study-func-prog.blogspot.com

Functional Programming Memo

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 02 January, 2015. Sudo brew install pyenv. Pyenv install anaconda-2.1.0. Pyenv local anaconda-2.1.0. Pyenv global anaconda-2.1.0. 06 December, 2014. Coq] TPPmark2014 : Theorem Prover Advent Calendar. 12288; TPP (Theorem proving and provers for reliable theory and implementations) 2014. 65289;の問題だ、と種明かしがありました。 12288;で、自分の解答. Exists ...

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Functional Programming Memo | study-func-prog.blogspot.com Reviews

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Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 02 January, 2015. Sudo brew install pyenv. Pyenv install anaconda-2.1.0. Pyenv local anaconda-2.1.0. Pyenv global anaconda-2.1.0. 06 December, 2014. Coq] TPPmark2014 : Theorem Prover Advent Calendar. 12288; TPP (Theorem proving and provers for reliable theory and implementations) 2014. 65289;の問題だ、と種明かしがありました。 12288;で、自分の解答. Exists ...

<META> KEYWORDS

1 functional programming memo

2 python python環境構築

3 機械学習用のpython環境構築

4 macでpythonの機械学習環境構築 2014年5月版

5 を参考にしました

6 sudo brew update

7 bash profile

8 export path= $home/ pyenv/shims $path

9 pyenv install l

10 で最新版を確認

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functional programming memo,python python環境構築,機械学習用のpython環境構築,macでpythonの機械学習環境構築 2014年5月版,を参考にしました,sudo brew update,bash profile,export path= $home/ pyenv/shims $path,pyenv install l,で最新版を確認,pyenv rehash,投稿者 takashi miyamoto,0 コメント,email this,blogthis

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Functional Programming Memo | study-func-prog.blogspot.com Reviews

https://study-func-prog.blogspot.com

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 02 January, 2015. Sudo brew install pyenv. Pyenv install anaconda-2.1.0. Pyenv local anaconda-2.1.0. Pyenv global anaconda-2.1.0. 06 December, 2014. Coq] TPPmark2014 : Theorem Prover Advent Calendar. 12288; TPP (Theorem proving and provers for reliable theory and implementations) 2014. 65289;の問題だ、と種明かしがありました。 12288;で、自分の解答. Exists ...

INTERNAL PAGES

study-func-prog.blogspot.com

1

Functional Programming Memo: [Coq] TPPmark2014 : Theorem Prover Advent Calendar

http://study-func-prog.blogspot.com/2014/12/coq-tppmark2014-theorem-prover-advent.html

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 06 December, 2014. Coq] TPPmark2014 : Theorem Prover Advent Calendar. 12288; TPP (Theorem proving and provers for reliable theory and implementations) 2014. という定理証明系に関するワークショップがあり、毎年秋〜冬に日本で開催されています。 65289;の問題だ、と種明かしがありました。 12288;で、自分の解答. の解説を。基本的に誘導に従い、高校数学の範囲で解いたつもりです。 Theorem nat ind 3 : forall P: nat - Prop, P 0 - P 1 - P 2 -.

2

Functional Programming Memo: [Python] python環境構築

http://study-func-prog.blogspot.com/2015/01/python-python.html

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 02 January, 2015. Sudo brew install pyenv. Pyenv install anaconda-2.1.0. Pyenv local anaconda-2.1.0. Pyenv global anaconda-2.1.0. Subscribe to: Post Comments (Atom). My github for scala Buchberger. My github for Coq. My presentations @ slideshare. RegExp Library for Coq (RegExp.tar). Formal Methods Forum (Google group).

3

Functional Programming Memo: [IVA] Chapter 2, Section 6, Exercise 1 and 7

http://study-func-prog.blogspot.com/2014/08/iva-chapter-2-section-6-exercise-1-and-7.html

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 18 August, 2014. IVA] Chapter 2, Section 6, Exercise 1 and 7. I = {0 }$ なら、$g=0$, $r=f$ として終わり。 I neq {0 }$ とする。Section 5 Corollary 6 より$I$はグレブナー基底 $G= {g 1, g 2, cdots, g t }$ を持ち、グレブナー基底の定義より、$ langle mathrm{LT}(g 1), cdots, mathrm{LT}(g t) rangle = langle mathrm{LT}(I) rangle$. すると Section 6 Proposition 1 の前提を見たいしているから成立。

4

Functional Programming Memo: [IVA] Chapter 2, Section 3, Exercise 11

http://study-func-prog.blogspot.com/2014/06/iva-chapter-2-section-3-exercise-11.html

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 27 June, 2014. IVA] Chapter 2, Section 3, Exercise 11. C 除算アルゴリズムによって $f=a 1 f 1 cdots a s f s r$ と得られたとする。 F$ のLMを $x { beta}$ とするとき、$ beta in Delta 1 = alpha(1) mathbb{Z} n { geq 0}$ であるならば、ある$ gamma in mathbb{Z} n { geq 0}$ が存在して $x { beta} = x { alpha(1)} x { gamma}$ となるから、. 仮定より $ mathrm{multideg}(f - a 1 f 1), mathrm{multideg}...

5

Functional Programming Memo: [IVA] Chapter 1, Section 2

http://study-func-prog.blogspot.com/2014/05/iva-chapter-1-section-2.html

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 12 May, 2014. IVA] Chapter 1, Section 2. Mathbf{V}(x 2 y 2-4) cap mathbf{V}(xy-1)$ を描け。 X 2 y 2-4 = 0$ ゆえ $x 2 y 2 = 2 2$。よって前者は中心 $(0,0)$ 半径 $2$ の円。 Xy -1 = 0$ ゆえ $y = frac{1}{x}$。よって後者は軸が $x=0, ; y=0$ である双曲線。交点の座標は $y = frac{1}{x}$ を $x 2 y 2 -4 = 0$ に代入して解けば良い。 X 2 - 4 frac{1}{x 2} = 0 $ より $x 2 = 2 pm sqrt{3}$。ゆえ、$n 1$ ...

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study-func-prog.blogspot.com

Functional Programming Memo

Personal memorandum for studying functional languages, theorem proving, and formal verification. But other topics might be included. Written in Japanese (Shift-JIS Encoding). 02 January, 2015. Sudo brew install pyenv. Pyenv install anaconda-2.1.0. Pyenv local anaconda-2.1.0. Pyenv global anaconda-2.1.0. 06 December, 2014. Coq] TPPmark2014 : Theorem Prover Advent Calendar. 12288; TPP (Theorem proving and provers for reliable theory and implementations) 2014. 65289;の問題だ、と種明かしがありました。 12288;で、自分の解答. Exists ...

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