implied by ownership.</span><span class=""> It is not guaranteed by liquidity.</span><span class="">
Optionality is an engineered property of execution systems.</span><span class=""> Base58 Labs designs systems that preserve the ability to choose especially when choosing becomes expensive.</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/SPAYG96AQalnwx5PitzOIz7CD4c5dDVyl3OCfnhr.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Irreversibility Is the Real Cost of Execution]]></title>
            <link>https://www.base58labs.com/research/irreversibility-is-the-real-cost-of-execution</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/irreversibility-is-the-real-cost-of-execution</guid>
            <pubDate>Tue, 21 Oct 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractExecution is commonly framed as the act of entering a position. In distributed financial systems, this framing is incomplete and often dangerous. The true cost of execution is not entry, but Irreversibility&amp;nbsp;the point at which a state transition cannot be undone. This paper argues that c...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">Execution is commonly framed as the act of entering a position. <b data-path-to-node="11" data-index-in-node="64">In distributed financial systems, this framing is incomplete and often dangerous.</b> The true cost of execution is not entry, but <b data-path-to-node="11" data-index-in-node="191">Irreversibility&nbsp;</b>the point at which a state transition cannot be undone. This paper argues that capital quality is determined not by how efficiently it enters a system, but by how deterministically it can exit. Systems that ignore irreversibility misprice risk, misallocate capital, and fail under stress.</p><h3 data-path-to-node="12">1. Execution Does Not Begin at Entry</h3><p data-path-to-node="13">Most financial narratives treat execution as a moment: Click → Trade → Exposure.
This is a human abstraction.
From a systems perspective, execution is a <b data-path-to-node="13" data-index-in-node="153">State Transition</b> with duration, constraints, and failure modes.</p><p data-path-to-node="14">The critical moment is not when capital enters a state, but when it becomes <b data-path-to-node="14" data-index-in-node="76">impossible to revert that state.</b>
That moment defines <b data-path-to-node="14" data-index-in-node="129">Irreversibility</b>.</p><h3 data-path-to-node="15">2. Irreversibility Is a Property of Time (Not Price)</h3><p data-path-to-node="16">Irreversibility is often mistaken for price movement. <b data-path-to-node="16" data-index-in-node="54">This is incorrect.</b>
A position can be profitable and still irreversible. A position can be flat and already unrecoverable.</p><p data-path-to-node="17">Irreversibility emerges from:</p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0">Settlement finality.</p></li><li><p data-path-to-node="18,1,0">Queue exhaustion.</p></li><li><p data-path-to-node="18,2,0">Liquidity discontinuity.</p></li><li><p data-path-to-node="18,3,0">Ordering commitment.</p></li></ul><p data-path-to-node="19"><b data-path-to-node="19" data-index-in-node="0">Once crossed, no price improvement can undo the transition.</b></p><h3 data-path-to-node="20">3. The Asymmetry Between Entry and Exit</h3><p data-path-to-node="21">Entries are discretionary. <b data-path-to-node="21" data-index-in-node="27">Exits are conditional.</b>
You choose when to enter. You are allowed to exit only when the system permits it.</p><p data-path-to-node="22">This asymmetry is structural. Under load, exits slow first, queues fill second, and capital freezes third.
Systems that optimize entry speed while ignoring exit determinism create <b data-path-to-node="22" data-index-in-node="180">the illusion of control without the reality of it.</b></p><h3 data-path-to-node="23">4. Why Liquidity Is Not Exit</h3><p data-path-to-node="24">Liquidity is a snapshot. <b data-path-to-node="24" data-index-in-node="25">Exit is a process.</b>
A system may display deep liquidity while being functionally inescapable under stress.</p><p data-path-to-node="25">This occurs when liquidity is shared across correlated strategies, withdrawal rights are queued, or execution paths converge at bottlenecks.
In these systems, <b data-path-to-node="25" data-index-in-node="159">liquidity exists only until it is needed.</b></p><h3 data-path-to-node="26">5. Irreversibility Accumulates Invisibly</h3><p data-path-to-node="27">Irreversibility is not binary. <b data-path-to-node="27" data-index-in-node="31">It accumulates.</b>
Each unresolved dependency increases the cost of reversal: partial fills, delayed confirmations, multi-hop dependencies, and asynchronous hedges.</p><p data-path-to-node="28">By the time irreversibility is visible, it is already complete.
This is why failure appears sudden while being <b data-path-to-node="28" data-index-in-node="111">structurally inevitable.</b></p><h3 data-path-to-node="29">6. Exit Determinism as a First-Class Constraint</h3><p data-path-to-node="30">Professional systems treat exit determinism as a <b data-path-to-node="30" data-index-in-node="49">Design Constraint</b>, not a risk management afterthought.
This means knowing maximum exit latency, bounding unwind paths, and ensuring atomic resolution.</p><p data-path-to-node="31">If an exit cannot be specified in advance, the execution is considered <b data-path-to-node="31" data-index-in-node="71">Incomplete</b>, regardless of expected return.</p><h3 data-path-to-node="32">7. Irreversibility Under Stress</h3><p data-path-to-node="33">Stress does not create irreversibility. <b data-path-to-node="33" data-index-in-node="40">It reveals it.</b>
During congestion, optimistic assumptions collapse, and fallback paths synchronize into failure.</p><p data-path-to-node="34">Capital that appeared flexible becomes rigid. Capital that was designed for reversibility continues to move.
This is not market selection. <b data-path-to-node="34" data-index-in-node="139">It is Architectural Selection.</b></p><h3 data-path-to-node="35">8. BASIS: Designing for Reversibility Windows</h3><p data-path-to-node="36"><b data-path-to-node="36" data-index-in-node="0">BASIS</b> does not attempt to eliminate irreversibility. That is impossible.
Instead, it defines <b data-path-to-node="36" data-index-in-node="93">Reversibility Windows</b>:</p><ul data-path-to-node="37"><li><p data-path-to-node="37,0,0">How long capital can remain undoable.</p></li><li><p data-path-to-node="37,1,0">When commitment becomes final.</p></li><li><p data-path-to-node="37,2,0">Where loss must be accepted.</p></li></ul><p data-path-to-node="38">Execution paths are constructed so that irreversibility is delayed as long as possible, localized when it occurs, and resolved within bounded loss.
This is what allows repeated execution without compounding fragility.</p><h3 data-path-to-node="39">9. Capital Quality Is Exit Quality</h3><p data-path-to-node="40">Two units of capital with the same size are not equal.
The superior unit is the one that can exit faster, exit deterministically, and exit under stress.
Capital that cannot exit is not capital&nbsp;<b data-path-to-node="40" data-index-in-node="193">it is inventory trapped in time.</b></p><h3 data-path-to-node="41">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0">The true cost of execution is irreversibility, not entry.</b>
Systems that optimize for entry speed misprice risk. Systems that design for exit determinism control it.
Base58 Labs builds execution systems where capital quality is defined by how cleanly it can leave a state not how aggressively it can enter one.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/ihFM87yif13aFShBN4KD72SEke466j6xEnUw6LHI.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Risk Must Be Paid Before Profit Is Claimed]]></title>
            <link>https://www.base58labs.com/research/risk-must-be-paid-before-profit-is-claimed</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/risk-must-be-paid-before-profit-is-claimed</guid>
            <pubDate>Tue, 07 Oct 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractRisk is commonly treated as an undesirable byproduct of profit-seeking. In high-performance financial systems, this framing is incomplete. Risk is not something to be avoided at the moment of execution; it is something that must be Paid in Advance. This paper argues that sustainable systems...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">Risk is commonly treated as an undesirable byproduct of profit-seeking. <b data-path-to-node="11" data-index-in-node="72">In high-performance financial systems, this framing is incomplete.</b> Risk is not something to be avoided at the moment of execution; it is something that must be <b data-path-to-node="11" data-index-in-node="232">Paid in Advance</b>. This paper argues that sustainable systems do not eliminate risk, but instead bound, price, and pre-pay it before capital is allowed to act. Profit is not the reward for risk-taking&nbsp;<b data-path-to-node="11" data-index-in-node="431">it is the residual after risk has been resolved.</b></p><h3 data-path-to-node="12">1. The Misconception: Risk as a Future Event</h3><p data-path-to-node="13">Most market participants treat risk as something that happens <i data-path-to-node="13" data-index-in-node="62">after</i> a decision:
Enter Position → Manage Risk → Realize Outcome.</p><p data-path-to-node="14">This model assumes that risk is reactive. <b data-path-to-node="14" data-index-in-node="42">In distributed systems, this assumption is false.</b>
By the time risk is "managed," the system state that created it has already locked in the outcome.</p><h3 data-path-to-node="15">2. Risk Is a Structural Property (Not a Surprise)</h3><p data-path-to-node="16">Risk does not originate from price movement. It originates from <b data-path-to-node="16" data-index-in-node="64">State Uncertainty</b>:
Exit indeterminism, settlement delay, ordering opacity, and liquidity discontinuity.</p><p data-path-to-node="17">These are architectural conditions, not market conditions.
A system that ignores these is not taking calculated risk&nbsp;<b data-path-to-node="17" data-index-in-node="117">it is deferring unpriced risk into the future.</b></p><h3 data-path-to-node="18">3. Unpaid Risk Compounds Invisibly</h3><p data-path-to-node="19">When risk is not paid upfront, it accumulates silently as latent drawdown, hidden tail exposure, and correlated failure paths.
This accumulation is invisible during normal operation. <b data-path-to-node="19" data-index-in-node="183">Under stress, it collapses all at once.</b></p><p data-path-to-node="20">This is why many strategies appear stable for long periods and then fail catastrophically without warning.
The risk was always there&nbsp;<b data-path-to-node="20" data-index-in-node="133">it was simply unpaid.</b></p><h3 data-path-to-node="21">4. Why Professional Systems Pre-Pay Risk</h3><p data-path-to-node="22">High-performance systems invert the timeline:</p><ol start="1" data-path-to-node="23"><li><p data-path-to-node="23,0,0"><b data-path-to-node="23,0,0" data-index-in-node="0">Bound</b> worst-case loss.</p></li><li><p data-path-to-node="23,1,0"><b data-path-to-node="23,1,0" data-index-in-node="0">Pay</b> the cost of that bound.</p></li><li><p data-path-to-node="23,2,0"><b data-path-to-node="23,2,0" data-index-in-node="0">Deploy</b> capital.</p></li></ol><p data-path-to-node="24">Loss is not avoided. <b data-path-to-node="24" data-index-in-node="21">It is accepted early, at a controlled price.</b>
This creates predictable failure modes, deterministic exits, and survivable drawdowns.
Profit, if it appears, is downstream of resolution not upstream of exposure.</p><h3 data-path-to-node="25">5. Risk Bounding Is Not Hedging</h3><p data-path-to-node="26">Risk bounding is often confused with hedging. <b data-path-to-node="26" data-index-in-node="46">They are not the same.</b></p><ul data-path-to-node="27"><li><p data-path-to-node="27,0,0"><b data-path-to-node="27,0,0" data-index-in-node="0">Hedging:</b> Reacts to exposure.</p></li><li><p data-path-to-node="27,1,0"><b data-path-to-node="27,1,0" data-index-in-node="0">Bounding:</b> Defines exposure limits <i data-path-to-node="27,1,0" data-index-in-node="34">before</i> execution.</p></li></ul><p data-path-to-node="28">A bounded system knows maximum loss, exit path, and failure duration <b data-path-to-node="28" data-index-in-node="69">before capital is committed</b>.
An unbounded system discovers these only after something breaks.</p><h3 data-path-to-node="29">6. Loss as a Systems Cost (Not a Mistake)</h3><p data-path-to-node="30">In Base58 Labs’ framework, loss is not evidence of failure.
<b data-path-to-node="30" data-index-in-node="60">Uncontrolled loss is failure. Controlled loss is Operating Cost.</b></p><p data-path-to-node="31">Just as bandwidth, latency, and compute are priced, <b data-path-to-node="31" data-index-in-node="52">risk must be priced.</b>
Systems that refuse to pay this cost upfront always pay more later.</p><h3 data-path-to-node="32">7. Why Most Alpha Dies Under Stress</h3><p data-path-to-node="33">During congestion events, risk correlations spike, exit paths narrow, and time expands.
Unbounded systems experience cascading failures because their losses were conditional on "normal operation."</p><p data-path-to-node="34"><b data-path-to-node="34" data-index-in-node="0">Bounded systems continue operating because their losses were already realized.</b>
This is why crisis environments redistribute capital. They do not create winners&nbsp;<b data-path-to-node="34" data-index-in-node="160">they expose unpaid liabilities.</b></p><h3 data-path-to-node="35">8. BASIS and Pre-Paid Risk</h3><p data-path-to-node="36"><b data-path-to-node="36" data-index-in-node="0">BASIS</b> is not designed to maximize upside.
It is designed to ensure that every action has a defined loss envelope, every execution path has a deterministic exit, and every failure resolves locally.</p><p data-path-to-node="37">Users do not "avoid loss." They participate in a system where loss is <b data-path-to-node="37" data-index-in-node="70">Known, Capped, and Amortized.</b>
This is the only environment where capital can be reused safely at scale.</p><h3 data-path-to-node="38">Core Finding</h3><p data-path-to-node="39"><b data-path-to-node="39" data-index-in-node="0">Risk cannot be eliminated, deferred, or wished away.</b>
It must be paid early, explicitly, and within bounds. Only systems that pre-pay risk can execute repeatedly without collapse.
Base58 Labs builds systems where loss is controlled <b data-path-to-node="39" data-index-in-node="231">before</b> capital acts, not discovered <b data-path-to-node="39" data-index-in-node="267">after</b> it fails.</p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Capital Must Exist Before Opportunity]]></title>
            <link>https://www.base58labs.com/research/capital-must-exist-before-opportunity</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/capital-must-exist-before-opportunity</guid>
            <pubDate>Tue, 02 Sep 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractOpportunity is commonly described as something that appears and is then acted upon. In high-performance financial systems, this sequence is inverted. Capital must already be positioned within executable states before opportunity manifests. This paper argues that discovery is not the first st...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10" class="">Abstract</h3><p data-path-to-node="11"><span class="">Opportunity is commonly described as something that appears and is then acted upon.</span><span class=""> </span><b data-path-to-node="11" data-index-in-node="84" class="">In high-performance financial systems, this sequence is inverted.</b><span class=""> Capital must already be positioned within executable states </span><i data-path-to-node="11" data-index-in-node="210" class="">before</i><span class=""> opportunity manifests.</span><span class=""> This paper argues that discovery is not the first step of execution&nbsp;</span><b data-path-to-node="11" data-index-in-node="308" class="">Deployment Is</b><span class="">.</span><span class=""> Systems that wait to move capital until opportunity is observed are structurally late,</span><span class=""> regardless of speed or strategy.</span><span class=""> Base58 Labs designs systems where capital exists in the correct state before opportunity arrives.</span></p><h3 data-path-to-node="12" class="">1. The Opportunity Fallacy</h3><p data-path-to-node="13"><span class="">The prevailing narrative assumes:</span><span class=""> Observe Opportunity → Mobilize Capital → Execute Trade.</span><b data-path-to-node="13" data-index-in-node="90" class="">This sequence fails in distributed systems.</b></p><p data-path-to-node="14"><span class="">By the time opportunity is observable,</span><span class=""> the state that allowed it has already begun collapsing.</span><b data-path-to-node="14" data-index-in-node="95" class="">Observation is downstream of State Transition.</b></p><h3 data-path-to-node="15" class="">2. Opportunity Is a Transient State Boundary</h3><p data-path-to-node="16"><span class="">Opportunities do not exist as objects.</span><span class=""> They exist as </span><b data-path-to-node="16" data-index-in-node="53" class="">brief intersections of system states</b><span class="">:</span><span class="">
Liquidity imbalance,</span><span class=""> ordering asymmetry,</span><span class=""> delayed repricing,</span><span class=""> and constrained exit.</span></p><p data-path-to-node="17"><span class="">These intersections are short-lived because systems resolve them mechanically.</span><span class="">
If capital is not already inside the relevant execution domain,</span><span class=""> </span><b data-path-to-node="17" data-index-in-node="143" class="">the opportunity is theoretical.</b></p><h3 data-path-to-node="18" class="">3. Latency Is Not the Core Constraint</h3><p data-path-to-node="19"><span class="">Most systems diagnose failure as a latency problem.</span><span class=""> </span><b data-path-to-node="19" data-index-in-node="52" class="">This is incorrect.</b><span class="">
The true constraint is </span><b data-path-to-node="19" data-index-in-node="94" class="">State Access</b><span class="">.</span></p><p data-path-to-node="20"><span class="">Capital delayed by staking queues,</span><span class=""> bridge finality,</span><span class=""> custody movement,</span><span class=""> or approval paths is not "slow capital.</span><span class="">"
It is </span><b data-path-to-node="20" data-index-in-node="117" class="">Non-Executable Capital</b><span class="">.</span><span class="">
Speed cannot compensate for inaccessibility.</span></p><h3 data-path-to-node="21" class="">4. Capital Has a State, Not Just a Balance</h3><p data-path-to-node="22"><span class="">Capital exists in states:</span><span class=""> </span><code data-path-to-node="22" data-index-in-node="26" class="">Idle</code><span class=""> → </span><code data-path-to-node="22" data-index-in-node="33" class="">Staged</code><span class=""> → </span><code data-path-to-node="22" data-index-in-node="42" class="">Committed</code><span class=""> → </span><code data-path-to-node="22" data-index-in-node="54" class="">Settled</code><span class=""> → </span><code data-path-to-node="22" data-index-in-node="64" class="">Released</code><span class="">.</span><span class="">
Only </span><b data-path-to-node="22" data-index-in-node="79" class="">Staged Capital</b><span class=""> can execute immediately.</span></p><ul data-path-to-node="23"><li><p data-path-to-node="23,0,0"><b data-path-to-node="23,0,0" data-index-in-node="0" class="">Idle Capital:</b><span class=""> Ownership without Agency.</span></p></li><li><p data-path-to-node="23,1,0"><b data-path-to-node="23,1,0" data-index-in-node="0" class="">Committed Capital:</b><span class=""> Exposure without Control.</span></p></li></ul><p data-path-to-node="24"><span class="">Base58 Labs evaluates capital by its </span><b data-path-to-node="24" data-index-in-node="37" class="">State Readiness</b><span class="">,</span><span class=""> not its nominal size.</span></p><h3 data-path-to-node="25" class="">5. Why Pre-Positioning Wins Under Stress</h3><p data-path-to-node="26"><span class="">Under normal conditions,</span><span class=""> delayed capital can still compete.</span><span class="">
Under stress,</span><span class=""> queues form,</span><span class=""> exits narrow,</span><span class=""> and finality stretches.</span></p><p data-path-to-node="27"><span class="">Only capital that is already </span><b data-path-to-node="27" data-index-in-node="29" class="">Unlocked, Local, and State-Aligned</b><span class=""> remains functional.</span><span class="">
This is why crisis alpha accrues to systems with </span><b data-path-to-node="27" data-index-in-node="133" class="">Internal Inventory&nbsp;</b><span class="">not faster observers.</span></p><h3 data-path-to-node="28" class="">6. Discovery Is a Consequence (Not a Cause)</h3><p data-path-to-node="29"><span class="">Systems that pre-position capital see opportunities sooner not because they observe better,</span><span class=""> but because they are </span><b data-path-to-node="29" data-index-in-node="113" class="">Already Participating</b><span class="">.</span><span class="">
Participation reveals structure.</span><span class=""> Observation only reveals aftermath.</span></p><p data-path-to-node="30"><span class="">This is why passive capital discovers late,</span><span class=""> while </span><b data-path-to-node="30" data-index-in-node="50" class="">Staged Capital discovers early.</b></p><h3 data-path-to-node="31" class="">7. BASIS as a Capital Staging Layer</h3><p data-path-to-node="32"><b data-path-to-node="32" data-index-in-node="0" class="">BASIS</b><span class=""> exists to solve a single problem:</span><i data-path-to-node="32" data-index-in-node="40" class="">How do we keep capital continuously executable without exposing it to uncontrolled risk?</i></p><p data-path-to-node="33"><span class="">It achieves this by staging capital inside bounded execution domains,</span><span class=""> maintaining exit determinism,</span><span class=""> and recycling capital immediately after settlement.</span><span class="">
Users are not "waiting for opportunity.</span><span class="">" </span><b data-path-to-node="33" data-index-in-node="193" class="">They are already inside the system when it appears.</b></p><h3 data-path-to-node="34" class="">8. Why This Is Not Leverage</h3><p data-path-to-node="35"><span class="">Pre-positioning is often confused with leverage.</span><span class=""> </span><b data-path-to-node="35" data-index-in-node="49" class="">They are opposites.</b></p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0"><span class="">Leverage increases exposure before control.</span></p></li><li><p data-path-to-node="36,1,0"><b data-path-to-node="36,1,0" data-index-in-node="0" class="">Staging increases control before exposure.</b></p></li></ul><p data-path-to-node="37"><span class="">Staged capital can exit.</span><span class=""> Leveraged capital must react.</span></p><h3 data-path-to-node="38" class="">Core Finding</h3><p data-path-to-node="39"><b data-path-to-node="39" data-index-in-node="0" class="">Opportunity does not wait for capital to arrive.</b><span class="">
Capital must already exist in the correct state before opportunity emerges.</span><span class=""> Systems that reverse this order are structurally uncompetitive.</span><span class="">
Base58 Labs designs for </span><b data-path-to-node="39" data-index-in-node="213" class="">Capital Presence</b><span class="">,</span><span class=""> not capital pursuit.</span></p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[Atomic State Progression: The Lifecycle of Execution]]></title>
            <link>https://www.base58labs.com/research/atomic-state-progression-the-lifecycle-of-execution</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/atomic-state-progression-the-lifecycle-of-execution</guid>
            <pubDate>Tue, 19 Aug 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractExecution is commonly described as a trade: an instantaneous action that converts intent into outcome. This description is dangerously incomplete. In distributed financial systems, execution is not an event it is a State Progression governed by time, ordering, and finality. This paper dissec...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="9">Abstract</h3><p data-path-to-node="10">Execution is commonly described as a trade: an instantaneous action that converts intent into outcome. <b data-path-to-node="10" data-index-in-node="103">This description is dangerously incomplete.</b> In distributed financial systems, execution is not an event it is a <b data-path-to-node="10" data-index-in-node="215">State Progression</b> governed by time, ordering, and finality. This paper dissects the lifecycle of execution into four deterministic stages, showing why most failures arise not from poor strategy, but from the inability to maintain atomicity across these transitions. Base58 Labs builds systems that guarantee the entire lifecycle, not just the entry point.</p><h3 data-path-to-node="11">1. The Trade Illusion vs. The Lifecycle Reality</h3><p data-path-to-node="12">The dominant mental model of markets is transactional: Place order → Receive fill → Realize outcome.
This framing assumes immediacy, atomicity, and reversibility.
<b data-path-to-node="12" data-index-in-node="163">None of these assumptions hold in real distributed systems.</b></p><p data-path-to-node="13">A "trade" is a narrative convenience. The system itself only recognizes <b data-path-to-node="13" data-index-in-node="72">Sequence and Mutation</b>.</p><h3 data-path-to-node="14">2. The Four Stages of Execution</h3><p data-path-to-node="15">When an execution is initiated, the system does not "trade." It must successfully transition through four distinct states:</p><ol start="1" data-path-to-node="16"><li><p data-path-to-node="16,0,0"><b data-path-to-node="16,0,0" data-index-in-node="0">Intent Declared:</b> Capital is committed and locked, but not yet transformed.</p></li><li><p data-path-to-node="16,1,0"><b data-path-to-node="16,1,0" data-index-in-node="0">Ordering Determined:</b> Relative position within a queue or block is resolved (Sequencing).</p></li><li><p data-path-to-node="16,2,0"><b data-path-to-node="16,2,0" data-index-in-node="0">Execution Applied:</b> State variables mutate (Balances, Reserves, Exposures).</p></li><li><p data-path-to-node="16,3,0"><b data-path-to-node="16,3,0" data-index-in-node="0">Settlement Finalized:</b> State becomes reusable or released.</p></li></ol><p data-path-to-node="17">Failure at any step is not a bad trade. <b data-path-to-node="17" data-index-in-node="40">It is an incomplete state transition.</b></p><h3 data-path-to-node="18">3. Execution Risk Is State Risk</h3><p data-path-to-node="19">Most execution risk is misclassified as market risk.
In reality, it is:</p><ul data-path-to-node="20"><li><p data-path-to-node="20,0,0"><b data-path-to-node="20,0,0" data-index-in-node="0">Ordering Risk:</b> Being sequenced after a state conflict.</p></li><li><p data-path-to-node="20,1,0"><b data-path-to-node="20,1,0" data-index-in-node="0">Latency Risk:</b> Failing to transition before the window closes.</p></li><li><p data-path-to-node="20,2,0"><b data-path-to-node="20,2,0" data-index-in-node="0">Finality Risk:</b> Mutation occurs, but settlement fails.</p></li></ul><p data-path-to-node="21">Price movement is secondary. A profitable price at the wrong state is still a loss.</p><h3 data-path-to-node="22">4. Why Speed Alone Does Not Fix Execution</h3><p data-path-to-node="23">Speed improves access to earlier states (Intent/Ordering). <b data-path-to-node="23" data-index-in-node="59">It does not guarantee completion (Settlement).</b>
Many systems can submit faster and observe sooner.
Few systems can settle deterministically and exit cleanly.</p><p data-path-to-node="24">Execution quality is measured at <b data-path-to-node="24" data-index-in-node="33">State Completion</b>, not Submission.</p><h3 data-path-to-node="25">5. Partial Execution Is the Default Failure Mode</h3><p data-path-to-node="26">In stressed environments, most systems fail by entering a position, failing to exit, and carrying unintended exposure.
This is not a trade gone wrong. <b data-path-to-node="26" data-index-in-node="151">It is a "Zombie State" that could not be closed.</b>
Partial states are toxic. They consume capital without producing control.</p><h3 data-path-to-node="27">6. Atomicity Is a State Property (Not a Feature)</h3><p data-path-to-node="28">Atomicity is often described as a feature of certain protocols. <b data-path-to-node="28" data-index-in-node="64">This is misleading.</b>
Atomicity is a property of <b data-path-to-node="28" data-index-in-node="111">State Coherence</b>:</p><ul data-path-to-node="29"><li><p data-path-to-node="29,0,0">Either ALL transitions complete (1→4),</p></li><li><p data-path-to-node="29,1,0">Or NONE do (Revert).</p></li></ul><p data-path-to-node="30">Systems that rely on multi-step execution across time cannot be atomic.
<b data-path-to-node="30" data-index-in-node="72">BASIS</b> is architected so that exposure does not exist outside of a bounded state window.</p><h3 data-path-to-node="31">7. Execution Engines vs. Trading Interfaces</h3><p data-path-to-node="32">This distinction is critical.</p><ul data-path-to-node="33"><li><p data-path-to-node="33,0,0"><b data-path-to-node="33,0,0" data-index-in-node="0">Interfaces</b> expose UI-level actions (Buy/Sell).</p></li><li><p data-path-to-node="33,1,0"><b data-path-to-node="33,1,0" data-index-in-node="0">Engines</b> enforce State Machines (Lock/Mutate/Release).</p></li></ul><p data-path-to-node="34">BASIS is not designed to "place trades."
It is designed to <b data-path-to-node="34" data-index-in-node="59">move capital between defined system states and back.</b></p><h3 data-path-to-node="35">8. Deterministic Exit Is the Real Edge</h3><p data-path-to-node="36">The hardest part of execution is not entry. <b data-path-to-node="36" data-index-in-node="44">It is Exit.</b>
Exit defines capital reuse, risk bounds, and system survivability.
A system without deterministic exit is not executing. <b data-path-to-node="36" data-index-in-node="177">It is Speculating.</b></p><h3 data-path-to-node="37">Core Finding</h3><p data-path-to-node="38"><b data-path-to-node="38" data-index-in-node="0">Execution is not an event.</b>
<b data-path-to-node="38" data-index-in-node="27">It is a lifecycle with strict mechanical requirements.</b></p><p data-path-to-node="39">Systems that treat execution as a single "trade" fail under stress. Systems that enforce the <b data-path-to-node="39" data-index-in-node="93">Atomic State Progression&nbsp;</b>from intent to finality endure. Base58 Labs builds for the lifecycle.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/DYQhhvc7jkBJ1VH9eeSXffFUIxZNHtVq2S36Fhwe.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[Arbitrage Is Not a Strategy: It Is a Consequence of Asynchronous Reality]]></title>
            <link>https://www.base58labs.com/research/arbitrage-is-not-a-strategy-it-is-a-consequence-of-asynchronous-reality</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/arbitrage-is-not-a-strategy-it-is-a-consequence-of-asynchronous-reality</guid>
            <pubDate>Tue, 05 Aug 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractArbitrage is commonly described as a trading strategy a method for exploiting price discrepancies. This framing is incorrect. Arbitrage is not a tactic chosen by participants; it is a structural consequence of asynchronous systems. Whenever state updates are delayed, fragmented, or condition...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="11" class="">Abstract</h3><p data-path-to-node="12"><span class="">Arbitrage is commonly described as a trading strategy a method for exploiting price discrepancies.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="99" class="">This framing is incorrect.</b><span class=""> Arbitrage is not a tactic chosen by participants; it is a structural consequence of asynchronous systems.</span><span class=""> Whenever state updates are delayed,</span><span class=""> fragmented,</span><span class=""> or conditionally observed,</span><span class=""> price divergence is inevitable.</span><span class=""> This paper reframes arbitrage as an emergent property of temporal dislocation,</span><span class=""> showing why it cannot be eliminated by efficiency and why systems like BASIS are built to operate inside this irreducible gap.</span></p><h3 data-path-to-node="13" class="">1. The Myth of Arbitrage as Skill</h3><p data-path-to-node="14"><span class="">Arbitrage is often portrayed as a clever trade,</span><span class=""> a fast reaction,</span><span class=""> or a competitive edge.</span><span class=""> This narrative implies agency.</span><span class="">
In reality,</span><span class=""> arbitrage does not require intelligence.</span><span class=""> </span><b data-path-to-node="14" data-index-in-node="172" class="">It requires Non-simultaneity.</b></p><p data-path-to-node="15"><span class="">If two venues cannot observe the same state at the same time,</span><span class=""> prices will diverge.</span><span class="">
No strategy is required&nbsp;</span><b data-path-to-node="15" data-index-in-node="107" class="">only existence.</b></p><h3 data-path-to-node="16" class="">2. Markets Are Not Unified Systems</h3><p data-path-to-node="17"><span class="">Financial markets are not singular machines.</span><span class=""> </span><b data-path-to-node="17" data-index-in-node="45" class="">They are collections of partially synchronized state machines.</b><span class="">
Each venue maintains:</span></p><ul data-path-to-node="18"><li><p data-path-to-node="18,0,0"><span class="">Its own order flow.</span></p></li><li><p data-path-to-node="18,1,0"><span class="">Its own latency profile.</span></p></li><li><p data-path-to-node="18,2,0"><span class="">Its own settlement horizon.</span></p></li></ul><p data-path-to-node="19"><span class="">Price is a local observation,</span><span class=""> not a global truth.</span><span class="">
As long as observation is local,</span><span class=""> prices must disagree.</span></p><h3 data-path-to-node="20" class="">3. Asynchrony Is Not a Bug (It Is Physics)</h3><p data-path-to-node="21"><span class="">The dream of perfect efficiency assumes instantaneous communication,</span><span class=""> atomic settlement,</span><span class=""> and shared clocks.</span><b data-path-to-node="21" data-index-in-node="107" class="">None of these exist.</b></p><p data-path-to-node="22"><span class="">Distributed systems are bounded by the speed of light,</span><span class=""> queueing delay,</span><span class=""> and probabilistic finality.</span><span class="">
Asynchrony is not a design flaw.</span><span class=""> </span><b data-path-to-node="22" data-index-in-node="132" class="">It is a Physical Constraint.</b><span class="">
Arbitrage is the economic footprint of that constraint.</span></p><h3 data-path-to-node="23" class="">4. Why Efficiency Does Not Remove Arbitrage</h3><p data-path-to-node="24"><span class="">Markets can become faster,</span><span class=""> deeper,</span><span class=""> and cheaper.</span><span class=""> </span><b data-path-to-node="24" data-index-in-node="48" class="">They cannot become synchronous.</b><span class="">
Increasing throughput compresses spreads.</span><span class=""> It does not eliminate them.</span></p><p data-path-to-node="25"><span class="">Even in high-frequency TradFi systems,</span><span class=""> arbitrage persists not because systems are slow,</span><span class=""> but because </span><b data-path-to-node="25" data-index-in-node="100" class="">simultaneity is impossible.</b><span class="">
Crypto inherits this limitation and amplifies it through cross-chain fragmentation,</span><span class=""> validator ordering,</span><span class=""> and bridge latency.</span></p><h3 data-path-to-node="26" class="">5. Arbitrage Is Temporal, Not Spatial</h3><p data-path-to-node="27"><span class="">Most descriptions frame arbitrage as spatial:</span><span class=""> </span><i data-path-to-node="27" data-index-in-node="46" class="">"Buy here, sell there."</i><b data-path-to-node="27" data-index-in-node="70" class="">This is superficial.</b></p><p data-path-to-node="28"><span class="">The real axis is </span><b data-path-to-node="28" data-index-in-node="17" class="">Temporal</b><span class="">:</span><span class=""> </span><i data-path-to-node="28" data-index-in-node="27" class="">"Observe earlier, act earlier, settle earlier."</i><span class="">
Two prices diverge because they correspond to </span><b data-path-to-node="28" data-index-in-node="121" class="">different moments in time</b><span class="">,</span><span class=""> not different places.</span><span class="">
Arbitrage collapses time into profit.</span></p><h3 data-path-to-node="29" class="">6. The Arbitrage Window Is a State Gap</h3><p data-path-to-node="30"><span class="">Every arbitrage opportunity exists inside a </span><b data-path-to-node="30" data-index-in-node="44" class="">State Gap</b><span class="">:</span></p><ul data-path-to-node="31"><li><p data-path-to-node="31,0,0"><span class="">Between observation and update.</span></p></li><li><p data-path-to-node="31,1,0"><span class="">Between execution and settlement.</span></p></li><li><p data-path-to-node="31,2,0"><span class="">Between intent and finality.</span></p></li></ul><p data-path-to-node="32"><span class="">This gap is measurable.</span><span class=""> It has a duration,</span><span class=""> a risk profile,</span><span class=""> and a closure mechanism.</span><span class="">
BASIS does not "hunt trades.</span><span class="">" </span><b data-path-to-node="32" data-index-in-node="114" class="">It measures and occupies state gaps.</b></p><h3 data-path-to-node="33" class="">7. Why Most Arbitrage Systems Fail Under Stress</h3><p data-path-to-node="34"><span class="">Under normal conditions,</span><span class=""> gaps are narrow.</span><span class=""> Under stress,</span><span class=""> gaps widen but execution degrades.</span><span class="">
This is the paradox:</span><span class=""> </span><b data-path-to-node="34" data-index-in-node="112" class="">Volatility creates opportunity, but destroys executability.</b></p><p data-path-to-node="35"><span class="">Systems that rely on borrowed capital,</span><span class=""> delayed settlement,</span><span class=""> or shared liquidity cannot remain inside the gap when it matters.</span><span class="">
They observe opportunity but cannot act.</span></p><h3 data-path-to-node="36" class="">8. BASIS: Arbitrage as a Mechanical Outcome</h3><p data-path-to-node="37"><b data-path-to-node="37" data-index-in-node="0" class="">BASIS</b><span class=""> treats arbitrage as inevitable.</span><span class="">
The question is not </span><i data-path-to-node="37" data-index-in-node="58" class="">if</i><span class=""> gaps appear,</span><span class=""> but </span><b data-path-to-node="37" data-index-in-node="78" class="">who can occupy them safely.</b></p><p data-path-to-node="38"><span class="">This requires internal capital,</span><span class=""> atomic execution,</span><span class=""> bounded exposure,</span><span class=""> and deterministic exits.</span><span class="">
Arbitrage is not the goal.</span><span class=""> </span><b data-path-to-node="38" data-index-in-node="120" class="">It is the residue of operating inside asynchronous reality.</b></p><h3 data-path-to-node="39" class="">Core Finding</h3><p data-path-to-node="40"><b data-path-to-node="40" data-index-in-node="0" class="">Arbitrage is not a strategy. It is the economic consequence of time.</b><span class="">
As long as financial systems remain distributed,</span><span class=""> fragmented,</span><span class=""> and asynchronous,</span><span class=""> arbitrage will persist.</span><span class=""> Advantage belongs not to those who search for opportunity,</span><span class=""> but to those whose systems are built to operate inside temporal dislocation.</span></p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Liquidity Is Not Depth: Availability Under Stress]]></title>
            <link>https://www.base58labs.com/research/liquidity-is-not-depth-availability-under-stress</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/liquidity-is-not-depth-availability-under-stress</guid>
            <pubDate>Fri, 18 Jul 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractLiquidity is commonly described as depth: how much capital sits in an order book or pool. This definition is dangerously incomplete. In distributed financial systems, liquidity only matters when it is available under stress. This paper reframes liquidity as a temporal and conditional propert...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">Liquidity is commonly described as depth: how much capital sits in an order book or pool. <b data-path-to-node="11" data-index-in-node="90">This definition is dangerously incomplete.</b> In distributed financial systems, liquidity only matters when it is available under stress. This paper reframes liquidity as a temporal and conditional property defined not by volume, but by <b data-path-to-node="11" data-index-in-node="324">Deployability</b> at the moment of constraint. We show why most apparent liquidity vanishes precisely when it is needed, and why systems that rely on external liquidity structurally fail during regime shifts.</p><h3 data-path-to-node="12">1. The Depth Illusion</h3><p data-path-to-node="13">A pool shows $500M in liquidity. This number is comforting and misleading.
Depth measures potential liquidity under ideal conditions.
It says nothing about withdrawal latency, execution priority, congestion response, or exit determinism.</p><p data-path-to-node="14">Depth answers <i data-path-to-node="14" data-index-in-node="14">how much exists</i>.
Liquidity answers <b data-path-to-node="14" data-index-in-node="49">what can act</b>.
The two diverge violently under stress.</p><h3 data-path-to-node="15">2. Liquidity Only Exists at the Moment of Execution</h3><p data-path-to-node="16">Liquidity is not a stock. It is a <b data-path-to-node="16" data-index-in-node="34">State-Dependent Capability</b>.
Capital is liquid only if it can be deployed immediately, at a known price, with bounded execution risk.</p><p data-path-to-node="17">If any of these fail, liquidity collapses into <b data-path-to-node="17" data-index-in-node="47">Inventory</b>.
This is why liquidity cannot be measured statically. It must be observed <b data-path-to-node="17" data-index-in-node="131">at the point of stress.</b></p><h3 data-path-to-node="18">3. Stress Converts Liquidity into Permissioned Capital</h3><p data-path-to-node="19">Under normal conditions, markets appear open. Under stress, markets become <b data-path-to-node="19" data-index-in-node="75">Selective</b>.
Execution paths narrow. Queues form. Priority emerges.</p><p data-path-to-node="20">Liquidity becomes permissioned by ordering access, internal buffers, and settlement guarantees.
Capital without these permissions is present but <b data-path-to-node="20" data-index-in-node="145">Inert</b>.</p><h3 data-path-to-node="21">4. External Liquidity Is Conditional by Definition</h3><p data-path-to-node="22">Most DeFi systems rely on external liquidity: lending pools, AMMs, flash credit.
This liquidity is callable, revocable, and shared.</p><p data-path-to-node="23">During stress:</p><ul data-path-to-node="24"><li><p data-path-to-node="24,0,0">Lenders withdraw.</p></li><li><p data-path-to-node="24,1,0">Pools reprice violently.</p></li><li><p data-path-to-node="24,2,0">Credit disappears.</p></li></ul><p data-path-to-node="25">External liquidity does not fail unexpectedly. <b data-path-to-node="25" data-index-in-node="47">It fails by design</b> because it was never owned.</p><h3 data-path-to-node="26">5. Internal Liquidity Is a Structural Advantage</h3><p data-path-to-node="27">Internal liquidity behaves differently. It is pre-positioned, non-withdrawable, and execution-bound.
This does not make it larger. <b data-path-to-node="27" data-index-in-node="131">It makes it Reliable.</b></p><p data-path-to-node="28">Systems with internal liquidity do not ask: <i data-path-to-node="28" data-index-in-node="44">"Can we borrow?"</i>
They ask: <b data-path-to-node="28" data-index-in-node="71">"Where do we deploy?"</b>
Under stress, this distinction is decisive.</p><h3 data-path-to-node="29">6. Liquidity Is a Temporal Weapon</h3><p data-path-to-node="30">Liquidity advantage is measured in <b data-path-to-node="30" data-index-in-node="35">Response Time</b>, not Volume.
Who can act before repricing, before queues expand, before settlement stalls?</p><p data-path-to-node="31">Availability under stress is a race against time.
Liquidity that arrives late is indistinguishable from no liquidity at all.</p><h3 data-path-to-node="32">7. BASIS: Designing for Stress-Native Liquidity</h3><p data-path-to-node="33"><b data-path-to-node="33" data-index-in-node="0">BASIS</b> is engineered around one assumption:
<b data-path-to-node="33" data-index-in-node="43">Liquidity is only real if it survives stress.</b></p><p data-path-to-node="34">This is why BASIS prioritizes staked internal capital, atomic execution paths, minimal external dependencies, and exit-first architecture.
The goal is not to maximize visible depth. The goal is to <b data-path-to-node="34" data-index-in-node="197">guarantee availability</b> when others freeze.</p><h3 data-path-to-node="35">8. Why Most Liquidity Is a Mirage</h3><p data-path-to-node="36">Retail-facing liquidity systems optimize for appearance: high TVL, smooth UX, constant availability <i data-path-to-node="36" data-index-in-node="100">until it matters</i>.
When regimes shift, TVL becomes uncallable, exits become probabilistic, and liquidity evaporates.</p><p data-path-to-node="37">This is not failure. <b data-path-to-node="37" data-index-in-node="21">It is Revelation.</b>
Liquidity was never there.</p><h3 data-path-to-node="38">Core Finding</h3><p data-path-to-node="39"><b data-path-to-node="39" data-index-in-node="0">Liquidity is not depth. It is availability under stress.</b>
In distributed financial systems, the only capital that matters is capital that can act when conditions deteriorate. Systems that depend on shared, external liquidity collapse not because markets are unfair, but because availability not volume determines survival.</p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[Execution Surfaces: Where Capital Actually Competes]]></title>
            <link>https://www.base58labs.com/research/execution-surfaces-where-capital-actually-competes</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/execution-surfaces-where-capital-actually-competes</guid>
            <pubDate>Tue, 17 Jun 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractMarkets are often described as arenas where assets compete on price. This framing is incomplete. In distributed financial systems, capital does not compete on price alone it competes on Execution Surfaces. An execution surface is the precise mechanical environment where capital transitions s...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">Markets are often described as arenas where assets compete on price. <b data-path-to-node="11" data-index-in-node="69">This framing is incomplete.</b> In distributed financial systems, capital does not compete on price alone it competes on <b data-path-to-node="11" data-index-in-node="186">Execution Surfaces</b>. An execution surface is the precise mechanical environment where capital transitions state: ordering, latency, liquidity locality, and settlement guarantees converge. This paper formalizes execution surfaces as the true battleground of modern finance and explains why capital performance diverges even under identical market prices.</p><h3 data-path-to-node="12">1. The Market Abstraction Is a Lie</h3><p data-path-to-node="13">"ETH is trading at $X."
This statement hides more than it reveals.
There is no single ETH price. There is no single market. There is no single execution environment.</p><p data-path-to-node="14">There are only <b data-path-to-node="14" data-index-in-node="15">Execution Surfaces&nbsp;</b>distinct mechanical contexts in which trades resolve.
Capital does not interact with "the market." <b data-path-to-node="14" data-index-in-node="133">It interacts with a Surface.</b></p><h3 data-path-to-node="15">2. What Is an Execution Surface?</h3><p data-path-to-node="16">An execution surface is defined by the intersection of:</p><ol start="1" data-path-to-node="17"><li><p data-path-to-node="17,0,0">Ordering rules.</p></li><li><p data-path-to-node="17,1,0">Latency profile.</p></li><li><p data-path-to-node="17,2,0">Liquidity accessibility.</p></li><li><p data-path-to-node="17,3,0">Settlement determinism.</p></li></ol><p data-path-to-node="18">Two trades at the same price can occur on entirely different execution surfaces and produce radically different outcomes.
From a systems perspective, an execution surface defines who gets filled first, who absorbs slippage, who exits cleanly, and who becomes inventory.</p><p data-path-to-node="19"><b data-path-to-node="19" data-index-in-node="0">Price is shared. Execution is not.</b></p><h3 data-path-to-node="20">3. Why Price Equality Masks Execution Inequality</h3><p data-path-to-node="21">Distributed systems create <b data-path-to-node="21" data-index-in-node="27">Price Coherence without Execution Symmetry.</b>
This is why identical transactions experience different fills, and arbitrage exists despite visible prices.
Retail and institutional capital coexist without competing equally.</p><p data-path-to-node="22">Capital does not lose because it was "wrong."
<b data-path-to-node="22" data-index-in-node="46">It loses because it arrived on the wrong surface.</b></p><h3 data-path-to-node="23">4. Execution Surfaces Are Stratified (Not Fair)</h3><p data-path-to-node="24">Execution surfaces naturally stratify.
They privilege capital with faster ordering access, internal liquidity, atomic settlement paths, and bounded exit latency.</p><p data-path-to-node="25">This stratification is not malicious. <b data-path-to-node="25" data-index-in-node="38">It is Mechanical.</b>
Systems do not equalize execution. They expose it.</p><h3 data-path-to-node="26">5. Latency Does Not Create Advantage (Surface Access Does)</h3><p data-path-to-node="27">Milliseconds alone are meaningless. What matters is <b data-path-to-node="27" data-index-in-node="52">where</b> latency is applied.
A slower participant on a superior execution surface will outperform a faster participant on an inferior one.</p><p data-path-to-node="28">Execution advantage emerges from proximity to ordering, reduced intermediate hops, and minimized coordination layers.
<b data-path-to-node="28" data-index-in-node="118">Speed is a derivative. Surface access is the root.</b></p><h3 data-path-to-node="29">6. Congestion Reveals Surface Hierarchy</h3><p data-path-to-node="30">Under load, execution surfaces diverge violently.</p><ul data-path-to-node="31"><li><p data-path-to-node="31,0,0"><b data-path-to-node="31,0,0" data-index-in-node="0">Superior Surfaces:</b> Maintain exit determinism, preserve ordering guarantees, and absorb flow.</p></li><li><p data-path-to-node="31,1,0"><b data-path-to-node="31,1,0" data-index-in-node="0">Inferior Surfaces:</b> Collapse into queue backlogs, delayed finality, and forced repricing.</p></li></ul><p data-path-to-node="32">Congestion does not create hierarchy. <b data-path-to-node="32" data-index-in-node="38">It reveals it.</b></p><h3 data-path-to-node="33">7. BASIS: Engineering Native Execution Surfaces</h3><p data-path-to-node="34"><b data-path-to-node="34" data-index-in-node="0">BASIS</b> is not designed to "find yield."
It is designed to <b data-path-to-node="34" data-index-in-node="57">operate on privileged execution surfaces.</b></p><p data-path-to-node="35">This means:</p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0">Internal inventory instead of external dependency.</p></li><li><p data-path-to-node="36,1,0">Atomic execution instead of sequential settlement.</p></li><li><p data-path-to-node="36,2,0">Exit-first architecture instead of entry-first strategy.</p></li></ul><p data-path-to-node="37">BASIS does not compete at the price layer. It competes at the surface layer.
This is why its performance profile is orthogonal to retail DeFi systems.</p><h3 data-path-to-node="38">8. Why Most Capital Never Reaches the Surface</h3><p data-path-to-node="39">Most capital is trapped upstream: behind bridges, inside queues, within cooperative assumptions.
By the time it reaches execution, the surface has already moved.</p><p data-path-to-node="40">This is not bad timing. <b data-path-to-node="40" data-index-in-node="24">It is Structural Exclusion.</b>
Capital without surface access does not compete. It reacts.</p><h3 data-path-to-node="41">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0">Capital does not compete in markets.</b>
<b data-path-to-node="42" data-index-in-node="37">It competes on execution surfaces.</b></p><p data-path-to-node="43">Performance divergence in distributed finance is not driven by insight or leverage, but by mechanical access to superior execution environments. In high-performance systems, <b data-path-to-node="43" data-index-in-node="174">the surface is the strategy.</b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/LOwteHJc85Mr667yp0Y23ghVNqv0TyE7s2vou35F.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
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                <item>
            <title><![CDATA[Exit Is the Asset: Why Capital Without Deterministic Exit Is Not Capital]]></title>
            <link>https://www.base58labs.com/research/exit-is-the-asset-why-capital-without-deterministic-exit-is-not-capital</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/exit-is-the-asset-why-capital-without-deterministic-exit-is-not-capital</guid>
            <pubDate>Tue, 03 Jun 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractCapital is commonly defined by ownership and balance. This definition is incomplete. In high-performance financial systems, capital only exists insofar as it can exit deterministically. Any asset that cannot be exited within known temporal and price bounds ceases to function as capital and b...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10" class="">Abstract</h3><p data-path-to-node="11"><span class="">Capital is commonly defined by ownership and balance.</span><span class=""> </span><b data-path-to-node="11" data-index-in-node="54" class="">This definition is incomplete.</b><span class=""> In high-performance financial systems,</span><span class=""> capital only exists insofar as it can exit deterministically.</span><span class=""> Any asset that cannot be exited within known temporal and price bounds ceases to function as capital and becomes </span><b data-path-to-node="11" data-index-in-node="299" class="">Latent Exposure</b><span class="">.</span><span class=""> This paper formalizes </span><b data-path-to-node="11" data-index-in-node="338" class="">Exit Determinism</b><span class=""> as the primary criterion for capital validity and explains why systems that ignore exit mechanics systematically misprice risk,</span><span class=""> yield,</span><span class=""> and survivability.</span></p><h3 data-path-to-node="12" class="">1. The Ownership Illusion</h3><p data-path-to-node="13"><span class="">Most participants equate capital with possession.</span><span class="">
If you own it,</span><span class=""> you have it.</span><span class=""> If it is in your wallet,</span><span class=""> it is deployable.</span><b data-path-to-node="13" data-index-in-node="121" class="">This assumption fails under load.</b></p><p data-path-to-node="14"><span class="">Ownership does not guarantee action.</span><span class=""> Balance does not guarantee mobility.</span><span class="">
Capital that cannot exit is not capital.</span><span class=""> </span><b data-path-to-node="14" data-index-in-node="115" class="">It is Deferred Liability.</b></p><h3 data-path-to-node="15" class="">2. Capital Exists Only at the Point of Exit</h3><p data-path-to-node="16"><span class="">Entry is optional.</span><span class=""> </span><b data-path-to-node="16" data-index-in-node="19" class="">Exit is mandatory.</b><span class="">
Every financial action resolves at exit.</span></p><ul data-path-to-node="17"><li><p data-path-to-node="17,0,0"><span class="">Profit is realized at exit.</span></p></li><li><p data-path-to-node="17,1,0"><span class="">Loss is crystallized at exit.</span></p></li><li><p data-path-to-node="17,2,0"><span class="">Reuse is enabled at exit.</span></p></li></ul><p data-path-to-node="18"><span class="">Until exit occurs,</span><span class=""> capital remains entangled in an unresolved state.</span><span class="">
From a systems perspective,</span><span class=""> capital exists in two categories:</span></p><ol start="1" data-path-to-node="19"><li><p data-path-to-node="19,0,0"><b data-path-to-node="19,0,0" data-index-in-node="0" class="">Executable Capital:</b><span class=""> Capital with a known,</span><span class=""> bounded exit.</span></p></li><li><p data-path-to-node="19,1,0"><b data-path-to-node="19,1,0" data-index-in-node="0" class="">Nominal Capital:</b><span class=""> Capital whose exit is uncertain or delayed.</span></p></li></ol><p data-path-to-node="20"><b data-path-to-node="20" data-index-in-node="0" class="">Only the former participates in real markets.</b></p><h3 data-path-to-node="21" class="">3. Why Exit Is a Mechanical Property</h3><p data-path-to-node="22"><span class="">Exit is not a market condition.</span><span class=""> </span><b data-path-to-node="22" data-index-in-node="32" class="">It is a System Property.</b><span class="">
Exit determinism depends on settlement finality,</span><span class=""> queue depth,</span><span class=""> liquidity locality,</span><span class=""> and atomicity of execution.</span><span class="">
Price does not define exit.</span><span class=""> </span><b data-path-to-node="22" data-index-in-node="195" class="">Mechanics do.</b></p><p data-path-to-node="23"><span class="">During stress,</span><span class=""> prices are visible.</span><span class=""> Exits are not.</span><span class="">
Markets do not fail because prices move.</span><span class=""> </span><b data-path-to-node="23" data-index-in-node="91" class="">They fail because exits vanish.</b></p><h3 data-path-to-node="24" class="">4. Latent Exposure Masquerading as Yield</h3><p data-path-to-node="25"><span class="">Many systems advertise yield without modeling exit.</span><span class="">
They assume continuous liquidity,</span><span class=""> cooperative counterparties,</span><span class=""> and stable settlement layers.</span><span class="">
These assumptions hold only in calm regimes.</span></p><p data-path-to-node="26"><span class="">Under congestion,</span><span class=""> yield-generating positions convert into locked inventory,</span><span class=""> forced liquidation paths,</span><span class=""> and cascading unwind risk.</span><span class="">
Yield that cannot be exited is not yield.</span><span class=""> </span><b data-path-to-node="26" data-index-in-node="171" class="">It is Postponed Loss Discovery.</b></p><h3 data-path-to-node="27" class="">5. Exit Determinism as Risk Boundary</h3><p data-path-to-node="28"><span class="">Risk is not volatility.</span><span class=""> </span><b data-path-to-node="28" data-index-in-node="24" class="">Risk is Loss of Control.</b><span class="">
Exit determinism bounds risk by defining maximum time to disengage,</span><span class=""> worst-case slippage,</span><span class=""> and guaranteed state resolution.</span></p><p data-path-to-node="29"><span class="">Capital with deterministic exit has bounded downside.</span><span class="">
Capital without it has </span><b data-path-to-node="29" data-index-in-node="77" class="">Unbounded Exposure</b><span class="">,</span><span class=""> regardless of nominal leverage.</span><span class="">
This is why Base58 Labs evaluates risk through exits,</span><span class=""> not entries.</span></p><h3 data-path-to-node="30" class="">6. Stress Selects for Exit-Ready Capital</h3><p data-path-to-node="31"><span class="">When systems are stressed,</span><span class=""> signals arrive late,</span><span class=""> liquidity fragments,</span><span class=""> and queues form.</span><span class="">
At this point,</span><span class=""> capital stratifies.</span><span class="">
Some capital exits cleanly.</span><span class=""> Most does not.</span></p><p data-path-to-node="32"><span class="">This is not intelligence selection.</span><span class=""> </span><b data-path-to-node="32" data-index-in-node="36" class="">It is Architectural Selection.</b><span class="">
Capital that was engineered to exit survives.</span><span class=""> Capital that assumed it could exit disappears.</span></p><h3 data-path-to-node="33" class="">7. BASIS: Designing for Exit First</h3><p data-path-to-node="34"><b data-path-to-node="34" data-index-in-node="0" class="">BASIS</b><span class=""> does not ask:</span><span class=""> </span><i data-path-to-node="34" data-index-in-node="20" class="">"What is the maximum yield this position can generate?"</i><span class="">
It asks:</span><span class=""> </span><b data-path-to-node="34" data-index-in-node="85" class="">"How fast, how reliably, and under what conditions can this capital exit?"</b></p><p data-path-to-node="35"><span class="">Positions are evaluated by exit path determinism,</span><span class=""> settlement locality,</span><span class=""> and failure containment.</span><span class="">
If exit cannot be bounded,</span><span class=""> the position is rejected regardless of yield.</span><span class="">
This is not conservatism.</span><span class=""> </span><b data-path-to-node="35" data-index-in-node="195" class="">It is Survivability Engineering.</b></p><h3 data-path-to-node="36" class="">8. Why Exit Is Invisible in Retail Metrics</h3><p data-path-to-node="37"><span class="">Dashboards show TVL,</span><span class=""> APY,</span><span class=""> and balance growth.</span><span class="">
They do not show exit latency,</span><span class=""> queue priority,</span><span class=""> or settlement guarantees.</span><span class="">
Exit is </span><b data-path-to-node="37" data-index-in-node="127" class="">Temporal</b><span class="">.</span><span class=""> It only becomes visible when it is too late.</span></p><p data-path-to-node="38"><span class="">This is why Base58 Labs builds systems,</span><span class=""> not stories.</span><span class="">
Stories fail under stress.</span><span class=""> Systems do not.</span></p><h3 data-path-to-node="39" class="">Core Finding</h3><p data-path-to-node="40"><b data-path-to-node="40" data-index-in-node="0" class="">Capital is defined at exit, not entry.</b><span class="">
Any asset that cannot be exited deterministically is not capital it is exposure.</span><span class="">
High-performance financial systems are not designed to maximize yield.</span><span class=""> </span><b data-path-to-node="40" data-index-in-node="191" class="">They are designed to guarantee exits.</b><span class=""> Everything else is optional.</span></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/U4qIxHXuRHpOY0GNAqRVmJCOHWq1927VPoEMIwPn.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Capital Reuse: The Hidden Source of Non-Linear Yield]]></title>
            <link>https://www.base58labs.com/research/capital-reuse-the-hidden-source-of-non-linear-yield</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/capital-reuse-the-hidden-source-of-non-linear-yield</guid>
            <pubDate>Mon, 12 May 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractYield is commonly modeled as a linear function of risk and capital size. This model fails in high-performance financial systems. The dominant source of non-linear yield is not leverage, signal quality, or market direction it is Capital Reuse. This paper formalizes capital reuse as a systems...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10" class="">Abstract</h3><p data-path-to-node="11"><span class="">Yield is commonly modeled as a linear function of risk and capital size.</span><span class=""> </span><b data-path-to-node="11" data-index-in-node="73" class="">This model fails in high-performance financial systems.</b><span class=""> The dominant source of non-linear yield is not leverage,</span><span class=""> signal quality,</span><span class=""> or market direction it is </span><b data-path-to-node="11" data-index-in-node="228" class="">Capital Reuse</b><span class="">.</span><span class=""> This paper formalizes capital reuse as a systems property,</span><span class=""> demonstrating how the ability to redeploy the same unit of capital across multiple deterministic state transitions creates exponential advantage without increasing exposure.</span></p><h3 data-path-to-node="12" class="">1. The Yield Misconception</h3><p data-path-to-node="13"><span class="">Most yield discussions begin with scale.</span><span class=""> More capital.</span><span class=""> More leverage.</span><span class=""> More exposure.</span><span class="">
This framing assumes yield is additive.</span><span class=""> </span><b data-path-to-node="13" data-index-in-node="125" class="">It is not.</b></p><p data-path-to-node="14"><span class="">In distributed systems,</span><span class=""> yield emerges from </span><b data-path-to-node="14" data-index-in-node="43" class="">Reuse</b><span class="">,</span><span class=""> not Accumulation.</span><span class="">
A dollar used once behaves differently from a dollar used ten times even if nominal balances are identical.</span></p><h3 data-path-to-node="15" class="">2. Capital Has a Lifecycle, Not a Balance</h3><p data-path-to-node="16"><span class="">Capital does not exist statically.</span><span class=""> It cycles through states:</span><code data-path-to-node="16" data-index-in-node="61" class="">Idle</code><span class=""> → </span><code data-path-to-node="16" data-index-in-node="68" class="">Committed</code><span class=""> → </span><code data-path-to-node="16" data-index-in-node="80" class="">Transitional</code><span class=""> → </span><code data-path-to-node="16" data-index-in-node="95" class="">Settled</code><span class=""> → </span><code data-path-to-node="16" data-index-in-node="105" class="">Available</code></p><p data-path-to-node="17"><span class="">Traditional systems treat this lifecycle as noise.</span><span class=""> </span><b data-path-to-node="17" data-index-in-node="51" class="">High-performance systems treat it as the core variable.</b><span class="">
A unit of capital that completes this lifecycle twice produces more opportunity than one that completes it once,</span><span class=""> even at a lower margin.</span></p><h3 data-path-to-node="18" class="">3. Reuse Requires Deterministic State Closure</h3><p data-path-to-node="19"><span class="">Capital cannot be reused unless its prior state is closed.</span><span class="">
State closure requires:</span></p><ol start="1" data-path-to-node="20"><li><p data-path-to-node="20,0,0"><span class="">Deterministic exits.</span></p></li><li><p data-path-to-node="20,1,0"><span class="">Bounded downside.</span></p></li><li><p data-path-to-node="20,2,0"><span class="">Guaranteed settlement.</span></p></li></ol><p data-path-to-node="21"><span class="">Without closure,</span><span class=""> capital remains trapped in an intermediate state.</span><span class=""> </span><b data-path-to-node="21" data-index-in-node="67" class="">Trapped capital is Inert Capital.</b><span class="">
This is why many high-yield systems silently degrade over time; their capital never fully returns to an executable state.</span></p><h3 data-path-to-node="22" class="">4. Why Reuse Produces Non-Linear Yield</h3><p data-path-to-node="23"><span class="">Reuse compounds information.</span><span class=""> Each completed cycle provides execution feedback,</span><span class=""> latency measurements,</span><span class=""> and stress response data.</span><span class="">
This information improves future transitions.</span></p><p data-path-to-node="24"><span class="">As reuse increases:</span></p><ul data-path-to-node="25"><li><p data-path-to-node="25,0,0"><span class="">Decision latency shrinks.</span></p></li><li><p data-path-to-node="25,1,0"><span class="">Confidence bounds tighten.</span></p></li><li><p data-path-to-node="25,2,0"><span class="">Failure modes are pre-encoded.</span></p></li></ul><p data-path-to-node="26"><span class="">Yield increases not because risk increases,</span><span class=""> but because </span><b data-path-to-node="26" data-index-in-node="56" class="">Uncertainty Decreases.</b></p><h3 data-path-to-node="27" class="">5. Leverage Blocks Reuse</h3><p data-path-to-node="28"><span class="">Leverage binds capital across time.</span><span class="">
Once leveraged,</span><span class=""> capital becomes path-dependent,</span><span class=""> sensitive to delay,</span><span class=""> and exit-constrained.</span></p><p data-path-to-node="29"><b data-path-to-node="29" data-index-in-node="0" class="">Capital cannot be redeployed while leveraged.</b><span class="">
Even profitable positions reduce reuse capacity because they occupy time.</span><span class=""> This is why leverage-heavy systems experience sudden collapse:</span><span class=""> their capital cannot cycle fast enough to adapt.</span></p><h3 data-path-to-node="30" class="">6. Reuse Stratifies Markets Under Stress</h3><p data-path-to-node="31"><span class="">During congestion,</span><span class=""> some capital exits,</span><span class=""> but most capital freezes.</span><span class="">
The difference is not intelligence.</span><span class=""> </span><b data-path-to-node="31" data-index-in-node="101" class="">It is Reuse Eligibility.</b></p><p data-path-to-node="32"><span class="">Capital that settles quickly and redeploys internally continues compounding.</span><span class="">
Capital that remains bound to unresolved states disappears from the market not permanently,</span><span class=""> but </span><b data-path-to-node="32" data-index-in-node="173" class="">fatally late.</b><span class="">
This is how structural advantage manifests:</span><span class=""> </span><b data-path-to-node="32" data-index-in-node="231" class="">Not through prediction, but through Availability.</b></p><h3 data-path-to-node="33" class="">7. BASIS as a Capital Reuse Engine</h3><p data-path-to-node="34"><b data-path-to-node="34" data-index-in-node="0" class="">BASIS</b><span class=""> is not optimized for maximum single-cycle yield.</span><span class="">
It is optimized for:</span></p><ul data-path-to-node="35"><li><p data-path-to-node="35,0,0"><span class="">Maximum safe reuse per unit time.</span></p></li><li><p data-path-to-node="35,1,0"><span class="">Minimal state residency.</span></p></li><li><p data-path-to-node="35,2,0"><span class="">Guaranteed capital return.</span></p></li></ul><p data-path-to-node="36"><span class="">A position is rejected if it delays redeployment or introduces exit ambiguity.</span><b data-path-to-node="36" data-index-in-node="79" class="">Yield is a byproduct of Reuse Density. Not Exposure.</b></p><h3 data-path-to-node="37" class="">8. Why Reuse Is Invisible to Most Participants</h3><p data-path-to-node="38"><span class="">Reuse is not visible on dashboards.</span><span class=""> TVL does not show it.</span><span class=""> APY does not capture it.</span><span class="">
Reuse is </span><b data-path-to-node="38" data-index-in-node="92" class="">Temporal</b><span class="">.</span><span class="">
It only appears when systems are observed across cycles,</span><span class=""> not moments.</span></p><p data-path-to-node="39"><span class="">This is why Base58 Labs focuses on mechanics,</span><span class=""> not metrics.</span><span class="">
Metrics lag structure.</span><span class=""> </span><b data-path-to-node="39" data-index-in-node="82" class="">Structure defines survivability.</b></p><h3 data-path-to-node="40" class="">Core Finding</h3><p data-path-to-node="41"><b data-path-to-node="41" data-index-in-node="0" class="">Capital does not compound because it grows larger.</b><b data-path-to-node="41" data-index-in-node="51" class="">It compounds because it returns faster.</b></p><p data-path-to-node="42"><span class="">Non-linear yield emerges from capital reuse,</span><span class=""> not leverage.</span><span class=""> The systems that win are those that can safely redeploy the same capital more times not those that deploy more capital once.</span><span class="">
Base58 Labs builds systems where capital never rests.</span><span class=""> </span><b data-path-to-node="42" data-index-in-node="238" class="">It transitions.</b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/ht1kNhjG2qYcudcHvVIhCZRMNifok5RRgMXg9Ylx.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[State Transition Engineering: Beyond the Trade Illusion]]></title>
            <link>https://www.base58labs.com/research/state-transition-engineering-beyond-the-trade-illusion</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/state-transition-engineering-beyond-the-trade-illusion</guid>
            <pubDate>Mon, 14 Apr 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[In 2024, Base58 Labs defined execution as a state transition rather than a trade. In 2025, we operationalized this definition. This paper details the engineering principles behind BASIS. We replaced the traditional order matching engine with a deterministic Finite State Machine (FSM). By treating ca...]]></description>
            <content:encoded><![CDATA[<p data-path-to-node="11">In 2024, Base58 Labs defined execution as a state transition rather than a trade. In 2025, we operationalized this definition. <b data-path-to-node="11" data-index-in-node="127">This paper details the engineering principles behind BASIS.</b> We replaced the traditional order matching engine with a deterministic <b data-path-to-node="11" data-index-in-node="258">Finite State Machine (FSM)</b>. By treating capital as a state-bearing object and execution as an atomic transition, we eliminated the class of failures caused by the "trade illusion." This is not just philosophy; it is the architecture of survival.</p><h3 data-path-to-node="12">1. From Order Books to State Machines</h3><p data-path-to-node="13">Traditional exchanges use order books to match intents. This is fragile because intents are ephemeral.
Base58 Labs uses a <b data-path-to-node="13" data-index-in-node="122">State Machine Architecture</b>.
We do not "match" orders. We <b data-path-to-node="13" data-index-in-node="179">validate transitions</b>.
Before any capital moves, the engine queries:</p><ol start="1" data-path-to-node="14"><li><p data-path-to-node="14,0,0">Is the current state valid?</p></li><li><p data-path-to-node="14,1,0">Is the transition function defined?</p></li><li><p data-path-to-node="14,2,0">Is the resulting state stable?</p></li></ol><p data-path-to-node="15">If the answer is no, the action is rejected at the protocol level. There are no "failed trades," only <b data-path-to-node="15" data-index-in-node="102">invalid transitions</b>.</p><h3 data-path-to-node="16">2. Atomic Transition Enforcement</h3><p data-path-to-node="17">In our system, execution is <b data-path-to-node="17" data-index-in-node="28">Atomic</b>.
It implies that a set of operations (deploy, hedge, settle) either occurs completely or not at all.
There is no "partial fill" or "slippage" in the traditional sense.
Capital never exists in a limbo state. It is either at State A or State B.
<b data-path-to-node="17" data-index-in-node="278">We engineered away the uncertainty of "in-between."</b></p><h3 data-path-to-node="18">3. Engineering Against Reversibility</h3><p data-path-to-node="19">Trade-based systems assume actions are reversible (buy then sell).
State-based systems know that <b data-path-to-node="19" data-index-in-node="97">Time is Irreversible</b>.
Our engineers encode "State Locking" mechanisms.
When capital enters a transition, it is <b data-path-to-node="19" data-index-in-node="208">locked</b> until the exit condition is cryptographically reachable.
This prevents the "stuck capital" problem common in optimistic bridges and aggregators.</p><h3 data-path-to-node="20">4. The Queue as a State Sequencer</h3><p data-path-to-node="21">In the "Trade Illusion," queues are just waiting lines.
In <b data-path-to-node="21" data-index-in-node="59">State Transition Engineering</b>, the queue is a <b data-path-to-node="21" data-index-in-node="104">Sequencer</b>.
It orders state changes to maintain global consistency.
BASIS ensures that High-Priority transitions (like de-risking) always preempt Low-Priority transitions (like yield seeking).
Priority is not a market fee; it is a <b data-path-to-node="21" data-index-in-node="334">system safety parameter</b>.</p><h3 data-path-to-node="22">5. Managing State Congestion (Not Traffic)</h3><p data-path-to-node="23">When the network is congested, we do not see "traffic." We see <b data-path-to-node="23" data-index-in-node="63">State Contention</b>.
Multiple actors trying to write to the same state simultaneously causes conflicts.
Our solution is <b data-path-to-node="23" data-index-in-node="180">State Isolation</b>.
By compartmentalizing liquidity into independent state channels, BASIS allows non-conflicting transitions to proceed in parallel, while serializing only the conflicting ones.</p><h3 data-path-to-node="24">6. Deterministic Exits via Pre-Computation</h3><p data-path-to-node="25">We do not hope for an exit; we <b data-path-to-node="25" data-index-in-node="31">Pre-compute</b> it.
Before a transition to "Active" is allowed, the transition to "Exit" must be simulated and verified.
If the simulation shows that the exit state is unreachable under worst-case constraints, the entry transition is blocked.
<b data-path-to-node="25" data-index-in-node="270">We perform the exit mathematically before we perform the entry financially.</b></p><h3 data-path-to-node="26">7. BASIS: The Implementation</h3><p data-path-to-node="27">BASIS is the proof of this engineering thesis.
It is not a strategy algorithm. It is a <b data-path-to-node="27" data-index-in-node="87">State Transition Engine</b>.</p><ul data-path-to-node="28"><li><p data-path-to-node="28,0,0"><b data-path-to-node="28,0,0" data-index-in-node="0">Inputs:</b> Market Conditions, Liquidity Constraints.</p></li><li><p data-path-to-node="28,1,0"><b data-path-to-node="28,1,0" data-index-in-node="0">Logic:</b> Finite State Machine (FSM).</p></li><li><p data-path-to-node="28,2,0"><b data-path-to-node="28,2,0" data-index-in-node="0">Outputs:</b> Deterministic Capital Movements.</p></li></ul><p data-path-to-node="29">It does not "trade well." It <b data-path-to-node="29" data-index-in-node="29">transitions correctly</b>.</p><h3 data-path-to-node="30">Core Finding</h3><p data-path-to-node="31"><b data-path-to-node="31" data-index-in-node="0">Trading is a human concept. State transition is a machine reality.</b>
By engineering for the machine reality, Base58 Labs has built a system that functions when human concepts collapse. We moved beyond the trade illusion to build the physics of capital.</p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/6HJcS2l5IhY2RN0hGc41IKcRlmekWBByorwm5K7d.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Risk Bounding: Why Capital Must Lose Before It Can Act]]></title>
            <link>https://www.base58labs.com/research/risk-bounding-why-capital-must-lose-before-it-can-act</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/risk-bounding-why-capital-must-lose-before-it-can-act</guid>
            <pubDate>Tue, 11 Mar 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractIn conventional finance, risk is treated as an external variable to be managed after deployment. In high-performance financial systems, this ordering is inverted. Capital must be constrained before it is activated. This paper formalizes Risk Bounding as a prerequisite for execution, arguing...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="11" class="">Abstract</h3><p data-path-to-node="12"><span class="">In conventional finance,</span><span class=""> risk is treated as an external variable to be managed </span><i data-path-to-node="12" data-index-in-node="79" class="">after</i><span class=""> deployment.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="97" class="">In high-performance financial systems, this ordering is inverted.</b><span class=""> Capital must be constrained </span><i data-path-to-node="12" data-index-in-node="191" class="">before</i><span class=""> it is activated.</span><span class=""> This paper formalizes </span><b data-path-to-node="12" data-index-in-node="237" class="">Risk Bounding</b><span class=""> as a prerequisite for execution,</span><span class=""> arguing that capital which has not been structurally limited cannot act safely in distributed environments.</span><span class=""> </span><b data-path-to-node="12" data-index-in-node="392" class="">Loss, when pre-defined and contained, is not failure it is the condition that makes action possible.</b></p><h3 data-path-to-node="13" class="">1. Risk Is Not an Outcome. It Is a Boundary.</h3><p data-path-to-node="14"><span class="">Most systems define risk reactively:</span><span class=""> Deploy capital → Observe outcomes → Manage losses.</span><span class="">
This model fails under concurrency.</span><span class=""> In distributed systems,</span><span class=""> risk must be </span><b data-path-to-node="14" data-index-in-node="161" class="">Pre-encoded</b><span class="">.</span></p><p data-path-to-node="15"><span class="">Not observed.</span><span class=""> Not mitigated.</span><span class=""> </span><b data-path-to-node="15" data-index-in-node="29" class="">Bounded.</b><span class="">
Risk is not what happens.</span><span class=""> </span><b data-path-to-node="15" data-index-in-node="64" class="">Risk is what is <i data-path-to-node="15" data-index-in-node="80">allowed</i> to happen.</b></p><h3 data-path-to-node="16" class="">2. Why Unbounded Capital Is Unexecutable</h3><p data-path-to-node="17"><span class="">Capital without limits cannot act deterministically.</span><span class=""> Without bounds,</span><span class=""> position size is ambiguous,</span><span class=""> exit feasibility is unknown,</span><span class=""> and drawdown is undefined.</span><span class="">
Such capital operates </span><b data-path-to-node="17" data-index-in-node="175" class="">Optimistically</b><span class="">.</span><span class=""> It assumes favorable sequencing and persistent liquidity.</span></p><p data-path-to-node="18"><span class="">These assumptions collapse under stress.</span><span class=""> Unbounded capital freezes not because opportunities disappear,</span><span class=""> but because </span><b data-path-to-node="18" data-index-in-node="116" class="">the system cannot decide.</b><span class="">
From a systems perspective,</span><span class=""> this is not caution.</span><span class=""> </span><b data-path-to-node="18" data-index-in-node="191" class="">It is Deadlock.</b></p><h3 data-path-to-node="19" class="">3. Loss Is a Design Parameter (Not a Failure State)</h3><p data-path-to-node="20"><span class="">In professional systems,</span><span class=""> loss is specified </span><i data-path-to-node="20" data-index-in-node="43" class="">before</i><span class=""> execution.</span><span class="">
Maximum loss is </span><b data-path-to-node="20" data-index-in-node="77" class="">Explicit, Enumerable, and Survivable.</b></p><p data-path-to-node="21"><span class="">This is not pessimism.</span><span class=""> </span><b data-path-to-node="21" data-index-in-node="23" class="">It is Mechanical Necessity.</b><span class="">
A system that cannot tolerate loss cannot execute,</span><span class=""> because every execution path contains uncertainty.</span><b data-path-to-node="21" data-index-in-node="153" class="">Loss is the admission price of action.</b></p><h3 data-path-to-node="22" class="">4. Bounding Enables Deterministic Execution</h3><p data-path-to-node="23"><span class="">Once loss is bounded:</span></p><ul data-path-to-node="24"><li><p data-path-to-node="24,0,0"><span class="">Position sizing becomes calculable.</span></p></li><li><p data-path-to-node="24,1,0"><span class="">Exits become enforceable.</span></p></li><li><p data-path-to-node="24,2,0"><span class="">Capital becomes deployable.</span></p></li></ul><p data-path-to-node="25"><span class="">The system no longer asks:</span><span class=""> </span><i data-path-to-node="25" data-index-in-node="27" class="">"Will this work?"</i><span class="">
It asks:</span><span class=""> </span><b data-path-to-node="25" data-index-in-node="54" class="">"Is this within bounds?"</b><span class="">
This shift is decisive.</span><span class=""> Execution becomes a </span><b data-path-to-node="25" data-index-in-node="123" class="">State Transition</b><span class="">,</span><span class=""> not a gamble.</span></p><h3 data-path-to-node="26" class="">5. Risk Bounding vs. Hedging (The Critical Distinction)</h3><p data-path-to-node="27"><span class="">Risk bounding is often confused with hedging.</span><span class=""> </span><b data-path-to-node="27" data-index-in-node="46" class="">They are not the same.</b></p><ul data-path-to-node="28"><li><p data-path-to-node="28,0,0"><b data-path-to-node="28,0,0" data-index-in-node="0" class="">Hedging</b><span class=""> attempts to offset loss </span><i data-path-to-node="28,0,0" data-index-in-node="32" class="">after</i><span class=""> exposure exists.</span><span class=""> (Reactive)</span></p></li><li><p data-path-to-node="28,1,0"><b data-path-to-node="28,1,0" data-index-in-node="0" class="">Bounding</b><span class=""> prevents loss from exceeding known limits </span><i data-path-to-node="28,1,0" data-index-in-node="51" class="">before</i><span class=""> exposure occurs.</span><span class=""> (Architectural)</span></p></li></ul><p data-path-to-node="29"><span class="">In execution-critical systems,</span><span class=""> only bounding enables reliable activation.</span><b data-path-to-node="29" data-index-in-node="74" class="">Hedging is a strategy. Bounding is a constraint.</b></p><h3 data-path-to-node="30" class="">6. Risk Bounding as a Prerequisite for Velocity</h3><p data-path-to-node="31"><span class="">Capital velocity depends on safe reuse.</span></p><ul data-path-to-node="32"><li><p data-path-to-node="32,0,0"><span class="">If loss is undefined,</span><span class=""> capital cannot be redeployed.</span></p></li><li><p data-path-to-node="32,1,0"><span class="">If loss is bounded,</span><span class=""> capital cycles.</span></p></li></ul><p data-path-to-node="33"><b data-path-to-node="33" data-index-in-node="0" class="">Velocity emerges only after risk is constrained.</b><span class="">
This is why leverage-first systems stagnate.</span><span class=""> They magnify exposure but block reuse.</span></p><h3 data-path-to-node="34" class="">7. BASIS and Pre-Encoded Loss</h3><p data-path-to-node="35"><span class="">In </span><b data-path-to-node="35" data-index-in-node="3" class="">BASIS</b><span class="">,</span><span class=""> capital is staged under explicit constraints:</span></p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0"><span class="">Maximum deployable size.</span></p></li><li><p data-path-to-node="36,1,0"><span class="">Defined worst-case loss.</span></p></li><li><p data-path-to-node="36,2,0"><span class="">Enforced exit conditions.</span></p></li></ul><p data-path-to-node="37"><span class="">Execution does not discover risk.</span><span class=""> </span><b data-path-to-node="37" data-index-in-node="34" class="">It consumes pre-defined risk.</b><span class="">
Yield is produced not by taking more risk,</span><span class=""> but by </span><b data-path-to-node="37" data-index-in-node="114" class="">reusing bounded risk repeatedly.</b></p><h3 data-path-to-node="38" class="">8. Why Labs Must Model Loss Before Return</h3><p data-path-to-node="39"><span class="">Base58 Labs does not optimize returns.</span><span class=""> </span><b data-path-to-node="39" data-index-in-node="39" class="">We optimize Survivable Action.</b><span class="">
Returns emerge only after loss is specified,</span><span class=""> failure is tolerated,</span><span class=""> and bounds are enforced.</span></p><p data-path-to-node="40"><span class="">Any system that reverses this order is speculative by definition.</span></p><h3 data-path-to-node="41" class="">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0" class="">Capital cannot act safely until it is constrained.</b><span class="">
Loss,</span><span class=""> when bounded in advance,</span><span class=""> is not failure it is the structural condition that allows execution to occur at all.</span><span class=""> In distributed financial systems,</span><span class=""> </span><b data-path-to-node="42" data-index-in-node="201" class="">the ability to lose safely precedes the ability to win.</b></p>]]></content:encoded>
            <enclosure url="https://www.base58labs.com/storage/app/public/researches/Hv1euXqZe1OSUlN4I1b3O4MMvBSNsGgFDOM2T1kD.png" type="image/jpeg"/>
                        <category><![CDATA[Protocol Mechanics]]></category>
                    </item>
                <item>
            <title><![CDATA[Internal Liquidity: Why Inventory Beats Access]]></title>
            <link>https://www.base58labs.com/research/internal-liquidity-why-inventory-beats-access</link>
            <guid isPermaLink="true">https://www.base58labs.com/research/internal-liquidity-why-inventory-beats-access</guid>
            <pubDate>Mon, 10 Feb 2025 00:00:00 +0000</pubDate>
            <description><![CDATA[AbstractModern financial systems often confuse access to liquidity with possession of liquidity. In distributed environments, this distinction is fatal. This paper argues that Internal Liquidity&amp;nbsp;capital already held, staged, and controlled within the execution domain is categorically superior t...]]></description>
            <content:encoded><![CDATA[<h3 data-path-to-node="10">Abstract</h3><p data-path-to-node="11">Modern financial systems often confuse access to liquidity with possession of liquidity. In distributed environments, <b data-path-to-node="11" data-index-in-node="118">this distinction is fatal.</b> This paper argues that <b data-path-to-node="11" data-index-in-node="168">Internal Liquidity&nbsp;</b>capital already held, staged, and controlled within the execution domain is categorically superior to accessed liquidity obtained via borrowing, flash mechanisms, or external pools. We formalize internal liquidity as a prerequisite for deterministic execution under stress, and show why arbitrage engines built on access collapse precisely when they are needed most.</p><h3 data-path-to-node="12">1. Access Is Permission. Inventory Is Control.</h3><p data-path-to-node="13">Most DeFi systems are built on Access. They borrow. They request. They depend.
Access assumes liquidity is available, counterparties respond, and protocols remain solvent.</p><p data-path-to-node="14"><b data-path-to-node="14" data-index-in-node="0">Inventory assumes none of this.</b>
Inventory is capital already inside the system boundary.
It does not ask. <b data-path-to-node="14" data-index-in-node="106">It acts.</b></p><p data-path-to-node="15">This difference is not semantic. It is <b data-path-to-node="15" data-index-in-node="39">Operational</b>.</p><h3 data-path-to-node="16">2. The Hidden Cost of Borrowed Liquidity</h3><p data-path-to-node="17">Borrowed liquidity carries invisible constraints: recall risk, utilization ceilings, and cascading dependency.
Under normal conditions, these constraints remain latent.
<b data-path-to-node="17" data-index-in-node="169">Under stress, they surface simultaneously.</b></p><p data-path-to-node="18">Flash liquidity disappears. Credit lines freeze. Pools pause.
Access-based systems fail not because opportunities vanish, but because <b data-path-to-node="18" data-index-in-node="134">Permission is Revoked.</b></p><h3 data-path-to-node="19">3. Arbitrage Is a Balance Sheet Problem (Not a Signal Problem)</h3><p data-path-to-node="20">Arbitrage is commonly described as a detection problem. <b data-path-to-node="20" data-index-in-node="56">This is incorrect.</b>
Detection is trivial. <b data-path-to-node="20" data-index-in-node="97">Execution is scarce.</b></p><p data-path-to-node="21">Every arbitrage opportunity is time-bounded. If capital cannot deploy within that window, the opportunity does not exist.</p><ul data-path-to-node="22"><li><p data-path-to-node="22,0,0"><b data-path-to-node="22,0,0" data-index-in-node="0">Internal Liquidity</b> converts detection into Action.</p></li><li><p data-path-to-node="22,1,0"><b data-path-to-node="22,1,0" data-index-in-node="0">Access</b> converts detection into Hope.</p></li></ul><h3 data-path-to-node="23">4. Inventory Compresses Time</h3><p data-path-to-node="24">Internal liquidity removes entire classes of delay:</p><ul data-path-to-node="25"><li><p data-path-to-node="25,0,0">No borrowing step.</p></li><li><p data-path-to-node="25,1,0">No approval latency.</p></li><li><p data-path-to-node="25,2,0">No liquidity contention.</p></li></ul><p data-path-to-node="26">Execution becomes a <b data-path-to-node="26" data-index-in-node="20">single state transition</b>.
This compression of time is the true edge. Markets do not reward better models. <b data-path-to-node="26" data-index-in-node="125">They reward Shorter Paths.</b></p><h3 data-path-to-node="27">5. Why Access Fails Exactly When It Matters</h3><p data-path-to-node="28">Stress events invert system priorities. Protocols protect themselves first. Liquidity providers withdraw. Risk parameters tighten.
Access-based engines experience shrinking limits, widening spreads, and partial execution.</p><p data-path-to-node="29">Inventory-based engines experience none of this.
They are insulated not by prediction, but by <b data-path-to-node="29" data-index-in-node="94">Ownership</b>.</p><h3 data-path-to-node="30">6. Internal Liquidity Enables Deterministic Risk Bounding</h3><p data-path-to-node="31">When capital is internal, risk becomes enumerable.
The system knows maximum deployable size, worst-case drawdown, and exit feasibility.</p><p data-path-to-node="32">Borrowed systems cannot bound risk because their capital can disappear mid-execution.
This is why professional systems reject leverage-first designs. <b data-path-to-node="32" data-index-in-node="150">They cannot be stress-certified.</b></p><h3 data-path-to-node="33">7. BASIS as an Execution Surface, Not a Yield Product</h3><p data-path-to-node="34">From the outside, <b data-path-to-node="34" data-index-in-node="18">BASIS</b> appears as a staking platform.
From the inside, it is a <b data-path-to-node="34" data-index-in-node="80">Liquidity Staging Layer</b>.</p><p data-path-to-node="35">Staked capital in BASIS is not idle. It is Inventory:</p><ul data-path-to-node="36"><li><p data-path-to-node="36,0,0">Pre-positioned.</p></li><li><p data-path-to-node="36,1,0">Risk-bounded.</p></li><li><p data-path-to-node="36,2,0">Execution-adjacent.</p></li></ul><p data-path-to-node="37">Yield is a byproduct. <b data-path-to-node="37" data-index-in-node="22">Control is the objective.</b></p><h3 data-path-to-node="38">8. Why Labs Must Precede Interface</h3><p data-path-to-node="39">Base58 Labs does not build interfaces. We build constraints.
BASIS exists because the engine already exists. The platform does not invent yield. It exposes execution that has already been validated under stress.</p><p data-path-to-node="40">This is why the separation matters:
<b data-path-to-node="40" data-index-in-node="36">Labs discovers what survives.</b>
<b data-path-to-node="40" data-index-in-node="66">BASIS deploys what survived.</b></p><h3 data-path-to-node="41">Core Finding</h3><p data-path-to-node="42"><b data-path-to-node="42" data-index-in-node="0">Liquidity that must be accessed is fragile.</b>
<b data-path-to-node="42" data-index-in-node="44">Liquidity that is internal is decisive.</b></p><p data-path-to-node="43">In distributed financial systems, execution belongs to those who already hold capital not to those who can borrow it fastest.</p>]]></content:encoded>
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                        <category><![CDATA[Protocol Mechanics]]></category>
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