| Inflations |
| Maximal quotient group Q number 1 | |||
| The kernel of the quotient map is generated by: g6 | |||
| Q is isomorphic to the Group of order 32 number 35 |
Generator of the cohomology of Q Image under
inflation | |||
z
y
| |||
y
z
| |||
x
y +
x
| |||
w
y2
| |||
v
yv +
u
|
| The kernel of the inflation to G of the cohomology of Q is generated by: zy + y2 + w , yw |
| Maximal quotient group Q number 2 | |||
| The kernel of the quotient map is generated by: g4 g5 | |||
| Q is isomorphic to the Group of order 32 number 26 |
Generator of the cohomology of Q Image under
inflation | |||
z
z +
y +
x
| |||
y
y +
x
| |||
x
z +
y
| |||
w
yw +
yv +
t
|
| The kernel of the inflation to G of the cohomology of Q is generated by: | |||
| z2 + zx + y2 + yx + x2 | x3 | ||
| Maximal quotient group Q number 3 | |||
| The kernel of the quotient map is generated by: g4 g5 g6 | |||
| Q is isomorphic to the Group of order 32 number 26 |
Generator of the cohomology of Q Image under
inflation | |||
z
z +
y +
x
| |||
y
y +
x
| |||
x
y
| |||
w
yw +
yv +
u +
t
|
| The kernel of the inflation to G of the cohomology of Q is generated by: | |||
| z2 + zx + y2 + yx + x2 | x3 | ||