the MOST irrational of all irrational numbers.
by definition a number is irrational if it can't be expressed a ratio of integers. that's binary.
if you want to apply the well-ordering principle to the naturally defined function I(r) = {1 if rational, 0 else}, you can, because there's a trivial mapping to the natural numbers -- but that makes all irrational numbers equivalently both 'most' and 'least' because they are all mapped to 0.
conclusion: effectively you've lauded us the least irrational of all irrationals. thanks
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