Template:Logical connectives sidebar

NOT	$\neg A,-A,{\overline {A}},\sim A$
AND	$A\land B,A\cdot B,AB,A\ \&\ B,A\ \&\&\ B$
NAND	$A{\overline {\land }}B,A\uparrow B,A\mid B,{\overline {A\cdot B}}$
OR	$A\lor B,A+B,A\mid B,A\parallel B$
NOR	$A{\overline {\lor }}B,A\downarrow B,{\overline {A+B}}$
XNOR	$A\odot B,{\overline {A{\overline {\lor }}B}}$
└ equivalent	$A\equiv B,A\Leftrightarrow B,A\leftrightharpoons B$
XOR	$A{\underline {\lor }}B,A\oplus B$
└nonequivalent	$A\not \equiv B,A\not \Leftrightarrow B,A\nleftrightarrow B$
implies	$A\Rightarrow B,A\supset B,A\rightarrow B$
nonimplication (NIMPLY)	$A\not \Rightarrow B,A\not \supset B,A\nrightarrow B$
converse	$A\Leftarrow B,A\subset B,A\leftarrow B$
converse nonimplication	$A\not \Leftarrow B,A\not \subset B,A\nleftarrow B$