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Haskell for Maths

Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

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Haskell for Maths | polyomino.blogspot.com Reviews

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Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

<META> KEYWORDS

1 haskell for maths

2 meaning numbers

3 module rings where

4 a as

5 bs = bs

6 b bs = ab

7 quick test

8 next time fields

9 posted by

10 davida

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haskell for maths,meaning numbers,module rings where,a as,bs = bs,b bs = a*b,quick test,next time fields,posted by,davida,10 comments,labels algebra,haskell,welcome,enjoy,no comments,blog archive,about me

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Haskell for Maths | polyomino.blogspot.com Reviews

https://polyomino.blogspot.com

Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

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Haskell for Maths: August 2007

http://polyomino.blogspot.com/2007_08_01_archive.html

Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

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Haskell for Maths: Welcome

http://polyomino.blogspot.com/2007/08/welcome.html

Sunday, 19 August 2007. Hi there. Welcome to Haskell for Maths. One of my hobbies is learning maths. The areas of maths I'm most interested in are Combinatorics, Algebra and Number Theory, although I do occasionally stray into other areas too. I have a stretch target to understand Andrew Wiles' proof of Fermat's Last Theorem - but I think that may take a while. The language I use is Haskell. There are two main reasons for this:. This is my second attempt. I already published some code here.

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Haskell for Maths: What is a Ring?

http://polyomino.blogspot.com/2007/08/what-is-ring.html

Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

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Haskell for Maths

Sunday, 19 August 2007. What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths. Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture (but not quite succeeding). A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. Specifically:. R is a commutative group with respect to addition. Addition is associative: a (b c) = (a b) c. A*(b c) = a*b a*c. Hold for all ...

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