Spracherkennung für: .tst vermutete Sprache: Unknown {[0] [0] [0]} [Methode: Schwerpunktbildung, einfache Gewichte, sechs Dimensionen]
gap> n := 10000;;
gap> targets := Filtered(LINS_TargetsCharSimple, entry -> entry[1] <= n);;
# Normal Table Computation
gap> targets2 := LINS_CreateTargetsCharSimple(1, n);;
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
gap> targets = targets2;
true
# Parallelized Table Computation
gap> targetsList := [];;
gap> m := 10;;
gap> for k in [1 .. m] do
> Add(targetsList, LINS_CreateTargetsCharSimple(n/m * (k - 1), n/m * k));;
> od;;
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
The Sylow p-subgroup of the group is cyclic - so the multiplier is trivial.
gap> targets3 := Concatenation(targetsList);;
gap> Sort(targets3);;
gap> targets = targets3;
true
[Dauer der Verarbeitung: 0.5 Sekunden, vorverarbeitet 2026-06-18]
