EllipticLog[
x
,
y
,
a
,
b
] gives the generalized logarithm associated with the elliptic curve .
EllipticLog[
x
,
y
,
a
,
b
] is defined as the value of the integral , where the sign of the square root is specified by giving the value of such that .
The arguments and given to EllipticLog must be related by .
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Out[1]=
It is natural to think of EllipticLog as a function of a single argument (for fixed parameters and ). You can supply the argument automatically; choosing the opposite branch for the square root changes the sign of the result of EllipticLog.
In[2]:=
Out[2]=
This is the derivative.
In[3]:=
Out[3]=
THIS IS DOCUMENTATION FOR AN OBSOLETE PRODUCT. SEE THE DOCUMENTATION CENTER FOR THE LATEST INFORMATION.
x
,
y
,
a
,
b
] gives the generalized logarithm associated with the elliptic curve 
. 
x
,
y
,
a
,
b
] is defined as the value of the integral 
, where the sign of the square root is specified by giving the value of 
such that 
. 
and 
given to EllipticLog must be related by 
. 
(for fixed parameters 
and 
). You can supply the argument 
automatically; choosing the opposite branch for the square root changes the sign of the result of EllipticLog. 
