2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/217116Consider a function f which is defined on the integers from 1 to N and takes the values -1 and +1. The parity of f is the product over all x from 1 to N of f(x). With no further information about f, to classically determine the parity of f requires N calls of the function f. We show that any quantum algorithm capable of determining the parity of f contains at least N/2 applications of the unitary operator which evaluates f. Thus for this problem, quantum computers cannot outperform classical computers.9 pages, latexQuantum PhysicsA Limit on the Speed of Quantum Computation in Determining Paritytext