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View my hypothetical disasters!

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User:ChikoritaROBLOXHurricanes/Robloxia's Last Earthquake

' Chestnut buns roasting on an open fire. Robloxians nipping at your non-existent nose. Robloxian carols being sung by a choir. And folks dressed up like Robloxians, who knows. Everybody knows a Robloxian and some Robloxian. Will help to make the season bright. Tiny robloxians with their eyes all aglow. Will find it hard to sleep without Fortnite. They know that ROBLOX is their cop. With lots of avatar shop items on his avatar shop. And every Robloxian's Robloxian is gonna spy. To see Robloxians really know how to fly. So, I'm offering this simple phrase. To Robloxians from one to ninety-nine. Although it's been said many times, many ways. Keep yourself safe, do not share personal details online.'

Mathematics barrier.

Of the form: $$\frac{a}{b}e^{\frac{c}{180\cdot d}}$$:
$$\pi\approx\frac{1}{2^{1}}e^{\frac{331}{180\cdot2^{0}}}$$( Accurate to 2 decimal places )

$$\pi\approx\frac{1}{2^{4}}e^{\frac{5641}{180\cdot2^{3}}}$$( Accurate to 3 decimal places )

$$\pi\approx\frac{2}{3^{5}}e^{\frac{28891}{180\cdot3^{3}}}$$( Accurate to 3 decimal places )

$$\pi\approx\frac{3^{2}}{2^{13}}e^{\frac{91681}{180\cdot2^{6}}}$$( Accurate to 5 decimal places )

Other notables:
$$\pi\approx\sqrt{\frac{9427}{800}-6\left(\frac{23}{40}\right)^{2}}$$( Accurate to 1 decimal place )

Euler's constant
$$e\approx2^{\frac{180\cdot1}{331}}\pi^{\frac{180\cdot1}{331}}$$ ( Accurate to 2 decimal places )

$$e\approx2^{\frac{180\cdot2^{5}}{331}}\pi^{\frac{180\cdot2^{3}}{331}}$$( Accurate to 3 decimal places )

$$e\approx3^{\frac{135\cdot180}{28891}}\left(\frac{\pi}{2}\right)^{\frac{\left(27\cdot180\right)}{28891}}$$( Accurate to 4 decimal places )

$$e\approx\frac{2^{\frac{\left(832\cdot180\right)}{91681}}\pi^{\frac{11520}{91681}}}{3^{\frac{23040}{91681}}}$$ ( Accurate to 6 decimal places )

Euler–Mascheroni constant
$$\gamma\approx\frac{23}{40}$$( Accurate to 2 decimal places )

Coincidences
$$e^{\frac{3512}{1215}}-18\approx0$$