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<![CDATA[$$x^{2}y^{2}$$]]>
<![CDATA[$$_{2}F_{3}$$]]>
<![CDATA[$$\frac{x + y^{2}}{k + 1}$$]]>
<![CDATA[$$x + y^{\frac{2}{k + 1}}$$]]>
<![CDATA[$$\frac{a}{b/2}$$]]>
<![CDATA[$$a_{0} + \frac{1}{a_{1} + \frac{1}{a_{2} + \frac{1}{a_{3} + \frac{1}{a_{4}}}}}$$]]>
<![CDATA[$$a_{0} + \frac{1}{a_{1} + \frac{1}{a_{2} + \frac{1}{a_{3} + \frac{1}{a_{4}}}}}$$]]>
<![CDATA[$$\left [\begin{array}{c} n \\ k/2  \end{array} \right ]$$]]>
<![CDATA[$$\left [\begin{array}{c} p \\ 2  \end{array} \right ] x^{2}p^{p − 2} − \frac{1}{1 − x} \frac{1}{1 − x^{2}}$$]]>
<![CDATA[$$∑_{ 0 ≤ i ≤ m \\ 0 < j < n }P(i , j)$$]]>
<![CDATA[$$x^{2y}$$]]>
<![CDATA[$$∑_{i = 1}^p ∑_{j = 1}^q ∑_{k = 1}^r a_{ij}b_{jk}c_{ki}$$]]>
<![CDATA[$$\sqrt{1 + \sqrt{1 + \sqrt{1 + \sqrt{1 + \sqrt{1 + \sqrt{1 + \sqrt{1 + x}}}}}}}$$]]>
<![CDATA[$$\left (\frac{∂^{2}}{∂x^{2}} + \frac{∂^{2}}{∂y^{2}}\right )|φ(x + iy)|^{2} = 0$$]]>
<![CDATA[$$2^{2^{2^{x}}}$$]]>
<![CDATA[$$∫_1^t\frac{dt}{t}$$]]>
<![CDATA[$$∬_D dxdy$$]]>
<![CDATA[$$f(x) = \left [\begin{array}{c} 1/3 & if 0 ≤ x ≤ 1 \\ 2/3 & if 3 ≤ x ≤ 4 \\ 0 & elsewhere \end{array} \right.$$]]>
<![CDATA[$$\overbrace{x + ⋯ + x}^{k times}$$]]>
<![CDATA[$$y_{x^{2}}$$]]>
<![CDATA[$$∑_{p prime} f(p) = ∫_{t > 1} f(t)dπ(t)$$]]>
<![CDATA[$$\{\underbrace{\overbrace{a, … , a}^{k a's} , \overbrace{b, … , b}^{l b's}}_{k + l elements} \}$$]]>
<![CDATA[$$\left [\begin{array}{cccc} \left [\begin{array}{cccc} a & b \\ c & d \end{array} \right ] & \left [\begin{array}{cccc} e & f \\ g & h \end{array} \right ] \\ 0 & \left [\begin{array}{cccc} i & j \\ k & l \end{array} \right ] \end{array} \right ]$$]]>
<![CDATA[$$det \left |\begin{array}{ccccc} c_{0} & c_{1} & c_{2} & ⋯ & c_{n}  \\ c_{1} & c_{2} & c_{3} & ⋯ & c_{n + 1} \\ c_{2} & c_{3} & c_{4} & ⋯ & c_{n + 2} \\ ⋮ & ⋮ & ⋮ & ∷ & ⋮ \\ c_{n} & c_{n + 1} & c_{n + 2} & ⋯ & c_{2n} \end{array} \right | > 0$$]]>
<![CDATA[$$y_{x_{2}}$$]]>
<![CDATA[$$x^{31415}_{92} + π$$]]>
<![CDATA[$$x^{z^{d}_{c}}_{y^{a}_{b}}$$]]>
<![CDATA[$$y^{‴}_{3}$$]]>
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