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Revision History for A056570

(Bold, blue-underlined text is an addition; faded, red-underlined text is a deletion.)

Showing entries 1-10 | older changes
Third power of Fibonacci numbers (A000045).
(history; published version)
#142 by Alois P. Heinz at Mon May 27 12:23:22 EDT 2024
KEYWORD

nonn,easy,changed

STATUS

reviewed

approved

#141 by Michel Marcus at Mon May 27 12:14:08 EDT 2024
STATUS

proposed

reviewed

#140 by Gary Detlefs at Mon May 27 12:07:52 EDT 2024
STATUS

editing

proposed

#139 by Gary Detlefs at Mon May 27 12:06:05 EDT 2024
COMMENTS

In general, cubing the terms of a second order linear recurrence with signature (c,d) will result in a fourth order recurrence with signature (c*(c^2+2*d), (c^4+3*c^2*d+2*d^2)*d, -(c^2+2*d)*d^3*c, -d^6 ). - Gary Detlefs, May 27 2024

STATUS

proposed

editing

Discussion
Mon May 27
12:07
Gary Detlefs: I am so sorry...already submitted this on 12/12/21
different form but same thing ...I am so sorry
#138 by Michel Marcus at Mon May 27 11:59:48 EDT 2024
STATUS

editing

proposed

#137 by Michel Marcus at Mon May 27 11:59:41 EDT 2024
COMMENTS

In general, cubing the terms of a second order linear recurrence with signature (c,d) will result in a fourth order recurrence with signature (c*(c^2+2*d), (c^4+3*c^2*d+2*d^2)*d, -(c^2+2*d)*d^3*c, -d^6 ) . - Gary Detlefs, May 27 2024

STATUS

proposed

editing

#136 by Gary Detlefs at Mon May 27 11:56:20 EDT 2024
STATUS

editing

proposed

#135 by Gary Detlefs at Mon May 27 11:55:53 EDT 2024
COMMENTS

In general, cubing the terms of a second order linear recurrence with signature (c,d) will result in a fourth order recurrence with signature (c*(c^2+2*d), (c^4+3*c^2*d+2*d^2)*d, -(c^2+2*d)*d^3*c, -d^6 ) . - Gary Detlefs, May 27 2024

STATUS

approved

editing

#134 by Michael De Vlieger at Fri Nov 17 12:21:16 EST 2023
STATUS

reviewed

approved

#133 by Michel Marcus at Fri Nov 17 12:15:20 EST 2023
STATUS

proposed

reviewed