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sirh/venv/lib/python3.12/site-packages/pandas/_libs/interval.cpython-312-x86_64-linux-gnu.so

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Categorizes intervals by those that fall to the left, those that fall to
the right, and those that overlap with the pivot.
pandas._libs.interval.Uint64ClosedBothIntervalNodepandas._libs.interval.Uint64ClosedRightIntervalNodepandas._libs.interval.Uint64ClosedLeftIntervalNodepandas._libs.interval.Int64ClosedNeitherIntervalNodepandas._libs.interval.Int64ClosedBothIntervalNodepandas._libs.interval.Int64ClosedRightIntervalNodepandas._libs.interval.Int64ClosedLeftIntervalNodepandas._libs.interval.Float64ClosedNeitherIntervalNodepandas._libs.interval.Float64ClosedBothIntervalNodepandas._libs.interval.Float64ClosedRightIntervalNodepandas._libs.interval.Float64ClosedLeftIntervalNodepandas._libs.interval.IntervalNodepandas._libs.interval.IntervalTreeA centered interval tree
Based off the algorithm described on Wikipedia:
https://en.wikipedia.org/wiki/Interval_tree
we are emulating the IndexEngine interface
How to sort the left labels; this is used for binary search
How to sort the right labels
Determine if the IntervalTree contains overlapping intervals.
Cached as self._is_overlapping.
Return True if the IntervalTree is monotonic increasing (only equal or
increasing values), else False
__pyx_fuse_0get_indexer_non_unique__pyx_fuse_1get_indexer_non_unique__pyx_fuse_2get_indexer_non_uniquepandas._libs.interval.Interval
Immutable object implementing an Interval, a bounded slice-like interval.
Attributes
----------
left : orderable scalar
Left bound for the interval.
right : orderable scalar
Right bound for the interval.
closed : {'right', 'left', 'both', 'neither'}, default 'right'
Whether the interval is closed on the left-side, right-side, both or
neither. See the Notes for more detailed explanation.
See Also
--------
IntervalIndex : An Index of Interval objects that are all closed on the
same side.
cut : Convert continuous data into discrete bins (Categorical
of Interval objects).
qcut : Convert continuous data into bins (Categorical of Interval objects)
based on quantiles.
Period : Represents a period of time.
Notes
-----
The parameters `left` and `right` must be from the same type, you must be
able to compare them and they must satisfy ``left <= right``.
A closed interval (in mathematics denoted by square brackets) contains
its endpoints, i.e. the closed interval ``[0, 5]`` is characterized by the
conditions ``0 <= x <= 5``. This is what ``closed='both'`` stands for.
An open interval (in mathematics denoted by parentheses) does not contain
its endpoints, i.e. the open interval ``(0, 5)`` is characterized by the
conditions ``0 < x < 5``. This is what ``closed='neither'`` stands for.
Intervals can also be half-open or half-closed, i.e. ``[0, 5)`` is
described by ``0 <= x < 5`` (``closed='left'``) and ``(0, 5]`` is
described by ``0 < x <= 5`` (``closed='right'``).
Examples
--------
It is possible to build Intervals of different types, like numeric ones:
>>> iv = pd.Interval(left=0, right=5)
>>> iv
Interval(0, 5, closed='right')
You can check if an element belongs to it, or if it contains another interval:
>>> 2.5 in iv
True
>>> pd.Interval(left=2, right=5, closed='both') in iv
True
You can test the bounds (``closed='right'``, so ``0 < x <= 5``):
>>> 0 in iv
False
>>> 5 in iv
True
>>> 0.0001 in iv
True
Calculate its length
>>> iv.length
5
You can operate with `+` and `*` over an Interval and the operation
is applied to each of its bounds, so the result depends on the type
of the bound elements
>>> shifted_iv = iv + 3
>>> shifted_iv
Interval(3, 8, closed='right')
>>> extended_iv = iv * 10.0
>>> extended_iv
Interval(0.0, 50.0, closed='right')
To create a time interval you can use Timestamps as the bounds
>>> year_2017 = pd.Interval(pd.Timestamp('2017-01-01 00:00:00'),
... pd.Timestamp('2018-01-01 00:00:00'),
... closed='left')
>>> pd.Timestamp('2017-01-01 00:00') in year_2017
True
>>> year_2017.length
Timedelta('365 days 00:00:00')
Left bound for the interval.
See Also
--------
Interval.right : Return the right bound for the interval.
numpy.ndarray.left : A similar method in numpy for obtaining
the left endpoint(s) of intervals.
Examples
--------
>>> interval = pd.Interval(left=1, right=2, closed='left')
>>> interval
Interval(1, 2, closed='left')
>>> interval.left
1
Right bound for the interval.
See Also
--------
Interval.left : Return the left bound for the interval.
numpy.ndarray.right : A similar method in numpy for obtaining
the right endpoint(s) of intervals.
Examples
--------
>>> interval = pd.Interval(left=1, right=2, closed='left')
>>> interval
Interval(1, 2, closed='left')
>>> interval.right
2
String describing the inclusive side the intervals.
Either ``left``, ``right``, ``both`` or ``neither``.
See Also
--------
Interval.closed_left : Check if the interval is closed on the left side.
Interval.closed_right : Check if the interval is closed on the right side.
Interval.open_left : Check if the interval is open on the left side.
Interval.open_right : Check if the interval is open on the right side.
Examples
--------
>>> interval = pd.Interval(left=1, right=2, closed='left')
>>> interval
Interval(1, 2, closed='left')
>>> interval.closed
'left'
pandas._libs.interval.IntervalMixin
Check if the interval is closed on the left side.
For the meaning of `closed` and `open` see :class:`~pandas.Interval`.
Returns
-------
bool
True if the Interval is closed on the left-side.
See Also
--------
Interval.closed_right : Check if the interval is closed on the right side.
Interval.open_left : Boolean inverse of closed_left.
Examples
--------
>>> iv = pd.Interval(0, 5, closed='left')
>>> iv.closed_left
True
>>> iv = pd.Interval(0, 5, closed='right')
>>> iv.closed_left
False
Check if the interval is closed on the right side.
For the meaning of `closed` and `open` see :class:`~pandas.Interval`.
Returns
-------
bool
True if the Interval is closed on the left-side.
See Also
--------
Interval.closed_left : Check if the interval is closed on the left side.
Interval.open_right : Boolean inverse of closed_right.
Examples
--------
>>> iv = pd.Interval(0, 5, closed='both')
>>> iv.closed_right
True
>>> iv = pd.Interval(0, 5, closed='left')
>>> iv.closed_right
False
Check if the interval is open on the left side.
For the meaning of `closed` and `open` see :class:`~pandas.Interval`.
Returns
-------
bool
True if the Interval is not closed on the left-side.
See Also
--------
Interval.open_right : Check if the interval is open on the right side.
Interval.closed_left : Boolean inverse of open_left.
Examples
--------
>>> iv = pd.Interval(0, 5, closed='neither')
>>> iv.open_left
True
>>> iv = pd.Interval(0, 5, closed='both')
>>> iv.open_left
False
Check if the interval is open on the right side.
For the meaning of `closed` and `open` see :class:`~pandas.Interval`.
Returns
-------
bool
True if the Interval is not closed on the left-side.
See Also
--------
Interval.open_left : Check if the interval is open on the left side.
Interval.closed_right : Boolean inverse of open_right.
Examples
--------
>>> iv = pd.Interval(0, 5, closed='left')
>>> iv.open_right
True
>>> iv = pd.Interval(0, 5)
>>> iv.open_right
False
Return the midpoint of the Interval.
See Also
--------
Interval.left : Return the left bound for the interval.
Interval.right : Return the right bound for the interval.
Interval.length : Return the length of the interval.
Examples
--------
>>> iv = pd.Interval(0, 5)
>>> iv.mid
2.5
Return the length of the Interval.
See Also
--------
Interval.is_empty : Indicates if an interval contains no points.
Examples
--------
>>> interval = pd.Interval(left=1, right=2, closed='left')
>>> interval
Interval(1, 2, closed='left')
>>> interval.length
1
Indicates if an interval is empty, meaning it contains no points.
An interval is considered empty if its `left` and `right` endpoints
are equal, and it is not closed on both sides. This means that the
interval does not include any real points. In the case of an
:class:`pandas.arrays.IntervalArray` or :class:`IntervalIndex`, the
property returns a boolean array indicating the emptiness of each interval.
Returns
-------
bool or ndarray
A boolean indicating if a scalar :class:`Interval` is empty, or a
boolean ``ndarray`` positionally indicating if an ``Interval`` in
an :class:`~arrays.IntervalArray` or :class:`IntervalIndex` is
empty.
See Also
--------
Interval.length : Return the length of the Interval.
Examples
--------
An :class:`Interval` that contains points is not empty:
>>> pd.Interval(0, 1, closed='right').is_empty
False
An ``Interval`` that does not contain any points is empty:
>>> pd.Interval(0, 0, closed='right').is_empty
True
>>> pd.Interval(0, 0, closed='left').is_empty
True
>>> pd.Interval(0, 0, closed='neither').is_empty
True
An ``Interval`` that contains a single point is not empty:
>>> pd.Interval(0, 0, closed='both').is_empty
False
An :class:`~arrays.IntervalArray` or :class:`IntervalIndex` returns a
boolean ``ndarray`` positionally indicating if an ``Interval`` is
empty:
>>> ivs = [pd.Interval(0, 0, closed='neither'),
... pd.Interval(1, 2, closed='neither')]
>>> pd.arrays.IntervalArray(ivs).is_empty
array([ True, False])
Missing values are not considered empty:
>>> ivs = [pd.Interval(0, 0, closed='neither'), np.nan]
>>> pd.IntervalIndex(ivs).is_empty
array([ True, False])
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33<03>"p""@A__pyx_fatalerror00010203040506070809101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Recursively query this node and its sub-nodes for intervals that
overlap with the query point.
Inspect counts on this node
useful for debugging purposes
Return the positions corresponding to intervals that overlap with
the given array of scalar targets. Non-unique positions are repeated.
Return the positions corresponding to unique intervals that overlap
with the given array of scalar targets.
Parameters
----------
left, right : np.ndarray[ndim=1]
Left and right bounds for each interval. Assumed to contain no
NaNs.
closed : {'left', 'right', 'both', 'neither'}, optional
Whether the intervals are closed on the left-side, right-side, both
or neither. Defaults to 'right'.
leaf_size : int, optional
Parameter that controls when the tree switches from creating nodes
to brute-force search. Tune this parameter to optimize query
performance.
Parameters
----------
intervals : ndarray
Object array of Intervals / nulls.
validate_closed: bool, default True
Boolean indicating if all intervals must be closed on the same side.
Mismatching closed will raise if True, else return None for closed.
Returns
-------
tuple of
left : ndarray
right : ndarray
closed: IntervalClosedType
Check whether two Interval objects overlap.
Two intervals overlap if they share a common point, including closed
endpoints. Intervals that only have an open endpoint in common do not
overlap.
Parameters
----------
other : Interval
Interval to check against for an overlap.
Returns
-------
bool
True if the two intervals overlap.
See Also
--------
IntervalArray.overlaps : The corresponding method for IntervalArray.
IntervalIndex.overlaps : The corresponding method for IntervalIndex.
Examples
--------
>>> i1 = pd.Interval(0, 2)
>>> i2 = pd.Interval(1, 3)
>>> i1.overlaps(i2)
True
>>> i3 = pd.Interval(4, 5)
>>> i1.overlaps(i3)
False
Intervals that share closed endpoints overlap:
>>> i4 = pd.Interval(0, 1, closed='both')
>>> i5 = pd.Interval(1, 2, closed='both')
>>> i4.overlaps(i5)
True
Intervals that only have an open endpoint in common do not overlap:
>>> i6 = pd.Interval(1, 2, closed='neither')
>>> i4.overlaps(i6)
False
Check if the closed attribute of `other` matches.
Note that 'left' and 'right' are considered different from 'both'.
Parameters
----------
other : Interval, IntervalIndex, IntervalArray
name : str
Name to use for 'other' in the error message.
Raises
------
ValueError
When `other` is not closed exactly the same as self.
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 DABB [hfpHhA`}
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E m<T)<29><>@D V
F _(<t)<29><>@D V
F _H<<00>)<29><>@D V
F _Lh<<00>)<29><><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00><48<34><38>DW<0E><02>I
D m$<00><,9<><39>.DU<0E><02>I
E m$=4:<3A><>.DU<0E><02>I
E m$0=<;<3B><>.DU<0E><02>I
E m$X=D<<3C><>.DU<0E><02>I
E m$<00>=L=<3D><>.DU<0E><02>I
E m$<00>=T><3E><>.DU<0E><02>I
E m<00>=\?<3F><>@D V
F _<00>=|?<3F><>@D V
F _><00>?<3F><>@D V
F _L0><00>?<3F><><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00>><N<><4E>DW<0E><02>I
D m$<00>>4O<34><4F>.DU<0E><02>I
E m$<00>><P<><50>.DU<0E><02>I
E m$<00>>DQ<44><51>.DU<0E><02>I
E m$ ?LR<4C><52>.DU<0E><02>I
E m$H?TS<54><53>.DU<0E><02>I
E m$p?\T<><54>.DU<0E><02>I
E m<00>?dU<64><55>@D V
F _<00>?<00>U<EFBFBD><55>@D V
F _<00>?<00>U<EFBFBD><55>@D V
F _L<00>?<00>U<EFBFBD><55><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $H@$d<><64>DW<0E><02>I
D m$p@e<><65>.DU<0E><02>I
E m$<00>@$f<><66>.DU<0E><02>I
E m$<00>@,g<><67>.DU<0E><02>I
E m$<00>@4h<34><68>.DU<0E><02>I
E m$A<i<><69>.DU<0E><02>I
E m$8ADj<44><6A>.DU<0E><02>I
E m`ALk<4C><6B>@D U
G _<00>Alk<6C><6B>@D U
G _<00>A<00>k<EFBFBD><6B>@D U
G _L<00>A<00>k<EFBFBD><6B><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $B z<><7A>DW<0E><02>I
D m$8B{<7B><>.DU<0E><02>I
E m$`B |<7C><>.DU<0E><02>I
E m$<00>B}<7D><>.DU<0E><02>I
E m$<00>B~<7E><>.DU<0E><02>I
E m$<00>B$<><7F>.DU<0E><02>I
E m$C,<2C><><EFBFBD>.DU<0E><02>I
E m(C4<><34><EFBFBD>@D U
G _HCT<><54><EFBFBD>@D U
G _hCt<><74><EFBFBD>@D U
G _L<00>C<00><><EFBFBD><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00>C<00><><EFBFBD><EFBFBD>DW<0E><02>I
D m$D<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$(D<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$PD<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$xD<04><><EFBFBD>.DU<0E><02>I
E m$<00>D <0C><><EFBFBD>.DU<0E><02>I
E m$<00>D<14><><EFBFBD>.DU<0E><02>I
E m<00>D<1C><><EFBFBD>@D U
G _E<<3C><><EFBFBD>@D U
G _0E\<5C><><EFBFBD>@D U
G _LPE|<7C><><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00>Eܥ<><DCA5>DW<0E><02>I
D m$<00>EԦ<><D4A6>.DU<0E><02>I
E m$<00>Eܧ<><DCA7>.DU<0E><02>I
E m$F<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$@F<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$hF<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>F<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m<00>F<04><><EFBFBD>@D U
G _<00>F$<24><><EFBFBD>@D U
G _<00>FD<><44><EFBFBD>@D U
G _LGd<><64><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $hG<00><><EFBFBD><EFBFBD>DW<0E><02>I
D m$<00>Gܼ<><DCBC>.DU<0E><02>I
E m$<00>G<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>G<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$H<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$0H<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$XH<04><><EFBFBD>.DU<0E><02>I
E m<00>H <0C><><EFBFBD>@D U
G _<00>H,<2C><><EFBFBD>@D U
G _<00>HL<><4C><EFBFBD>@D U
G _L<00>Hl<><6C><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $0I<00><><EFBFBD><EFBFBD>DW<0E><02>I
D m$XI<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>I<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>I<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>I<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>I<04><><EFBFBD>.DU<0E><02>I
E m$ J <0C><><EFBFBD>.DU<0E><02>I
E mHJ<14><><EFBFBD>@D U
G _hJ4<><34><EFBFBD>@D U
G _<00>JT<><54><EFBFBD>@D U
G _L<00>Jt<><74><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00>J<00><><EFBFBD><EFBFBD>DW<0E><02>I
D m$ K<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$HK<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$pK<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$<00>K<04><><EFBFBD>.DU<0E><02>I
E m$<00>K <0C><><EFBFBD>.DU<0E><02>I
E m$<00>K<14><><EFBFBD>.DU<0E><02>I
E mL<1C><><EFBFBD>@D U
G _0L<<3C><><EFBFBD>@D U
G _PL\<5C><><EFBFBD>@D U
G _LpL|<7C><><EFBFBD><EFBFBD>B<10>L<18>G <20>F(<28>D0<>D8<>J<0E>
8D0A(B BBBF $<00>L<00><><EFBFBD><EFBFBD>DW<0E><02>I
D m$<00>L<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$M<00><><EFBFBD><EFBFBD>.DU<0E><02>I
E m$8M<01><>.DU<0E><02>I
E m$`M <02><>.DU<0E><02>I
E m$<00>M<03><>.DU<0E><02>I
E m$<00>M<04><>.DU<0E><02>I
E m<00>M$<05><>@D U
G _<00>MD<05><>@D U
G _Nd<05><>@D U
G _<00>8N<00><05><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E>C<0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J <<0E>I<0E>G<0E>A<0E><00><00>N<00> <0A><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E>C<0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J <<0E>I<0E>G<0E>A<0E><00>@O<00><15><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E>C<0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J <<0E>I<0E>G<0E>A<0E><00><00>O<1E><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E>C<0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J <<0E>I<0E>G<0E>A<0E><00>HP4&<26><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00><00>PP.<2E><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00>PQl6<6C><36><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00><00>Q<00>><3E><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00>XR<00>F<EFBFBD><46><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00><00>R<00>N<EFBFBD><4E><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00>`S<00>V<EFBFBD><56><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E><00><00>S<00>^<5E><><EFBFBD>B<10>P<18>L <20>I(<28>D<0E> <0E>H<0E>A<0E>B<0E>O<0E><02><0E>K<0E>V<0E>A<0E><02>
(D ABBJ <03>
<0E>X<0E>J D<0E>I<0E>G<0E>A<0E>`hTg<><67><EFBFBD>B<10>B<18>B <20>E(<28>D0<>A8<>DPr
8A0A(B BBBH <02>
8A0A(B BBBO L<00>TPj<50><6A><EFBFBD>B<10>B<18>A <20>A(<28>D0{
(A ABBE t
(C ABBD LUk<><6B><EFBFBD>B<10>B<18>A <20>A(<28>D0{
(A ABBE t
(C ABBD LlU<00>k<EFBFBD><6B>zB<10>B<18>B <20>B(<28>A0<>A8<>G<0E><03>
8D0A(B BBBG D<00>U<00>s<EFBFBD><73>]B<10>H<18>A <20><02>
ABH z
ABC L
ABA `V<00>t<EFBFBD><74>
B<10>B<18>A <20>A(<28>G@=
(A ABBH s
(C ABBE n
(A ABBD @hV<00>w<EFBFBD><77><EFBFBD>A<10>I<18>D0f
AAJ V
AAH v
AAH H<00>VPx<50><78>+ B<10>B<18>B <20>H(<28>A0<>A8<>Gp<03>
8D0A(B BBBE L<00>V4<><34><EFBFBD>pA<10>A<18>D0<02>
AAE V
AAH K8\@O8A0F
AAA LHWT<><54><EFBFBD>= B<10>B<18>B <20>B(<28>D0<>A8<>D<0E><03>
8D0A(B BBB] |<00>WD<><44><EFBFBD>DB<10>B<18>B <20>B(<28>A0<>D8<>D<0E>
8A0A(B BBBD o
8A0A(B BBBG ~
8A0A(B BBBH LX<14><><EFBFBD>kB<10>E<18>D <20>A(<28>DP<03>
(D ABBG j
(D ABBE hX4<><34><EFBFBD>L|X0<><30><EFBFBD>kB<10>E<18>D <20>A(<28>DP<03>
(D ABBG j
(D ABBE <00>XP<><50><EFBFBD>@<00>XL<><4C><EFBFBD>BA<10>D<18>G |
AAV w
AAG D
GAL L$YX<><58><EFBFBD>kB<10>E<18>D <20>A(<28>DP<03>
(D ABBG j
(D ABBE tYx<><78><EFBFBD>@<00>Yt<><74><EFBFBD>MA<10>D<18>G |
AAF |
AAB d
GAD \<00>Y<00><><EFBFBD><EFBFBD><EFBFBD>B<10>E<18>D <20>A(<28>D`<03>
(A ABBA T
(A ABBF g
(C ABBA ,Z <20><><EFBFBD>\@Z<1C><><EFBFBD><EFBFBD>B<10>E<18>D <20>A(<28>D`<03>
(A ABBA T
(A ABBF g
(C ABBA <00>Z<00><><EFBFBD><EFBFBD>@<00>Z<00><><EFBFBD><EFBFBD>BA<10>D<18>G |
AAV x
AAF D
GAL \<00>Zı<><C4B1><EFBFBD>B<10>E<18>D <20>A(<28>D`<03>
(A ABBA T
(A ABBF g
(C ABBA X[d<><64><EFBFBD>@l[`<60><><EFBFBD>mA<10>D<18>G |
AAV 
AAG g
GAI `<00>[<00><><EFBFBD><EFBFBD><EFBFBD>B<10>E<18>D <20>A(<28>D`<03>
(A ABBE T
(A ABBF c
(C ABBE \(<28><><EFBFBD>@(\$<24><><EFBFBD>mA<10>D<18>G |
AAV 
AAG g
GAI `l\P<><50><EFBFBD><EFBFBD>B<10>B<18>E <20>E(<28>D0<>A8<>DPr
8A0A(B BBBE <02>
8A0A(B BBBO H<00>\<00><17><><EFBFBD>B<10>D<18>B <20>B(<28>A0<>A8<>Dp{8A0A(B BBB ]`<60><><EFBFBD>6A<10>]
B <02>
A L@]|<7C><><EFBFBD><EFBFBD>B<10>B<18>B <20>B(<28>A0<>A8<>J<0E>T
8D0A(B BBBK T<00>] <0C><><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>j
8A0A(B BBBF T<00>]d<><64><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>j
8A0A(B BBBF T@^<00><><EFBFBD><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>j
8A0A(B BBBF T<00>^<14><><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>j
8A0A(B BBBF T<00>^l <09><><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>n
8A0A(B BBBF <00>H_<18><><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxApT<00>_<1B><><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>n
8A0A(B BBBF <00>0`<00>)<29><><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxApT<00>`<00>,<2C><><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>n
8A0A(B BBBF <00>aT;<3B><><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxApT<00>ad><3E><><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>n
8A0A(B BBBF <00>b<00>L<EFBFBD><4C><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxAp<00><00>b P<><50><EFBFBD>B<10>M<18>G <20>D(<28>A0<>G`vhNpDxC<0E>O`U
0D(A BBBD KhgpHhA`Y
0D(A BBBA a
0D(A BBBD <02>hEpThA`<00>,c V<><56><EFBFBD>B<10>M<18>G <20>D(<28>A0<>G`vhNpDxC<0E>O`U
0D(A BBBD KhgpHhA`Y
0D(A BBBA a
0D(A BBBD <02>hEpThA`<00><00>c4\<5C><><EFBFBD>B<10>M<18>G <20>D(<28>A0<>G`vhNpDxC<0E>O`U
0D(A BBBD KhgpHhA`Y
0D(A BBBA a
0D(A BBBD <02>hEpThA`<00>ddHb<48><62><EFBFBD>B<10>M<18>G <20>D(<28>A0<>G`vhNpDxC<0E>O`U
0D(A BBBD KhgpHhA`Y
0D(A BBBA a
0D(A BBBD <02>hEpThA`Xe\h<><68>;B<10>B<18>B <20>D(<28>D0<>D@
0A(A BBBE <02>
0C(A BBBA t\e@o<><6F>:B<10>K<18>D <20>DPfXP`ChBpOP<02>
 AABG {XD`jXAPK
 CABE d
XE`G VXE`NXAP|<00>er<><72><EFBFBD>B<10>K<18>A <20>W`<02>hLpCxB<0E>O`<03>
 DABF [hfpHhA`}
 DABB <02>
 DABH <02>hEpNhA`<00>Tfw<><77><EFBFBD>B<10>B<18>B <20>B(<28>A0<>A8<>DP@
8A0A(B BBBH v
8A0A(B BBBH KX\`OXAPF
8A0A(B BBBA T<00>f`<><7F><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>l
8A0A(B BBBF x4g<00><><EFBFBD><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>G`vhNpDxC<0E>O`^
(D ABBG KhgpHhA`a
(D ABBC <02>hEpThA`T<00>g<1C><><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>l
8A0A(B BBBF xh<00><><EFBFBD><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>G`vhNpDxC<0E>O`^
(D ABBG KhgpHhA`a
(D ABBC <02>hEpThA`T<00>hؤ<><D8A4><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>l
8A0A(B BBBF x<00>hp<><70><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>G`vhNpDxC<0E>O`^
(D ABBG KhgpHhA`a
(D ABBC <02>hEpThA`TXi<00><><EFBFBD><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>D8<>J<0E><03><0E><02><0E>l
8A0A(B BBBF x<00>i,<2C><><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>G`vhNpDxC<0E>O`^
(D ABBG KhgpHhA`a
(D ABBC <02>hEpThA`T,jP<><50><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>r
8A0A(B BBBF <00><00>j<08><><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxApTk<18><><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>r
8A0A(B BBBF <00>lk<00><><EFBFBD><EFBFBD><EFBFBD>B<10>M<18>I <20>A(<28>GpwxN<0E>D<0E>C<0E>Op
(D ABBK [xg<0E>HxApY
(D ABBC y
(D ABBF <02>xL<0E>GxApT<00>k<00><><EFBFBD><EFBFBD>B<10>E<18>B <20>B(<28>A0<>A8<>J<0E><03><0E><02><0E>r
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