Real-time collaboration for Jupyter Notebooks, Linux Terminals, LaTeX, VS Code, R IDE, and more,
all in one place.
Real-time collaboration for Jupyter Notebooks, Linux Terminals, LaTeX, VS Code, R IDE, and more,
all in one place.
| Download
GAP 4.8.9 installation with standard packages -- copy to your CoCalc project to get it
Project: cocalc-sagemath-dev-slelievre
Views: 418386# S1 with C2-iso and two V4-points # 1 # 2 3 # 4 M := [ [1,2], [1,3], [2,4], [3,4] ]; C2 := Group( (1,2) ); V4 := Group( (1,2), (3,4) ); iso := rec( 1 := V4, 2 := C2, 3 := C2, 4 := V4 ); mu := []; dim := 3; # 1: 4 x 36 matrix with rank 3 and kernel dimension 1. Time: 0.000 sec. # 2: 36 x 228 matrix with rank 29 and kernel dimension 7. Time: 0.000 sec. # 3: 228 x 1476 matrix with rank 193 and kernel dimension 35. Time: 0.016 sec. # 4: 1476 x 9924 matrix with rank 1275 and kernel dimension 201. Time: 0.752 sec. # 5: 9924 x 68196 matrix with rank 8639 and kernel dimension 1285. Time: 33.938 sec. # 6: 68196 x 473508 matrix with rank 59545 and kernel dimension 8651. Time: 1648.507 sec. # 7: 473508 x 3302916 matrix with rank 413949 and kernel dimension 59559. Time: 77500.892 sec. # Cohomology dimension at degree 0: GF(2)^(1 x 1) # Cohomology dimension at degree 1: GF(2)^(1 x 4) # Cohomology dimension at degree 2: GF(2)^(1 x 6) # Cohomology dimension at degree 3: GF(2)^(1 x 8) # Cohomology dimension at degree 4: GF(2)^(1 x 10) # Cohomology dimension at degree 5: GF(2)^(1 x 12) # Cohomology dimension at degree 6: GF(2)^(1 x 14)