For a finite measure subset $A$, and two functions $h(x)$, $g(x)$ on $A$,
if $h(x)-g(y) \in L^1(A \times A)$, show that $h(x), g(x) \in L^1(A)$
For a finite measure subset $A$, and two functions $h(x)$, $g(x)$ on $A$,
if $h(x)-g(y) \in L^1(A \times A)$, show that $h(x), g(x) \in L^1(A)$
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