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is it possible to have a function f defined on [1,6] and meets the given condition? f is continuous on [1,6] and non-constant takes on only integer?
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you might have to define what non-constant means
f(x) for x in [1,6] such that x is an integer only maybe?
or is only defined for x as an integer?
I think that shuold say takes on only integer values, so its a simple function, thus a step function.
step functions arent continuous, which would imply not possible then; unless of course we adjust the step so that only 1 step exists in the interval
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[1/7 2/7 3/7 4/7 5/7 6/7] to 0 or 1
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