In order to try to track down the problem with Python 3 and 
polynomial_rational_flint.pyx on Debian (see 
https://trac.sagemath.org/ticket/28334 — help wanted!), I installed 
VirtualBox and a Debian 10 virtual machine on my iMac. Most doctests pass, 
but I am getting some numerical noise. Did I misconfigure something? Is 
this to be expected? Any advice?

For example:

File "src/sage/calculus/interpolators.pyx", line 191, in 
sage.calculus.interpolators.complex_cubic_spline
Failed example:
    cs.derivative(2)
Expected:
    (-0.0497765406583...+0.151095006434...j)
Got:
    (-0.04977602323949545+0.15109527580806253j)


File "src/sage/calculus/riemann.pyx", line 173, in 
sage.calculus.riemann.Riemann_Map
Failed example:
    print("error = {}".format(m.inverse_riemann_map(m.riemann_map(x)) - 
x))  # long time
Expected:
    error = (-0.000...+0.0016...j)
Got:
    error = (0.0006698241837047592+0.0003692515183057285j)
**********************************************************************
File "src/sage/calculus/riemann.pyx", line 422, in 
sage.calculus.riemann.Riemann_Map.get_szego
Failed example:
    s(3*pi / 4)
Expected:
    0.0012158...
Got:
    0.0012508938619074255
**********************************************************************



There are a few more worrisome failures:

File "src/sage/matrix/matrix_double_dense.pyx", line 629, in 
sage.matrix.matrix_double_dense.Matrix_double_dense.condition
Failed example:
    A.condition()  # tol 2e-4
Expected:
    16332197709146.014
Got:
    5.908570618719731e+19
Tolerance exceeded:
    16332197709146.014 vs 5.908570618719731e+19, tolerance 4e6 > 2e-4
**********************************************************************

sage -t --long src/sage/matrix/matrix_integer_dense.pyx
**********************************************************************
File "src/sage/matrix/matrix_integer_dense.pyx", line 3717, in 
sage.matrix.matrix_integer_dense.Matrix_integer_dense.determinant
Failed example:
    A.determinant(algorithm='linbox',proof=False) == d
Expected:
    True
Got:
    False
**********************************************************************

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