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authorV3n3RiX <venerix@redcorelinux.org>2020-04-12 03:41:30 +0100
committerV3n3RiX <venerix@redcorelinux.org>2020-04-12 03:41:30 +0100
commit623ee73d661e5ed8475cb264511f683407d87365 (patch)
tree993eb27c93ec7a2d2d19550300d888fc1fed9e69 /dev-python/sympy/files
parentceeeb463cc1eef97fd62eaee8bf2196ba04bc384 (diff)
gentoo Easter resync : 12.04.2020
Diffstat (limited to 'dev-python/sympy/files')
-rw-r--r--dev-python/sympy/files/sympy-1.0-doc-makefile.patch10
-rw-r--r--dev-python/sympy/files/sympy-1.0-zeta.patch47
-rw-r--r--dev-python/sympy/files/sympy-1.3-eta.patch12
3 files changed, 0 insertions, 69 deletions
diff --git a/dev-python/sympy/files/sympy-1.0-doc-makefile.patch b/dev-python/sympy/files/sympy-1.0-doc-makefile.patch
deleted file mode 100644
index 6fe64b853c23..000000000000
--- a/dev-python/sympy/files/sympy-1.0-doc-makefile.patch
+++ /dev/null
@@ -1,10 +0,0 @@
-diff -r -U2 sympy-1.0.orig/doc/Makefile sympy-1.0/doc/Makefile
---- sympy-1.0.orig/doc/Makefile 2016-03-08 19:38:39.000000000 +0100
-+++ sympy-1.0/doc/Makefile 2016-03-18 20:04:36.393615499 +0100
-@@ -118,5 +118,5 @@
- pdflatex -output-directory=_build/cheatsheet cheatsheet/cheatsheet.tex
-
--_build/cheatsheet/cheatsheet.pdf: cheatsheet/combinatoric_cheatsheet.tex
-+_build/cheatsheet/combinatoric_cheatsheet.pdf: cheatsheet/combinatoric_cheatsheet.tex
- mkdir -p _build/cheatsheet
- pdflatex -output-directory=_build/cheatsheet cheatsheet/combinatoric_cheatsheet.tex
diff --git a/dev-python/sympy/files/sympy-1.0-zeta.patch b/dev-python/sympy/files/sympy-1.0-zeta.patch
deleted file mode 100644
index 43f54832c948..000000000000
--- a/dev-python/sympy/files/sympy-1.0-zeta.patch
+++ /dev/null
@@ -1,47 +0,0 @@
-diff -r -U2 sympy-1.0.orig/sympy/functions/special/tests/test_zeta_functions.py sympy-1.0/sympy/functions/special/tests/test_zeta_functions.py
---- sympy-1.0.orig/sympy/functions/special/tests/test_zeta_functions.py 2016-03-09 00:38:39.000000000 +0600
-+++ sympy-1.0/sympy/functions/special/tests/test_zeta_functions.py 2016-12-28 23:25:19.370041561 +0700
-@@ -125,5 +125,5 @@
- assert polylog(s, 0) == 0
- assert polylog(s, 1) == zeta(s)
-- assert polylog(s, -1) == dirichlet_eta(s)
-+ assert polylog(s, -1) == -dirichlet_eta(s)
-
- assert myexpand(polylog(1, z), -log(1 + exp_polar(-I*pi)*z))
-diff -r -U2 sympy-1.0.orig/sympy/functions/special/zeta_functions.py sympy-1.0/sympy/functions/special/zeta_functions.py
---- sympy-1.0.orig/sympy/functions/special/zeta_functions.py 2016-03-09 00:38:39.000000000 +0600
-+++ sympy-1.0/sympy/functions/special/zeta_functions.py 2016-12-28 23:23:56.109047180 +0700
-@@ -245,5 +245,5 @@
- zeta(s)
- >>> polylog(s, -1)
-- dirichlet_eta(s)
-+ -dirichlet_eta(s)
-
- If :math:`s` is a negative integer, :math:`0` or :math:`1`, the
-@@ -272,10 +272,17 @@
- @classmethod
- def eval(cls, s, z):
-+ from sympy import unpolarify
- if z == 1:
- return zeta(s)
- elif z == -1:
-- return dirichlet_eta(s)
-+ return -dirichlet_eta(s)
- elif z == 0:
-- return 0
-+ return S.Zero
-+
-+ # branch handling
-+ if (1 - abs(z)).is_nonnegative:
-+ newz = unpolarify(z)
-+ if newz != z:
-+ return cls(s, newz)
-
- def fdiff(self, argindex=1):
-@@ -486,5 +493,5 @@
- For `\operatorname{Re}(s) > 0`, this function is defined as
-
-- .. math:: \eta(s) = \sum_{n=1}^\infty \frac{(-1)^n}{n^s}.
-+ .. math:: \eta(s) = \sum_{n=1}^\infty \frac{(-1)^{n-1}}{n^s}.
-
- It admits a unique analytic continuation to all of :math:`\mathbb{C}`.
diff --git a/dev-python/sympy/files/sympy-1.3-eta.patch b/dev-python/sympy/files/sympy-1.3-eta.patch
deleted file mode 100644
index 16318458fc9f..000000000000
--- a/dev-python/sympy/files/sympy-1.3-eta.patch
+++ /dev/null
@@ -1,12 +0,0 @@
-diff -r -U3 sympy-1.3.orig/sympy/functions/special/zeta_functions.py sympy-1.3/sympy/functions/special/zeta_functions.py
---- sympy-1.3.orig/sympy/functions/special/zeta_functions.py 2018-09-07 02:27:20.000000000 +0700
-+++ sympy-1.3/sympy/functions/special/zeta_functions.py 2018-09-17 22:05:34.374733619 +0700
-@@ -509,7 +509,7 @@
-
- For `\operatorname{Re}(s) > 0`, this function is defined as
-
-- .. math:: \eta(s) = \sum_{n=1}^\infty \frac{(-1)^n}{n^s}.
-+ .. math:: \eta(s) = \sum_{n=1}^\infty \frac{(-1)^{n-1}}{n^s}.
-
- It admits a unique analytic continuation to all of :math:`\mathbb{C}`.
- It is an entire, unbranched function.