Fir col. is n form (2**n) , Second col. is 2**n, third multiplied by 1.125, forth multiplied by 1.125**2, and fifth another constant (all contants from same formula).
The next three are the same as the preceeding three only +2 for Fuller's polarity..? Bold and Ittalic values in Third to Fifth collum appears in Bruce Cathie's Books,
no doubt other values in those collums in his calculations as well.
So called Harmonics? Asterisk in sixth to eight collum appear in Fuller's calculations shown in the table below. Allso most of the values match if the
second table below is extended. But that not all of the values. 83. 434. ..1730..6914.Adding 4 in addition to the primes in Fullers equation does not work as
some numers only get double in the tables produced. Alot of the values match Fuller's equations but some figures stand on their own.
Also binary "and" operation on 3rd and 4th return the binary 2**n the values are derived from. i.e. 576&648=512. But with other operands we get new values: 648|864=1000, 1296|1728=2000, which seems to be interesting from evident reasons.
n | 2**n | *1.125 S | *1.265625 S | *1.6875 | **1.125+2 | *1.265625+2 | *1.685+2 |
5 | 32 | 36.0 | 40.5 | 54.0 | 38.0 | 42.5 | 56.0 |
6 | 64 | 72.0 | 81.0 | 108.0 | 74.0 | 83.0 (9*9+2) | 110.0? |
7 | 128 | 144.0 | 162.0 (10*4**2+2) | 216.0 (6**3) | 146.0 | 164.0 | 218.0 |
8 | 256 | 288.0 | 324.0 | 432.0 | 290.0* | 326.0* | 434.0 (216*2+2)? |
9 | 512 | 576.0 | 648.0 (72*90 deg) | 864.0 | 578.0* | 650.0* | 866.0* |
10 | 1024 | 1152.0 (144*8) | 1296.0 (36**2) | 1728.0 | 1154.0* | 1298.0* | 1730.0? (288*6+2) |
11 | 2048 | 2304.0 | 2592.0 | 3456.0 | 2306.0* | 2594.0* | 3458.0* |
12 | 4096 | 4608.0 | 5184.0 | 6912.0 | 4610.0* | 5186.0* | 6914.0 (144*8*6+2)? |
13 | 8192 | 9216.0 | 10368.0 | 13824.0 | 9218.0 | 10370.0 | 13826.0 |
14 | 16384 | 18432.0 | 20736.0 | 27648.0 | 18434.0 | 20738.0 | 27650.0 |
15 | 32768 | 36864.0 | 41472.0 | 55296.0 | 36866.0 | 41474.0 | 55298.0 |
16 | 65536 | 73728.0 | 82944.0 | 110592.0 | 73730.0 | 82946.0 | 110594.0 |
17 | 131072 | 147456.0 | 165888.0 | 221184.0 | 147458.0 | 165890.0 | 221186.0 |
18 | 262144 | 294912.0 | 331776.0 | 442368.0 | 294914.0 | 331778.0 | 442370.0 |
19 | 524288 | 589824.0 | 663552.0 | 884736.0 | 589826.0 | 663554.0 | 884738.0 |
[4, | 6, | 8, | 12] |
[10, | 18, | 26, | 42] |
[20, | 38, | 56, | 92] |
[34, | 66, | 98, | 162] |
[52, | 102, | 152, | 252] |
[74, | 146, | 218, | 362] |
[100, | 198, | 296, | 492] |
[130, | 258, | 386, | 642] |
[164, | 326, | 488, | 812] |
[202, | 402, | 602, | 1002] |
[244, | 486, | 728, | 1212] |
[290, | 578, | 866, | 1442] |
[340, | 678, | 1016, | 1692] |
[394, | 786, | 1178, | 1962] |
[452, | 902, | 1352, | 2252] |
[514, | 1026, | 1538, | 2562] |
[580, | 1158, | 1736, | 2892] |
[650, | 1298, | 1946, | 3242] |
[724, | 1446, | 2168, | 3612] |
[802, | 1602, | 2402, | 4002] |
[884, | 1766, | 2648, | 4412] |
[970, | 1938, | 2906, | 4842] |
[1060, | 2118, | 3176, | 5292] |
[1154, | 2306, | 3458, | 5762] |
[1252, | 2502, | 3752, | 6252] |