Converts basic periods to a primitive pair
Dedekind's eta function
Coefficients of Laurent expansion of Weierstrass P function
Newton Rapheson iteration to find roots of equations
Nome in terms of m or k
Wrappers for PARI functions
Parameters for Weierstrass's P function
Derivatives of theta functions
Visualization of complex functions
Limit the magnitude of elements of a vector
Numerical verification of equations 16.28.1 to 16.28.5
Are two vectors close to one another?
Jacobi form of the elliptic functions
Solves mx+by=1 for x and y
Does the right thing when calling g2.fun() and g3.fun()
Neville's form for the theta functions
Numerical checks of equations 18.10.9-11, page 650
Unimodular matrices
Farey sequences
Fast, conceptually simple, iterative scheme for Weierstrass P
functions
Plots a lattice of periods on the complex plane
Number theoretic functions
quarter period K
Various modular functions
Calculate e1, e2, e3 from the invariants
Jacobi theta functions 1-4
Moebius transformations
Special cases of the Weierstrass elliptic function
Complex integration
Manipulate real or imaginary components of an object
Calculates the invariants g2 and g3
Weierstrass P and related functions
Generalized square root
Derivative of theta1
Fundamental period parallelogram
Massages numbers near the real line to be real
Laurent series for elliptic and related functions
matrix a on page 637
Lattice of complex numbers
Calculates half periods in terms of e