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I've just pushed a new version.
- better algorithm for the Jacobi theta functions
- Jacobi theta function with characteristics (it generalizes the four Jacobi theta functions)
- Based on the Jacobi theta function with characteristics, I redefined
_jtheta1dash0, the derivative at0of the first Jacobi theta function
The third point has caused a problem: the test of the theta-S Neville function with extended precision has failed, because of a small imaginary part in the result while this result should be a real number. I added atol = 1e-15 in @approx in order that the test succeeded.
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