polyomino blogspot.com

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. Ab c ab ac. Hold for all .
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Haskell for Maths

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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. Ab c ab ac. Hold for all .

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This web page polyomino.blogspot.com states the following, "What is a Ring? The concept of a ring is fundamental to advanced algebra, with applications throughout pure maths." We saw that the webpage said " Basically, a ring is the mathematical concept that the Haskell Num type class is trying to capture but not quite succeeding." It also said " A ring is a set R with two binary operations, addition and multiplication, satisfying certain rules. R is a commutative group with respect to addition. Addition is associative a b c a b c. Ab c ab ac."

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Joseph Myers

Software I maintain or maintained. GCC, glibc, GNU toolchain and C standards development. I have been involved in some manner in Mathematical Olympiad activities. And am a member of BMOC and BMOS.

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