最适合程序员入门范畴论的阅读材料应该是国外一个物理学博士(也是个程序员)写的Category Theory for Programmers 系列文章。这个系列还有相应的视频系列(youtube)。了解一个理论,抓住本质很重要。这个系列的第一章就介绍了,范畴论解决的问题就是,composition,组合。一个范畴,由object和arrow组成,而这个arrow
Category theory for programmers这本书阅读有俩障碍,一是英文,二是数学概念比较难理解。翻译成中文工作量大又很有可能出错。于是乎我还是作为一个中国js程序员角度对文章每段写个我的理解,既轻松,又应该有点用。 Presface写了作者写这本书的原因和解释了一波为什么程序员要学范畴论。 文章格式:: [ 原文一段 ++...
Yeah, category theory is a branch of mathematics. It’s a very, very abstract branch of mathematics. And really surprisingly this extremely abstract branch of mathematics has applications in programming. Which is really a big surprise. I talked to some mathematicians ...
Category Theory is one of the most abstract branches of mathematics. It is usually taught to graduate students after they have mastered several other branches of mathematics,like algebra,topology,and group theory. It might,therefore,come as a shock that the basic concepts of category theory can b...
Category theory provides the language to talk about structure, and learning it will make you a better programmer. Category Theory for Programmers 2025 pdf epub mobi 电子书 Category Theory for Programmers 2025 pdf epub mobi 电子书 想要找书就要到 本本书屋 onlinetoolsland.com 立刻按 ctrl+D收藏本页...
Category Theory for Programmers:'Category Theory for Programmers' 非官方 PDF 和 LaTeX 源-开源 这是Bartosz Milewski 撰写的“程序员类别理论”的非官方 PDF 版本,从他的博文系列(经许可)转换而来。 程序员类别理论于 2019 年 8 月 12 日发布。基于发布标签 v1.3.0。 有关自打印以来的更改和修复,请参阅...
Category Theory, An Introduction Introduction Much of mathematics involves pattern recognition, followed by generalization, then the swift application of the general to a problem that has not been seen before. Let me couch this in terms of computer programming, since I have been a professional ...
Posted by Bartosz Milewski underCategory Theory,Topology| Tags:Category Theory,math,mathematics,Topology| [2] Comments Previously:Sheaves as Virtual Objects. In order to define a sheaf, we have to start with coverage. A coverage defines, for every object ...
Category Theory is considered by many to be an involved subject to get into. It becomes a ground for unification of interdisciplinary mathematical ideas; and the way it achieves this is by taking an abstract vantage point on objects, relationships, states, events, processes, and trajectories of ...
For every object , we have a set inclusion: , For every morphism , the function is a restriction of the function . In other words, and must agree on the subset . As category theory goes, this is a very low-level definition. We need something more abstract: We need to construct asub...