[Python-checkins] peps: Minor formatting fixes to PEP 485, missed in the first pass
chris.angelico
python-checkins at python.org
Thu Jan 22 02:26:22 CET 2015
https://hg.python.org/peps/rev/8a43472e1c12
changeset: 5678:8a43472e1c12
user: Chris Angelico <rosuav at gmail.com>
date: Thu Jan 22 12:25:26 2015 +1100
summary:
Minor formatting fixes to PEP 485, missed in the first pass
files:
pep-0485.txt | 20 ++++++++++----------
1 files changed, 10 insertions(+), 10 deletions(-)
diff --git a/pep-0485.txt b/pep-0485.txt
--- a/pep-0485.txt
+++ b/pep-0485.txt
@@ -103,14 +103,14 @@
comparisons, and subtraction. The code will be written and tested to
accommodate these types:
- * ``Decimal``
+* ``Decimal``
- * ``int``
+* ``int``
- * ``Fraction``
+* ``Fraction``
- * ``complex``: for complex, ``abs(z)`` will be used for scaling and
- comparison.
+* ``complex``: for complex, ``abs(z)`` will be used for scaling and
+ comparison.
Behavior near zero
@@ -134,7 +134,7 @@
===================
There are essentially two ways to think about how close two numbers
-are to each-other: absolute difference: simple ``abs(a-b)``, and
+are to each-other: absolute difference: simply ``abs(a-b)``, and
relative difference: ``abs(a-b)/scale_factor`` [2]_. The absolute
difference is trivial enough that this proposal focuses on the
relative difference.
@@ -142,13 +142,13 @@
Usually, the scale factor is some function of the values under
consideration, for instance:
- 1) The absolute value of one of the input values
+1) The absolute value of one of the input values
- 2) The maximum absolute value of the two
+2) The maximum absolute value of the two
- 3) The minimum absolute value of the two.
+3) The minimum absolute value of the two.
- 4) The arithmetic mean of the two
+4) The arithmetic mean of the two
Symmetry
--
Repository URL: https://hg.python.org/peps
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