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A self-consistent probabilistic formulation for inference of interactions.


ABSTRACT: Large molecular interaction networks are nowadays assembled in biomedical researches along with important technological advances. Diverse interaction measures, for which input solely consisting of the incidence of causal-factors, with the corresponding outcome of an inquired effect, are formulated without an obvious mathematical unity. Consequently, conceptual and practical ambivalences arise. We identify here a probabilistic requirement consistent with that input, and find, by the rules of probability theory, that it leads to a model multiplicative in the complement of the effect. Important practical properties are revealed along these theoretical derivations, that has not been noticed before.

SUBMITTER: Fernandez-de-Cossio J 

PROVIDER: S-EPMC7722874 | biostudies-literature | 2020 Dec

REPOSITORIES: biostudies-literature

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A self-consistent probabilistic formulation for inference of interactions.

Fernandez-de-Cossio Jorge J   Fernandez-de-Cossio-Diaz Jorge J   Perera-Negrin Yasser Y  

Scientific reports 20201208 1


Large molecular interaction networks are nowadays assembled in biomedical researches along with important technological advances. Diverse interaction measures, for which input solely consisting of the incidence of causal-factors, with the corresponding outcome of an inquired effect, are formulated without an obvious mathematical unity. Consequently, conceptual and practical ambivalences arise. We identify here a probabilistic requirement consistent with that input, and find, by the rules of prob  ...[more]

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