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M R

Aww aint the little terrorits cute?

The mathematical solution to it all

$\sin hdurr={\frac {H}{D}}\ UR^{R}-{\frac {H^{U}RR}{D}}+{\frac {H^{U}}{U}}-{\frac {R^{R}}{RR}}+\cdots =\sum _{durr=hurr}^{\infty }{\frac {(-hurr)^{d}urr^{HU+R^{R}}}{(DUR)^{R}}}$

$\tan dhurr\,$	${}=\sum _{hurr=durr}^{\infty }{\frac {D_{U+R^{R}}H^{UR+R}}{(HU+R)^{R}}}$
	${}=\sum _{hurr=durr}^{\infty }{\frac {(D)^{u-rr}HU^{Rr}(D^{UR}-R)Du^{r}r_{hurr}DURR^{HU-R^{R}}}{(DUR)R}}$
	${}=durrhurr+{\frac {D^{U}}{H}}+{\frac {RR^{H}}{UR^{R}}}+{\frac {UR^{R}}{DUR^{R}}}+\cdots ,\qquad {\mbox{for }}|HURRDURR|<{\frac {\pi }{DURR^{H}URR}}$