A203569 -id:A203569 - cp's OEIS frontend

A210016 In base 5, numbers n which have 5 distinct digits, do not start with 0, and have property that the product (written in base 5) of any two adjacent digits is a substring of n.

13024, 13042, 20314, 20413, 21304, 21403, 24013, 24130, 30214, 30412, 31204, 31402, 40213, 40312, 41203, 41302, 42013, 42130

Offset: 1

N. J. A. Sloane, Mar 16 2012

Computed by Jean-Paul Davalan.

The analog in base 2 is 10; in base 3, 102,120,201,210.

Eric Angelini, 10 different digits, 9 products
E. Angelini, 10 different digits, 9 products [Cached copy, with permission]

A generalization of A198298. Cf. A210013-A210020, A203569, A203566.

A210017 In base 6, numbers n which have 6 distinct digits, do not start with 0, and have property that the product (written in base 6) of any two adjacent digits is a substring of n.

Original entry on oeis.org

203415, 204315, 205134, 205143, 235104, 250314, 251403, 302514, 305124, 305214, 312405, 314025, 314052, 321045, 321054, 341205, 410235, 431205, 451032, 503124, 512034, 512043, 512403, 520143, 520314, 521403, 541032

Offset: 1

N. J. A. Sloane, Mar 16 2012

Computed by Jean-Paul Davalan.

The analog in base 2 is 10; in base 3, 102,120,201,210.

Eric Angelini, 10 different digits, 9 products
E. Angelini, 10 different digits, 9 products [Cached copy, with permission]

A generalization of A198298. Cf. A210013-A210020, A203569, A203566.

A210018 In base 7, numbers n which have 7 distinct digits, do not start with 0, and have property that the product (written in base 7) of any two adjacent digits is a substring of n.

Original entry on oeis.org

1504326, 1506234, 1540326, 1543026, 1543260, 2153406, 2340615, 2341506, 2601543, 2603154, 2603415, 2604315, 2615034, 2615043, 2615403, 2615430, 3026154, 3154026, 3260154, 3260415, 3261504, 3261540, 3402615, 3406215, 3415026, 3415062, 4032615, 4053216, 4061325, 4062153, 4062315, 4132506, 4150326, 4150623, 4302615, 4306215, 4315026, 4315062, 4320615, 4321506, 4326015, 4326150, 5321406, 5321604, 6021534, 6023415, 6041325, 6043215, 6053214, 6132504, 6150234, 6150432, 6203415, 6204315, 6215034, 6215043, 6215304, 6215340, 6230415, 6231504, 6234015, 6234150

Offset: 1

N. J. A. Sloane, Mar 16 2012

Computed by Jean-Paul Davalan.

The analog in base 2 is 10; in base 3, 102,120,201,210.

Eric Angelini, 10 different digits, 9 products
E. Angelini, 10 different digits, 9 products [Cached copy, with permission]

A generalization of A198298. Cf. A210013-A210020, A203569, A203566.

A210019 In base 8, numbers n which have 8 distinct digits, do not start with 0, and have property that the product (written in base 8) of any two adjacent digits is a substring of n.

Original entry on oeis.org

14326057, 14326075, 26057143, 26075143, 26143057, 26143075, 50714326, 51432607, 51462307, 57014326, 57026143, 57061432, 57062143, 57143026, 57143062, 57143206, 57143260, 60571432, 60751432, 61432057, 61432075, 62057143, 62075143, 62143057, 62143075, 70514326, 71432605, 71462305, 72305164, 73046125, 73064125, 75014326, 75026143, 75061432, 75062143, 75143026, 75143062, 75143206, 75143260

Offset: 1

N. J. A. Sloane, Mar 16 2012

Computed by Jean-Paul Davalan.

The analog in base 2 is 10; in base 3, 102,120,201,210.

Eric Angelini, 10 different digits, 9 products
E. Angelini, 10 different digits, 9 products [Cached copy, with permission]

A generalization of A198298. Cf. A210013-A210020, A203569, A203566.

cp's OEIS Frontend

A210016 In base 5, numbers n which have 5 distinct digits, do not start with 0, and have property that the product (written in base 5) of any two adjacent digits is a substring of n.

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A210017 In base 6, numbers n which have 6 distinct digits, do not start with 0, and have property that the product (written in base 6) of any two adjacent digits is a substring of n.

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A210018 In base 7, numbers n which have 7 distinct digits, do not start with 0, and have property that the product (written in base 7) of any two adjacent digits is a substring of n.

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A210019 In base 8, numbers n which have 8 distinct digits, do not start with 0, and have property that the product (written in base 8) of any two adjacent digits is a substring of n.

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Author

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Comments

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