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Even allowing for minor thermal fluctuations in NVT trajectories, an exponent near -0.036 is more than an order of magnitude flatter than -0.5, giving very high discriminating power against linear elastic fracture mechanics. https://w3id.org/delphi/resource/assessment/buehler-2009-helical-networks-06--gemini http://purl.org/dc/terms/subject https://w3id.org/delphi/resource/concept/dataset-resolvability-0.2.0 https://w3id.org/delphi/resource/assessment/buehler-2009-helical-networks-06--gemini http://www.w3.org/1999/02/22-rdf-syntax-ns#type https://w3id.org/delphi/ontology/LLMClaimAssessment https://w3id.org/delphi/resource/assessment/buehler-2009-helical-networks-06--gemini http://www.w3.org/2000/01/rdf-schema#comment Proposed test with existing data: Fit a power law to the simulated failure strain versus relative crack size across the centre-cracked mesoscale alpha-helix networks in LAMMPS, and compare the fitted exponent against the classical Griffith linear elastic fracture mechanics prediction of -0.5. 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