I built Sage 4.1.1.rc0 on a sun4u machine using updated versions of 
Maxima (5.19.0) and ECL (9.8.1). There were 15 test failures. Here is 
one of them.

I've created a ticket. http://sagetrac.org/sage_trac/ticket/6716


sage -t  "devel/sage/sage/functions/special.py"
**********************************************************************
File 
"/export/home/drkirkby/sage/sage-4.1.1.rc0/devel/sage/sage/functions/special.py",
 
line 1208:
     sage: elliptic_e(0.5, 0.1)
Expected:
     0.498011394499
Got:
     0.497801100392
**********************************************************************


The result is similar to that expected, but not identical. I tried this 
in Mathematica 7.0 too, but using 1/2 instead of 0.5, and 1/10 instead 
of 0.1. Then asked for the result with 50 digits of precision.

{{{

In[4]:= N[{{{
sage -t  "devel/sage/sage/functions/special.py"
**********************************************************************
File 
"/export/home/drkirkby/sage/sage-4.1.1.rc0/devel/sage/sage/functions/special.py",
 
line 1208:
     sage: elliptic_e(0.5, 0.1)
Expected:
     0.498011394499
Got:
     0.497801100392
**********************************************************************

}}}


The result is similar to that expected, but not identical. I tried this 
in Mathematica 7.0 too, but using 1/2 instead of 0.5, and 1/10 instead 
of 0.1. Then asked for the result with 50 digits of precision.

{{{

In[4]:= N[EllipticE[1/2,1/10],50]

Out[4]= 0.49801139449883153311546104061744810584963105068054
}}}


I know it would be unwise to trust Mathematica fully, but the 
Mathematica result does agree much more closely with what the doctest is 
expecting than it does the answer on Solaris. The difference between the 
answer from Mathematica and that from Sage on Solaris is -0.000210294 or 
around 0.04%. ]

Out[4]= 0.49801139449883153311546104061744810584963105068054
}}}


I know it would be unwise to trust Mathematica fully, but the 
Mathematica result does agree much more closely with what the doctest is 
expecting than it does the answer on Solaris. The difference between the 
answer from Mathematica and that from Sage on Solaris is -0.000210294 or 
around 0.04%.




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