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Main Authors: Dolotin, V., Morozov, A.
Format: Preprint
Published: 2022
Subjects:
Online Access:https://arxiv.org/abs/2205.07377
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author Dolotin, V.
Morozov, A.
author_facet Dolotin, V.
Morozov, A.
contents Machine Learning (ML) is applicable to scientific problems, i.e. to those which have a well defined answer, only if this answer can be brought to a peculiar form ${\cal G}: X\longrightarrow Z$ with ${\cal G}(\vec x)$ expressed as a combination of iterated Heaviside functions. At present it is far from obvious, if and when such representations exist, what are the obstacles and, if they are absent, what are the ways to convert the known formulas into this form. This gives rise to a program of reformulation of ordinary science in such terms -- which sounds like a strong enhancement of the constructive mathematics approach, only this time it concerns all natural sciences. We describe the first steps on this long way.
format Preprint
id arxiv_https___arxiv_org_abs_2205_07377
institution arXiv
publishDate 2022
record_format arxiv
spellingShingle The Splendors and Miseries of Heavisidisation
Dolotin, V.
Morozov, A.
High Energy Physics - Theory
Machine Learning
Machine Learning (ML) is applicable to scientific problems, i.e. to those which have a well defined answer, only if this answer can be brought to a peculiar form ${\cal G}: X\longrightarrow Z$ with ${\cal G}(\vec x)$ expressed as a combination of iterated Heaviside functions. At present it is far from obvious, if and when such representations exist, what are the obstacles and, if they are absent, what are the ways to convert the known formulas into this form. This gives rise to a program of reformulation of ordinary science in such terms -- which sounds like a strong enhancement of the constructive mathematics approach, only this time it concerns all natural sciences. We describe the first steps on this long way.
title The Splendors and Miseries of Heavisidisation
topic High Energy Physics - Theory
Machine Learning
url https://arxiv.org/abs/2205.07377