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concept:storing-infinite-numbers-of-patterns-in-a-spin-glass-model-of-neural-networks-amit-et-al-1985Storing infinite numbers of patterns in a spin-glass model of neural networks (Amit et al., 1985)
Result that original Hopfield network memory capacity scales linearly with network dimensionality; background for scaling discussion.
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- Technical issue: original Hopfield networks scale linearly with neuron count; exponential activations enable 2^(N/2) scaling but softmax used in TEM-t has intermediate properties.
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- Summary of known Hopfield network capabilities used as a model for collective computation.
- The paper's central thesis statement, presented prominently after the abstract
- Analytical result showing exponential power activation allows memory storage scaling as 2^(N/2); cited in context of Hopfield scaling.
- The central hypothesis of the paper; the platonic representation hypothesis itself
- Why technologists love Alexander; patterns as mechanism for sharing and reusing design knowledge.
- Planarian head number can be permanently altered by re-writing bioelectric prepatterns.
- Necessary condition for connectionist cognition.
- Neural Representations of Location Composed of Spatially Periodic Bands (Krupic et al., 2012)concept0.736Discovery of band cells; TEM-t also recapitulates these representations.