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A122043 Rotations of 123, 245, 367, 489 (terms differ by 122) juxtaposed with the product of their last 2 digits. See example line. +0
1
1236, 3122, 2313, 24520, 5248, 45210, 36742, 73618, 67321, 48972 (list; graph; listen)
OFFSET

1,1

LINKS

Sergio Silva, Teste Numerico.

EXAMPLE

a(1) = 1236 because we can write 123 juxtaposed with the product of its last 2 digits: 2*3=6

a(2) = 3122 because we can write 312 (counter-clockwise rotation of 123) juxtaposed with the product of its last 2 digits: 1*2=2

a(3) = 2313 because we can write 231 (counter-clockwise rotation of 312) juxtaposed with the product of its last 2 digits: 3*1=3

Once finished '123' rotations:

a(4) = 24520 because we can write 245 (123+122) juxtaposed with the product of its last 2 digits: 4*5=20.

a(5) = 5248 because we can write 524 (counter-clockwise rotation of 245) juxtaposed with the product of its last 2 digits: 2*4=8

a(6) = 45210 because we can write 452 (counter-clockwise rotation of 524) juxtaposed with the product of its last 2 digits: 5*2=10

Once finished '245' rotations:

a(7) = 36742 because we can write 367 (245+122) juxtaposed with the product of its last 2 digits: 6*7=42

a(8) = 73618 because we can write 736 (counter-clockwise rotation of 367) juxtaposed with the product of its last 2 digits: 3*6=18

a(9) = 67321 because we can write 673 (counter-clockwise rotation of 736) juxtaposed with the product of its last 2 digits: 7*3=21

Once finished '367' rotations:

a(10) = 48972 because we can write 489 (367+122) juxtaposed with the product of its last 2 digits: 8*9=72

CROSSREFS

Sequence in context: A055616 A104971 A091332 this_sequence A161868 A145047 A010081

Adjacent sequences: A122040 A122041 A122042 this_sequence A122044 A122045 A122046

KEYWORD

base,nonn

AUTHOR

Herman Jamke (hermanjamke(AT)fastmail.fm), Oct 15 2006

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Last modified November 29 12:46 EST 2009. Contains 167659 sequences.


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