Young's Inequality for Products/Parameter Inequalities
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Theorem
Statements of Young's Inequality for Products will commonly insist that $p, q > 1$.
However, from Positive Real Numbers whose Reciprocals Sum to 1 we have that if:
- $p, q > 0$
and:
- $\dfrac 1 p + \dfrac 1 q = 1$
it follows directly that $p, q > 1$.