Usage of Method: Every Affine Cap Is Also a Projective Cap
Appears in the following modes: “Bound (linear)” (18 times).
Incarnation | Mode | ||
---|---|---|---|
1 | No 5-cap in AG(2,3) | Bound (linear) | [i] |
2 | No 21-cap in AG(4,3) | Bound (linear) | [i] |
3 | No 7-cap in AG(2,4) | Bound (linear) | [i] |
4 | No 7-cap in AG(2,5) | Bound (linear) | [i] |
5 | No 89-cap in AG(4,5) | Bound (linear) | [i] |
6 | No 9-cap in AG(2,7) | Bound (linear) | [i] |
7 | No 239-cap in AG(4,7) | Bound (linear) | [i] |
8 | No 11-cap in AG(2,8) | Bound (linear) | [i] |
9 | No 11-cap in AG(2,9) | Bound (linear) | [i] |
10 | No 19-cap in AG(2,16) | Bound (linear) | [i] |
11 | No 27-cap in AG(2,25) | Bound (linear) | [i] |
12 | No 29-cap in AG(2,27) | Bound (linear) | [i] |
13 | No 35-cap in AG(2,32) | Bound (linear) | [i] |
14 | No 51-cap in AG(2,49) | Bound (linear) | [i] |
15 | No 67-cap in AG(2,64) | Bound (linear) | [i] |
16 | No 83-cap in AG(2,81) | Bound (linear) | [i] |
17 | No 131-cap in AG(2,128) | Bound (linear) | [i] |
18 | No 259-cap in AG(2,256) | Bound (linear) | [i] |