Contents of Operators

Operators

The following is a list of operators from the INSERT, OPERATOR... menu selection.

$\int$ $\diint$ $\iiint$ $\iiiint$ $\idotsint$ $\oint$ $\sum$ $\prod$ $\bigcap$

$\bigwedge$ $\bigoplus$ $\bigodot$ $\bigsqcup$ $\coprod$ $\bigcup$ $\bigvee$ $\bigotimes$ $\biguplus$

The following is a list of operators from the INSERT, OPERATOR... menu selection. In this example, all operators are set to ``Big,'' while all limit positions are set ``at right.''

$\dint$ $\nolimits_{{b}}^{{a}}$ $\diint$ $\nolimits_{{A}}^{{b}}$ $\diiint$ $\nolimits_{{% \Delta }}^{}$ dV $\diiiint$ $\nolimits_{{?}}^{}$ dT $\didotsint$ $\nolimits_{{\ldots }}^{}$ d^... $\doint$ $\nolimits_{{\Gamma }}^{}$ dγ $\dsum$ $\nolimits_{{x=1}}^{{5}% }$ ${\frac{{1}}{{x^{2}}}}$ $\dprod$ $\nolimits_{{x=5}}^{{7}}$ $\left(\vphantom{ 1-\sqrt{x}}\right.$ 1 - $\sqrt{{x}}$ $\left.\vphantom{ 1-\sqrt{x}}\right)$ $\dbigcap$ $\nolimits_{{A\in \mathbf{A}}}^{}$ A

$\dbigwedge$ $\nolimits_{{i}}^{}$ x_i $\dbigoplus$ $\nolimits^{{100}}_{}$ X_i $\dbigodot$ $\nolimits_{{\nu \neq v}}^{}$ Ψ_ν $\dbigsqcup$ $\nolimits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ $\dcoprod$ $\nolimits^{{\text{A small paragraph}}}_{}$ Ξ_i $\dbigcup$ $\nolimits_{{x^{x^{x}}}}^{}$ U_x $\dbigvee$ $\nolimits_{{\int i}}^{}$ yⁱ $\dbigotimes$ $\nolimits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ $\dbiguplus$ $\nolimits_{{Blow}}^{{Joe}}$ B

The following is a list of operators from the INSERT, OPERATOR... menu selection. In this example, all operators are set to ``Small,'' while all limit positions are set ``at right.''

$\tint$ $\nolimits_{{b}}^{{a}}$ xdx $\tiint$ $\nolimits_{{A}}^{}$ ${\frac{{dxdy}}{{xy}}}$ $\tiiint$ $\nolimits_{{\Delta }}^{}$ dV $\tiiiint$ $\nolimits_{{?}}^{}$ dT $\tidotsint$ $\nolimits_{{\ldots }}^{}$ d^... $\toint$ $\nolimits_{{\Gamma }}^{}$ dγ $\tsum$ $\nolimits_{{x=1}}^{{5}}$ ${\frac{{1}}{{x^{2}}}}$ $\tprod$ $\nolimits_{{x=5}}^{{7}% }$ $\left(\vphantom{ 1-\sqrt{x}}\right.$ 1 - $\sqrt{{x}}$ $\left.\vphantom{ 1-\sqrt{x}}\right)$ $\tbigcap$ $\nolimits_{{A\in \mathbf{A}}}^{}$ A

$\tbigwedge$ $\nolimits_{{i}}^{}$ x_i $\tbigoplus$ $\nolimits^{{100}}_{}$ X_i $\tbigodot$ $\nolimits_{{\nu \neq v}}^{}$ Ψ_ν $\tbigsqcup$ $\nolimits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ $\tcoprod$ $\nolimits^{{\text{A small paragraph}}}_{}$ Ξ_i $\tbigcup$ $\nolimits_{{x^{x^{x}}}}^{}$ U_x $\tbigvee$ $\nolimits_{{\int i}}^{}$ yⁱ $\tbigotimes$ $\nolimits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ $\tbiguplus$ $\nolimits_{{Blow}}^{{Joe}}$ B

The following is a list of operators from the INSERT, OPERATOR... menu selection. In this example, all operators are set to ``Big,'' while all limit positions are set ``Above/below.''

$\dint\limits_{{b}}^{{a}}$ xdx $\diint\limits_{{A}}^{}$ ${\frac{{dxdy}}{{xy}}}$ $\diiint\limits_{{\Delta }}^{}$ dV $\diiiint\limits_{{?}}^{}$ dT $\didotsint\limits_{{% \ldots }}^{}$ d^... $\doint\limits_{{\Gamma }}^{}$ dγ $\dsum\limits_{{x=1}}^{{5}}$ ${\frac{{1}}{{x^{2}}}}$ $\dprod\limits_{{x=5}}^{{7}}$ $\left(\vphantom{ 1-\sqrt{x}% }\right.$ 1 - $\sqrt{{x}% }$ $\left.\vphantom{ 1-\sqrt{x}% }\right)$ $\dbigcap\limits_{{A\in \mathbf{A}}}^{}$ A

$\dbigwedge\limits_{{i}}^{}$ x_i $\dbigoplus\limits^{{100}}_{}$ X_i $\dbigodot\limits_{{\nu \neq v}}^{}$ Ψ_ν $\dbigsqcup\limits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ $\dcoprod\limits^{{\text{A small paragraph}}}_{}$ Ξ_i $\dbigcup\limits_{{x^{x^{x}}}}^{}$ U_x $\dbigvee\limits_{{\int i}}^{}$ yⁱ $\dbigotimes\limits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ $\dbiguplus\limits_{{Blow}}^{{Joe}}$ B

$\int$	$\diint$	$\iiint$	$\iiiint$	$\idotsint$	$\oint$	$\sum$	$\prod$	$\bigcap$
$\bigwedge$	$\bigoplus$	$\bigodot$	$\bigsqcup$	$\coprod$	$\bigcup$	$\bigvee$	$\bigotimes$	$\biguplus$

$\dint$ $\nolimits_{{b}}^{{a}}$	$\diint$ $\nolimits_{{A}}^{{b}}$	$\diiint$ $\nolimits_{{% \Delta }}^{}$ dV	$\diiiint$ $\nolimits_{{?}}^{}$ dT	$\didotsint$ $\nolimits_{{\ldots }}^{}$ d^...	$\doint$ $\nolimits_{{\Gamma }}^{}$ dγ	$\dsum$ $\nolimits_{{x=1}}^{{5}% }$ ${\frac{{1}}{{x^{2}}}}$	$\dprod$ $\nolimits_{{x=5}}^{{7}}$ $\left(\vphantom{ 1-\sqrt{x}}\right.$ 1 - $\sqrt{{x}}$ $\left.\vphantom{ 1-\sqrt{x}}\right)$	$\dbigcap$ $\nolimits_{{A\in \mathbf{A}}}^{}$ A
$\dbigwedge$ $\nolimits_{{i}}^{}$ x_i	$\dbigoplus$ $\nolimits^{{100}}_{}$ X_i	$\dbigodot$ $\nolimits_{{\nu \neq v}}^{}$ Ψ_ν	$\dbigsqcup$ $\nolimits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ	$\dcoprod$ $\nolimits^{{\text{A small paragraph}}}_{}$ Ξ_i	$\dbigcup$ $\nolimits_{{x^{x^{x}}}}^{}$ U_x	$\dbigvee$ $\nolimits_{{\int i}}^{}$ yⁱ	$\dbigotimes$ $\nolimits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ	$\dbiguplus$ $\nolimits_{{Blow}}^{{Joe}}$ B

$\tint$ $\nolimits_{{b}}^{{a}}$ xdx	$\tiint$ $\nolimits_{{A}}^{}$ ${\frac{{dxdy}}{{xy}}}$	$\tiiint$ $\nolimits_{{\Delta }}^{}$ dV	$\tiiiint$ $\nolimits_{{?}}^{}$ dT	$\tidotsint$ $\nolimits_{{\ldots }}^{}$ d^...	$\toint$ $\nolimits_{{\Gamma }}^{}$ dγ	$\tsum$ $\nolimits_{{x=1}}^{{5}}$ ${\frac{{1}}{{x^{2}}}}$	$\tprod$ $\nolimits_{{x=5}}^{{7}% }$ $\left(\vphantom{ 1-\sqrt{x}}\right.$ 1 - $\sqrt{{x}}$ $\left.\vphantom{ 1-\sqrt{x}}\right)$	$\tbigcap$ $\nolimits_{{A\in \mathbf{A}}}^{}$ A
$\tbigwedge$ $\nolimits_{{i}}^{}$ x_i	$\tbigoplus$ $\nolimits^{{100}}_{}$ X_i	$\tbigodot$ $\nolimits_{{\nu \neq v}}^{}$ Ψ_ν	$\tbigsqcup$ $\nolimits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ	$\tcoprod$ $\nolimits^{{\text{A small paragraph}}}_{}$ Ξ_i	$\tbigcup$ $\nolimits_{{x^{x^{x}}}}^{}$ U_x	$\tbigvee$ $\nolimits_{{\int i}}^{}$ yⁱ	$\tbigotimes$ $\nolimits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ	$\tbiguplus$ $\nolimits_{{Blow}}^{{Joe}}$ B

$\dint\limits_{{b}}^{{a}}$ xdx	$\diint\limits_{{A}}^{}$ ${\frac{{dxdy}}{{xy}}}$	$\diiint\limits_{{\Delta }}^{}$ dV	$\diiiint\limits_{{?}}^{}$ dT	$\didotsint\limits_{{% \ldots }}^{}$ d^...	$\doint\limits_{{\Gamma }}^{}$ dγ	$\dsum\limits_{{x=1}}^{{5}}$ ${\frac{{1}}{{x^{2}}}}$	$\dprod\limits_{{x=5}}^{{7}}$ $\left(\vphantom{ 1-\sqrt{x}% }\right.$ 1 - $\sqrt{{x}% }$ $\left.\vphantom{ 1-\sqrt{x}% }\right)$	$\dbigcap\limits_{{A\in \mathbf{A}}}^{}$ A
$\dbigwedge\limits_{{i}}^{}$ x_i	$\dbigoplus\limits^{{100}}_{}$ X_i	$\dbigodot\limits_{{\nu \neq v}}^{}$ Ψ_ν	$\dbigsqcup\limits_{{\xi =\left( \begin{array}{ll} 1 & 2 \\ 3 & 4 \end{array} \right) }}^{}$ ξ	$\dcoprod\limits^{{\text{A small paragraph}}}_{}$ Ξ_i	$\dbigcup\limits_{{x^{x^{x}}}}^{}$ U_x	$\dbigvee\limits_{{\int i}}^{}$ yⁱ	$\dbigotimes\limits_{{\mu \in \{1,2,5,7\}}}^{}$ Φμ	$\dbiguplus\limits_{{Blow}}^{{Joe}}$ B