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Title: Set of Three Sort Post by Sir Col on Feb 2nd, 2005, 1:31pm S is a set of unsorted values, {a,b,c}, not necessarily distinct. Let x=minimum value, y=median value, and z=maximum value. Develop "efficient" algorithms to find, (i) x (ii) y (iii) x and z (iv) x and y (v) x, y, and z |
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Title: Re: Set of Three Sort Post by towr on Feb 2nd, 2005, 2:32pm ::[hide] In the case less is asked for, simply trim the branches to accommodate. if (a <= b) { if (a <= c) x=a; else /* a > c */ x=c,y=a; if (b <= c) z=c,y=b; else /* b > c */ z=b; } else /* a > b */ { if (b <= c) x=b; else /* b > c */ x=c,y=b; if (a <= c) z=c,y=a; else /* a > c */ z=a; } [/hide]:: |
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Title: Re: Set of Three Sort Post by igni_ferroque on Feb 4th, 2005, 10:13pm [hide]def f(S): a, b, c = S x, y, z = S if a < b: x = a y = b else: y = a x = b if y > c: z = y y = c if c < x: y = x x = c return (x,y,z) [/hide] |
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