in reply to Re: Reverse engineering a formula...
in thread Reverse engineering a formula...
and then calculate f(6) then indeed there surely exists infinite number of different f's conforming these conditions and yet f(6) equals to -7 x phi.f(1) = 1 f(2) = 2 f(3) = 3 f(4) = 4 f(5) = 5
But when you limit answers to functions having only natural numbers, of special kind (let that be polynoms with integral coefficients, with the largest power *no* more than three, then one and only one function fulfills the condition, and this is f(x)=x, and the correct answer is 6.)
Like everywhere else in mathematics, very many things depend on exact phrasing.
addition but I agree that OP has very badly phrased task
update 2+1 small typos
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Re^3: Reverse engineering a formula...
by Moron (Curate) on Jun 13, 2006 at 14:21 UTC | |
by Fletch (Bishop) on Jun 13, 2006 at 15:20 UTC | |
by vkon (Curate) on Jun 13, 2006 at 16:00 UTC | |
by Moron (Curate) on Jun 14, 2006 at 11:19 UTC |