finding
active
finding:protein-interaction-networks-across-1800-species-exhibit-macro-scale-nodes-with-lower-noise-and-higher-resilience-eukaryotes-show-stronger-ce-than-archaeaProtein interaction networks across >1800 species exhibit macro-scale nodes with lower noise and higher resilience; eukaryotes show stronger CE than archaea.
Klein et al. (2021) analysis of biological interactomes.
Source paper
extracted_from(2023) · Bing Yuan · Jiang Zhang · Aobo Lyu · Jiayun Wu +5
Neighborhood — ranked by edge-count
Communities (3)
community
- Causal emergence in biological systemsmembers_ofExamines how macro-scale causal power exceeds micro-scale in living and learning systems.
- Causal emergence in learning agentsmembers_ofUses effective information (EI) and coarse-graining to link causal emergence with RL and biological learning.
- Learning and memory mechanisms (Pavlovian conditioning, pattern completion) emerge in gene regulatory and molecular networks through coarse-graining and causal emergence analysis.
Concepts (1)
concept
- Causal EmergencesupportsCore concept: degree to which an agent exerts unique predictive power on its future; key to cognition at all scales.
Related by similarity (8)
cosine ≥ 0.65 · no typed edgeEntities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.
- Finding from Klein & Hoel (2020) on real network analysis.
- Central claim linking life's properties to the inherent competencies of its material substrate.
- Evidence that pre-neural bioelectric infrastructure predates and likely precedes neurobiology; supports continuity of intelligence across substrates.
- Schrödinger's statement of the puzzle that quantum mechanics resolves.
- Asserts that the time is ripe for formal models.
- Derived from the planarian barium adaptation finding.
- Explains why planaria with messy genomes have robust morphologies.
- Theoretical prediction that molecular systems with proximity-based learning can recognize patterns; has mathematical connections to Hopfield associative memory