Hi I think I am going to dedicate a discovery to Fibonacci, by calling these the Universal Fibonacci set.
The first difference in the starting sequence of the F. sequence in the F. set, let it be represented as d.
d E R,
and every R maps to a unique Fibonacci sequence.
There fore the Fibonacci Sequence or the F. Set can be used as an another number basis. An infinite number basis.
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OpenStudy (anonymous):
That's nice
OpenStudy (dan815):
its either unique or like an even or odd symmetric functions
OpenStudy (ikram002p):
hmmm
OpenStudy (dan815):
hmmmm
OpenStudy (dan815):
ikram gimme a math question im ready to do math finally@
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OpenStudy (dan815):
No more messing around!
OpenStudy (anonymous):
7+2=?
OpenStudy (dan815):
9
OpenStudy (dan815):
Stop... wow!
OpenStudy (anonymous):
that's all I got
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OpenStudy (dan815):
:)
56+72
OpenStudy (dan815):
128
OpenStudy (dan815):
123+155
OpenStudy (dan815):
278
OpenStudy (dan815):
:D
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OpenStudy (dan815):
im good at addition bro
OpenStudy (anonymous):
Wut about 37 * 72 = ? in your head
OpenStudy (anonymous):
OpenStudy (anonymous):
haha (:
OpenStudy (dan815):
-.-
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OpenStudy (anonymous):
Just split and distribute tho (30+7)(70+2)
OpenStudy (dan815):
too much work
OpenStudy (anonymous):
Not really, just 3 steps, split, distribute, add together. ez
OpenStudy (dan815):
no
OpenStudy (dan815):
i like to do like this
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OpenStudy (dan815):
(36+1)(71+1)
OpenStudy (dan815):
because in this one theres a +1 in the end that really like