Set theory symbols[∅,∪,∩] in LaTeX - A platform for wireless

Use the stix package in your LaTeX document to create below set theory symbols

\usepackage{stix}

Empty Set
$\varnothing$
\varnothing

Empty Set
$\emptyset$
\emptyset

Reversed Empty Set
$\revemptyset$
\revemptyset

Empty Set with Overbar
$\emptysetobar$
\emptysetobar

Empty Set with Small Circle Above
$\emptysetocirc$
\emptysetocirc

Empty Set with Right Arrow Above
$\emptysetoarr$
\emptysetoarr

Empty Set with Left Arrow Above
$\emptysetoarrl$
\emptysetoarrl

Open Subset
$\subsetcirc$
\subsetcirc

Open Superset
$\supsetcirc$
\supsetcirc

Intersection
$\cap$
\cap

Union
$\cup$
\cup

Double Intersection
$\doublecap$
\doublecap

Double Union
$\doublecup$
\doublecup

Multiset
$\cupleftarrow$
\cupleftarrow

Multiset Multiplication
$\cupdot$
\cupdot

Multiset Union
$\uplus$
\uplus

Subset Of
$\subset$
\subset

Superset Of
$\supset$
\supset

Not A Subset Of
$\nsubset$
\nsubset

Not A Superset Of
$\nsupset$
\nsupset

Subset of or Equal To
$\subseteq$
\subseteq

Superset of or Equal To
$\supseteq$
\supseteq

Neither A Subset of Nor Equal To
$\nsubseteq$
\nsubseteq

Neither A Superset of Nor Equal To
$\nsupseteq$
\nsupseteq

Subset of with Not Equal To
$\subsetneq$
\subsetneq

Superset of with Not Equal To
$\supsetneq$
\supsetneq

Double Subset
$\Subset$
\Subset

Double Superset
$\Supset$
\Supset

Reverse Solidus Preceding Subset
$\bsolhsub$
\bsolhsub

Superset Preceding Solidus
$\suphsol$
\suphsol

Subset Above Rightwards Arrow
$\subrarr$
\subrarr

Leftwards Arrow Through Subset
$\leftarrowsubset$
\leftarrowsubset

Superset Above Leftwards Arrow
$\suplarr$
\suplarr

Subset with Dot
$\subsetdot$
\subsetdot

Superset with Dot
$\supsetdot$
\supsetdot

Subset with Plus Sign Below
$\subsetplus$
\subsetplus

Superset with Plus Sign Below
$\supsetplus$
\supsetplus

Subset with Multiplication Sign Below
$\submult$
\submult

Superset with Multiplication Sign Below
$\supmult$
\supmult

Subset of or Equal to with Dot Above
$\subedot$
\subedot

Superset of or Equal to with Dot Above
$\supedot$
\supedot

Subset of Above Equals Sign
$\subseteqq$
\subseteqq

$\nsubseteqq$
\nsubseteqq

Superset of Above Equals Sign
$\supseteqq$
\supseteqq

$\nsupseteqq$
\nsupseteqq

Subset of Above Tilde Operator
$\subsim$
\subsim

Superset of Above Tilde Operator
$\supsim$
\supsim

Subset of Above Almost Equal To
$\subsetapprox$
\subsetapprox

Superset of Above Almost Equal To
$\supsetapprox$
\supsetapprox

Subset of Above Not Equal To
$\subsetneqq$
\subsetneqq

Superset of Above Not Equal To
$\supsetneqq$
\supsetneqq

Closed Subset
$\csub$
\csub

Closed Superset
$\csup$
\csup

Closed Subset or Equal To
$\csube$
\csube

Closed Superset or Equal To
$\csupe$
\csupe

Subset Above Superset
$\subsup$
\subsup

Superset Above Subset
$\supsub$
\supsub

Subset Above Subset
$\subsub$
\subsub

Superset Above Superset
$\supsup$
\supsup

Superset Beside Subset
$\suphsub$
\suphsub

Superset Beside and Joined By Dash with Subset
$\supdsub$
\supdsub

Intersection with Dot
$\capdot$
\capdot

Union with Minus Sign
$\uminus$
\uminus

Union with Overbar
$\barcup$
\barcup

Intersection with Overbar
$\barcap$
\barcap

Intersection with Logical And
$\capwedge$
\capwedge

Union with Logical Or
$\cupvee$
\cupvee

Union Above Intersection
$\cupovercap$
\cupovercap

Closed Union with Serifs
$\closedvarcup$
\closedvarcup

Closed Intersection with Serifs
$\closedvarcap$
\closedvarcap

Closed Union with Serifs and Smash Product
$\closedvarcupsmashprod$
\closedvarcupsmashprod

Intersection Beside and Joined with Intersection
$\twocaps$
\twocaps

Union Beside and Joined with Union
$\twocups$
\twocups

Intersection Above Bar Above Union
$\capbarcup$
\capbarcup

Union Above Bar Above Intersection
$\cupbarcap$
\cupbarcap

Intersection Above Union
$\capovercup$
\capovercup

Mohammed Anees

Hey there, welcome to aneescraftsmanship I am Mohammed Anees an independent developer/blogger. I like to share and discuss the craft with others plus the things which I have learned because I believe that through discussion and sharing a new world opens up

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