Highest volatility period-7 oscillators
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All known period-7 oscillators with volatility of at least 0.55.
| Rank | Name | Image | Minpop | Rotor Size | Volatility |
|---|---|---|---|---|---|
| 1 | unnamed D4_x4 block-loaf hassler | 64 | 150 | 0.96 | |
| 2 | 34P7s hassling unnamed object | 90 | 240 | 0.95 | |
| 3 | 120P7 hassling blinkers | 144 | 392 | 0.94 | |
| 4 | 34P7 | 34 | 92 | 0.94 | |
| 5 | 120P7 | 120 | 336 | 0.93 | |
| 6 | p7 pi-heptomino dependent hassler | 102 | 282 | 0.93 | |
| 7 | Two Josh Ball's p7s supported by 38P7.2s | 92 | 236 | 0.91 | |
| 8 | Meatball | 38 | 86 | 0.90 | |
| 9 | Siffrin's p7 | 37 | 68 | 0.90 | |
| 10 | 38P7.2 | 38 | 72 | 0.82 | |
| 11 | Josh Ball's p7 | 60 | 102 | 0.76 | |
| 12 | unnamed eater thing | 72 | 100 | 0.76 | |
| 13 | 132P7 | 132 | 200 | 0.73 | |
| 14 | 678P7 (population-optimised 672P7 variant) | 672 | 894 | 0.72 | |
| 15 | O for ball | 120 | 128 | 0.67 | |
| 16 | 62P7 | 62 | 84 | 0.67 | |
| 17 | Unnamed [note 1] | 84 | 96 | 0.66 | |
| 18 | Unnamed | 57 | 65 | 0.64 | |
| 19 | 138P7 (longer hat-based 131P7 variant) | 131 | 147 | 0.64 | |
| 20 | Unnamed[note 2] | 90 | 96 | 0.62 | |
| 21 | Unnamed | 120 | 132 | 0.61 | |
| 22 | Hebdarole (population-optimised variant of the original dimer variant)[note 3] | 100 | 108 | 0.61 | |
| 23 | 168P7 | 168 | 154 | 0.58 | |
| 24 | heart-looking thing[note 4] | 38 | 34 | 0.57 | |
| 25 | T-nosed p7 | 78 | 67 | 0.56 | |
| 26 | 28P7.3[note 5] | 28 | 26 | 0.55 | |
| 27 | 37P7.1 | 37 | 30 | 0.55 |
For purposes of this table, an extensible oscillator is only represented in its minimal form, allowing for only one iteration of the inserted piece.
Notes
- ↑ see also nicer-bounding-box variant with two more stator cells
- ↑ standard and more symmetrical version is one stator cell larger
- ↑ The variant depicted here is much worse in the way of spark clearance but you should use the standard hebdarole for that
- ↑ It has a seminaturally-occurring tetramerisation with volatility 0.6 (and that, with the formula for 7-colourings of 2 × 2 squares from the Pólya enumeration theorem, can be found to have (722+2*72*(2+1)/2+2*7⌈2/2⌉*2+7⌈22/2⌉+2*7⌈22/4⌉)/(7*8)=58 nonequivalent phase-shiftings).
- ↑ Its 42-cell dimerisation has volatility 0.61