(a) {$x:x\in E_x$}
(b) {$x:\phi_x (x)=0$}
I know how to show $K≤_m$ {$x:x\in E_x$}, and $K≤_m$ {$x:\phi_x (x)=0$} by s-m-n.
But I don't know how to show that {$x:x\in E_x$}$≤_m$ $K$, and {$x:\phi_x (x)=0$}$≤_m K$
(a) {$x:x\in E_x$}
(b) {$x:\phi_x (x)=0$}
I know how to show $K≤_m$ {$x:x\in E_x$}, and $K≤_m$ {$x:\phi_x (x)=0$} by s-m-n.
But I don't know how to show that {$x:x\in E_x$}$≤_m$ $K$, and {$x:\phi_x (x)=0$}$≤_m K$
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