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Show that,given any element x of the set (0,infinity) ,there is another element y in (0,infinity) with the property that y < x . Deduce that (0,infinity) has no minimum.
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let y = x/2 then for all x in (0, inf) x/2 < x x < 2x 1 < 2 (true) (0,inf) has no minimum because no matter what x is, there is always another element in (0,inf) that is less than x. Namely x/2
oh okay..thank you very much :)
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