Программный реализм в физике и основания математики. Часть 2: неклассическая и неоклассическая наука

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Программный реализм в физике и основания математики. Часть 2: неклассическая и неоклассическая наука. / Rodin, A. V.

In: ВОПРОСЫ ФИЛОСОФИИ, No. 5, 2015, p. 58-68.

Research output: Contribution to journal › Article › peer-review

BibTeX

@article{474d337b9ac44535b4849bc113bfa795,

title = "Программный реализм в физике и основания математики. Часть 2: неклассическая и неоклассическая наука",

abstract = "In the second part of this work we consider the question of {"}unreasonable effectiveness{"} of mathematics in the context of the 20th century and today's science. We explain why the revolutionary changes in mathematics and physics occurred in the beginning of the 20th century made earlier answers to this question unsatisfactory. The main claim of this part of our work is the following: the project of new realistic physics formulated by Einstein in his debate with Bohr nowadays is again pertinent because of some latest developments in foundations of mathematics. This is why the pattern of Classical realistic science where mathematics serves as an effective means of theoretical description and experimental design (van Fraassen) remains relevant to today's science and may motivate new ambitious research programs.",

keywords = "Complementarity principle, Homotopy type theory, Programmatic realism, Topos theory",

author = "Rodin, {A. V.}",

note = "Funding Information: Работа поддержана исследовательским грантом Российского фонда фундаментальных исследований (проект N 13 - 06 - 00515). The article is written with the support from RFBR, project No. 13 - 06 - 00515. См. первую часть статьи [Родин 2015]. Copyright: Copyright 2017 Elsevier B.V., All rights reserved.",

year = "2015",

language = "русский",

pages = "58--68",

journal = "ВОПРОСЫ ФИЛОСОФИИ",

issn = "0042-8744",

publisher = "Международная книга",

number = "5",

}

RIS

TY - JOUR

T1 - Программный реализм в физике и основания математики. Часть 2: неклассическая и неоклассическая наука

AU - Rodin, A. V.

N1 - Funding Information: Работа поддержана исследовательским грантом Российского фонда фундаментальных исследований (проект N 13 - 06 - 00515). The article is written with the support from RFBR, project No. 13 - 06 - 00515. См. первую часть статьи [Родин 2015]. Copyright: Copyright 2017 Elsevier B.V., All rights reserved.

PY - 2015

Y1 - 2015

N2 - In the second part of this work we consider the question of "unreasonable effectiveness" of mathematics in the context of the 20th century and today's science. We explain why the revolutionary changes in mathematics and physics occurred in the beginning of the 20th century made earlier answers to this question unsatisfactory. The main claim of this part of our work is the following: the project of new realistic physics formulated by Einstein in his debate with Bohr nowadays is again pertinent because of some latest developments in foundations of mathematics. This is why the pattern of Classical realistic science where mathematics serves as an effective means of theoretical description and experimental design (van Fraassen) remains relevant to today's science and may motivate new ambitious research programs.

AB - In the second part of this work we consider the question of "unreasonable effectiveness" of mathematics in the context of the 20th century and today's science. We explain why the revolutionary changes in mathematics and physics occurred in the beginning of the 20th century made earlier answers to this question unsatisfactory. The main claim of this part of our work is the following: the project of new realistic physics formulated by Einstein in his debate with Bohr nowadays is again pertinent because of some latest developments in foundations of mathematics. This is why the pattern of Classical realistic science where mathematics serves as an effective means of theoretical description and experimental design (van Fraassen) remains relevant to today's science and may motivate new ambitious research programs.

KW - Complementarity principle

KW - Homotopy type theory

KW - Programmatic realism

KW - Topos theory

UR - http://www.scopus.com/inward/record.url?scp=85029860295&partnerID=8YFLogxK

M3 - статья

SP - 58

EP - 68

JO - ВОПРОСЫ ФИЛОСОФИИ

JF - ВОПРОСЫ ФИЛОСОФИИ

SN - 0042-8744

IS - 5

ER -

ID: 5762304