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Mathematical Symbols

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StarStarStarStar

Equivalent

StarStarStarStar

\equiv

StarStarStarStar

Multiplicative inverse or reciprocal

StarStarStarStar

a^{-1} or \frac{1}{a}

StarStarStarStar

Set membership

StarStarStarStar

\in

StarStarStarStar

Real numbers

StarStarStarStar

\mathbb{R}

StarStarStarStar

Infinity

StarStarStarStar

\infty

StarStarStarStar

Summation notation

StarStarStarStar

\sum

StarStarStarStar

Integers

StarStarStarStar

\mathbb{Z}

StarStarStarStar

For all

StarStarStarStar

\forall

StarStarStarStar

Approximately equal to

StarStarStarStar

\approx

StarStarStarStar

Matrix multiplication

StarStarStarStar

\mathbf{A} \times \mathbf{B}

StarStarStarStar

Because

StarStarStarStar

\because

StarStarStarStar

Unique existence

StarStarStarStar

\exists!

StarStarStarStar

Empty set

StarStarStarStar

\emptyset or \{\}

StarStarStarStar

Proportional to

StarStarStarStar

\propto

StarStarStarStar

Much greater than

StarStarStarStar

\gg

StarStarStarStar

Much less than

StarStarStarStar

\ll

StarStarStarStar

Integral symbol

StarStarStarStar

\int

StarStarStarStar

Direct product

StarStarStarStar

\otimes

StarStarStarStar

Complex numbers

StarStarStarStar

\mathbb{C}

StarStarStarStar

Exists

StarStarStarStar

\exists

StarStarStarStar

Limit notation

StarStarStarStar

\lim

StarStarStarStar

Perpendicular lines

StarStarStarStar

\perp

StarStarStarStar

Not equal to

StarStarStarStar

\neq

StarStarStarStar

Dot product of vectors

StarStarStarStar

\vec{a} \cdot \vec{b}

StarStarStarStar

Intersection of sets

StarStarStarStar

\cap

StarStarStarStar

Subset

StarStarStarStar

\subseteq

StarStarStarStar

Union of sets

StarStarStarStar

\cup

StarStarStarStar

Cartesian product of sets

StarStarStarStar

\times

StarStarStarStar

Identity element for multiplication

StarStarStarStar

1

StarStarStarStar

Element-wise addition in vectors

StarStarStarStar

\vec{a} + \vec{b}

StarStarStarStar

Derivative notation

StarStarStarStar

\frac{dy}{dx} or f'(x)

StarStarStarStar

Rational numbers

StarStarStarStar

\mathbb{Q}

StarStarStarStar

Direct sum

StarStarStarStar

\oplus

StarStarStarStar

Natural numbers

StarStarStarStar

\mathbb{N}

StarStarStarStar

Identity element for addition

StarStarStarStar

0

StarStarStarStar

Pi product notation

StarStarStarStar

\prod

StarStarStarStar

Superset

StarStarStarStar

\supseteq

StarStarStarStar

Angle measurement

StarStarStarStar

\angle ABC

StarStarStarStar

Parallel lines

StarStarStarStar

\parallel

StarStarStarStar

Additive inverse

StarStarStarStar

-a or -1 \times a

StarStarStarStar

Right angle

StarStarStarStar

\angle ABC = 90^{\circ}

StarStarStarStar

Therefore

StarStarStarStar

\therefore

StarStarStarStar

Cross product of vectors

StarStarStarStar

\vec{a} \times \vec{b}

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