T_{E} X

example

x + x^{2} + a_{2} + m_{i + 1}^{2 n} + n_{i + 1}^{2 n}

x^{2} + L_{b^{i}} + a^{b_{i}} + x^{2^{2}}

6_{0}^{+} H_{2} + 4 N_{3} \to 3 H_{4} N_{4}

R_{ij} = \sum R_{ijk}^{k}

x + \frac{x}{2} + \frac{a_{2}}{γ^{2}}

\frac{1 - \frac{x}{2}}{x + y} - \frac{x + y}{1 - \frac{x}{2}}

\frac{1 - \frac{x}{2}}{x + y} - \frac{x + y}{1 - \frac{x}{2}}

(x / 20) + (\frac{2 - x}{z}) + (\frac{1 - \frac{x}{2}}{x + y})

\sqrt{x} + \sqrt{\frac{x}{2}} + \sqrt[3]{\frac{2 + μ}{\sqrt{x}}}

f (ζ) = \frac{1}{2 π i} \int_{γ} \frac{f (z)}{z - ζ} dz

\arccos 2 x + \cos 5 ω - \csc W^{α} = \underset{δ < 0}{limsup} {min A} - id (x)

{A} + ⌊ B ⌋ + ⌈ C ⌉ + [D] + (E) + ⟨ F ⟩ + ‖ G ‖ = H

{(\frac{x + y}{y + z})}^{10} = U^{x^{y}}

x' = \overline{x} + \tilde{x}^{2} + \overset{\land}{x} + \vec{x} + \overset{\cdot}{x} + \overset{··}{x}

\tilde{SL (2, C)} = \binom{n terms}{\overset{⏞}{K_{1} + \dots + K_{n}}}

\overset{⏞}{a} + \underset{⏟}{a + b + c + d + E} + \overset{⏞}{\sqrt{b + c + 15.4} - \cos 2.3 π \times 41}

{\overset{⏞}{\underset{⏟}{\frac{2 x + 3}{\log_{10} 2 x^{2}}}}} = \underset{⏟}{\overset{⏞}{{\frac{2 x + 3}{\log_{10} 2 x^{2}}}}}

\binom{a}{B} + \binom{E}{e}

\binom{\binom{o}{Q}}{N} \binom{(x^{2} - y^{2})}{\binom{Q}{\binom{x}{o}}} \binom{n terms}{\overset{⏞}{1 + 2 + 3 + \dots + n}}

File translated from T_EX by T_TM, version 3.01.
On 5 Jul 2001, 00:33.