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catarak.github.io

Ear to the Bits

Ear to the Bits. Solving Tic-Tac-Toe, Part II: A Better Way. You may recall that just a couple of days ago I posted a solution. The minimax theorem states:. For every two-person, zero-sum game with finitely many strategies, there exists a value V and a mixed strategy for each player, such that. A) Given player 2’s strategy, the best payoff possible for player 1 is V, and. B) Given player 1’s strategy, the best payoff possible for player 2 is V. How do we calculate the payoff? The Set of Moves Forms a Tree.

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Ear to the Bits | catarak.github.io Reviews
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Ear to the Bits. Solving Tic-Tac-Toe, Part II: A Better Way. You may recall that just a couple of days ago I posted a solution. The minimax theorem states:. For every two-person, zero-sum game with finitely many strategies, there exists a value V and a mixed strategy for each player, such that. A) Given player 2’s strategy, the best payoff possible for player 1 is V, and. B) Given player 1’s strategy, the best payoff possible for player 2 is V. How do we calculate the payoff? The Set of Moves Forms a Tree.
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1 ramblings about code
2 blog
3 archives
4 minimax
5 depth
6 player
7 gameover
8 return
9 calculated score
10 children
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ramblings about code,blog,archives,minimax,depth,player,gameover,return,calculated score,children,legal,moves,maximizing,best score,infinity,each,child,score,opponent,else,computer,calculating a score,alpha,beta,break,heuristic solution,resources,board
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Ear to the Bits | catarak.github.io Reviews

https://catarak.github.io

Ear to the Bits. Solving Tic-Tac-Toe, Part II: A Better Way. You may recall that just a couple of days ago I posted a solution. The minimax theorem states:. For every two-person, zero-sum game with finitely many strategies, there exists a value V and a mixed strategy for each player, such that. A) Given player 2’s strategy, the best payoff possible for player 1 is V, and. B) Given player 1’s strategy, the best payoff possible for player 2 is V. How do we calculate the payoff? The Set of Moves Forms a Tree.

INTERNAL PAGES

catarak.github.io catarak.github.io
1

6 Life-Changing Things About Ruby Regular Expressions - Ear to the Bits

http://catarak.github.io/blog/2014/10/13/ruby-regular-expressions

Ear to the Bits. 6 Life-Changing Things About Ruby Regular Expressions. 1 The Equals Tilde. What’s an equalstilde, you say? Who would come up with such a dumb sounding name for an operator? It actually lies at the foundation of Ruby regular expressions. It allows you to apply a regular expression to a string, and returns the index within the string where the regular expression matches. For example,. Youre tearing me apart, Lisa! Youre tearing me apart, Lisa! I mean, the candles, the music, the sexy dress.

2

I Built a Drum Machine - Ear to the Bits

http://catarak.github.io/blog/2014/11/30/i-built-a-drum-machine

Ear to the Bits. I Built a Drum Machine. In my college career, I majored in electrical engineering, and because of this, I learned about signal processing and audio. Now that I’m learning web development, I’ve been eager to combine my skills and delve into Web Audio, an API that allows you to do audio processing magic in the browser. This API allows you to create websites like Soundcloud or even remix songs algorithmically. I first followed this Virtual Synth. And, of course, check out my Github.

3

Solving Tic-Tac-Toe - Ear to the Bits

http://catarak.github.io/blog/2015/01/04/solving-tic-tac-toe

Ear to the Bits. A few months ago, when I had decided that I wanted to quit my job as a C developer and become a web developer, I applied to the Flatiron School. After the class was over, only four months after I wrote my first Ruby code, I went back to build upon what I had previously done. It’s fun to see how much better you’ve gotten at something, in my opinion. It was funny to see all of the non-Rubylike things I had done:. This I changed to. I changed this method to. When I designed the AI for Battl...

4

Use Git Better (and Pay Attention in Lecture Better) - Ear to the Bits

http://catarak.github.io/blog/2014/11/06/use-git-better

Ear to the Bits. Use Git Better (and Pay Attention in Lecture Better). I understood the workflow of having a lot of local repositories and one remote, but when in came to multiple remote repositories, I was lost. As it turns out, it’s easy to set up. First, make sure you’ve forked a repository, and have cloned your version locally. Git clone git@github.com:catarak/ruby-lectures-ruby-006.git &. Then, if you’re in the local directory of your cloned repository,. Then, if you run git remote -v again,. And th...

5

Web Audio Timing Tutorial - Ear to the Bits

http://catarak.github.io/blog/2014/12/02/web-audio-timing-tutorial

Ear to the Bits. Web Audio Timing Tutorial. My last post was a delirious declaration that I had finally made something with Web Audio. Here it is. A drum sequencer in the browser. Now I want to explain how I did it. First, what is Web Audio, and why do we need it? The Web Audio API is a versatile system for controlling audio in the web. It does this inside an audio context. Which you declare as follows:. For multiple browser support. The url can be full path or relative. Play the source now. Cool, so now...

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Catarak: Une histoire de voisins... - Juste un autre blog dans la toileCatarak: Une histoire de voisins… | Juste un autre blog dans la toile

Catarak: Une histoire de voisins…. Juste un autre blog dans la toile. Aller au contenu principal. Aller au contenu secondaire. Places à voir, à visiter au Québec. Quelques photos du hockey sous-marin à Sherbrooke. Réparation: comment ne pas jeter…. Reconstruction d’une dérive de Laser (dériveur). Le Royaume de Lénacie1. La Chronique d’Émilie: Léa Olivier 1. Chaque semaine, je vous propose un livre que j’aurai commenté. Cette semaine, j’ai choisi: La vie compliquée de Léa Olivier 1. Faites ce que je dis, ...

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Ear to the Bits

Ear to the Bits. Solving Tic-Tac-Toe, Part II: A Better Way. You may recall that just a couple of days ago I posted a solution. The minimax theorem states:. For every two-person, zero-sum game with finitely many strategies, there exists a value V and a mixed strategy for each player, such that. A) Given player 2’s strategy, the best payoff possible for player 1 is V, and. B) Given player 1’s strategy, the best payoff possible for player 2 is V. How do we calculate the payoff? The Set of Moves Forms a Tree.

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