Their namesake characteristic is the number of times one must add the multiplicative identity to  itself to get zero. Their extensions are formed when the solution to a polynomial equation is added to them. Their axioms make them a (*) commutative division algebra. For 10 points— identify these  algebraic structures which s
Their namesake characteristic is the number of times one must add the multiplicative identity to  itself to get zero. Their extensions are formed when the solution to a polynomial equation is added to them. Their axioms make them a (*) commutative division algebra. For 10 points— identify these  algebraic structures which satisfy the group axioms and have a commutative multiplication operation with an inverse.
Their namesake characteristic is the number of times one must add the multiplicative identity to  itself to get zero.
fields