Recent content by jdp
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Graduate Supplementary question to interesting problem post
Supplementary question to "interesting problem" post If f(2x)=f(f(x)) and f(2x+1)=f(2x)+1 then for what value n such that n is in the set of natural numbers could f(0) equal 2^n. also for what value n does f(0) equal 2^n +2?- jdp
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- Forum: General Math
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Graduate Very interesting problem that puzzles me
Yes, I clarified. Exactly like this. I just don't know where to start- jdp
- Post #5
- Forum: General Math
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J
Graduate Very interesting problem that puzzles me
One of my friends showed me this problem and I've been thinking about it all day. It's something like if f(2x) is equal to f(f(y)) and that f(2y) + 1 is f(2y +1) and f(0) is 0, what is f(n). It seems very maclaurin esque to me but... anyway... first post and pretty nice problem. Would love help...- jdp
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- Replies: 6
- Forum: General Math