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authorBrett Cannon <brett@python.org>2016-09-09 21:57:09 (GMT)
committerBrett Cannon <brett@python.org>2016-09-09 21:57:09 (GMT)
commita721abac299bb6529021000a71847486d531b41a (patch)
tree8355a69b891cfcdaad8a5fd62870231b7f940696 /Doc/reference
parentee73a657455a908102379d3c9bc254676418e10c (diff)
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Issue #26331: Implement the parsing part of PEP 515.
Thanks to Georg Brandl for the patch.
Diffstat (limited to 'Doc/reference')
-rw-r--r--Doc/reference/lexical_analysis.rst45
1 files changed, 29 insertions, 16 deletions
diff --git a/Doc/reference/lexical_analysis.rst b/Doc/reference/lexical_analysis.rst
index 48f2043..a7c6a68 100644
--- a/Doc/reference/lexical_analysis.rst
+++ b/Doc/reference/lexical_analysis.rst
@@ -721,20 +721,24 @@ Integer literals
Integer literals are described by the following lexical definitions:
.. productionlist::
- integer: `decimalinteger` | `octinteger` | `hexinteger` | `bininteger`
- decimalinteger: `nonzerodigit` `digit`* | "0"+
+ integer: `decinteger` | `bininteger` | `octinteger` | `hexinteger`
+ decinteger: `nonzerodigit` (["_"] `digit`)* | "0"+ (["_"] "0")*
+ bininteger: "0" ("b" | "B") (["_"] `bindigit`)+
+ octinteger: "0" ("o" | "O") (["_"] `octdigit`)+
+ hexinteger: "0" ("x" | "X") (["_"] `hexdigit`)+
nonzerodigit: "1"..."9"
digit: "0"..."9"
- octinteger: "0" ("o" | "O") `octdigit`+
- hexinteger: "0" ("x" | "X") `hexdigit`+
- bininteger: "0" ("b" | "B") `bindigit`+
+ bindigit: "0" | "1"
octdigit: "0"..."7"
hexdigit: `digit` | "a"..."f" | "A"..."F"
- bindigit: "0" | "1"
There is no limit for the length of integer literals apart from what can be
stored in available memory.
+Underscores are ignored for determining the numeric value of the literal. They
+can be used to group digits for enhanced readability. One underscore can occur
+between digits, and after base specifiers like ``0x``.
+
Note that leading zeros in a non-zero decimal number are not allowed. This is
for disambiguation with C-style octal literals, which Python used before version
3.0.
@@ -743,6 +747,10 @@ Some examples of integer literals::
7 2147483647 0o177 0b100110111
3 79228162514264337593543950336 0o377 0xdeadbeef
+ 100_000_000_000 0b_1110_0101
+
+.. versionchanged:: 3.6
+ Underscores are now allowed for grouping purposes in literals.
.. _floating:
@@ -754,23 +762,28 @@ Floating point literals are described by the following lexical definitions:
.. productionlist::
floatnumber: `pointfloat` | `exponentfloat`
- pointfloat: [`intpart`] `fraction` | `intpart` "."
- exponentfloat: (`intpart` | `pointfloat`) `exponent`
- intpart: `digit`+
- fraction: "." `digit`+
- exponent: ("e" | "E") ["+" | "-"] `digit`+
+ pointfloat: [`digitpart`] `fraction` | `digitpart` "."
+ exponentfloat: (`digitpart` | `pointfloat`) `exponent`
+ digitpart: `digit` (["_"] `digit`)*
+ fraction: "." `digitpart`
+ exponent: ("e" | "E") ["+" | "-"] `digitpart`
Note that the integer and exponent parts are always interpreted using radix 10.
For example, ``077e010`` is legal, and denotes the same number as ``77e10``. The
-allowed range of floating point literals is implementation-dependent. Some
-examples of floating point literals::
+allowed range of floating point literals is implementation-dependent. As in
+integer literals, underscores are supported for digit grouping.
+
+Some examples of floating point literals::
- 3.14 10. .001 1e100 3.14e-10 0e0
+ 3.14 10. .001 1e100 3.14e-10 0e0 3.14_15_93
Note that numeric literals do not include a sign; a phrase like ``-1`` is
actually an expression composed of the unary operator ``-`` and the literal
``1``.
+.. versionchanged:: 3.6
+ Underscores are now allowed for grouping purposes in literals.
+
.. _imaginary:
@@ -780,7 +793,7 @@ Imaginary literals
Imaginary literals are described by the following lexical definitions:
.. productionlist::
- imagnumber: (`floatnumber` | `intpart`) ("j" | "J")
+ imagnumber: (`floatnumber` | `digitpart`) ("j" | "J")
An imaginary literal yields a complex number with a real part of 0.0. Complex
numbers are represented as a pair of floating point numbers and have the same
@@ -788,7 +801,7 @@ restrictions on their range. To create a complex number with a nonzero real
part, add a floating point number to it, e.g., ``(3+4j)``. Some examples of
imaginary literals::
- 3.14j 10.j 10j .001j 1e100j 3.14e-10j
+ 3.14j 10.j 10j .001j 1e100j 3.14e-10j 3.14_15_93j
.. _operators: