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Examples Natural examples of functions $f$ in $L^1([0,1])$ such that any function $g$ in the class $[f]$ is discontinuous everywhere
I need many motivatingmotivated examples of functions $f$ in $L^1([0,1])$
such that any function $g$ in the equivalence class $[f]$ is discontinuous everywhere.
Thank you in advance!
Examples of functions $f$ in $L^1([0,1])$ such that any function $g$ in the class $[f]$ is discontinuous everywhere
I need many motivating examples of functions $f$ in $L^1([0,1])$
such that any function $g$ in the class $[f]$ is discontinuous everywhere.
Thank you in advance!
Natural examples of functions $f$ in $L^1([0,1])$ such that any function $g$ in the class $[f]$ is discontinuous everywhere
I need many motivated examples of functions $f$ in $L^1([0,1])$
such that any function $g$ in the equivalence class $[f]$ is discontinuous everywhere.
