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词条 Draft:Reverse Fibonacci Sequence
释义 {{AFC submission|d|v|u=Ondrejjanicko|ns=118|decliner=Jovanmilic97|declinets=20181124125450|ts=20181124111658}}

In 2018 Ondrej Janicko from Slovakia derived reverse Fibonacci sequence . It starts with numbers 0, 1, 8, 56, 384, 2624, 17920, 122368, and is defined by the recurrence relation:

Consecutive numbers in reverse Fibonacci sequence aproximate to number j = 6,828427112475… wich is reverse Fibonaccio ratio. Exact calculation of reverse Fibonaccio ratio is j = 4 + sqrt(8) = 6,828427112475…

The reverse Fibonacci sequence is derived from 24 repeated line of the sum of the digits of the classic Fibonacci sequence. The situation show folowing table.

Fibonacci sequencesum of digitsreverse Fibonacci sequence
1.112734013306883801088
2.11400386978866003968
3.2258635315505528832
4.338586943147278336
5.551257528709087232
6.88184160815677440
7.13426969727041536
8.2133949625081856
9.347578409201664
10.55184706066432
11.89812404916224
12.1449(0)1816657920
13.2338266043392
14.377838961152
15.61075705728
16.9876835584
17.15974122368
18.258411792
19.418152624
20.67656384
21.10946256
22.1771188
23.2865711
24.463689(0)0
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