An associative function f:XtimesXtoX is a binary operation for all $~$x, y, zinX,f(x, f(y, z)) \= f(f(x, y), z)$~$\. For example, + is an associative function, because (x+y)+z\=x+(y+z) for all values of x,y, and z\.
in X, such that…
by Alexei Andreev May 14 2016
An associative function f:XtimesXtoX is a binary operation for all $~$x, y, zinX,f(x, f(y, z)) \= f(f(x, y), z)$~$\. For example, + is an associative function, because (x+y)+z\=x+(y+z) for all values of x,y, and z\.
in X, such that…
Comments
Nate Soares
Fixed, thanks.
Nate Soares
Suggestion: Mark this thread as an "editor only" comment.