AngouriMath
Recombine(AngouriMath.Functions.MultivariatePolynomial,System.Collections.Generic.List{AngouriMath.Functions.RationalPolynomial[]},System.Int32,System.Int32,System.Int32,System.Int32)
Method (no overloads)
Summary
Every subset of the lifted factors, tried as a divisor of the original — which is
what makes a mistake anywhere above cost a refusal rather than a wrong answer.
what makes a mistake anywhere above cost a refusal rather than a wrong answer.
Remarks
A subset that corresponds to a true factor multiplies to it exactly, because the lift
went as far as the degree iny and a factor has no higher power to hide in.
Subsets are walked smallest first so that the factorisation comes out in pieces
rather than as the polynomial and a constant.
went as far as the degree in
Subsets are walked smallest first so that the factorisation comes out in pieces
rather than as the polynomial and a constant.
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