Given a range (l, r) where 0.0 <= l,r <= 1.0 we want to find a fraction x/y which satisfies following condition: l <= x/y < r and y should be as small as possible. l and r might have at most 9 digits after floating point.
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Finding fraction which has the smallest denumerator
Given a range (l, r) where 0.0 <= l,r <= 1.0 we want to find a fraction x/y which satisfies following condition: l <= x/y < r and y should be as small as possible. l and r might have at most 9 digits after floating point.
Rev. | Lang. | By | When | Δ | Comment | |
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en3 | Logarithmic | 2017-02-05 19:23:48 | 36 | |||
en2 | Logarithmic | 2017-02-04 19:51:28 | 37 | Tiny change: '<= x/y < r. l and r ' -> '<= x/y < r and y should be as small as possible. l and r ' | ||
en1 | Logarithmic | 2017-02-04 19:08:41 | 236 | Initial revision (published) |
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