Theorem: ε is always positive.
Proof: Let ε>0. 
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Replying to @InertialObservr
Corollary: ε is always negative. Proof: ε=√(ε*ε)=√(-ε*-ε)=-ε<0. ■
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Replying to @InertialObservr @Quasilocal
His corollary was supposed to be a joke rite
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Replying to @cruisindown @Quasilocal
Yes but the trick is working in two different branches
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Replying to @cruisindown @Quasilocal
Yes the square root is multi valued over the complexes so you need to restrict the phase to a particular branch
10:56 PM - 2 Dec 2019
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