A381002 Gaston Tarry's 1905 trimagic square of order 128, read by rows.
16132, 130, 16381, 127, 16128, 382, 15873, 387, 13632, 2750, 13761, 2627, 13508, 2882, 13373, 3007, 8452, 7810, 8701, 7807, 8448, 8062, 8193, 8067, 11072, 5310, 11201, 5187, 10948, 5442, 10813, 5567, 10028, 6314, 10197, 6231, 9944, 6486, 9769, 6571, 13080, 3222, 13289
Offset: 1
Examples
The magic square is: [16132 130 16381 127 16128 ... 11854 4301 12111 4148 12210] [ 128 16382 129 16131 388 ... 4402 12209 4147 12112 4302] [16002 260 15999 509 16254 ... 12240 4431 11981 4530 11828] [ 510 16000 259 16001 2 ... 4276 11827 4529 11982 4432] [ 257 16003 512 15998 253 ... 4175 11984 4430 11825 4531] ... ... ... ... ... ... ... ... ... ... ... [ 4642 11684 4831 11613 5086 ... 7496 9159 7237 9018 7356] [ 4829 11615 4644 11682 4897 ... 7611 9020 7354 9157 7239] [11681 4643 11616 4830 11357 ... 8903 7240 9158 7353 9019] [ 4959 11485 5026 11300 4771 ... 7225 8890 7484 8775 7621] [11299 5025 11486 4960 11743 ... 9029 7622 8776 7483 8889]
Links
- Paolo Xausa, Table of n, a(n) for n = 1..16384
- Christian Boyer, Trimagic square, 128th-order.
- Brady Haran and Matt Parker, A Magic Square Breakthrough, YouTube Numberphile video, 2025.
- Index entries for sequences related to magic squares
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