KAAL number expressions were made. We used 1+2/x+3/(x^2) for p and got 1/2 number positions correct with correctly placed leading 0s.
The following two results from Wolfram Alpha are promising and we may get 2/3 number positions correct with correctly placed leading 0s.
I can check only a little with calculator and Wolfram Alpha. But I shall try.
But real thing is getting a nod from Professors of Mathematics.
2 comments:
My aim is to make 1+2/x+3/x^2 , a golden ratio equation. Meaning 2 becoming -1 and 3 also becoming -1. 2^(p/q) and 3^(p/q) can be nearly 1 at very small values of (p/q). So they become 1 and 1. But not actually -1 and -1.
The golden ratio is still slippery.
My golden ratio expression is
1+1/x+1/x^2=2
and not
1+1/x+1/x^2=0.
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