Sum of Fibonacci sequence upto infinity !!

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in this video we talk about sum of fibonacci sequence till infinity.......
although its an independent approach ......it may be wrong but it can be right.....tell me about ur opinion in the comments below
  1. 7DarkShades
  2. Fibonacci
  3. sequence
  4. infinity
  5. sum
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Комментарии
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Incredibly clever. First, although I am an amateur mathematician, I believe it is correct. On my own, I had sought to find the sum of an infinite Fibonacci series using Grandi's series but failed. However, in the process I ironically discovered a proof that I have never seen before showing the sum of Grandi's series is 1/2 (which Grandi proved ages ago) using the Fibonacci series. I, too, hope mine is correct as well as original even though it is not as elegant as yours. Thanks for the video.

anachronicity
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Sir,
I think that this one is correct 👏👏👏👏👏👏👏👏👏👏👏

aman_theCodeAddict
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If an infinite series is divergent you can't perform arithmetic involving its sum because it's not a number, it never converges to any real number.

joeingenito
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You are requested to solve this?
F(0)=0, F(1)=1, F(2)=1.
F(n+1)= F(n) + F(n-1). Fibonacci sequence.
Solve for: sqroot(1+ F2 × sqroot(1+ F4 × sqroot(1+ F6 × sqroot(1+ F8 ....)))) = ?

anuragguptamr.i.i.t.