/** * Returns the primitive pseudo remainder sequence of `a/b`. * * * **precondition:** `g !== []`, i.e. unequal to the zero polynomial. * * * see [Primitive Pseudo-remainder sequences](https://en.wikipedia.org/wiki/Polynomial_greatest_common_divisor#Primitive_pseudo-remainder_sequence) * * @param f the polynomial `a` in the formula `a = bq + r`; the polynomial is given * with coefficients as a dense array of bigints from highest to lowest * power, e.g. `[5n,-3n,0n]` represents the polynomial `5x^2 - 3x` * @param g the polynomial `b` in the formula `a = bq + r` * * @doc */ declare function bPremSequencePrimitive(f: bigint[], g: bigint[]): bigint[][]; export { bPremSequencePrimitive };