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Copy of files under LBL CCI $HOME/attic/cs/loop3x3matrices
Additional files: * OriginalFileTimestampsFirstCommit.txt * email_sent_2000-03-26.txt
1 parent dc76a87 commit 71f5300

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‎loop3x3matrices/OriginalFileTimestampsFirstCommit.txt‎

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LBL CCI $HOME/attic/cs/loop3x3matrices
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stat -c '%y %n' *
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2000-03-01 12:15:22.000000000 -0800 countunimod-0002291855_10.out
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2000-02-29 19:02:33.000000000 -0800 countunimod-0002291855_5.out
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2000-02-29 21:17:57.000000000 -0800 countunimod-0002291855_7.out
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2000-03-05 22:14:48.000000000 -0800 digest
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2000-03-05 22:08:58.000000000 -0800 loop3x3matrices-0003050829_10.out
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2000-03-05 08:26:28.000000000 -0800 loop3x3matrices.c
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2000-03-05 07:47:08.000000000 -0800 [email protected]
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2000-02-28 17:22:07.000000000 -0800 z-countunimod10
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2000-02-29 23:32:34.000000000 -0800 z-njas
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2000-03-02 23:56:17.000000000 -0800 zdig
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2000-02-29 18:46:17.000000000 -0800 zres
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2000-03-26 01:11:08.000000000 -0800 zsubmitted
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2000-03-05 08:28:02.000000000 -0800 ztmp

‎loop3x3matrices/countunimod-0002291855_10.out‎

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nUniMod=887953008
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-6 33152460
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-4 18477678
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-3 16853852
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-2 19773213
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-1 35845669
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1 35845669
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2 19773213
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3 16853852
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4 18477678
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6 33152460
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nEstRty=248205744
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R=1 -6 228
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R=1 -4 174
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R=1 -3 308
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R=1 -2 81
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R=1 -1 1
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R=1 1 1
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R=1 2 81
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R=1 3 308
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R=1 4 174
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R=1 6 228
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R=1 nFinite=1584
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R=2 -6 1596
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R=2 -4 2694
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R=2 -3 1916
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R=2 -2 321
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R=2 -1 1
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R=2 1 1
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R=2 2 321
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R=2 3 1916
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R=2 4 2694
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R=2 6 1596
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R=2 nFinite=13056
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R=3 -6 9660
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R=3 -4 8814
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R=3 -3 9572
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R=3 -2 825
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R=3 -1 1
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R=3 1 1
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R=3 2 825
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R=3 3 9572
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R=3 4 8814
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R=3 6 9660
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R=3 nFinite=57744
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R=4 -6 20988
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R=4 -4 23310
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R=4 -3 20732
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R=4 -2 1689
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R=4 -1 1
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R=4 1 1
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R=4 2 1689
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R=4 3 20732
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R=4 4 23310
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R=4 6 20988
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R=4 nFinite=133440
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R=5 -6 43284
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R=5 -4 64782
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R=5 -3 43148
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R=5 -2 2601
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R=5 -1 1
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R=5 1 1
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R=5 2 2601
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R=5 3 43148
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R=5 4 64782
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R=5 6 43284
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R=5 nFinite=307632
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R=6 -6 77028
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R=6 -4 105678
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R=6 -3 73052
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R=6 -2 4185
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R=6 -1 1
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R=6 1 1
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R=6 2 4185
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R=6 3 73052
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R=6 4 105678
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R=6 6 77028
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R=6 nFinite=519888
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R=7 -6 163452
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R=7 -4 171006
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R=7 -3 155156
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R=7 -2 5529
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R=7 -1 1
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R=7 1 1
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R=7 2 5529
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R=7 3 155156
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R=7 4 171006
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R=7 6 163452
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R=7 nFinite=990288
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R=8 -6 230796
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R=8 -4 259446
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R=8 -3 219716
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R=8 -2 8145
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R=8 -1 1
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R=8 1 1
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R=8 2 8145
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R=8 3 219716
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R=8 4 259446
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R=8 6 230796
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R=8 nFinite=1436208
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R=9 -6 343788
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R=9 -4 368334
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R=9 -3 331892
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R=9 -2 10401
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R=9 -1 1
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R=9 1 1
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R=9 2 10401
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R=9 3 331892
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R=9 4 368334
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R=9 6 343788
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R=9 nFinite=2108832
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R=10 -6 455628
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R=10 -4 599022
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R=10 -3 440036
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R=10 -2 13137
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R=10 -1 1
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R=10 1 1
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R=10 2 13137
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R=10 3 440036
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R=10 4 599022
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R=10 6 455628
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R=10 nFinite=3015648

‎loop3x3matrices/countunimod-0002291855_5.out‎

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nUniMod=20852976
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-6 1418796
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-4 791010
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-3 763508
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-2 837141
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-1 1388305
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1 1388305
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2 837141
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3 763508
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4 791010
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6 1418796
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nEstRty=10397520
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R=1 -6 228
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R=1 -4 174
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R=1 -3 308
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R=1 -2 81
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R=1 -1 1
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R=1 1 1
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R=1 2 81
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R=1 3 308
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R=1 4 174
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R=1 6 228
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R=1 nFinite=1584
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R=2 -6 1596
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R=2 -4 2694
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R=2 -3 1916
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R=2 -2 321
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R=2 -1 1
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R=2 1 1
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R=2 2 321
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R=2 3 1916
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R=2 4 2694
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R=2 6 1596
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R=2 nFinite=13056
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R=3 -6 9660
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R=3 -4 8814
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R=3 -3 9572
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R=3 -2 825
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R=3 -1 1
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R=3 1 1
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R=3 2 825
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R=3 3 9572
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R=3 4 8814
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R=3 6 9660
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R=3 nFinite=57744
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R=4 -6 20988
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R=4 -4 23310
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R=4 -3 20732
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R=4 -2 1689
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R=4 -1 1
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R=4 1 1
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R=4 2 1689
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R=4 3 20732
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R=4 4 23310
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R=4 6 20988
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R=4 nFinite=133440
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R=5 -6 43284
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R=5 -4 64782
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R=5 -3 43148
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R=5 -2 2601
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R=5 -1 1
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R=5 1 1
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R=5 2 2601
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R=5 3 43148
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R=5 4 64782
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R=5 6 43284
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R=5 nFinite=307632

‎loop3x3matrices/countunimod-0002291855_7.out‎

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nUniMod=131283120
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-6 6750108
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-4 3687210
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-3 3522356
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-2 3888765
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-1 6881329
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1 6881329
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2 3888765
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3 3522356
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4 3687210
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6 6750108
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nEstRty=49459536
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R=1 -6 228
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R=1 -4 174
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R=1 -3 308
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R=1 -2 81
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R=1 -1 1
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R=1 1 1
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R=1 2 81
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R=1 3 308
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R=1 4 174
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R=1 6 228
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R=1 nFinite=1584
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R=2 -6 1596
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R=2 -4 2694
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R=2 -3 1916
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R=2 -2 321
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R=2 -1 1
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R=2 1 1
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R=2 2 321
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R=2 3 1916
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R=2 4 2694
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R=2 6 1596
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R=2 nFinite=13056
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R=3 -6 9660
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R=3 -4 8814
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R=3 -3 9572
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R=3 -2 825
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R=3 -1 1
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R=3 1 1
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R=3 2 825
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R=3 3 9572
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R=3 4 8814
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R=3 6 9660
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R=3 nFinite=57744
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R=4 -6 20988
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R=4 -4 23310
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R=4 -3 20732
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R=4 -2 1689
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R=4 -1 1
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R=4 1 1
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R=4 2 1689
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R=4 3 20732
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R=4 4 23310
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R=4 6 20988
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R=4 nFinite=133440
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R=5 -6 43284
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R=5 -4 64782
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R=5 -3 43148
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R=5 -2 2601
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R=5 -1 1
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R=5 1 1
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R=5 2 2601
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R=5 3 43148
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R=5 4 64782
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R=5 6 43284
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R=5 nFinite=307632
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R=6 -6 77028
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R=6 -4 105678
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R=6 -3 73052
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R=6 -2 4185
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R=6 -1 1
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R=6 1 1
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R=6 2 4185
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R=6 3 73052
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R=6 4 105678
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R=6 6 77028
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R=6 nFinite=519888
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R=7 -6 163452
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R=7 -4 171006
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R=7 -3 155156
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R=7 -2 5529
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R=7 -1 1
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R=7 1 1
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R=7 2 5529
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R=7 3 155156
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R=7 4 171006
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R=7 6 163452
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R=7 nFinite=990288

‎loop3x3matrices/digest‎

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#! /bin/csh -f
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set seq = (`grep SumRtypeCounters $1 | cut -d= -f3`)
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echo 'SumRtypeCounters'
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echo $seq | sed 's/ /, /g'
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foreach N (1 2 3 4 6)
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set seq = (`grep "^R:R=[1-9][0-9]* $N " $1 | cut -d' ' -f3`)
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echo "N=$N"
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echo $seq | sed 's/ /, /g'
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set seq = (`grep "^R:R=[1-9][0-9]* -$N " $1 | cut -d' ' -f3`)
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echo "N=-$N"
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echo $seq | sed 's/ /, /g'
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end
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set seq = (`grep SumOrderCounters $1 | cut -d= -f3`)
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echo 'SumOrderCounters'
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echo $seq | sed 's/ /, /g'
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foreach N (1 2 3 4 6)
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set seq = (`grep "^O:R=[1-9][0-9]* $N " $1 | cut -d' ' -f3`)
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echo "N=$N"
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echo $seq | sed 's/ /, /g'
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end
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exit 0

‎loop3x3matrices/email_sent_2000-03-26.txt‎

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%I A054461
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%S A054461 1584,13056,57744,133440,307632,519888,990288,1436208,2108832,3015648
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%N A054461 Number of 3x3 integer matrices with elements in the range [-n,n] which generate a group of finite order under binary matrix multiplication.
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%O A054461 1,1
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%K A054461 nonn
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%A A054461 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054461 A054461(n) = 2*(1+A054462(n)+A054463(n)+A054464(n)+A054465(n)).
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%I A054462
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%S A054462 81,321,825,1689,2601,4185,5529,8145,10401,13137
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%N A054462 Number of 3x3 integer matrices with elements in the range [-n,n] which represent a two-fold rotation. Also the sequence for the corresponding two-fold rotoinversions.
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%O A054462 1,1
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%K A054462 nonn
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%A A054462 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054462 Cf. A054461.
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%I A054463
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%S A054463 308,1916,9572,20732,43148,73052,155156,219716,331892,440036
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%N A054463 Number of 3x3 integer matrices with elements in the range [-n,n] which represent a three-fold rotation. Also the sequence for the corresponding three-fold rotoinversions.
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%O A054463 1,1
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%K A054463 nonn
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%A A054463 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054463 Cf. A054461.
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%I A054464
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%S A054464 174,2694,8814,23310,64782,105678,171006,259446,368334,599022
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%N A054464 Number of 3x3 integer matrices with elements in the range [-n,n] which represent a four-fold rotation. Also the sequence for the corresponding four-fold rotoinversions.
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%O A054464 1,1
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%K A054464 nonn
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%A A054464 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054464 Cf. A054461.
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%I A054465
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%S A054465 228,1596,9660,20988,43284,77028,163452,230796,343788,455628
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%N A054465 Number of 3x3 integer matrices with elements in the range [-n,n] which represent a six-fold rotation. Also the sequence for the corresponding six-fold rotoinversions.
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%O A054465 1,1
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%K A054465 nonn
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%A A054465 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054465 Cf. A054461.
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%I A054466
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%S A054466 163,643,1651,3379,5203,8371,11059,16291,20803,26275
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%N A054466 Number of 3x3 integer matrices with elements in the range [-n,n] which generate a group of order two under binary matrix multiplication.
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%O A054466 1,1
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%K A054466 nonn
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%A A054466 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054466 A054466(n) = 1+2*A054462(n).
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%I A054467
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%S A054467 348,5388,17628,46620,129564,211356,342012,518892,736668,1198044
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%N A054467 Number of 3x3 integer matrices with elements in the range [-n,n] which generate a group of order four under binary matrix multiplication.
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%O A054467 1,1
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%K A054467 nonn
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%A A054467 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054467 A054467(n) = 2*A054464(n).
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%I A054468
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%S A054468 764,5108,28892,62708,129716,227108,482060,681308,1019468,1351292
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%N A054468 Number of 3x3 integer matrices with elements in the range [-n,n] which generate a group of order six under binary matrix multiplication.
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%O A054468 1,1
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%K A054468 nonn
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%A A054468 Ralf W. Grosse-Kunstleve ([email protected])
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%Y A054468 A054468(n) = A054463(n)+2*A054465(n).

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