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Zeros of $E_2$, quasi-periods, and Schwarz maps
We study the zeros of the Eisenstein series $E_2$, their distribution near rational cusps, and the values of modular functions at these zeros. Using Watson's inversion formula, we prove that the number of zeros in $0\leq\operatorname{Re}τ<1$ with imaginary part at least $Y$ satisfies \[ N(Y)=\frac
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