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→Axioms: fix a broken math tag
*Addition axioms
*Addition axioms
*#Closure: If <math>a, b \in F</math> then <math>a + b \in F</math>.
*#Closure: If <math>a, b \in F</math> then <math>a + b \in F</math>.
*#[[Associative property|Associativity]]: For <math>a, b, c \in F<math>, <math>(a + b) + c = a + (b + c)</math>.
*#[[Associative property|Associativity]]: For <math>a, b, c \in F</math>, <math>(a + b) + c = a + (b + c)</math>.
*#[[Commutative property|Commutativity]]: For <math>a, b \in F</math> <math>a + b = b + a</math>.
*#[[Commutative property|Commutativity]]: For <math>a, b \in F</math> <math>a + b = b + a</math>.
*#[[Identity Element|Identity]]: There exists an element <math>0 \in F</math> such that <math>a + 0 = 0 + a = a</math> for all <math>a \in F</math>.
*#[[Identity Element|Identity]]: There exists an element <math>0 \in F</math> such that <math>a + 0 = 0 + a = a</math> for all <math>a \in F</math>.