YES
O(n^2)
TRS:
 {
   filter(cons(X), 0(), M) -> cons(0()),
  filter(cons(X), s(N), M) -> cons(X),
          sieve(cons(0())) -> cons(0()),
         sieve(cons(s(N))) -> cons(s(N)),
                   nats(N) -> cons(N),
                 zprimes() -> sieve(nats(s(s(0()))))
 }
 Natural interpretation:
  Strict:
   {
     filter(cons(X), 0(), M) -> cons(0()),
    filter(cons(X), s(N), M) -> cons(X),
            sieve(cons(0())) -> cons(0()),
           sieve(cons(s(N))) -> cons(s(N)),
                     nats(N) -> cons(N),
                   zprimes() -> sieve(nats(s(s(0()))))
   }
  Weak:
   {}
  Interpretation class: deltarestricted
  [zprimes](delta) = + 2 + 3*delta
  [nats](delta, X0) = + 1*X0 + 1 + 0*X0*delta + 1*delta
  [sieve](delta, X0) = + 0*X0 + 1 + 1*X0*delta + 0*delta
  [s](delta, X0) = + 0*X0 + 0 + 1*X0*delta + 0*delta
  [filter](delta, X2, X1, X0) = + 0*X0 + 0*X1 + 1*X2 + 0 + 1*X0*delta + 1*X1*delta + 0*X2*delta + 1*delta
  [0](delta) = + 0 + 0*delta
  [cons](delta, X0) = + 1*X0 + 1 + 0*X0*delta + 0*delta
  
  nats_tau_1(delta) = delta/(1 + 0 * delta)
  sieve_tau_1(delta) = delta/(0 + 1 * delta)
  s_tau_1(delta) = delta/(0 + 1 * delta)
  filter_tau_1(delta) = delta/(1 + 0 * delta)filter_tau_2(delta) = delta/(0 + 1 * delta)filter_tau_3(delta) = delta/(0 + 1 * delta)
  
  cons_tau_1(delta) = delta/(1 + 0 * delta)
  
  Qed