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  Bartosz Milewski's Programming Cafe | Category Theory, Haskell, Concurrency, C++

Category Theory, Haskell, Concurrency, C++

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  Bartosz Milewski's Programming Cafe | Category Theory, Haskell, Concurrency, C++ | bartoszmilewski.com Reviews
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Category Theory, Haskell, Concurrency, C++
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1 free monoidal profunctors
2 haskell
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4 profunctors in haskell
5 if the category
6 then the category
7 and unit
8 while
9 applicative
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  Bartosz Milewski's Programming Cafe | Category Theory, Haskell, Concurrency, C++ | bartoszmilewski.com Reviews

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Category Theory, Haskell, Concurrency, C++

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Functional Data Structures in C++: Lists |   Bartosz Milewski's Programming Cafe

https://bartoszmilewski.com/2013/11/13/functional-data-structures-in-c-lists

Bartosz Milewski's Programming Cafe. Concurrency, C , Haskell, Category Theory. November 13, 2013. Functional Data Structures in C : Lists. Posted by Bartosz Milewski under C. 8220;Data structures in functional languages are immutable.”. How can you write programs if you can’t mutate data? To an imperative programmer this sounds like anathema. “Are you telling me that I can’t change a value stored in a vector, delete a node in a tree, or push an element on a stack? Why would you care? There is a wealth o...

2

Category Theory |   Bartosz Milewski's Programming Cafe

https://bartoszmilewski.com/category/category-theory

Bartosz Milewski's Programming Cafe. Concurrency, C , Haskell, Category Theory. Archived Posts from this Category. August 16, 2016. Posted by Bartosz Milewski under Category Theory. The connection between the Haskell lens library and category theory is a constant source of amazement to me. The most interesting part is that lenses are formulated in terms of higher order functions that are polymorphic in functors (or, more generally, profunctors). Consider, for instance, this definition:. Continuing with t...

3

Function Types |   Bartosz Milewski's Programming Cafe

https://bartoszmilewski.com/2015/03/13/function-types

Bartosz Milewski's Programming Cafe. Concurrency, C , Haskell, Category Theory. March 13, 2015. Posted by Bartosz Milewski under Category Theory. This is part 9 of Categories for Programmers. Previously: Functoriality. See the Table of Contents. So far I’ve been glossing over the meaning of function types. A function type is different from other types. For instance: It’s just a set of integers. Is a two element set. But a function type. Is more than that: it’s a set of morphisms between objects. A functi...

4

Monads |   Bartosz Milewski's Programming Cafe

https://bartoszmilewski.com/category/monads

Bartosz Milewski's Programming Cafe. Concurrency, C , Haskell, Category Theory. Archived Posts from this Category. May 25, 2015. Using Monads in C to Solve Constraints: 4. Refactoring. Posted by Bartosz Milewski under C. This is part 4 of the miniseries about solving a simple constraint-satisfaction problem:. Using monads in C . Previously: The Tale of Two Monads. To start from the beginning, go to Using Monads in C to Solve Constraints: 1. 0), [=]() { int send = asNumber(vector{s, e, n, d}); int more = ...

5

Functors |   Bartosz Milewski's Programming Cafe

https://bartoszmilewski.com/2015/01/20/functors

Bartosz Milewski's Programming Cafe. Concurrency, C , Haskell, Category Theory. January 20, 2015. Posted by Bartosz Milewski under Category Theory. This is part of Categories for Programmers. Previously: Simple Algebraic Data Types. See the Table of Contents. Is an object in C, we’ll write its image in D as. In C connects object. Will connect the image of. To the image of. As you can see, a functor preserves the structure of a category: what’s connected in one category will be connected in the other cate...

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Las ecuaciones de Cauchy-Riemann | Ceros y Puntos

https://cerosypuntos.wordpress.com/2016/12/21/las-ecuaciones-de-cauchy-riemann

Un polinomio irreducible en Z (los enteros) que nunca toma valores primos. La topología de Zariski en Spec(R) →. Diciembre 21, 2016 · 23:15. Ir a los Comentarios. Las ecuaciones de Cauchy-Riemann. La idea de ésta entrada es mostrar dos ejercicios que se resuelven por medio de las ecuaciones de Cauchy-Riemann. Consideremos un conjunto abierto. Bajo la topología usual de. Es diferenciable en el sentido complejo. Existe. Diremos que. Si es diferenciable en sentido complejo en una vecindad (no agujerada) de.

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The Deep Blue C++: August 2014

http://thedeepbluecpp.blogspot.com/2014_08_01_archive.html

The Deep Blue C. Guidelines and musings on C programming. Wednesday, 13 August 2014. Guideline 9. Keep functions short and cohesive. A function should achieve its purpose by means of a cohesive structure. A function can be primarily structured in one of these ways:. Do not combine these structures in a way which makes it hard to follow the code flow throughout the function, or that it makes it difficult to test. A function should have a small cyclomatic complexity. One function, one purpose. But, you say...

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Aging Nerd Notes: 07/20/2014 - 07/27/2014

http://agingnerd.blogspot.com/2014_07_20_archive.html

Random notes and thoughts, mostly about Haskell these days, of a middle-aged programmer. Sunday, July 20, 2014. Flashback, Part Two. Last time we found that our program to count ways to make change, while much better than the engineering class's brute force nested DO loops, isn't up to snuff. There is a better way, it turns out. If you look at the Rosetta Code entry for this problem, which they call "Count the Coins". The other Haskell program takes a different approach:. Where addCoin c oldlist = newlist.

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Automatically mounting instance stores on an AWS AMI

http://blog.quasardb.net/automatically-mounting-instance-stores-on-an-aws-ami

A collection of thoughts. Related to the challenges of software engineering. Automatically mounting instance stores on an AWS AMI. On Amazon's EC2, using EBS as the backend storage for your application has been the de-facto standard. Using the local storage of an EC2 container is risky: data loss occurs when a container is stopped and it is not replicated by default. As such, people should default to using EBS, which is Amazon's version of a SAN. However, at quasardb. Not in a hurry and paranoid? It is w...

theophil.net theophil.net

Web / Linked List

http://theophil.net/tag/web

A Blog about Programming. Obviously. Tracking Election Promises with Scala and Play! A few months ago I decided to learn Scala because it looked like an interesting, type-safe, concise and multiparadigmatic programming language. And all the cool kids were talking about it. At the same time, about two months before last year’s elections to the German parliament, my internet friend and journalist Jan Falk. Had the idea to build a German version of the Obameter. Thus, the wahlversprechen. To import long lis...

stegua.github.io stegua.github.io

Graph Coloring: Column Generation or Column Enumeration? - Spaghetti Optimization

http://stegua.github.io/blog/2015/07/04/column-enumeration

My cookbook about Math, Algorithms, and Programming. Graph Coloring: Column Generation or Column Enumeration? In this post, I like to share a simple idea on how to solve to optimality some hard instances. Of the Graph Coloring. Problem. This simple idea yields a new time record for a couple of hard instances. To date, the best exact. Approach to solve Graph Coloring is based on. A key component of Branch-and-Price is the. Can solve a few hard instances of graph coloring with the following. Formulation&#4...

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浅谈C++ Multithreading Programming - (learn&think)

http://dreamrunner.org/blog/2014/08/07/C-multithreading-programming

随着多核 CPU 随处可见,多线程(multithreading)可以被用来实现并行,提高 CPU 的利用率和性能显著的提高.掌握多线程编程也成为现代实现软件的基本要求技能之一. Introduction to Parallel Computing. 详细的介绍了 Parallel Computing; 为什么使用它;Parallel Computing 的分类;Parallel Computing 的 limits 和 costs; Parallel Computing 的程序模型;如何设计 Parallel 程序等. 这里先介绍多线程的概念,多线程中涉及的基本概念,然后用实例介绍 Pthread 库的使用,并介绍 Google Code 中如何把它封装成 C 类,最后介绍可移植并大量使用的 Boost Thread 库. 是一个可移植的接口,在共享内存的多处理器上实现 fork-join 并行. OpenMP 的 tutorial: 这里. 为 C 提供 Thread 操作的. Process ID, process group ID, user ID, and group ID. 可以被认为虚拟的...

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  Bartosz Milewski's Programming Cafe | Category Theory, Haskell, Concurrency, C++

Bartosz Milewski's Programming Cafe. Category Theory, Haskell, Concurrency, C. February 20, 2018. Posted by Bartosz Milewski under Category Theory. Abstract: I derive free monoidal profunctors as fixed points of a higher order functor acting on profunctors. Monoidal profunctors play an important role in defining traversals. The beauty of category theory is that it lets us reuse concepts at all levels. In my previous post. I have derived a free monoidal functor that goes from a monoidal category. Just lik...

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