A continuation of SREF IDS that can love Fibonacci | By David Bits | Kinomoto.mag Ai | May, 2025

by SkillAiNest

David Bits

Banner Image for “a continuation of the SREFID that can love Fiboniki” – created by the author in Photopia

Earlier this week, I wrote an article about two ways to find random Srefs, and one of my tips was to use a sample to make numbers to be used as SREFS. I used a continuation of 2 digits to make the number of 10 6 digits to try as a random Srefs.

When I was wondering how to use a pattern to make the number of others a continuous fibonacci sequence.

If you have not been in the construction of this mathematics before, the Fibonic continuity begins with 0 and 1, and then each number of later numbers is determined by adding the previous two numbers. So this sequence will be the next number 1 (0 + 1), followed by 2 (1 + 1), 3 (1 + 2), 5 (2 + 3), 8 (3 + 5) and 13 (5 + 8) etc.

Each number (element) in the sequence is usually referred to using indicators FN, where N represents the position in the sequence.

F0 = 0 is the 0th element (or Fibonacci number)
F1 = 1 is the 1st (or Fibonacci number)
F2 = 1 is the 2nd (or Fibonacci number)
F3 = 2 is the 3rd (or Fibonacci number)
F4 = 3 is the 4th (or Fibonacci number)
F5 = 5 is the 5th (or Fibonacci number)
F6 = 8 is the 6th (or Fibonacci number)
F7 = 13 is the…

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