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kwankyukwankyu
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Add long time to doctests taking long
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‎src/sage/rings/function_field/jacobian_base.py‎

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@@ -52,6 +52,7 @@
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We can get the corresponding point in the Jacobian in a different model. ::
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sage: # long time
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sage: p1km = J_km(p1)
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sage: p1km.order()
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@@ -111,6 +112,7 @@ def order(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(29), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: F = C.function_field()
@@ -640,6 +642,7 @@ def __call__(self, x):
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TESTS::
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sage: # long time
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sage: K.<x> = FunctionField(GF(2)); _.<Y> = K[]
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sage: F.<y> = K.extension(Y^2 + Y + x + 1/x)
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sage: J_hess = F.jacobian(model='hess')

‎src/sage/rings/function_field/jacobian_khuri_makdisi.py‎

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@@ -68,6 +68,7 @@
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(17), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: F = C.function_field()
@@ -154,6 +155,7 @@ class JacobianPoint(JacobianPoint_base):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: b = C([0,1,0]).place()
@@ -176,6 +178,7 @@ def __init__(self, parent, w):
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TESTS::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: b = C([0,1,0]).place()
@@ -196,6 +199,7 @@ def _repr_(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -218,6 +222,7 @@ def __hash__(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: F = C.function_field()
@@ -242,6 +247,7 @@ def _richcmp_(self, other, op):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -275,6 +281,7 @@ def _add_(self, other):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -306,6 +313,7 @@ def _neg_(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: F = C.function_field()
@@ -340,6 +348,7 @@ def _rmul_(self, n):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -363,6 +372,7 @@ def multiple(self, n):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -394,6 +404,7 @@ def addflip(self, other):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -426,6 +437,7 @@ def defining_matrix(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -450,6 +462,7 @@ def divisor(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: F = C.function_field()
@@ -493,6 +506,7 @@ class JacobianGroupEmbedding(Map):
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EXAMPLES::
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sage: # long time
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sage: k = GF(5)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + z^3 - y^2*z, P2)
@@ -514,6 +528,7 @@ def __init__(self, base_group, extension_group):
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TESTS::
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sage: # long time
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sage: k = GF(5)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + z^3 - y^2*z, P2)
@@ -538,6 +553,7 @@ def _repr_type(self):
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TESTS::
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sage: # long time
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sage: k = GF(5)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + z^3 - y^2*z, P2)
@@ -561,6 +577,7 @@ def _call_(self, x):
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TESTS::
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sage: # long time
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sage: k = GF(5)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + z^3 - y^2*z, P2)
@@ -592,6 +609,7 @@ class JacobianGroup(UniqueRepresentation, JacobianGroup_base):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -609,6 +627,7 @@ def __init__(self, parent, function_field, base_div):
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TESTS::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -673,6 +692,7 @@ def _repr_(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -694,6 +714,7 @@ def _wd_from_divisor(self, x):
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TESTS:
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -720,6 +741,7 @@ def _element_constructor_(self, x):
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TESTS::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -778,6 +800,7 @@ def point(self, divisor):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -811,6 +834,7 @@ def zero(self):
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EXAMPLES::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: h = C.function(y/x).divisor_of_poles()
@@ -842,6 +866,7 @@ class JacobianGroup_finite_field(JacobianGroup, JacobianGroup_finite_field_base)
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EXAMPLES::
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sage: # long time
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sage: k = GF(7)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
@@ -865,6 +890,7 @@ def __init__(self, parent, function_field, base_div):
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TESTS::
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sage: # long time
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sage: k = GF(7)
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sage: P2.<x,y,z> = ProjectiveSpace(k, 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
@@ -955,6 +981,7 @@ def _frobenius_on(self, pt):
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TESTS::
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sage: # long time
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sage: k = GF(7)
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sage: A.<x,y> = AffineSpace(k,2)
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sage: C = Curve(y^2 + x^3 + 2*x + 1).projective_closure()
@@ -989,13 +1016,15 @@ def __init__(self, function_field, base_div, model, **kwds):
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TESTS::
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sage: # long time
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sage: P2.<x,y,z> = ProjectiveSpace(GF(7), 2)
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sage: C = Curve(x^3 + 5*z^3 - y^2*z, P2)
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sage: J = C.jacobian(model='km_large')
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sage: TestSuite(J).run(skip=['_test_elements', '_test_pickling'])
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::
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sage: # long time
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sage: J = C.jacobian(model='km_unknown')
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Traceback (most recent call last):
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...

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