| n * n1 < (n2 * n1) % (n * n1) + n1 ⊦ (n2 * n1) % (n * n1) = 0, n = 0, n1 = 0, ∃ m0, m1. n2 = m0 * n + m1 ∧ m1 < n |
n * n1 < (n2 * n1) % (n * n1) + n1 ⊦ (n2 * n1) % (n * n1) = 0, n = 0, n1 = 0, n2 = n2 / n * n + n2 % n ∧ n2 % n < n
Used terms: n2 / n, n2 % n