/dports/math/gap/gap-4.11.0/pkg/polycyclic-2.15.1/gap/cover/const/ |
H A D | bas.gi | 16 return SubgroupByIgs(K,Igs(K){[Length(Igs(H))+1..Length(Igs(K))]}); 24 return Subgroup(G, Concatenation(Igs(U), Igs(V))); 32 return Subgroup(G, List(Igs(G), x -> x^e));
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/dports/math/gap/gap-4.11.0/pkg/polycyclic-2.15.1/gap/basic/ |
H A D | pcpgrps.gi | 61 #M Igs( <pcpgrp> ) 65 InstallMethod( Igs, [ IsPcpGroup ], 69 return Igs( GeneratorsOfGroup(G) ); 75 return Ngs( Igs( GeneratorsOfGroup(G) ) ); 80 return Cgs( Igs( GeneratorsOfGroup(G) ) ); 167 for u in Igs(U) do 181 pcs := Igs( G ); 255 pcs := Igs( G ); 269 pcsG := Igs(G); 270 pcsH := Igs(H); [all …]
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H A D | pcpsers.gi | 38 U := SubgroupByIgs( G, Igs(C), new ); 49 ## Compute a polycyclic series of G - we use the series defined by Igs(G). 53 pcs := Igs( G ); 198 if Length( Igs( B ) ) = 0 then return new; fi; 228 f := AddToIgs( Igs(B), gens{fini} ); 241 f := AddToIgs( Igs(B), f ); 283 f := AddToIgs( Igs(B), f ); 324 U := SubgroupByIgs( G, Igs(D), gens{fini} ); 347 U := SubgroupByIgs( G, pcp{[j+1..Length(pcp)]}, Igs(M) ); 408 B := SubgroupByIgs( Parent( ser[1] ), Igs(L), gens );
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H A D | chngpcp.gi | 20 pcs := Igs(G); 74 pcs := Igs( G ); 105 H!.bijection := GroupHomomorphismByImagesNC( G, H, new, Igs(H) ); 174 G!.bijection := GroupHomomorphismByImagesNC( G, H, Igs(G), gens ); 226 G!.bijection := GroupHomomorphismByImagesNC( G, H, Igs(G), gens );
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H A D | pcpgrps.gd | 21 DeclareAttribute( "Igs", IsPcpGroup );
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H A D | pcpfact.gi | 40 imgs := ShallowCopy( Igs( F ) );
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/dports/math/gap/gap-4.11.0/pkg/polycyclic-2.15.1/gap/cohom/ |
H A D | grpext.gi | 60 G!.module := Subgroup( G, Igs(G){[n+1..n+m]} ); 149 g := Igs(G); 150 h := Igs(H); 220 f := [1,Length(Igs(D))+1]; 222 a := List(Igs(D), x -> IdentityMapping(groups[i])); 224 Add(f,Length(Igs(D))+1); 257 gens := Igs( G ); 258 imgs := Igs( D ){[info.first[i] .. info.first[i+1]-1]}; 282 gens := Igs( D ); 285 Igs( G ),
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H A D | grpcom.gi | 207 gens := AddIgsToIgs( cent, Igs( K ) ); 246 L := SubgroupByIgs( G, Igs(A), Igs(K) ); 255 elif ForAny( Igs(S), x -> x = One(K) ) then
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/dports/math/gap/gap-4.11.0/pkg/aclib-1.3.2/gap/ |
H A D | extend.gi | 31 mats := List( Igs(G), x -> IdentityMat(1)); 46 mats := List( Igs(G), x -> IdentityMat(1)); 47 for i in [1..Length(Igs(G))] do 48 if not Igs(G)[i] in H then 69 mats := List( Igs(G), x -> IdentityMat(1)); 75 gens := Flat( List( reps, Igs ) ); 89 mats := List( Igs(G), x -> IdentityMat(1)); 90 for i in [1..Length(Igs(G))] do 91 if not Igs(G)[i] in H then 257 mats := List( Igs(G), x -> IdentityMat( 1 ) );
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H A D | crystgrp.gi | 1326 n := Length( Igs(H) ); 1327 F := Subgroup( H, Igs(H){[n-dim+1..n]} );
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/dports/math/gap/gap-4.11.0/pkg/polycyclic-2.15.1/tst/exam/ |
H A D | generic.tst | 16 gap> hom:=GroupHomomorphismByImages( G, Group(G!.mats), Igs(G), G!.mats);; 25 gap> hom:=GroupHomomorphismByImages( G, Group(G!.mats), Igs(G), G!.mats);;
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/dports/math/gap/gap-4.11.0/pkg/polycyclic-2.15.1/gap/pcpgrp/ |
H A D | normcon.gi | 55 b := AddIgsToIgs( Igs(H), DenominatorOfPcp( CR.normal ) ); 85 int := List( Igs(I), x -> ExponentsByPcp( pcp, x ) ); 166 return SubgroupByIgsAndIgs( C, stb.stab, Igs(CR.group) ); 178 sub := Igs(I); 224 L := SubgroupByIgsAndIgs( C, Igs(H), Igs(M) ); 293 if ForAny( Igs(C), x -> H^x <> H ) then 333 H := SubgroupByIgs( H, Igs(G), Igs(U) );
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H A D | centcon.gi | 37 for g in Igs(G) do 103 stb := AddIgsToIgs( stb, Igs(N) ); 116 stb := AddIgsToIgs( stb.stab, Igs(M) ); 143 if ForAny( Igs(C), x -> Comm(g,x) <> One(G) ) then 271 stb := AddIgsToIgs( stb.stab, Igs(N) ); 290 stb := AddIgsToIgs( stb.stab, Igs(M) );
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H A D | inters.gi | 18 igs := Igs(G); 119 if IsInt(Size(V)/Size(U)) and ForAll(Igs(U), x -> x in V ) then 122 and ForAll( Igs(V), x -> x in U ) then
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H A D | schur.gi | 43 g := Igs(G); 87 extgens := Igs( ext ); 162 g := Igs(G); 164 extgens := Igs( cover ); 231 g := Igs(G);
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H A D | nilpot.gi | 104 if Length(Igs(G)) = 0 then return G; fi; 117 if Length(Igs(G)) = 0 then return G; fi;
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H A D | tensor.gi | 302 n := Length(Igs(S!.group)); 445 n := Length(Igs(G)); 456 y := NumberOfGenerators(coll) - Length(Igs(S)); 469 T := Subgroup(T, Igs(T){[1..2*n]}); 473 Igs(T){[1..2*n]},Igs(S){[1..2*n]} );
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H A D | pcpattr.gi | 30 g := Igs(G);
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H A D | fitting.gi | 26 mats := LinearActionOnPcp( Igs(G), pcps[i] ); 106 mats := LinearActionOnPcp( Igs(F), pcps[i] );
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/dports/math/gap/gap-4.11.0/pkg/fwtree-1.3/gap/ |
H A D | skf.gi | 228 e := Igs(G){[3 + k*4..Length(Igs(G))]}; 250 u := [Igs(G)[3]]; 252 u := List([3, 7 .. Length(Igs(G))-3], x -> Igs(G)[x]);
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H A D | psl.gi | 159 e := Igs(G){[d*(d-1)/2 + k*(d^2-1) + 1..Length(Igs(G))]}; 183 Add(u, MappedVector(e, Igs(G)));
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/dports/cad/ngspice_rework/ngspice-35/src/spicelib/devices/hisimhv1/ |
H A D | hsmhvcvtest.c | 41 Igs=0.0, dIgs_dVd=0.0, dIgs_dVg=0.0, dIgs_dVb=0.0, dIgs_dT=0.0, in HSMHVconvTest() local 134 Igs = here->HSMHV_igs ; in HSMHVconvTest() 184 Igs = here->HSMHV_igs ; in HSMHVconvTest() 210 i_gP = Igd + Igs + Igb ; in HSMHVconvTest() 215 i_sP =-Ids + Isubs + Igisl - Igs ; in HSMHVconvTest()
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/dports/cad/ngspice_rework/ngspice-35/src/spicelib/devices/hisimhv2/ |
H A D | hsmhv2cvtest.c | 83 Igs=0.0, dIgs_dVd=0.0, dIgs_dVg=0.0, dIgs_dVb=0.0, dIgs_dT=0.0, in HSMHV2convTest() local 176 Igs = here->HSMHV2_igs ; in HSMHV2convTest() 226 Igs = here->HSMHV2_igs ; in HSMHV2convTest() 252 i_gP = Igd + Igs + Igb ; in HSMHV2convTest() 257 i_sP =-Ids + Isubs + Igisl - Igs ; in HSMHV2convTest()
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/dports/math/gap/gap-4.11.0/pkg/guarana-0.96.2/gap/supple/ |
H A D | almsup.gi | 74 imgs := ShallowCopy( Igs( F ) ); 224 f := AddToIgs( Igs(B), gens{fini} ); 237 f := AddToIgs( Igs(B), f );
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/dports/math/gap/gap-4.11.0/pkg/lpres-1.0.1/ |
H A D | read.g | 8 # problem with polycyclic's Igs vs. Cgs
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