Goal:
  
  G : t
  HI : invariants G
  HG : acyclic_no_loop G
  n : Z
  x : V.t
  y : VSet.elt
  Vy : VSet.In y (V G)
  K : Z
  G' := Subgraph1.G' G y x K : t
  Vx : VSet.In x (V G)
  ly : Z
  Hly : lsp G (s G) y = Some ly
  Hpos : 0 <= ly
  Hlab : Z.of_nat (to_label (lsp G (s G) y)) = ly
  lx : Z
  Hlx : lsp G (s G) x = Some lx
  poskx : 0 <= lx
  Hlab' : Z.of_nat (to_label (lsp G (s G) x)) = lx
  z : Z
  xs : lsp G x (s G) = Some z
  xy : lsp G x y = Some K
  HI' : invariants G'
  HG' : acyclic_no_loop G'
  yx : Z
  lspyx : lsp G' y x = Some yx
  lekyx : - K <= yx
  kx' : Z
  Hkx' : lsp G' (s G) x = Some kx'
  kx'pos : 0 <= kx'
  zofx' : Z.of_nat (to_label (lsp G' (s G) x)) = kx'
  ky' : Z
  Hky' : lsp G' (s G) y = Some ky'
  ky'pos : 0 <= ky'
  zofy' : Z.of_nat (to_label (lsp G' (s G) y)) = ky'
  Hle : kx' + n <= ky'
  z0 : Z
  z3 : Z
  H : Some yx = Some z3
  H0 : z0 <= - K
  H1 : yx = z3
  cstr : 0 <= Z.of_nat (to_label (lsp G' (s G) y))
  cstr0 : 0 <= Z.of_nat (to_label (lsp G (s G) x))
  cstr1 : 0 <= Z.of_nat (to_label (lsp G (s G) y))
  cstr2 : 0 <= Z.of_nat (to_label (lsp G' (s G) x))
  H3 : z0 < - K + 0 /\ z3 = - K + 0 \/ - K + 0 <= z0 /\ z3 = z0
  ============================
   (yx = - K)


DEBUG:Going to execute:
lazymatch Zify.zify_convert_to_euclidean_division_equations_flag
           with
           | true =>
               Zify.zify_internal_to_euclidean_division_equations
           | false => idtac
           end