In Category theory, an equaliser of a pair of arrows f,g:A→B is an object E and a universal arrow e:E→A such that ge=fe. Explicitly, ge=fe, and for any object X and arrow x:X→A such that fx=gx, there is a unique factorisation ˉx:X→A such that eˉx=x.
In Category theory, an equaliser of a pair of arrows f,g:A→B is an object E and a universal arrow e:E→A such that ge=fe. Explicitly, ge=fe, and for any object X and arrow x:X→A such that fx=gx, there is a unique factorisation ˉx:X→A such that eˉx=x.