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       Dragon Hellfire
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   DIR Return to: Algebra
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       #Post#: 91--------------------------------------------------
       Group Theory
   DIR By: Dragon Hellfire
       Date: April 2, 2019, 9:49 pm
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       Definition: Let G be a set of elements equipped with an operator
       '*'. Then, G is a group if the following four properties hold:
       Axioms
       - Closure under *
       - Associativity under *
       - There exists an identity element under *
       - There exists inverses for all elements under *
       Types
       - Abelian/Commutative
       -
       Examples
       (1) Integers under addition
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