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The cancellation property of groups is that if ab=ac for any group elements a,b,c, then b=c, i.e., we can cancel the left-most term a that appears in both sides of the equation.
Put another way, for all x and y in M, if a * x = a * y, then x = y. Similarly, to say that the element a is right-cancellative, is to say that the function h : x ? x ? a is injective and that for all x and y in M, if x * a = y * a, then x = y.
(1) Prove the cancellation law in N: if x, y, z ? N satisfy x + z = y + z, then x = y. Statements about natural numbers have to be proved by induction (what else?). Thus take x, y ? N and set S = {z ? N : x + z = y + z =? x = y}. Then clearly 0 ? S since x +0= x and y +0= y.
Right cancellation law. ba=ca?b=c Left cancellation law ab=ac?b=c. That is, the group operation is cancellable. Let e be the identity element of G.
Noun. a mathematical rule pertaining to certain algebraic structures, as an integral domain or a field, that allows cancellation of a nonzero common factor of two equivalent quantities.