On Sep 27, 2014, at 07:51 , Volker Braun wrote:

> As usual, get the updated "develop" git branch. Alternatively, 
> self-contained source tarball is here:
> 
> http://boxen.math.washington.edu/home/release/sage-6.4.beta4.tar.gz

Built from the tarball on two OS X systems (10.6.8/Dual 6-core Xeons; 
10.9.5/Quad-core Core i7).  Build completed successfully on each.

On 10.9.5, the tests ('pteestlong') completed w/o problems.
On 10.6.8, there was one glitch, 
  sage -t --long --warn-long 84.6 
src/sage/rings/polynomial/polynomial_element.pyx
  # 3 doctests failed

The failures are repeatable.

viz:

File "src/sage/rings/polynomial/polynomial_element.pyx", line 5345, in sage.ring
s.polynomial.polynomial_element.Polynomial.roots
Failed example:
    ((x^3 -1)).roots()
Expected:
    [(0.9999999999999998, 1)]
Got:
    [(1.0000000000000002, 1)]
**********************************************************************
File "src/sage/rings/polynomial/polynomial_element.pyx", line 5347, in sage.ring
s.polynomial.polynomial_element.Polynomial.roots
Failed example:
    ((x^3 -1)).roots(multiplicities=False)
Expected:
    [0.9999999999999998]
Got:
    [1.0000000000000002]
**********************************************************************
File "src/sage/rings/polynomial/polynomial_element.pyx", line 5453, in sage.ring
s.polynomial.polynomial_element.Polynomial.roots
Failed example:
    for (fld_in, fld_out) in flds:
        x = polygen(fld_in)
        f = x^3 - fld_in(2)
        x2 = polygen(fld_out)
        f2 = x2^3 - fld_out(2)
        for algo in (None, 'pari', 'numpy'):
            rts = f.roots(ring=fld_out, multiplicities=False)
            if fld_in == fld_out and algo is None:
                print fld_in, rts
            for rt in rts:
                assert(abs(f2(rt)) <= 1e-10)
                assert(rt.parent() == fld_out)
Expected:
    Real Field with 53 bits of precision [1.25992104989487]
    Real Double Field [1.2599210498948734]
    Real Field with 100 bits of precision [1.2599210498948731647672106073]
    Complex Field with 53 bits of precision [1.25992104989487, -0.62996052494743
... - 1.09112363597172*I, -0.62996052494743... + 1.09112363597172*I]
    Complex Double Field [1.259921049894873, -0.6299605249474364 - 1.09112363597
17214*I, -0.6299605249474365 + 1.0911236359717214*I]
    Complex Field with 100 bits of precision [1.2599210498948731647672106073, -0
.62996052494743658238360530364 - 1.0911236359717214035600726142*I, -0.6299605249
4743658238360530364 + 1.0911236359717214035600726142*I]
Got:
    Real Field with 53 bits of precision [1.25992104989487]
    Real Double Field [1.259921049894873]
    Real Field with 100 bits of precision [1.2599210498948731647672106073]
    Complex Field with 53 bits of precision [1.25992104989487, -0.62996052494743
7 - 1.09112363597172*I, -0.629960524947437 + 1.09112363597172*I]
    Complex Double Field [1.2599210498948727, -0.6299605249474364 - 1.0911236359
717214*I, -0.6299605249474362 + 1.0911236359717211*I]
    Complex Field with 100 bits of precision [1.2599210498948731647672106073, -0
.62996052494743658238360530364 - 1.0911236359717214035600726142*I, -0.6299605249
4743658238360530364 + 1.0911236359717214035600726142*I]
**********************************************************************

Justin

--
Justin C. Walker, Curmudgeon at Large
Institute for the Absorption of Federal Funds
-----------
Like the ski resort full of girls hunting for husbands
and husbands hunting for girls, the situation is not
as symmetrical as it might seem.
  - Alan MacKay
--

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