def zeros(self, n):
"""
Return the imaginary parts of the first $n$ nontrivial zeros
on the critical line of the L-function in the upper half
plane, as 32-bit reals.
EXAMPLES:
sage: E = EllipticCurve('37a')
sage: E.lseries().zeros(2)
[0.000000000, 5.00317001]
sage: a = E.lseries().zeros(20) # long time
sage: point([(1,x) for x in a]) # graph (long time)
AUTHOR:
-- Uses Rubinstein's L-functions calculator.
"""
from sage.lfunctions.lcalc import lcalc
return lcalc.zeros(n, L=self.__E)
def zeros(self, n):
"""
Return the imaginary parts of the first $n$ nontrivial zeros
on the critical line of the L-function in the upper half
plane, as 32-bit reals.
EXAMPLES:
sage: E = EllipticCurve('37a')
sage: E.lseries().zeros(2)
[0.000000000, 5.00317001]
sage: a = E.lseries().zeros(20) # long time
sage: point([(1,x) for x in a]) # graph (long time)
AUTHOR:
-- Uses Rubinstein's L-functions calculator.
"""
from sage.lfunctions.lcalc import lcalc
return lcalc.zeros(n, L=self.__E)
