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{\Large\bf The symbols for VAXIMA variables} \newline\newline
{\large\underline{Lowercase Greek Symbols for VAXIMA variables}} \newline
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123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123 \kill
{\tt alpha} \&gt; $\alpha $\&gt; {\tt beta} \&gt; $\beta $\&gt; {\tt gamma} \&gt; $\gamma $\\
{\tt delta} \&gt; $\delta $\&gt; {\tt epsilon} \&gt; $\epsilon $\&gt; {\tt varepsilon} \&gt; $\varepsilon $\\
{\tt zeta} \&gt; $\zeta $\&gt; {\tt eta} \&gt; $\eta $\&gt; {\tt theta} \&gt; $\theta $\\
{\tt vartheta} \&gt; $\vartheta $\&gt; {\tt iota} \&gt; $\iota $\&gt; {\tt kappa} \&gt; $\kappa $\\
{\tt lambda} \&gt; $\lambda $\&gt; {\tt mu} \&gt; $\mu $\&gt; {\tt nu} \&gt; $\nu $\\
{\tt xi} \&gt; $\xi $\&gt; {\tt pi} \&gt; $\pi $\&gt; {\tt varpi} \&gt; $\varpi $\\
{\tt rho} \&gt; $\rho $\&gt; {\tt varrho} \&gt; $\varrho $\&gt; {\tt sigma} \&gt; $\sigma $\\
{\tt varsigma} \&gt; $\varsigma $\&gt; {\tt tau} \&gt; $\tau $\&gt; {\tt upsilon} \&gt; $\upsilon $\\
{\tt phi} \&gt; $\phi $\&gt; {\tt varphi} \&gt; $\varphi $\&gt; {\tt chi} \&gt; $\chi $\\
{\tt psi} \&gt; $\psi $\&gt; {\tt omega} \&gt; $\omega $
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{\large\underline{Uppercase Greek Symbols for VAXIMA variables}}\\
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123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123 \kill
{\tt Gamma} \&gt; $\Gamma $\&gt; {\tt Delta} \&gt; $\Delta $\&gt; {\tt Theta} \&gt; $\Theta $\\
{\tt Lambda} \&gt; $\Lambda $\&gt; {\tt Xi} \&gt; $\Xi $\&gt; {\tt Pi} \&gt; $\Pi $\\
{\tt Sigma} \&gt; $\Sigma $\&gt; {\tt Upsilon} \&gt; $\Upsilon $\&gt; {\tt Phi} \&gt; $\Phi $\\
{\tt Psi} \&gt; $\Psi $\&gt; {\tt Omega} \&gt; $\Omega$\\
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{\large\underline{Miscellaneous Symbols for VAXIMA variables}}\\
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123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123456789012 \= 123 \kill
{\tt aleph} \&gt; $\aleph $\&gt; {\tt hbar} \&gt; $\hbar $\&gt; {\tt ell} \&gt; $\ell $\\
{\tt wp} \&gt; $\wp $\&gt; {\tt mho} \&gt; $\mho $\&gt; {\tt nabla} \&gt; $\nabla $\\
{\tt infty} \&gt; $\infty $\&gt; {\tt inf} \&gt; $\infty $\&gt; {\tt minf} \&gt; $-\infty $\\
{\tt partial} \&gt; $\partial $\&gt; {\tt triangle} \&gt; $\triangle$\\
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