Longest element length estimation on LRX Cayley graph
217,944LengthGAP
Evaluation results
| Method | Links | |
|---|---|---|
| GAPn=20, expected length n(n-1)/2=1902025.02 | 217,944 | |
| GAPn=18, expected length n(n-1)/2=1532025.02 | 20,441 | |
| GAPn=19, expected length n(n-1)/2=1712025.02 | 3,187 | |
| GAPn=16, expected length n(n-1)/2=1202025.02 | 2,454 | |
| GAPn=17, expected length n(n-1)/2=1362025.02 | 380 | |
| GAPn=15, expected length n(n-1)/2=1052025.02 | 268 | |
| Diffusion distance (DD) methodn=21, expected length n(n-1)/2=2102025.02 | 210 | |
| Diffusion distance (DD) methodn=20, expected length n(n-1)/2=1902025.02 | 190 | |
| Diffusion distance (DD) methodn=19, expected length n(n-1)/2=1712025.02 | 171 | |
| Diffusion distance (DD) methodn=18, expected length n(n-1)/2=1532025.02 | 153 | |
| Diffusion distance (DD) methodn=17, expected length n(n-1)/2=1362025.02 | 136 | |
| Diffusion distance (DD) methodn=16, expected length n(n-1)/2=1202025.02 | 120 | |
| GAPn=14, expected length n(n-1)/2=912025.02 | 111 | |
| Diffusion distance (DD) methodn=15, expected length n(n-1)/2=1052025.02 | 105 | |
| GAPn=13, expected length n(n-1)/2=782025.02 | 99 | |
| Diffusion distance (DD) methodn=14, expected length n(n-1)/2=912025.02 | 91 | |
| GAPn=12, expected length n(n-1)/2=662025.02 | 78 | |
| Diffusion distance (DD) methodn=13, expected length n(n-1)/2=782025.02 | 78 | |
| Diffusion distance (DD) methodn=12, expected length n(n-1)/2=662025.02 | 66 | |
| GAPn=11, expected length n(n-1)/2=552025.02 | 65 | |
| Diffusion distance (DD) methodn=11, expected length n(n-1)/2=552025.02 | 55 | |
| GAPn=10, expected length n(n-1)/2=452025.02 | 51 | |
| Diffusion distance (DD) methodn=10, expected length n(n-1)/2=452025.02 | 45 | |
| GAPn=9, expected length n(n-1)/2=362025.02 | 41 | |
| Diffusion distance (DD) methodn=9, expected length n(n-1)/2=362025.02 | 36 |