@@ -13,8 +13,10 @@ msgstr ""
1313"Report-Msgid-Bugs-To : \n "
1414"POT-Creation-Date : 2020-02-09 18:48+0900\n "
1515"PO-Revision-Date : 2018-06-29 17:42+0000\n "
16- "
Last-Translator :
Claudio Rogerio Carvalho Filho <[email protected] >, 2019\n "
17- "Language-Team : Portuguese (Brazil) (https://www.transifex.com/python-doc/teams/5390/pt_BR/)\n "
16+ "
Last-Translator :
Claudio Rogerio Carvalho Filho <[email protected] >, "
17+ "2019\n "
18+ "Language-Team : Portuguese (Brazil) (https://www.transifex.com/python-doc/ "
19+ "teams/5390/pt_BR/)\n "
1820"Language : pt_BR\n "
1921"MIME-Version : 1.0\n "
2022"Content-Type : text/plain; charset=UTF-8\n "
@@ -23,25 +25,25 @@ msgstr ""
2325
2426#: ../../library/cmath.rst:2
2527msgid ":mod:`cmath` --- Mathematical functions for complex numbers"
26- msgstr ""
28+ msgstr ":mod:`cmath` --- Funções matemáticas para números complexos "
2729
2830#: ../../library/cmath.rst:9
2931msgid ""
3032"This module is always available. It provides access to mathematical "
3133"functions for complex numbers. The functions in this module accept "
3234"integers, floating-point numbers or complex numbers as arguments. They will "
33- "also accept any Python object that has either a :meth:`__complex__` or a "
34- ": meth:`__float__` method: these methods are used to convert the object to a "
35+ "also accept any Python object that has either a :meth:`__complex__` or a : "
36+ "meth:`__float__` method: these methods are used to convert the object to a "
3537"complex or floating-point number, respectively, and the function is then "
3638"applied to the result of the conversion."
3739msgstr ""
3840
3941#: ../../library/cmath.rst:19
4042msgid ""
4143"On platforms with hardware and system-level support for signed zeros, "
42- "functions involving branch cuts are continuous on *both* sides of the branch"
43- " cut: the sign of the zero distinguishes one side of the branch cut from the"
44- " other. On platforms that do not support signed zeros the continuity is as "
44+ "functions involving branch cuts are continuous on *both* sides of the branch "
45+ "cut: the sign of the zero distinguishes one side of the branch cut from the "
46+ "other. On platforms that do not support signed zeros the continuity is as "
4547"specified below."
4648msgstr ""
4749
@@ -52,15 +54,15 @@ msgstr ""
5254#: ../../library/cmath.rst:29
5355msgid ""
5456"A Python complex number ``z`` is stored internally using *rectangular* or "
55- "*Cartesian* coordinates. It is completely determined by its *real part* "
56- "``z. real`` and its *imaginary part* ``z.imag``. In other words::"
57+ "*Cartesian* coordinates. It is completely determined by its *real part* ``z. "
58+ "real`` and its *imaginary part* ``z.imag``. In other words::"
5759msgstr ""
5860
5961#: ../../library/cmath.rst:36
6062msgid ""
6163"*Polar coordinates* give an alternative way to represent a complex number. "
62- "In polar coordinates, a complex number *z* is defined by the modulus *r* and"
63- " the phase angle *phi*. The modulus *r* is the distance from *z* to the "
64+ "In polar coordinates, a complex number *z* is defined by the modulus *r* and "
65+ "the phase angle *phi*. The modulus *r* is the distance from *z* to the "
6466"origin, while the phase *phi* is the counterclockwise angle, measured in "
6567"radians, from the positive x-axis to the line segment that joins the origin "
6668"to *z*."
@@ -79,21 +81,21 @@ msgid ""
7981"lies in the range [-π, π], and the branch cut for this operation lies along "
8082"the negative real axis, continuous from above. On systems with support for "
8183"signed zeros (which includes most systems in current use), this means that "
82- "the sign of the result is the same as the sign of ``x.imag``, even when "
83- "``x. imag`` is zero::"
84+ "the sign of the result is the same as the sign of ``x.imag``, even when ``x. "
85+ "imag`` is zero::"
8486msgstr ""
8587
8688#: ../../library/cmath.rst:65
8789msgid ""
8890"The modulus (absolute value) of a complex number *x* can be computed using "
89- "the built-in :func:`abs` function. There is no separate :mod:`cmath` module"
90- " function for this operation."
91+ "the built-in :func:`abs` function. There is no separate :mod:`cmath` module "
92+ "function for this operation."
9193msgstr ""
9294
9395#: ../../library/cmath.rst:72
9496msgid ""
95- "Return the representation of *x* in polar coordinates. Returns a pair ``(r,"
96- " phi)`` where *r* is the modulus of *x* and phi is the phase of *x*. "
97+ "Return the representation of *x* in polar coordinates. Returns a pair ``(r, "
98+ "phi)`` where *r* is the modulus of *x* and phi is the phase of *x*. "
9799"``polar(x)`` is equivalent to ``(abs(x), phase(x))``."
98100msgstr ""
99101
@@ -120,8 +122,8 @@ msgstr ""
120122
121123#: ../../library/cmath.rst:101
122124msgid ""
123- "Return the base-10 logarithm of *x*. This has the same branch cut as "
124- ":func: `log`."
125+ "Return the base-10 logarithm of *x*. This has the same branch cut as :func: "
126+ "`log`."
125127msgstr ""
126128
127129#: ../../library/cmath.rst:107
@@ -185,9 +187,9 @@ msgstr ""
185187
186188#: ../../library/cmath.rst:167
187189msgid ""
188- "Return the inverse hyperbolic tangent of *x*. There are two branch cuts: One"
189- " extends from ``1`` along the real axis to ``∞``, continuous from below. The"
190- " other extends from ``-1`` along the real axis to ``-∞``, continuous from "
190+ "Return the inverse hyperbolic tangent of *x*. There are two branch cuts: One "
191+ "extends from ``1`` along the real axis to ``∞``, continuous from below. The "
192+ "other extends from ``-1`` along the real axis to ``-∞``, continuous from "
191193"above."
192194msgstr ""
193195
@@ -230,8 +232,8 @@ msgid ""
230232"Return ``True`` if the values *a* and *b* are close to each other and "
231233"``False`` otherwise."
232234msgstr ""
233- "Retorna ``True`` se os valores *a* e *b* estiverem próximos e ``False`` caso"
234- " contrário."
235+ "Retorna ``True`` se os valores *a* e *b* estiverem próximos e ``False`` caso "
236+ "contrário."
235237
236238#: ../../library/cmath.rst:216
237239msgid ""
@@ -260,8 +262,8 @@ msgid ""
260262"*abs_tol* is the minimum absolute tolerance -- useful for comparisons near "
261263"zero. *abs_tol* must be at least zero."
262264msgstr ""
263- "*abs_tol* é a tolerância absoluta mínima -- útil para comparações próximas a"
264- " zero. *abs_tol* deve ser pelo menos zero."
265+ "*abs_tol* é a tolerância absoluta mínima -- útil para comparações próximas a "
266+ "zero. *abs_tol* deve ser pelo menos zero."
265267
266268#: ../../library/cmath.rst:228
267269msgid ""
@@ -280,8 +282,8 @@ msgid ""
280282msgstr ""
281283"Os valores especiais do IEEE 754 de ``NaN``, ``inf`` e ``-inf`` serão "
282284"tratados de acordo com as regras do IEEE. Especificamente, ``NaN`` não é "
283- "considerado próximo a qualquer outro valor, incluindo ``NaN``. ``inf`` e "
284- "``- inf`` são considerados apenas próximos a si mesmos."
285+ "considerado próximo a qualquer outro valor, incluindo ``NaN``. ``inf`` e ``- "
286+ "inf`` são considerados apenas próximos a si mesmos."
285287
286288#: ../../library/cmath.rst:240
287289msgid ":pep:`485` -- A function for testing approximate equality"
@@ -328,13 +330,13 @@ msgstr ""
328330#: ../../library/cmath.rst:292
329331msgid ""
330332"Note that the selection of functions is similar, but not identical, to that "
331- "in module :mod:`math`. The reason for having two modules is that some users"
332- " aren't interested in complex numbers, and perhaps don't even know what they"
333- " are. They would rather have ``math.sqrt(-1)`` raise an exception than "
334- "return a complex number. Also note that the functions defined in "
335- ":mod: `cmath` always return a complex number, even if the answer can be "
336- "expressed as a real number (in which case the complex number has an "
337- "imaginary part of zero)."
333+ "in module :mod:`math`. The reason for having two modules is that some users "
334+ "aren't interested in complex numbers, and perhaps don't even know what they "
335+ "are. They would rather have ``math.sqrt(-1)`` raise an exception than "
336+ "return a complex number. Also note that the functions defined in :mod: "
337+ "`cmath` always return a complex number, even if the answer can be expressed "
338+ "as a real number (in which case the complex number has an imaginary part of "
339+ "zero)."
338340msgstr ""
339341
340342#: ../../library/cmath.rst:300
@@ -344,13 +346,13 @@ msgid ""
344346"It is assumed that if you need to compute with complex functions, you will "
345347"understand about branch cuts. Consult almost any (not too elementary) book "
346348"on complex variables for enlightenment. For information of the proper "
347- "choice of branch cuts for numerical purposes, a good reference should be the"
348- " following:"
349+ "choice of branch cuts for numerical purposes, a good reference should be the "
350+ "following:"
349351msgstr ""
350352
351353#: ../../library/cmath.rst:310
352354msgid ""
353355"Kahan, W: Branch cuts for complex elementary functions; or, Much ado about "
354- "nothing's sign bit. In Iserles, A., and Powell, M. (eds.), The state of the"
355- " art in numerical analysis. Clarendon Press (1987) pp165--211."
356+ "nothing's sign bit. In Iserles, A., and Powell, M. (eds.), The state of the "
357+ "art in numerical analysis. Clarendon Press (1987) pp165--211."
356358msgstr ""
0 commit comments