def composite_tau_lte(composite, x, form):
return [pos_res for xprime in range(<NUM_LIT:2>, x+<NUM_LIT:1>) for pos_res in test_composite_tau(composite, xprime, form)]<EOL>
This function is literally a one line list comprehension around test_composite_tau.

    Given an odd number n of unknown factorization, test if it's possible for tau(n)
    to be <= x, assuming it factors into the form given. A false retval guarantees
    that tau(n) > x, but true does not guarantee that tau(n) <= x.

    `form` is a tuple-like object containing the prime powers that describe the
    hypothetical form of n. For instance to assume `n` is a semiprime, then pass
    `form = (1, 1)`; if n splits as three primes, then `form = (1, 1, 1)`, or if
    n is a prime multiplied by a prime cubed, then `form = (1, 3)` (or (3, 1) is
    equivalent). Given that tau(p^(2i)) = 0, even powers in the form will
    raise a value error.

    Returns a series of the congruence conditions which n may satisfy. Use
    composite_tau_lte_to_str to interpret the congruence conditions.