On Feb 14, 2017, at 11:47 , Volker Braun wrote:
> As always, you can get the latest beta version from the "develop" git
> branch. Alternatively, the self-contained source tarball is at
> http://www.sagemath.org/download-latest.html
Cloned the source from git-hub. Built ("make -j8") w/o problems: macOS
10.11.6, Quad-core Core i7; and one test ('ptestlong') failed: timeout, see
below for log snippet. The retest, by itself, worked.
Justin
sage -t --long --warn-long 75.5 src/sage/modular/modform/constructor.py
Timed out
**********************************************************************
Tests run before process (pid=36408) timed out:
sage: m = ModularForms(Gamma1(4),11) ## line 7 ##
sage: m ## line 8 ##
Modular Forms space of dimension 6 for Congruence Subgroup Gamma1(4) of weight
11 over Rational Field
sage: m.basis() ## line 10 ##
[
q - 134*q^5 + O(q^6),
q^2 + 80*q^5 + O(q^6),
q^3 + 16*q^5 + O(q^6),
q^4 - 4*q^5 + O(q^6),
1 + 4092/50521*q^2 + 472384/50521*q^3 + 4194300/50521*q^4 + O(q^6),
q + 1024*q^2 + 59048*q^3 + 1048576*q^4 + 9765626*q^5 + O(q^6)
]
sage: sig_on_count() # check sig_on/off pairings (virtual doctest) ## line 20 ##
0
sage: from sage.modular.modform.constructor import canonical_parameters ## line
83 ##
sage: v = canonical_parameters(5, 5, int(7), ZZ); v ## line 84 ##
(5, Congruence Subgroup Gamma0(5), 7, Integer Ring)
sage: type(v[0]), type(v[1]), type(v[2]), type(v[3]) ## line 86 ##
(<type 'sage.rings.integer.Integer'>,
<class 'sage.modular.arithgroup.congroup_gamma0.Gamma0_class_with_category'>,
<type 'sage.rings.integer.Integer'>,
<type 'sage.rings.integer_ring.IntegerRing_class'>)
sage: canonical_parameters( 5, 7, 7, ZZ ) ## line 91 ##
sage: sig_on_count() # check sig_on/off pairings (virtual doctest) ## line 95 ##
0
sage: M = ModularForms(37,2) ## line 144 ##
sage: sage.modular.modform.constructor._cache == {} ## line 145 ##
False
sage: sage.modular.modform.constructor.ModularForms_clear_cache() ## line 150 ##
sage: sage.modular.modform.constructor._cache ## line 151 ##
{}
sage: sig_on_count() # check sig_on/off pairings (virtual doctest) ## line 153
##
0
sage: ModularForms(Gamma0(11),2).dimension() ## line 184 ##
2
sage: ModularForms(Gamma0(1),12).dimension() ## line 186 ##
2
sage: ModularForms(1,12).dimension() ## line 192 ##
2
sage: ModularForms(11,4) ## line 194 ##
Modular Forms space of dimension 4 for Congruence Subgroup Gamma0(11) of weight
4 over Rational Field
sage: ModularForms(Gamma1(13),2) ## line 201 ##
Modular Forms space of dimension 13 for Congruence Subgroup Gamma1(13) of
weight 2 over Rational Field
sage: ModularForms(Gamma1(13),2).dimension() ## line 203 ##
13
sage: [ModularForms(Gamma1(7),k).dimension() for k in [2,3,4,5]] ## line 205 ##
[5, 7, 9, 11]
sage: ModularForms(Gamma1(5),11).dimension() ## line 207 ##
12
sage: e = (DirichletGroup(13).0)^2 ## line 212 ##
sage: e.order() ## line 213 ##
6
sage: M = ModularForms(e, 2); M ## line 215 ##
Modular Forms space of dimension 3, character [zeta6] and weight 2 over
Cyclotomic Field of order 6 and degree 2
sage: f = M.T(2).charpoly('x'); f ## line 217 ##
x^3 + (-2*zeta6 - 2)*x^2 - 2*zeta6*x + 14*zeta6 - 7
sage: f.factor() ## line 219 ##
(x - zeta6 - 2) * (x - 2*zeta6 - 1) * (x + zeta6 + 1)
sage: G = GammaH(30, [11]) ## line 225 ##
sage: M = ModularForms(G, 2); M ## line 226 ##
Modular Forms space of dimension 20 for Congruence Subgroup Gamma_H(30) with H
generated by [11] of weight 2 over Rational Field
sage: M.T(7).charpoly().factor() # long time (7s on sage.math, 2011) ## line
228 ##
**********************************************************************
--
Justin C. Walker, Curmudgeon at Large
Institute for the Absorption of Federal Funds
-----------
While creating wives, God promised men
that good and obedient wives would be
found in all corners of the world.
Then He made the earth round.
--
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