def num_view.go

lawful-fields@0.1.1.0 · PROOF.bend:69

import Base
import lawful-bytes@0.1.1.0/defs.bend as D
import lawful-fields@0.1.1.0/defs.bend as F
import lawful-fields@0.1.1.0/fields.bend as C
import lawful-bytes@0.1.1.0/proof_core.bend as BC
import lawful-fields@0.1.1.0/proof_num.bend as NU

69def num_view.go(-b: D.Bytes, +d: Nat, +from: U32, +to: U32, h: {D.ok(b, d) == True{} : Bool}, hft: {U32.is_le(from, to) == True{} : Bool}, ht: {Nat.is_le(U32.to_nat(to), D.size(b)) == True{} : Bool}, m_b: BC.BMirror(b)) ->
70  {F.nat_of(Pair.snd(D.Bytes, Maybe<&2, U32>, C.num(b, from, to))) == F.decb(D.slice(D.view(b), U32.to_nat(from), Nat.sub(U32.to_nat(to), U32.to_nat(from))), Nat.pow(2n, 32n)) : Maybe<&2, Nat>}:
71  (+l_b, m2_b) = m_b
72  (+t_b, +e_b) = m2_b
73  %e_b : {F.nat_of(Pair.snd(D.Bytes, Maybe<&2, U32>, C.num(_, from, to))) == F.decb(D.slice(D.view(_), U32.to_nat(from), Nat.sub(U32.to_nat(to), U32.to_nat(from))), Nat.pow(2n, 32n)) : Maybe<&2, Nat>}
74  +h_t = BC.tr(x => {D.ok(x, d) == True{} : Bool}, b, l_b, t_b, e_b, h)
75  +ht_t = BC.tr(x => {Nat.is_le(U32.to_nat(to), D.size(x)) == True{} : Bool}, b, l_b, t_b, e_b, ht)
76  NU.num_view_t(l_b, t_b, d, from, to, h_t, hft, ht_t)