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Minor formatting fixes to PEP 485, missed in the first pass

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Chris Angelico 2015-01-22 12:25:26 +11:00
parent 6c5d998ce0
commit 79268209af
1 changed files with 10 additions and 10 deletions
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pep-0485.txt
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@ -103,14 +103,14 @@ theory, it should work for any type that supports ``abs()``,
comparisons, and subtraction. The code will be written and tested to comparisons, and subtraction. The code will be written and tested to
accommodate these types: accommodate these types:
* ``Decimal`` * ``Decimal``
* ``int`` * ``int``
* ``Fraction`` * ``Fraction``
* ``complex``: for complex, ``abs(z)`` will be used for scaling and * ``complex``: for complex, ``abs(z)`` will be used for scaling and
comparison. comparison.
Behavior near zero Behavior near zero
@ -134,7 +134,7 @@ Relative Difference
=================== ===================
There are essentially two ways to think about how close two numbers 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 relative difference: ``abs(a-b)/scale_factor`` [2]_. The absolute
difference is trivial enough that this proposal focuses on the difference is trivial enough that this proposal focuses on the
relative difference. relative difference.
@ -142,13 +142,13 @@ relative difference.
Usually, the scale factor is some function of the values under Usually, the scale factor is some function of the values under
consideration, for instance: 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 Symmetry