sage: matplotlib 3.6 upgrade fixes
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@ -1,21 +0,0 @@
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diff --git a/src/sage_docbuild/ext/multidocs.py b/src/sage_docbuild/ext/multidocs.py
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index f91c7753ca..edeb81ff2e 100644
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--- a/src/sage_docbuild/ext/multidocs.py
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+++ b/src/sage_docbuild/ext/multidocs.py
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@@ -284,6 +284,16 @@ def init_subdoc(app):
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if not app.config.multidoc_first_pass:
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app.connect('env-updated', fetch_citation)
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+ def fix_matplotlib_css_permissions(app: Sphinx, env):
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+ css_file = os.path.join(app.builder.outdir, '_static', 'plot_directive.css')
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+ try:
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+ os.chmod(css_file, 0o644)
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+ except:
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+ pass
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+
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+ # executed after matplotlib's _copy_css_file
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+ app.connect('build-finished', fix_matplotlib_css_permissions, priority=600)
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+
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# Monkey patch copy_static_files to make a symlink to "../"
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def link_static_files():
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"""
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@ -80,10 +80,6 @@ stdenv.mkDerivation rec {
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# Parallelize docubuild using subprocesses, fixing an isolation issue. See
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# https://groups.google.com/forum/#!topic/sage-packaging/YGOm8tkADrE
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./patches/sphinx-docbuild-subprocesses.patch
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# Docbuilding copies files from the Nix store and expects them to be writable.
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# Remove when https://github.com/matplotlib/matplotlib/pull/23805 lands.
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./patches/sphinx-fix-matplotlib-css-perms.patch
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];
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# Since sage unfortunately does not release bugfix releases, packagers must
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@ -163,6 +159,22 @@ stdenv.mkDerivation rec {
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# conflicts. The patch below contains rebased versions.
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./patches/pari-2.15.1-upgrade-rebased.patch
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# https://trac.sagemath.org/ticket/34668
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(fetchSageDiff {
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name = "matplotlib-3.6-upgrade.patch";
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base = "9.8.beta2";
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rev = "5501e0de0dca1cff0355326dd42bd8c7e5749568";
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sha256 = "sha256-ceJkVaecIsZewN8v/3gPQXFbFjv5Akz6zEFg/ToXdek=";
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})
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# https://trac.sagemath.org/ticket/34693
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(fetchSageDiff {
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name = "matplotlib-3.6-docbuilding.patch";
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base = "9.8.beta4";
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rev = "64589686c261d33e6b5aff2589bcae8af004bcc6";
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sha256 = "sha256-j5AMY1TmhP+HBBBYaFZSkABJ5vtwe6iP2LRfGEgSm8Q=";
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})
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# Sage uses mixed integer programs (MIPs) to find edge disjoint
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# spanning trees. For some reason, aarch64 glpk takes much longer
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# than x86_64 glpk to solve such MIPs. Since the MIP formulation
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