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Remove duplicate test functions
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src/sage/rings/infinity.py

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Original file line numberDiff line numberDiff line change
@@ -1772,125 +1772,3 @@ def _gap_init_(self) -> str:
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infinity: PlusInfinity = InfinityRing.gen(0)
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Infinity: PlusInfinity = infinity
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minus_infinity: MinusInfinity = InfinityRing.gen(1)
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def check_comparison(ring):
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"""
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Check comparison with infinity.
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INPUT:
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- ``ring`` -- a sub-ring of the real numbers
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OUTPUT:
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Various attempts are made to generate elements of ``ring``. An
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assertion is triggered if one of these elements does not compare
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correctly with plus/minus infinity.
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EXAMPLES::
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sage: from sage.rings.infinity import check_comparison
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sage: rings = [ZZ, QQ, RDF]
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sage: rings += [RR, RealField(200)] # needs sage.rings.real_mpfr
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sage: rings += [RLF, RIF] # needs sage.rings.real_interval_field
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sage: for R in rings:
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....: print('testing {}'.format(R))
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....: check_comparison(R)
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testing Integer Ring
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testing Rational Field
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testing Real Double Field...
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sage: check_comparison(AA) # needs sage.rings.number_field
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Comparison with number fields does not work::
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sage: x = polygen(ZZ, 'x')
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sage: K.<sqrt3> = NumberField(x^2 - 3) # needs sage.rings.number_field
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sage: (-oo < 1 + sqrt3) and (1 + sqrt3 < oo) # known bug # needs sage.rings.number_field
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False
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The symbolic ring handles its own infinities, but answers
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``False`` (meaning: cannot decide) already for some very
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elementary comparisons::
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sage: check_comparison(SR) # known bug # needs sage.symbolic
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Traceback (most recent call last):
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...
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AssertionError: testing -1000.0 in Symbolic Ring: id = ...
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"""
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from sage.rings.rational_field import QQ
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elements = [-1e3, 99.9999, 0, 1, 100000]
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try:
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from sage.symbolic.ring import SR
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except ImportError:
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pass
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else:
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elements += [-SR(2).sqrt(), SR.pi(), 3 ** (-QQ.one() / 3)]
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elements.append(ring.an_element())
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elements.extend(ring.some_elements())
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for z in elements:
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try:
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z = ring(z)
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except (ValueError, TypeError):
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continue # ignore if z is not in ring
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msg = 'testing {} in {}: id = {}, {}, {}'.format(z, ring, id(z), id(infinity), id(minus_infinity))
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assert minus_infinity < z, msg
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assert z > minus_infinity, msg
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assert z < infinity, msg
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assert infinity > z, msg
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assert minus_infinity <= z, msg
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assert z >= minus_infinity, msg
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assert z <= infinity, msg
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assert infinity >= z, msg
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def check_signed_infinity(pos_inf):
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"""
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Test consistency of infinity representations.
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There are different possible representations of infinity in
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Sage. These are all consistent with the infinity ring, that is,
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compare with infinity in the expected way. See also :issue:`14045`
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INPUT:
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- ``pos_inf`` -- a representation of positive infinity
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OUTPUT:
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An assertion error is raised if the representation is not
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consistent with the infinity ring.
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Check that :issue:`14045` is fixed::
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sage: InfinityRing(float('+inf'))
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+Infinity
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sage: InfinityRing(float('-inf'))
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-Infinity
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sage: oo > float('+inf')
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False
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sage: oo == float('+inf')
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True
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EXAMPLES::
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sage: from sage.rings.infinity import check_signed_infinity
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sage: check_signed_infinity(oo)
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sage: check_signed_infinity(float('+inf'))
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sage: check_signed_infinity(RLF(oo)) # needs sage.rings.real_interval_field
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sage: check_signed_infinity(RIF(oo)) # needs sage.rings.real_interval_field
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sage: check_signed_infinity(SR(oo)) # needs sage.symbolic
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"""
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msg = f'testing {pos_inf} ({type(pos_inf)})'
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assert InfinityRing(pos_inf) is infinity, msg
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assert InfinityRing(-pos_inf) is minus_infinity, msg
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assert infinity == pos_inf, msg
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assert not (infinity > pos_inf), msg
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assert not (infinity < pos_inf), msg
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assert minus_infinity == -pos_inf, msg
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assert not (minus_infinity > -pos_inf), msg
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assert not (minus_infinity < -pos_inf), msg
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assert pos_inf > -pos_inf, msg
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assert infinity > -pos_inf, msg
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assert pos_inf > minus_infinity, msg

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