pub(crate) fn c<L: Limbs>(
a: &L,
b: &(Choice, L),
negative_discriminant_abs: &L,
) -> LExpand description
Calculate c such that b^2 - 4ac = delta.
The following bounds are present:
delta < 0- There is an integer solution for
cinb^2 - 4 a c = delta. <_ as AsRef<[Limb]>>::as_ref(a).len() <= <_ as AsRef<[Limb]>>::as_ref(&b.1).len()<_ as AsRef<[Limb]>>::as_ref(negative_discriminant_abs).len() <= 2 * <_ as AsRef<[Limb]>>::as_ref(&b.1).len()b < 2a- $floor(log_2(|delta|)) + 1 < <_ as AsRef<Limb>>::as_ref(a).len() * Limb::BITS$
- $floor(log_2(|a|)) + 1 < <_ as AsRef<Limb>>::as_ref(a).len() * Limb::BITS$
delta is specified via its absolute value in negative_discriminant_abs.