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Further analysis reveals the following unnamed pairs of even-SOLL cubic and odd-SOLL Tetrahedral pieces with odd SOLLS up to 80. I have decided not to go beyond that so as to avoid the blurring of dualities around Opossum/Ultimatum/Lumel. Pure hex means that I have used the name for use on a 2d hex board. By duality means that it follows from existing logic for equating cubic and Tetrahedral pieces. Spare means simply that the name has no pre-existing Tetrahedral use.
So should I try and persevere with naming all these, or would it be going over the top?
Coordinates | SOLL of cubic piece | SOLL of Tetrahedral piece | Name | Comments |
---|---|---|---|---|
9:2:1 | 86 | 43 | Thirdmouse | spare |
9:3:2 | 94 | 47 | cf Tesselator | |
9:4:1 | 98 | 49 | Sceptic | spare |
10:1:1 | 102 | 51 | Feaster | by duality |
9:4:3 | 106 | 53 | Midwife | spare |
9:5:2 | 110 | 55 | cf Drudge | |
10:3:1 | 110 | 55 | cf Drudge | |
9:6:1 | 118 | 59 | Highwayman | spare |
10:3:3 | 118 | 59 | Broadwayman | by duality |
9:5:4 | 122 | 61 | Suntrap | pure hex |
10:5:1 | 126 | 63 | ||
11:2:1 | 126 | 63 | ||
9:7:2 | 134 | 67 | Gopher | pure hex |
10:5:3 | 134 | 67 | cf Guineapig, Gopher | |
11:3:2 | 134 | 67 | cf Guineapig, Gopher | |
11:4:1 | 138 | 69 | Gerbil | spare |
9:6:5 | 142 | 71 | ||
9:7:4 | 146 | 73 | cf Hamster | |
9:8:1 | 146 | 73 | cf Hamster | |
11:4:3 | 146 | 73 | cf Hamster | |
12:1:1 | 146 | 73 | Hamster | by duality |
10:7:1 | 150 | 75 | Petmouse | spare |
11:5:2 | 150 | 75 | cf Petmouse | |
9:8:3 | 154 | 77 | Dunnart | spare |
12:3:1 | 154 | 77 | cf Dunnart | |
10:7:3 | 158 | 79 | Waxworker | spare |
11:6:1 | 158 | 79 | Mede | spare |