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-rw-r--r--libre/sagemath/increase-rtol.patch37
1 files changed, 37 insertions, 0 deletions
diff --git a/libre/sagemath/increase-rtol.patch b/libre/sagemath/increase-rtol.patch
new file mode 100644
index 000000000..dc0ff8799
--- /dev/null
+++ b/libre/sagemath/increase-rtol.patch
@@ -0,0 +1,37 @@
+diff -ru sage-7.3.orig/src/sage/coding/code_bounds.py sage-7.3/src/sage/coding/code_bounds.py
+--- sage-7.3.orig/src/sage/coding/code_bounds.py 2016-08-05 20:26:10.033204091 +0200
++++ sage-7.3/src/sage/coding/code_bounds.py 2016-08-05 20:32:27.276579565 +0200
+@@ -554,7 +554,7 @@
+ if q < 2: # Here we check that q is actually at least 2
+ raise ValueError("The value q must be an integer greater than 1")
+
+- eps = 4.5e-16 # find_root has about this as the default xtol
++ eps = 4.5e-15 # find_root has about this as the default xtol
+ ymax = 1 - 1/q
+ if x <= eps:
+ return 0
+diff -ru sage-7.3.orig/src/sage/numerical/optimize.py sage-7.3/src/sage/numerical/optimize.py
+--- sage-7.3.orig/src/sage/numerical/optimize.py 2016-08-05 20:26:10.816536625 +0200
++++ sage-7.3/src/sage/numerical/optimize.py 2016-08-05 20:32:21.449907130 +0200
+@@ -15,7 +15,7 @@
+ from sage.rings.real_double import RDF
+
+
+-def find_root(f, a, b, xtol=10e-13, rtol=4.5e-16, maxiter=100, full_output=False):
++def find_root(f, a, b, xtol=10e-13, rtol=4.5e-15, maxiter=100, full_output=False):
+ """
+ Numerically find a root of ``f`` on the closed interval `[a,b]`
+ (or `[b,a]`) if possible, where ``f`` is a function in the one variable.
+diff -ru sage-7.3.orig/src/sage/symbolic/expression.pyx sage-7.3/src/sage/symbolic/expression.pyx
+--- sage-7.3.orig/src/sage/symbolic/expression.pyx 2016-08-05 20:26:11.333202767 +0200
++++ sage-7.3/src/sage/symbolic/expression.pyx 2016-08-05 20:32:14.236566826 +0200
+@@ -10884,7 +10884,7 @@
+ ret = ret[0]
+ return ret
+
+- def find_root(self, a, b, var=None, xtol=10e-13, rtol=4.5e-16, maxiter=100, full_output=False):
++ def find_root(self, a, b, var=None, xtol=10e-13, rtol=4.5e-15, maxiter=100, full_output=False):
+ """
+ Numerically find a root of self on the closed interval [a,b] (or
+ [b,a]) if possible, where self is a function in the one variable.
+