Category theory is a general theory of mathematical structures and their relations. It was introduced by Samuel Eilenberg and Saunders Mac Lane in the middle ... Applied category theory · Higher category · Saunders Mac Lane · Algebraic topology |
Category Theory - Stanford Encyclopedia of Philosophy plato.stanford.edu › entries › category-theory
6 дек. 1996 г. · Category theory reveals how different kinds of structures are related to one another. For instance, in algebraic topology, topological spaces ... |
| Теория категорий |  |
Тео́рия катего́рий — раздел математики, изучающий свойства отношений между математическими объектами, не зависящие от внутренней структуры объектов.
Теория категорий занимает центральное место в современной математике, она также нашла применения в... Википедия
21 июл. 2024 г. · Category theory is a toolset for describing the general abstract structures in mathematics. Paradigm. As opposed to set theory, category theory focuses not on ... nLab (0,1)-category theory · nLab (∞,2)-category theory · Enriched category |
5 янв. 2017 г. · Category theory takes a bird's eye view of mathematics. From high in the sky, details become invisible, but we can spot patterns that were ... |
1 апр. 2020 г. · Category theory allows you to study relationships between different kinds of "mathematical objects" that usually would show up in completely ... |
1 мар. 2014 г. · The aim of theory really is, to a great extent, that of systematically organizing past experience in such a way that the next generation, ... |
The following outline is provided as an overview of and guide to category theory, the area of study in mathematics that examines in an abstract way the ... |
22 июн. 2022 г. · Remember when I used a video with a coconut in the thumbnail to drive a stake through the heart of mathematical structure? |
28 окт. 2014 г. · Composition is at the very root of category theory — it's part of the definition of the category itself. And I will argue strongly that ... The Essence of Composition · Types and Functions · Categories Great and Small |
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