Convert the following infix notation to postfix form:

$(A+B*C) - (E*F/H) + J$ Using operator precedence ($*$, $/$ before $+$, $-$) and left-to-right evaluation, and converting bracket by bracket: $(A+B*C) \to A\ B\ C\ *\ +$ $(E*F/H) \to E\ F\ *\ H\ /$ Combining with $-$ and then $+J$: Postfix: $A\ B\ C\ *\ +\ E\ F\ *\ H\ /\ -\ J\ +$