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Saelarien/saelarien-constraint-experiment-02-swarm-coherence-breakdown

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Hugging Face2026-04-21 更新2026-04-26 收录
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--- license: cc-by-nc-nd-4.0 task_categories: - tabular-classification - time-series-forecasting - other language: - en tags: - swarm-intelligence - multi-agent-systems - distributed-systems - failure-analysis - adversarial-conditions - network-coherence - coordination-failure - counter-uas - simulation - systems-theory pretty_name: Swarm Coordination Breakdown Under Adversarial Conditions size_categories: - 1K<n<10K --- # Saelarien Constraint Experiment 02 ## Swarm Coordination Breakdown Under Adversarial Conditions --- ## Summary This dataset provides a parameterized simulation of distributed swarm systems under increasing coordination pressure, communication degradation, and adversarial noise. It captures the transition from stable coordination to coherence failure as system load exceeds the system’s ability to reconcile state across agents. The dataset is designed to surface failure regimes before resource exhaustion, where systems appear operational but are already structurally unstable. --- ## Core Principle Distributed systems remain stable only if their capacity to process and reconcile incoming state scales at least as fast as the rate at which divergence is introduced. When coordination load, latency, and noise exceed this capacity, the system enters a regime where coherence cannot be maintained. This dataset provides a measurable view of that boundary. --- ## Source & Theoretical Foundation This dataset operationalizes the **Saelarien Constraint**, a proposed boundary condition governing stability in distributed systems under coordination pressure. 👉 https://thesaelafield.com/preprints/the-saelarien-constraint ### Constraint Definition A system remains stable only when: **interpretive_capacity_growth ≥ entropy_growth** Failure occurs when: **entropy_growth > interpretive_capacity_growth** At this point, coherent state propagation becomes impossible. --- ## Key Insight Failure in distributed swarm systems is not random. There exists a measurable transition boundary where systems shift from coordinated to incoherent behavior. This dataset demonstrates that boundary as a function of: - swarm size - communication degradation - coordination load - environmental noise --- ## Simulation Overview The dataset is generated from a controlled swarm coordination simulation with the following factors: - Agent count scaling from small groups to high density swarms - Communication degradation through latency and packet loss - External noise representing interference or jamming - Increasing coordination load across routing and decision layers Each row represents a system state under a specific combination of these conditions. --- ## Features | Column | Description | |------|-------------| | timestep | Simulation step index | | num_agents | Number of agents in the system | | latency | Communication delay between nodes | | packet_loss | Fraction of dropped or lost messages | | noise_level | External disruption intensity | | coordination_load | Aggregate coordination demand | | interpretive_capacity | System ability to process and reconcile state | | entropy | Accumulated state divergence | | coherence_score | Capacity minus entropy | | failure_flag | Binary indicator of coherence failure | --- ## Key Behaviors Captured This dataset captures observable failure modes in distributed swarms: - Coordination latency spikes - Inconsistent state propagation across agents - Routing instability and oscillation - Conflicting agent decisions - Cascade failures as divergence spreads - System collapse before compute or resource exhaustion --- ## Visualization Examples ### Coherence Collapse Boundary ![Coherence Boundary](./coherence_boundary.png) Shows the transition between stable and failed coordination regimes as entropy increases. --- ### Constraint Boundary (E > I → Failure) ![Constraint Boundary](./constraint_boundary.png) Direct visualization of the Saelarien Constraint condition. --- ### Failure Rate vs Swarm Size ![Failure vs Agents](./failure_vs_agents.png) Demonstrates how increasing agent density drives instability. --- ### Latency-Induced Coordination Overload ![Latency vs Load](./latency_vs_load.png) Shows how communication delay amplifies coordination demand and failure risk. --- ## Interpretation Failure in distributed swarm systems is not instantaneous. It emerges when accumulated divergence exceeds the system’s ability to reconcile incoming state. This dataset shows that: - Increasing agent density alone can push systems toward instability - Communication degradation accelerates failure onset - Coordination breakdown occurs before traditional performance limits are reached --- ## Operational Relevance In real-world systems, triggering countermeasures too early wastes resources. Triggering too late allows coordinated swarm behavior to persist. This dataset enables identification of the regime where intervention is most effective. Relevant for: - Counter-UAS systems - RF jamming strategies - Distributed sensor networks - Multi-agent coordination architectures --- ## Applications This dataset is relevant for: - Swarm coordination and multi-agent systems - Counter-UAS and adversarial swarm environments - Satellite and ISL mesh networks - Distributed infrastructure and microservice coordination - Robustness testing under degraded communication --- ## Usage This dataset can be used to: - Detect early indicators of instability - Evaluate scaling behavior under coordination pressure - Test swarm control strategies under degraded conditions - Benchmark failure thresholds across architectures --- ## Relationship to the Saelarien Constraint This dataset operationalizes the Saelarien Constraint: A distributed system remains stable only if its capacity to reconcile state scales at least as fast as the rate at which divergence is introduced. Failure occurs when: **entropy growth > interpretive capacity growth** The dataset provides a structured and reproducible view of this boundary. --- ## Notes This dataset is simulation-based and designed for reproducibility and controlled experimentation. It reflects structural properties of distributed systems under communication constraints rather than any specific deployed platform.
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