Make Sage work with maxima 5.47

src/doc/de/tutorial/interfaces.rst

@@ -273,7 +273,7 @@ deren :math:`i,j` Eintrag gerade :math:`i/j` ist, für :math:`i,j=1,\ldots,4`.
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 Hier ein anderes Beispiel:
 
@@ -335,7 +335,7 @@ Und der letzte ist die berühmte Kleinsche Flasche:
     sage: maxima("expr_1: 5*cos(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0) - 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d ("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]", # not tested

src/doc/de/tutorial/tour_algebra.rst

@@ -211,7 +211,7 @@ Lösung: Berechnen Sie die Laplace-Transformierte der ersten Gleichung
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 Das ist schwierig zu lesen, es besagt jedoch, dass
 
@@ -227,7 +227,7 @@ Laplace-Transformierte der zweiten Gleichung:
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 Dies besagt
 

src/doc/en/constructions/linear_algebra.rst

@@ -278,7 +278,7 @@ Another approach is to use the interface with Maxima:
     sage: A = maxima("matrix ([1, -4], [1, -1])")
     sage: eig = A.eigenvectors()
     sage: eig
-    [[[-sqrt(3)*%i,sqrt(3)*%i],[1,1]], [[[1,(sqrt(3)*%i+1)/4]],[[1,-(sqrt(3)*%i-1)/4]]]]
+    [[[-...sqrt(3)*%i...,sqrt(3)*%i],[1,1]], [[[1,(sqrt(3)*%i+1)/4]],[[1,-...(sqrt(3)*%i-1)/4...]]]]
 
 This tells us that :math:`\vec{v}_1 = [1,(\sqrt{3}i + 1)/4]` is
 an eigenvector of :math:`\lambda_1 = - \sqrt{3}i` (which occurs

src/doc/en/tutorial/interfaces.rst

@@ -268,7 +268,7 @@ whose :math:`i,j` entry is :math:`i/j`, for
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 Here's another example:
 
@@ -321,7 +321,7 @@ The next plot is the famous Klein bottle (do not type the ``....:``)::
     sage: maxima("expr_1: 5*cos(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0) - 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d ("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]",  # not tested

src/doc/en/tutorial/tour_algebra.rst

@@ -218,7 +218,7 @@ the notation :math:`x=x_{1}`, :math:`y=x_{2}`):
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 This is hard to read, but it says that
 
@@ -233,7 +233,7 @@ Laplace transform of the second equation:
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 This says
 

src/doc/es/tutorial/tour_algebra.rst

@@ -198,7 +198,7 @@ la notación :math:`x=x_{1}`, :math:`y=x_{2}`):
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 El resultado puede ser difícil de leer, pero significa que
 
@@ -213,7 +213,7 @@ Toma la transformada de Laplace de la segunda ecuación:
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 Esto dice
 

src/doc/fr/tutorial/interfaces.rst

@@ -274,7 +274,7 @@ pour :math:`i,j=1,\ldots,4`.
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 Un deuxième exemple :
 
@@ -337,7 +337,7 @@ Et la fameuse bouteille de Klein (n'entrez pas les ``....:``):
     sage: maxima("expr_1: 5*cos(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0) - 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d ("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]", # not tested

src/doc/fr/tutorial/tour_algebra.rst

@@ -183,7 +183,7 @@ Solution : Considérons la transformée de Laplace de la première équation
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 La réponse n'est pas très lisible, mais elle signifie que
 
@@ -198,7 +198,7 @@ la seconde équation :
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 Ceci signifie
 

src/doc/it/tutorial/tour_algebra.rst

@@ -184,7 +184,7 @@ la notazione :math:`x=x_{1}`, :math:`y=x_{2}`:
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 Questo è di difficile lettura, ma dice che
 
@@ -199,7 +199,7 @@ trasformata di Laplace della seconda equazione:
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 che significa
 

src/doc/ja/tutorial/interfaces.rst

@@ -240,7 +240,7 @@ Sage/Maximaインターフェイスの使い方を例示するため，ここで
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 
 使用例をもう一つ示す:
@@ -302,7 +302,7 @@ Sage/Maximaインターフェイスの使い方を例示するため，ここで
     sage: maxima("expr_1: 5*cos(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0) - 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d ("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]",  # not tested

src/doc/ja/tutorial/tour_algebra.rst

@@ -214,7 +214,7 @@ Sageを使って常微分方程式を研究することもできる． :math:`x'
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 この出力は読みにくいけれども，意味しているのは
 
@@ -228,7 +228,7 @@ Sageを使って常微分方程式を研究することもできる． :math:`x'
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 意味するところは
 

src/doc/pt/tutorial/interfaces.rst

@@ -270,7 +270,7 @@ entrada :math:`i,j` é :math:`i/j`, para :math:`i,j=1,\ldots,4`.
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 Aqui vai outro exemplo:
 
@@ -334,7 +334,7 @@ E agora a famosa garrafa de Klein:
     ....:        "- 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]", # not tested

src/doc/pt/tutorial/tour_algebra.rst

@@ -206,7 +206,7 @@ equação (usando a notação :math:`x=x_{1}`, :math:`y=x_{2}`):
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 O resultado é um pouco difícil de ler, mas diz que
 
@@ -221,7 +221,7 @@ calcule a transformada de Laplace da segunda equação:
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 O resultado significa que
 

src/doc/ru/tutorial/interfaces.rst

@@ -265,7 +265,7 @@ gnuplot, имеет методы решения и манипуляции мат
     sage: A.eigenvalues()
     [[0,4],[3,1]]
     sage: A.eigenvectors()
-    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-4/3]],[[1,2,3,4]]]]
+    [[[0,4],[3,1]],[[[1,0,0,-4],[0,1,0,-2],[0,0,1,-...4/3...]],[[1,2,3,4]]]]
 
 Вот другой пример:
 
@@ -326,7 +326,7 @@ gnuplot, имеет методы решения и манипуляции мат
     sage: maxima("expr_1: 5*cos(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0) - 10.0")
     5*cos(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)-10.0
     sage: maxima("expr_2: -5*sin(x)*(cos(x/2)*cos(y) + sin(x/2)*sin(2*y)+ 3.0)")
-    -5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)
+    -...5*sin(x)*(sin(x/2)*sin(2*y)+cos(x/2)*cos(y)+3.0)...
     sage: maxima("expr_3: 5*(-sin(x/2)*cos(y) + cos(x/2)*sin(2*y))")
     5*(cos(x/2)*sin(2*y)-sin(x/2)*cos(y))
     sage: maxima.plot3d ("[expr_1, expr_2, expr_3]", "[x, -%pi, %pi]", # not tested

src/doc/ru/tutorial/tour_algebra.rst

@@ -200,7 +200,7 @@ Sage может использоваться для решения диффер
 
     sage: de1 = maxima("2*diff(x(t),t, 2) + 6*x(t) - 2*y(t)")
     sage: lde1 = de1.laplace("t","s"); lde1
-    2*((-%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
+    2*(...-...%at('diff(x(t),t,1),t = 0))+s^2*'laplace(x(t),t,s)-x(0)*s) -2*'laplace(y(t),t,s)+6*'laplace(x(t),t,s)
 
 Данный результат тяжело читаем, однако должен быть понят как
 
@@ -212,7 +212,7 @@ Sage может использоваться для решения диффер
 
     sage: de2 = maxima("diff(y(t),t, 2) + 2*y(t) - 2*x(t)")
     sage: lde2 = de2.laplace("t","s"); lde2
-    (-%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
+    ...-...%at('diff(y(t),t,1),t = 0))+s^2*'laplace(y(t),t,s) +2*'laplace(y(t),t,s)-2*'laplace(x(t),t,s) -y(0)*s
 
 Результат:
 

src/sage/calculus/calculus.py

@@ -783,7 +783,7 @@ def nintegral(ex, x, a, b,
     Now numerically integrating, we see why the answer is wrong::
 
         sage: f.nintegrate(x,0,1)
-        (-480.0000000000001, 5.32907051820075...e-12, 21, 0)
+        (-480.000000000000..., 5.32907051820075...e-12, 21, 0)
 
     It is just because every floating point evaluation of return -480.0
     in floating point.
@@ -1336,7 +1336,7 @@ def limit(ex, dir=None, taylor=False, algorithm='maxima', **argv):
         sage: limit(floor(x), x=0, dir='+')
         0
         sage: limit(floor(x), x=0)
-        und
+        ...nd
 
     Maxima gives the right answer here, too, showing
     that :trac:`4142` is fixed::

src/sage/calculus/desolvers.py

@@ -295,7 +295,7 @@ def desolve(de, dvar, ics=None, ivar=None, show_method=False, contrib_ode=False,
     Clairaut equation: general and singular solutions::
 
         sage: desolve(diff(y,x)^2+x*diff(y,x)-y==0,y,contrib_ode=True,show_method=True)
-        [[y(x) == _C^2 + _C*x, y(x) == -1/4*x^2], 'clairault']
+        [[y(x) == _C^2 + _C*x, y(x) == -1/4*x^2], 'clairau...']
 
     For equations involving more variables we specify an independent variable::
 
@@ -1325,15 +1325,15 @@ def desolve_rk4(de, dvar, ics=None, ivar=None, end_points=None, step=0.1, output
 
         sage: x,y = var('x,y')
         sage: desolve_rk4(x*y*(2-y),y,ics=[0,1],end_points=1,step=0.5)
-        [[0, 1], [0.5, 1.12419127424558], [1.0, 1.461590162288825]]
+        [[0, 1], [0.5, 1.12419127424558], [1.0, 1.46159016228882...]]
 
     Variant 1 for input - we can pass ODE in the form used by
     desolve function In this example we integrate backwards, since
     ``end_points < ics[0]``::
 
         sage: y = function('y')(x)
         sage: desolve_rk4(diff(y,x)+y*(y-1) == x-2,y,ics=[1,1],step=0.5, end_points=0)
-        [[0.0, 8.904257108962112], [0.5, 1.909327945361535], [1, 1]]
+        [[0.0, 8.904257108962112], [0.5, 1.90932794536153...], [1, 1]]
 
     Here we show how to plot simple pictures. For more advanced
     applications use list_plot instead. To see the resulting picture

src/sage/functions/bessel.py

@@ -295,7 +295,7 @@ class Function_Bessel_J(BuiltinFunction):
         1/24*x^3*hypergeometric((3/2,), (5/2, 3), -1/4*x^2)
         sage: m = maxima(bessel_J(2, x))
         sage: m.integrate(x)
-        (hypergeometric([3/2],[5/2,3],-_SAGE_VAR_x^2/4)*_SAGE_VAR_x^3)/24
+        (hypergeometric([3/2],[5/2,3],-..._SAGE_VAR_x^2/4)...*_SAGE_VAR_x^3)/24
 
     Visualization (set plot_points to a higher value to get more detail)::
 
@@ -1122,7 +1122,7 @@ def Bessel(*args, **kwds):
         sage: f.derivative('_SAGE_VAR_x')
         (%pi*csc(%pi*_SAGE_VAR_x) *('diff(bessel_i(-_SAGE_VAR_x,_SAGE_VAR_y),_SAGE_VAR_x,1) -'diff(bessel_i(_SAGE_VAR_x,_SAGE_VAR_y),_SAGE_VAR_x,1))) /2 -%pi*bessel_k(_SAGE_VAR_x,_SAGE_VAR_y)*cot(%pi*_SAGE_VAR_x)
         sage: f.derivative('_SAGE_VAR_y')
-        -(bessel_k(_SAGE_VAR_x+1,_SAGE_VAR_y)+bessel_k(_SAGE_VAR_x-1, _SAGE_VAR_y))/2
+        -(...bessel_k(_SAGE_VAR_x+1,_SAGE_VAR_y)+bessel_k(_SAGE_VAR_x-1, _SAGE_VAR_y)).../2...
 
     Compute the particular solution to Bessel's Differential Equation that
     satisfies `y(1) = 1` and `y'(1) = 1`, then verify the initial conditions

src/sage/functions/hypergeometric.py

@@ -19,8 +19,11 @@
     sage: sum(((2*I)^x/(x^3 + 1)*(1/4)^x), x, 0, oo)
     hypergeometric((1, 1, -1/2*I*sqrt(3) - 1/2, 1/2*I*sqrt(3) - 1/2),...
     (2, -1/2*I*sqrt(3) + 1/2, 1/2*I*sqrt(3) + 1/2), 1/2*I)
-    sage: sum((-1)^x/((2*x + 1)*factorial(2*x + 1)), x, 0, oo)
+    sage: res = sum((-1)^x/((2*x + 1)*factorial(2*x + 1)), x, 0, oo)
+    sage: res  # not tested - depends on maxima version
     hypergeometric((1/2,), (3/2, 3/2), -1/4)
+    sage: res in [hypergeometric((1/2,), (3/2, 3/2), -1/4), sin_integral(1)]
+    True
 
 Simplification (note that ``simplify_full`` does not yet call
 ``simplify_hypergeometric``)::

src/sage/functions/orthogonal_polys.py

@@ -974,7 +974,7 @@ def __init__(self):
             sage: chebyshev_U(x, x)._sympy_()
             chebyshevu(x, x)
             sage: maxima(chebyshev_U(2,x, hold=True))
-            3*((-(8*(1-_SAGE_VAR_x))/3)+(4*(1-_SAGE_VAR_x)^2)/3+1)
+            3*(...-...(8*(1-_SAGE_VAR_x))/3)+(4*(1-_SAGE_VAR_x)^2)/3+1)
             sage: maxima(chebyshev_U(n,x, hold=True))
             chebyshev_u(_SAGE_VAR_n,_SAGE_VAR_x)
         """

src/sage/functions/other.py

@@ -501,7 +501,7 @@ def __init__(self):
             sage: a = floor(5.4 + x); a
             floor(x + 5.40000000000000)
             sage: a.simplify()
-            floor(x + 0.4000000000000004) + 5
+            floor(x + 0.400000000000000...) + 5
             sage: a(x=2)
             7
 

src/sage/functions/special.py

@@ -457,7 +457,7 @@ class EllipticE(BuiltinFunction):
         elliptic_e(z, 1)
         sage: # this is still wrong: must be abs(sin(z)) + 2*round(z/pi)
         sage: elliptic_e(z, 1).simplify()
-        2*round(z/pi) + sin(z)
+        2*round(z/pi) ... sin(...z)
         sage: elliptic_e(z, 0)
         z
         sage: elliptic_e(0.5, 0.1)  # abs tol 2e-15