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Deep Learning and Geometric Deep Learning: an introduction for mathematicians and physicists

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arxiv 2305.05601 v1 pith:MOPFLY5C submitted 2023-05-09 cs.LG math-phmath.MP

classification cs.LGmath-phmath.MP
keywords deeplearninggiveintroductionalgorithmsgeometrictreatmentappendices
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In this expository paper we want to give a brief introduction, with few key references for further reading, to the inner functioning of the new and successfull algorithms of Deep Learning and Geometric Deep Learning with a focus on Graph Neural Networks. We go over the key ingredients for these algorithms: the score and loss function and we explain the main steps for the training of a model. We do not aim to give a complete and exhaustive treatment, but we isolate few concepts to give a fast introduction to the subject. We provide some appendices to complement our treatment discussing Kullback-Leibler divergence, regression, Multi-layer Perceptrons and the Universal Approximation Theorem.

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  1. General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme

    hep-th 2026-07 conditional novelty 6.0 of 10

    Freezing contiguous magnetic fields on CV thermo-metrics produces universal curved M_n|reg manifolds that embed via a_{2n-1} Cartan metrics and send geodesics to hypercube vertices/face centers by initial slope.

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