THISISHIMTHISISHE: Such an Ass Trills this Trace

$.\\\\\\ \int \leftarrow \overbrace{\underbrace{\AA ye}} \to \int \sqrt{\textsc{pl\aa nt}} \left ( \tfrac{\delta }{\eta \sigma} \right ) \int ||\leftarrow \overbrace{\underbrace{\AA ye}} \to \sqrt{\textsc{br\aa de}} \left ( \tfrac{\delta }{\eta \sigma} \right ) \int .\\\\ \\ . \qquad \qquad \qquad \qquad || \int ||\leftarrow \overbrace{\underbrace{\AA ye}} \to \sqrt{\textsc{w\aa it}} \left ( \tfrac{\delta }{\eta \sigma} \right )$

$\qquad \int \xrightarrow[s\bar{a}]{\hat{a}s} \coprod_{\textsc{hast}}^{\textsc{du][su}} \begin{pmatrix} & [\mathbf{o}r]\leftrightarrow [\textbf{o}r] & \\ & [\textbf{o}h][r\bar{{\color{Red} o}}r]& \\ & [\textbf{o}r]\leftrightarrow [\textbf{o}r]\\ \end{pmatrix} = \\\\\\\\ \begin{bmatrix} \underset{[es]}{\rightarrow}& & & & & \odot \\ & & & & & \\ & & \xrightarrow[{\textsc{sweet}}]{\textsc{th{\color{Red} y}}}& & & \\ & & & & & \\ \odot & & & & & \underset{[es]}{\leftarrow} \end{bmatrix} \begin{bmatrix} \underset{[os]}{\rightarrow}& & & & & \odot \\ & & & & & \\ & & \xrightarrow[{\textsc{sweet}}]{\textsc{th{\color{Red} y}}}& & & \\ & & & & & \\ {\odot}& & & & & \underset{[os]}{\leftarrow} \end{bmatrix} \rightarrow \\ \\ \\ \\ .\qquad \qquad \overbrace{\textsc{{\color{Red} a}ndn{\color{Red} o}b{\color{Red} o}dy}} ||\leftrightarrow|| \underbrace{\textsc{n{\color{Red} o}b{\color{Red} o}dy{\color{Red} e}d}}$

$\qquad \qquad \qquad \qquad \begin{bmatrix} \\\overset{M\hat{a}(w)}{\leftarrow}& & & & \overset{M\bar{a}}{\rightarrow} \\ & & \ & & \\ & & {\color{Red} \bar{O}}W\ & & \\ & & & & \\ \\ \\\overset{M\hat{a}(w)}{\leftarrow}& & & & \overset{M\bar{a}}{\rightarrow} \\\\ \end{bmatrix}so \to \\\\\\\\\\ \textsc{as}\rightarrow \underset{\prod ^{\circ}\textsc{me} }{\overset{\textsc{pleases}^{\circ}C(\bar{{\color{Red} ee}})}{\rightleftarrows}}\leftarrow \textsc{it} \qquad\textsc{as}\underset{\prod ^{\circ}\textsc{me} }{\overset{\textsc{pleases}^{\circ}C({\color{Red} \bar{ee}})}{\rightleftarrows}}\textsc{it} \qquad\textsc{as}\underset{\prod^{\circ}\textsc{me} }{\overset{\textsc{pleases}^{\circ}C({\color{Red} \bar{ee}})}{\rightleftarrows}}\textsc{it}$

$.\\ .\qquad \qquad \qquad \qquad \qquad \qquad \; \; \; \; \overset{\textsc{the writ/er}}{\textsc[\textsc{in[mree}]} \\\\ .\qquad \qquad \qquad \qquad \qquad \overset{\textsc{and oh all}}{\textsc{them frills in me--[!]}} \\ \\ \\ .|| {\color{Red} \circledcirc }\overbrace{\underbrace{\AA h][me}} \circledcirc \tfrac{\textsc{oh}}{\textsc{and}}\leftarrow\circ |\textsc{(and)} | \circ \xrightarrow[[\textsc{this}]{\textsc{this}} ] | {\color{Red} \circledcirc }\overbrace{\underbrace{\AA h][me}} \circledcirc \tfrac{\textsc{oh}}{\textsc{and}}\leftarrow\circ |\textsc{(and)} | \circ \xrightarrow[[\textsc{this}]{\textsc{this}} ] \\ \\\\ .\qquad \qquad \qquad\; \; \; \; \; \; \; \; 22^{80}\leftarrow \begin{bmatrix} & \\ \,\: \xleftarrow[-er]{(es)}|\, \bullet {\color{Red}\bullet} \, |\xrightarrow[(er)]{er} & \\ & \end{bmatrix} \rightarrow 80^{22} \\$

   $.\\ |\circledcirc\overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][\textup{My}}} {\color{Red} \circledcirc } \frac{\textsc{rife's writtle}}{\textsc{pran}} \! \circledcirc \overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][{\mathit{M\hat{e}}}}} {\color{Red} \circledcirc } | \\ \\ |\; {\color{Red} \circledcirc } \overbrace{\underbrace{Oh][M{\color{Red}{[\hat{e}]}}}} \circledcirc \frac{\textsc{tittles rife's\, }}{\textsc{pran}} {\color{Red} \circledcirc } \overbrace{\underbrace{[\bar{O]}h][\textup{My}}} \circledcirc |$
   $.\\ |\circledcirc\overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][\textup{My}}} {\color{Red} \circledcirc } \frac{\textsc{rife's writtle}}{\textsc{pran}} \! \circledcirc \overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][{\mathit{M\hat{e}}}}} {\color{Red} \circledcirc } | \\ \\ |\; {\color{Red} \circledcirc } \overbrace{\underbrace{Oh][M{\color{Red}{[\hat{e}]}}}} \circledcirc \frac{\textsc{tittles rife's\, }}{\textsc{pran}} {\color{Red} \circledcirc } \overbrace{\underbrace{[\bar{O]}h][\textup{My}}} \circledcirc |$
   $.\\ |\circledcirc\overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][\textup{My}}} {\color{Red} \circledcirc } \frac{\textsc{rife's writtle}}{\textsc{pran}} \! \circledcirc \overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][{\mathit{M\hat{e}}}}} {\color{Red} \circledcirc } | \\ \\ |\; {\color{Red} \circledcirc } \overbrace{\underbrace{Oh][M{\color{Red}{[\hat{e}]}}}} \circledcirc \frac{\textsc{tittles rife's\, }}{\textsc{pran}} {\color{Red} \circledcirc } \overbrace{\underbrace{[\bar{O]}h][\textup{My}}} \circledcirc |$
   $.\\ |\circledcirc\overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][\textup{My}}} {\color{Red} \circledcirc } \frac{\textsc{rife's writtle}}{\textsc{pran}} \! \circledcirc \overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][{\mathit{M\hat{e}}}}} {\color{Red} \circledcirc } | \\ \\ |\; {\color{Red} \circledcirc } \overbrace{\underbrace{Oh][M{\color{Red}{[\hat{e}]}}}} \circledcirc \frac{\textsc{tittles rife's\, }}{\textsc{pran}} {\color{Red} \circledcirc } \overbrace{\underbrace{[\bar{O]}h][\textup{My}}} \circledcirc |$
   $.\\ |\circledcirc\overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][\textup{My}}} {\color{Red} \circledcirc } \frac{\textsc{rife's writtle}}{\textsc{pran}} \! \circledcirc \overbrace{\underbrace{{\color{Red}{[\bar{O}]}}h][{\mathit{M\hat{e}}}}} {\color{Red} \circledcirc } | \\ \\ |\; {\color{Red} \circledcirc } \overbrace{\underbrace{Oh][M{\color{Red}{[\hat{e}]}}}} \circledcirc \frac{\textsc{tittles rife's\, }}{\textsc{pran}} {\color{Red} \circledcirc } \overbrace{\underbrace{[\bar{O]}h][\textup{My}}} \circledcirc |$

$\right|\begin{center} & \textsc{and} & \\ & \textsc{pleases }& \\ \end{center} . \\ .[(\textsc{perhaps})] \therefore \left |[\bullet] \right | |\; \leftarrow \circledcirc || \odot\rightarrow \; \left |[\bullet] \right | |\because [(\textsc{and not by chance})] \\ \right|\begin{center} & \textsc{it} & \\ & \textsc{pleases }& \\ & & \end{center} \\ \\. .\\ \left |[\bullet] \right | \\\left |[\bullet] \right | \begin{pmatrix} _{\textsc{the}}_{\textsc{unstrained}} & \leftarrow \cdots \rightarrow & _\textsc{the}_{\textsc{unseen}}\\ \vdots & \ddots & \vdots\\ _{\textsc{the}}_{\textsc{unheard}} & \leftarrow \cdots \rightarrow & _{\textsc{and}}_{\textsc{complete}} \end{pmatrix}\left |[\bullet] \right | \\ \left |[\bullet] \right | \\ \\. .\\ \textsc{and thus} \\ .\\ \\.$

$.\\\\.\; \; \; \; \; \; (\textsc{o})({\color{Red} \textsc{o}})(\textsc{o})({\color{Red} \textsc{o}})(\textsc{o})({\color{Red} \textsc{o}})(\textsc{o})({\color{Red} \textsc{o}})\\ .\; \; \; \; \; \; \ \cong \: \, \, \bullet \: \: \cong \: \, \, \bullet \: \: \cong \: \, \, \bullet \: \: \cong \: \, \, \bullet \\ \\ \preceq |^s^o_s_o-\odot -^s^o_s_o|\succeq || \preceq |^s^o_s_o-\odot- ^s^o_s_o|\succeq \\\\\\ .\; \; \; \; \; \; \; \textsc{i]c[|{\color{Red} o}|]mpl[{\color{Red} e}]t[{\color{Red} e}] }$

Thursday, March 26, 2020

Such an Ass Trills this Trace