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allow the warning about root isolation failures in CBF[x] to be turned off #37357

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merged 2 commits into from
Sep 29, 2024
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allow the warning about root isolation failures in CBF[x] to be turned off #37357

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e483966
allow the warning about root isolation failures in CBF[x] to be turne…
mezzarobba Feb 15, 2024
7cbf585
Merge branch 'develop' into cbf_roots_warning
fchapoton Sep 26, 2024
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8 changes: 4 additions & 4 deletions src/sage/rings/complex_arb.pyx
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Original file line number Diff line number Diff line change
Expand Up @@ -765,7 +765,7 @@ class ComplexBallField(UniqueRepresentation, sage.rings.abc.ComplexBallField):
self('nan'), self('nan', 'nan'), self('inf', 'nan')]

def _roots_univariate_polynomial(self, pol, ring, multiplicities,
algorithm, proof=True):
algorithm, proof=True, warn=True):
r"""
Compute the roots of ``pol``.

Expand Down Expand Up @@ -890,8 +890,8 @@ class ComplexBallField(UniqueRepresentation, sage.rings.abc.ComplexBallField):
try:
sig_on()
while ((isolated < deg or any(acb_rel_accuracy_bits(&roots[i]) < tgtprec
for i in range(deg)))
and prec < maxprec):
for i in range(deg)))
and prec < maxprec):
acb_poly_set_round(rounded_poly, poly._poly, prec)
maxiter = min(max(deg, 32), prec)
if (prec == initial_prec):
Expand All @@ -905,7 +905,7 @@ class ComplexBallField(UniqueRepresentation, sage.rings.abc.ComplexBallField):
if proof:
raise ValueError("unable to isolate the roots (try using "
"proof=False or increasing the precision)")
else:
elif warn:
warnings.warn("roots may have been lost")

_acb_vec_sort_pretty(roots, deg)
Expand Down
3 changes: 3 additions & 0 deletions src/sage/rings/polynomial/polynomial_element.pyx
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Expand Up @@ -8404,6 +8404,9 @@ cdef class Polynomial(CommutativePolynomial):
UserWarning: roots may have been lost...
[[1.00000000000 +/- ...e-12] + [+/- ...e-11]*I,
[1.0000000000 +/- ...e-12] + [+/- ...e-12]*I]
sage: ((x - 1)^2).roots(multiplicities=False, proof=False, warn=False)
[[1.00000000000 +/- ...e-12] + [+/- ...e-11]*I,
[1.0000000000 +/- ...e-12] + [+/- ...e-12]*I]

Note that coefficients in a number field with defining polynomial
`x^2 + 1` are considered to be Gaussian rationals (with the
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