diff options
Diffstat (limited to 'plugins/nsatz/nsatz.ml')
| -rw-r--r-- | plugins/nsatz/nsatz.ml | 28 |
1 files changed, 0 insertions, 28 deletions
diff --git a/plugins/nsatz/nsatz.ml b/plugins/nsatz/nsatz.ml index a5b016611..632b9dac1 100644 --- a/plugins/nsatz/nsatz.ml +++ b/plugins/nsatz/nsatz.ml @@ -22,7 +22,6 @@ open Utile let num_0 = Int 0 and num_1 = Int 1 and num_2 = Int 2 -and num_10 = Int 10 let numdom r = let r' = Ratio.normalize_ratio (ratio_of_num r) in @@ -35,7 +34,6 @@ module BigInt = struct type t = big_int let of_int = big_int_of_int let coef0 = of_int 0 - let coef1 = of_int 1 let of_num = Num.big_int_of_num let to_num = Num.num_of_big_int let equal = eq_big_int @@ -49,7 +47,6 @@ module BigInt = struct let div = div_big_int let modulo = mod_big_int let to_string = string_of_big_int - let to_int x = int_of_big_int x let hash x = try (int_of_big_int x) with Failure _ -> 1 @@ -61,15 +58,6 @@ module BigInt = struct then a else if lt a b then pgcd b a else pgcd b (modulo a b) - - (* signe du pgcd = signe(a)*signe(b) si non nuls. *) - let pgcd2 a b = - if equal a coef0 then b - else if equal b coef0 then a - else let c = pgcd (abs a) (abs b) in - if ((lt coef0 a)&&(lt b coef0)) - ||((lt coef0 b)&&(lt a coef0)) - then opp c else c end (* @@ -146,8 +134,6 @@ let mul = function | (Const n,q) when eq_num n num_1 -> q | (p,q) -> Mul(p,q) -let unconstr = mkRel 1 - let tpexpr = lazy (gen_constant "CC" ["setoid_ring";"Ring_polynom"] "PExpr") let ttconst = lazy (gen_constant "CC" ["setoid_ring";"Ring_polynom"] "PEc") @@ -271,20 +257,6 @@ let set_nvars_term nvars t = | Pow (t1,n) -> aux t1 nvars in aux t nvars -let string_of_term p = - let rec aux p = - match p with - | Zero -> "0" - | Const r -> string_of_num r - | Var v -> "x"^v - | Opp t1 -> "(-"^(aux t1)^")" - | Add (t1,t2) -> "("^(aux t1)^"+"^(aux t2)^")" - | Sub (t1,t2) -> "("^(aux t1)^"-"^(aux t2)^")" - | Mul (t1,t2) -> "("^(aux t1)^"*"^(aux t2)^")" - | Pow (t1,n) -> (aux t1)^"^"^(string_of_int n) - in aux p - - (*********************************************************************** Coefficients: recursive polynomials *) |