Largest and smallest maximum differences of consecutive marks
of perfect rulers (restricted difference sets)

Author: Hugo Pfoertner http://www.pfoertner.org/

URL of this file:
http://www.randomwalk.de/scimath/diffset/consdifs.txt

Change history:
Mar  2 2005 OEIS A-numbers added
Feb 20 2005 M=17, L=90...101 added
Feb 13 2005 Initial version

 M   L   MaxD (A104305)
 |   |   |   Occurr (A104306)
 |   |   |   |   MinD (A104307)
 |   |   |   |   |   Occurr (A104308)
 |   |   |   |   |   |  Record Maxd (L=A104309)
 |   |   |   |   |   |   |  Final Occ Mind (L=A104310)
 |   |   |   |   |   |   |  |
 2   1   1   1   1   1  *1
 3   2   1   1   1   1      *1
 3   3   2   1   2   1  *2
 4   4   2   2   2   2
 4   5   3   1   2   1  *3
 4   6   3   1   3   1
 5   7   4   1   2   1  *4  *2
 5   8   4   2   3   2
 5   9   4   1   3   1
 6  10   5   3   3   7  *5
 6  11   5   5   3   3
 6  12   6   2   3   1  *6
 6  13   6   1   4   1
 7  14   7   5   3   3  *7
 7  15   7   6   3   1
 7  16   8   2   4   3  *8
 7  17   7   1   4   1
 8  18   9   7   3   1  *9  *3
 8  19   9   8   4  12
 8  20  10   2   4   3  *10
 8  21  10   2   4   1
 8  22   9   2   5   1
 8  23   9   1   6   1
 9  24  12   2   4   4  *12
 9  25  12   6   4   1      *4
 9  26  12   2   5   6
 9  27  13   2   5   1  *13
 9  28  11   3   6   1
 9  29  12   1   6   1
10  30  14  12   5  22  *14
10  31  15   6   5   7  *15
10  32  15   2   5   1       *5
10  33  16   2   6   3  *16
10  34  14   1   6   1
10  35  15   1   6   1
10  36   7   1   7   1
11  37  18   8   5   1  *18
11  38  18   4   6  15
11  39  19   2   6   3  *19
11  40  17   3   6   1
11  41  18   1   6   1
11  42  16   1   7   1
11  43   7   1   7   1
12  44  21   8   6  14  *21
12  45  22   2   6   3  *22
12  46  22   2   6   1
12  47  21   5   6   1
12  48  20   1   7   1
12  49  21   1   7   1
12  50  20   1   7   1
13  51  25   2   6   3  *25
13  52  25   8   6   1
13  53  25   2   6   1
13  54  26   2   7   3  *26
13  55  25   4   7   1
13  56  24   1   7   1
13  57  25   1   7   1
13  58  24   1   9   2
14  59  28  10   6   1  *28  *6
14  60  29   8   7  13  *29
14  61  29   2   7   3
14  62  30   2   7   1  *30
14  63  29   6   7   1
14  64  28   1   7   1
14  65  29   1   8   3
14  66  28   1  11   1
14  67  11   1   9   2
14  68  11   1  10   1
15  69  33   4   7   1  *33
15  70  34   2   7   1  *34
15  71  33   6   7   1       *7
15  72  33   2   8   7
15  73  34   2   8   3
15  74  32   1   9  10
15  75  31   2  10   4
15  76   9   2   9   2
15  77  10   3  10   3
15  78  11   1  10   1
15  79  11   1  11   1
16  80  37   2   8   7  *37
16  81  38   2   8   3  *38
16  82  38   2   9  26
16  83  39   2   9  10  *39
16  84  36   1  10  10
16  85  36   2   9   2
16  86  23   1  11   1
16  87  10   3  10   3
16  88  10   1  10   1
16  89  11   1  11   1
16  90  11   1  11   1
17  91  43   2   9  26  *43
17  92  43   2   9  10
17  93  44   2  10  26  *44
17  94  41   1   9   2
17  95  41   2  10   4
17  96  35   1  11   8
17  97  35   1  10   3
17  98  10   1  10   1
17  99  16   1  16   1
17 100  11   1  11   1
17 101  11   1  11   1