| # Benchmark Scope |
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| The Clarus Stability Benchmark evaluates whether machine learning systems can detect **latent instability dynamics** across complex systems. |
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| Most tabular benchmarks measure a model’s ability to detect statistical correlations in datasets. |
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| The Clarus benchmark instead focuses on **stability reasoning** — the ability to detect when interacting system variables are approaching instability. |
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| The benchmark is built around the idea that many complex systems share common instability mechanisms even when their surface variables differ. |
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| Examples include: |
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| - clinical physiological systems |
| - molecular and protein systems |
| - quantum computing systems |
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| In each domain, instability arises when interacting pressures exceed the system’s capacity to maintain stability. |
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| The datasets in this benchmark expose only **observable proxy variables**. |
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| The latent stability rules and generators used to produce the datasets are not included. |
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| This design ensures that models must infer instability from interactions between variables rather than from explicit rules. |
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| # System Domains |
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| The benchmark currently spans three system scales. |
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| ## Clinical Systems |
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| Datasets describing physiological instability. |
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| Examples include: |
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| - circulation and perfusion collapse |
| - respiratory control instability |
| - renal filtration failure |
| - endocrine feedback instability |
| - metabolic supply-demand imbalance |
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| These datasets simulate clinical monitoring conditions where multiple physiological signals interact over time. |
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| ## Molecular Systems |
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| Datasets describing molecular stability and protein behavior. |
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| Examples include: |
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| - protein folding pathway instability |
| - mutation-driven structural destabilization |
| - aggregation risk |
| - chaperone rescue window failure |
| - protein interface collapse |
| - conformational switching instability |
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| These datasets test whether models can detect instability in molecular interaction networks. |
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| ## Quantum Systems |
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| Datasets describing instability in quantum computing devices. |
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| Examples include: |
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| - coherence collapse |
| - gate sequence instability |
| - entanglement decay |
| - error correction failure |
| - control pulse instability |
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| These datasets represent simplified stability conditions in noisy intermediate-scale quantum (NISQ) devices. |
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| # Benchmark Design Principles |
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| The benchmark follows several design constraints. |
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| ### No Single-Feature Dominance |
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| Labels cannot be predicted using a single variable. |
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| Instability emerges from **interactions between variables**. |
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| ### Hidden Stability Geometry |
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| Datasets expose only observable proxies. |
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| The latent stability rules used to generate labels are not published. |
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| ### Adversarial Symmetry |
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| Datasets include examples with very similar values but different outcomes. |
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| This prevents models from relying on simple thresholds. |
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| ### Mixed Instability Mechanisms |
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| Datasets include multiple instability regimes within the same domain. |
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| # Evaluation Philosophy |
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| The benchmark evaluates models across several reasoning levels. |
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| 1. single-dataset prediction |
| 2. within-domain transfer |
| 3. cross-domain transfer |
| 4. missing observation robustness |
| 5. class imbalance robustness |
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| These evaluation tasks test whether models learn **general instability reasoning** rather than dataset-specific patterns. |
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| # Intended Use |
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| The Clarus Stability Benchmark is designed for research into: |
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| - machine learning reasoning over complex systems |
| - stability detection in noisy environments |
| - cross-domain generalization |
| - robustness to incomplete observations |
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| The benchmark is not a simulator for clinical, molecular, or quantum systems. |
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| Instead it provides compact tabular datasets that express stability dynamics through observable proxies. |