We give improved parallel repetition theorems for multiplayer, one-round games with entangled players, when the inputs to the players are uncorrelated. We do so by exploiting a novel connection between communication protocols and quantum parallel repetition, first explored by Chailloux and Scarpa: by taking advantage of fast quantum protocols for distributed search, we show that for this class of games (called free games), the entangled value of the n-fold repetition decays as (1 - eps^{3/2})^{\Omega(n/s)}, where 1 - eps is the entangled value of the original game, and s is the output alphabet size.