def neg_r
bend-collections-laws-crypto@1.0.0.0 · proofs/crypto/secp256k1/fieldops.bend:174
import bend-collections-laws-crypto@1.0.0.0/proofs/crypto/secp256k1/fieldops.bend as Fieldops
import Base
import bend-collections-laws-crypto@1.0.0.0/spec/crypto/secp256k1/field.bend as FS
import bend-collections-laws-crypto@1.0.0.0/src/crypto/secp256k1/limbs.bend as L
import bend-collections-laws-crypto@1.0.0.0/src/crypto/secp256k1/field.bend as F
import bend-collections-laws-crypto@1.0.0.0/proofs/crypto/secp256k1/fprot.bend as FR
174def neg_r(+one: Nat, +h1: {one == 1n : Nat}, +b: List<&2, Nat>, +hb: {FS.reduced(one, FS.prime(one), b) == True{} : Bool}) -> {FS.reduced(one, FS.prime(one), F.neg(b)) == True{} : Bool}:
175 %Equal.sym(List<&2, Nat>, F.neg(b), F.neg_u(b), FR.f_neg(b)) : {FS.reduced(one, FS.prime(one), _) == True{} : Bool}
176 red_r(one, h1, L.neg_raw(F.c(), b), neg_hx(one, h1, b, hb))