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f.�H�����I��H����H����I��H����H��L��A����A����A������X��I��M���cL���X��H��H�����H�s �eX��I��H����H��H�5�L��H�$�D$�{Z�������H�m�oI�/��I�m�jI�.�����L���V�����H�EH�C H9E ����H�~tH�5�H�8�V��H�mtE1��L���E1�E1�H���2V��M���)E1��@E1�H�muH���V��I�/tHI�mt1M��tI�.tFM��t�I�,$u�L��E1���U�����f.�L����U����fDL���U���fDL���U���fDH�m�[����g����Z��I���w����+W��I���g�����Z��I���W����[U�����fDL��H���U���H�����DH���0U�����L��� U�����L���U���n���L�����E1�����AWAVI��AUATUH��SH��H�L�%�rL9�tL���DY������H�}L9�tL���+Y������I�FM�f(1�E1�E1�I�\�(H�EL�l�(H��(�H��L����H��H9�v8H�I9�vPL�I9�rXH�ptbf�H��t/H�H��H�H9���Z����f�I9�vbH�
H��H��H��u�A����fDH�p�f.�H��H��L���@H���w���H��H��L���[]A\A]A^A_���H��uI�v Ic��8U��I��H��t	H�x(�'���H��L��[]A\A]A^A_�D���ff.�ATI��UH��H��H�H�5�qH9�t	��W����tH�[qH��L��H��]A\�Q�H��L��H��]A\�>���ff.�AWI��AVI��AUATUSH��H�H�-�pH9�tH���tW������I�~H9�tH���[W������I�GI�^(I�o(1�E1�M�d�(I�FM�l�(E1��$�H��uiI�w Ic��T��I��H��tUH�H(H��H��DI9�v�H�I9�v#H�>H9�r+H��H9�t"H��tH�H��H���H��H��u�A���H���H��L��[]A\A]A^A_�H��L��L���[]A\A]A^A_����f.�����ff.�ATI��UH��H��H�H�5�oH9�t	�NV����tH��pH��L��H��]A\��H��L��H��]A\�~���ff.�AWI��AVI��AUATUSH��H�H�-YoH9�tH����U������I�~H9�tH����U������I�GI�^(I�o(1�E1�M�d�(I�FM�l�(E1��$�H��uyI�w Ic��R��I��H��teH�p(H��H��DI9�v�I9�v.H�H�:H9�w;H��H9�u�H��H��tH�H��H���@H����f�A���f.�H���H��L��[]A\A]A^A_�H��L��L���[]A\A]A^A_�*���f.�����ff.�AVAUI��ATUH��H��H�L�5LnL9�tL���T����t{fHn�fIn�I�}H�5~nfl�)$H9�t	�|T����thH��H�5�H���6R�������H�EI��H�|$H��tL9�t
H�/��H��L��]A\A]A^�DH��L��H��]A\A]A^����f��+O��H�D$I��H��t�H�xL9�tL����S����tYH�rmL��L���g�H��H��t/H�/�M����@O���C����3O��H��L��]A\A]A^�@E1��C����L��L����H���UH��H��H�V H�v�D$�SR��H�$H��tH��H�5��H���Q��H�$H��]�ff.�H��H�=�l�!R���USH��H��H�?�/P��H��t!H�;H��H�/tH�+1�H��[]�f��kN���������f�ATI��UH��H�=gl�
N��H��t=H��L��H���Q��H�mI��t
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s�H��H��H��H��L�L$I��H�$H�D$��P����t@H;-�kH�$H�T$tH��H����L��H��]�DH��t�H9hu�H9P u�H��ސH��1�]��AVAUATUH��H��H�=�kH��8�m�N������L�%�kI��$8�bL���rN������H�=�kH��8�U�PN������L�5�jI��8�KL���+N�����kL�-�jI��8�>L���N�����FH���fQ��1�H�5H�=��H����P��H�5pH��H����K������L���M�������L��H�5�H���K�������L���M�������L��H�5�H���K�������L���cM�������L��H��H�5��XK�������H����]A\��A]A^ÐH��iH��8���DH��iI��$8���@H��iH��8���DH��iI��8���DH��iI��8���DH�������]A\A]A^��AUATI��USH��H���O��H�;I��tCf�1�1�L��H���K��H��H��t[H�3H��L���kJ����H�Eu;H��H�EtH�� H�;u�H��1�[]A\A]�f�H��H�� ��J��H�;u���@H��H�EtH�������[]A\A]�fDH���J����ff.�AT��H�=2�UH��H�iH���H��hH��H��hH���L��H��tjI��H���N��L��H���M�����t>L���6N�����t11�H�5�"H�=A��lN��H�5�"H��H���ZI�����uD�KL��H��t&I�,$tE1�H��L��]A\ÐL���I����fDH�YhH�5E"H�8�JJ����H��H����L���L��\M��DM��,M���L��pM���M��8M�� M��M���L���M���M���M���M���M���M��bitset slicing step must be 1(~%R)MutBitSet(~ImmBitSet(%R))MutBitSet(%R)len() is too largeImmBitSet([])ImmBitSet(%R)|O:immbitset|O:mutbitset_newpop(): index must be 0 or -1pop(): empty set|n:popO!:CplBitSet.__new__NyBitSet_Exports_bsargNyBitSet_Exports v1.0immbitimmbitrangeguppy.sets.setsc.Unionimmbitset-iteratorguppy.sets.setsc.MutBitSet_splitting_size_num_seg_indisizeis_immutable__reduce__helper for pickleaddappendcleardiscardremovemutcopytastacguppy.sets.setsc.CplBitSetguppy.sets.setsc.ImmBitSetguppy.sets.setsc.BitSetimmbitset with negative bits can not be converted to intimmbitset too large to convert to intlen() of this immbitset is too large to telllen() of complemented set is undefinedoperand for anybitset_iterate must be immbitset or mutsetbitno_from_object: an int was expectedbitrange() arg 3 must be positivebitrange() result has too many itemsn;bitrange() requires 1-3 int argumentsnn|n;bitrange() requires 1-3 int argumentsInvalid mutbitset_iop_field() operationmutset.append(%ld): bit is already in the set.mutset.remove(%ld): bit is not in the set.Invalid mutbitset_iop_fields() operationInvalid mutbitset_iop_bits() operationoperand for mutable bitset must be integer or iterableImmBitSet.__new__ : complemented arg not supportedpop(): The mutset is complemented, and doesn't support pop.
NyBitSet_Form() requires exactly 2 argumentsNyBitSet_Form(): 1st arg must be an intNyBitSet_Form(): 2nd arg must be bytesoperand for immbitset must be a bitset, iterable or integerNyAnyBitSet_length: bitset required.immbitset_lshift(): too large shift countthis slice index form is not implementedempty immbitset - index out of rangeimmbitset_subscript(): index must be 0 or -1mutbitset_slice(): The mutset is complemented, and doesn't support other slice than [:].
mutbitset_subscript(): The mutset is complemented, and doesn't support indexing.
mutbitset_subscript(): index must be 0 or -1mutbitset_subscript(): empty setbitset_richcompare: some bitset expectedanybitset_indisize: some bitset expectedguppy.sets.setsc.NybitSet_Exports�No object found at address %p
S.append(e): e is already in Snodeset_richcompare: some nodeset expectedNyNodeSet_iterate: can not iterate because not owning element nodesiop: left argument must be mutableleft argument must be a NodeSetnodeset_op: mismatching '_hiding_tag_' attributesguppy.sets.setsc.NyNodeSet_ExportsS.is_immutable == True

True since S is immutable.S.is_immutable == False

False since S is not immmutable.S.is_immutable : bool

True if S is immutable, else False.mutable nodeset requiredpop: argument must be mutableimmutable nodesetS.remove(e): e not in S|O:MutNodeSet.__new__|OO:ImmNodeSet.__new__NyNodeSet_Exportsiterablehiding_tagNyNodeSet_Exports v1.0obj_at_hiding_tag_immnodeset-iteratorguppy.sets.setsc.NodeSetguppy.sets.setsc.MutNodeSetguppy.sets.setsc.ImmNodeSetx.obj_at(address)
Return the object in x that is at a specified address, if any,
otherwise raise ValueErrorImmNodeSet([iterable])

Return a new immutable nodeset with elements from iterable.

An immutable nodeset inherits the operations defined for NodeSet.
It also supports the following operation:

hash(x)    -> int

Return a hash value based on the addresses of the elements.MutNodeSet([iterable])

Return a new mutable nodeset with elements from iterable.

A mutable nodeset inherits the operations defined for NodeSet.
It also supports the following methods:

    add, append, clear, discard, pop, remove, tac, tas.
The class NodeSet is the base class for ImmNodeSet and MutNodeSet.
A nodeset is a set of objects with equality based on heap address.
The following operations are defined for both mutable and immutable
nodesets.

------------------------------------------
Binary operations.

The following operations all return an immutable nodeset.
The left argument must be a nodeset. The right argument
can be any iterable object.

x & y    -> Intersection: the set of
            objects that are in both x and y.

x | y    -> Union: the set of
            objects that are in either x or y.

x ^ y    -> Symmetric difference: the set of
            objects that are in exactly one of x and y.

x - y    -> Difference: the set of
            objects that are in x but not in y.

------------------------------------------
In-place binary operations.

The left argument can be mutable or immutable.
If it is mutable, it is updated in place and returned.
If it is immutable, the result is a new immutable nodeset.
The right argument can be any iterable object.

x &= y    -> Intersection

x |= y    -> Union

x ^= y    -> Symmetric difference

x -= y    -> Difference

------------------------------------------
Inclusion test.

The left argument can be any object.
The right argument is a nodeset.

x in y    -> bool
             True if x is an element of y, False otherwise.

------------------------------------------
Relational operations.

These return a boolean value.
The left argument is a nodeset.
The right argument is a nodeset.
If the right argument is another type, TypeError will be raised.
(This may be relaxed in future.)

x == y    -> Equal:
             x and y contain the same elements.

x != y    -> Not equal:
             x and y do not contain the same elements.

x <= y    -> Subset, non-strict:
             all elements in x are also in y.

x < y     -> Subset, strict:
             all elements in x are also in y,
             and y contains some element not in x.

x >= y    -> Superset, non-strict:
             all elements in y are also in x.

x > y     -> Superset, strict:
             all elements in y are also in x,
             and x contains some element not in y.

------------------------------------------
Iteration.

iter(x)    -> iterator

The iterator yields the elements of x.

[The order is implementation dependent.]
 

------------------------------------------
Length.

len(x)    -> int

Return the number of elements in x.

------------------------------------------
Truth-value testing.

bool(x)    -> bool

Return True if x is not empty, False otherwise.
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�
p�	�?  �	���o����o�o����o�8m6PFPVPfPvP�P�P�P�P�P�P�P�PQQ&Q6QFQVQfQvQ�Q�Q�Q�Q�Q�Q�Q�QRR&R6RFRVRfRvR�R�R�R�R�R�R�R�RSS&S6SFSVSfSvS�S�S�S�S�S�S�S�STT&T6TFTVTfTvT�T�T�T�T�T�T�T�TUU&U6UFUVUfUvU�U�U�U�U�U�U�U�UVV&V6VFVVVfVvV�V�V�V�VS.is_immutable == False

False since S is not immmutable.S.is_immutable == True

True since S is immutable.immbitset()         -> empty immutable bitset
immbitset(bitset)   -> immutable bitset with bitset's bits
immbitset(iterable) -> immutable bitset with iterable's bits (int items)
immbitset(integer)  -> immutable bitset with integer's bits (binary 2-complement)

Return an immutable bitset. It will be complemented if the argument
is a complemented bitset or a negative integer. If the argument is an
immutable bitset, the result is the same object.
_bs(flags, data) -> some kind of bitset

Internal function used to form a bitset when unpickling.
It is designed to be 'safe' with any data but may give strange results
if given something else than what x.__reduce__() generated.immbitrange([start,] stop[, step]) -> immutable bitset

Return an immutable bitset containing an arithmetic progression of integers.
immbitrange(i, j) equals immbitset([i, i+1, i+2, ..., j-1]).
Start defaults to 0. If step is given, it specifies a positive increment.
For example, immbitrange(3) equals immbitset([0, 1, 2]).immbit(bit) -> immutable bitset

Return an immutable bitset containing the single bit specified.
The bit must be an integer in the range of an int.S.mutcopy() -> mutable bitset

Return a mutable copy of S.
S.tac(e) -> bool

Test and Clear.
If e is in S, remove e from S and return True,
else return False.S.tas(e) -> bool

Test and Set.
If e is in S return True,
else add e to S and return False.S.clear()

Remove all elements from S, and compact its storage.S.remove(e)

Remove e from S, or raise ValueError if e was not in S.S.pop([index]) -> int

Remove and return a bit, or raise ValueError if there is no bit to pop.

The index must be -1 (default) to pop the highest bit or 0 to pop the
lowest bit; otherwise IndexError will be raised.S.discard(e)

Remove e from S; no effect if e was not in S.S.append(e)

Add e to S, or raise ValueError if e was already in S.S.add(e)

Add e to S; no effect if e was already in S
MutBitSet()         -> new empty mutable bitset
MutBitSet(bitset)   -> new mutable bitset with bitset's bits
MutBitSet(iterable) -> new mutable bitset with iterable's bits (int items)
MutBitSet(integer)  -> new mutable bitset with integer's bits (binary 2-complement)

A mutable bitset has operations common for all bitsets as described
for the BitSet base class. It also defines the following methods:

    add, append, clear, discard, pop, remove, tac, tas
CplBitSet(x:ImmBitSet) -> complemented immutable bitset.

If the argument is an instance of ImmBitSet, this is the same as ~x,
otherwise TypeError is raised.

A complemented immutable bitset provides the same operations as
non-complemented immutable bitsets, except for len() and iter().
ImmBitSet()         -> empty immutable bitset
ImmBitSet(bitset)   -> immutable bitset with bitset's bits
ImmBitSet(iterable) -> immutable bitset with iterable's bits (int items)
ImmBitSet(integer)  -> immutable bitset with integer's bits (binary 2-complement)

The result can only be non-complemented; TypeError is raised
otherwise.  (The function immbitset() can be used to create both
complemented and non-complemented bitsets.)

An immutable bitset provides the operations common for all bitsets as
described for the BitSet base class. It also defines the following:

hash(x)    -> int

Return a hash value based on the bit numbers of the elements.
The class BitSet is the base class for all bitset classes.

A bitset is a set of 'bits'. Bits are integers, in a range that is
typically [-2**31 .. 2**31-1] or the range of the builtin Python int
type. The implementation of bitsets is such that it handles dense sets
the most efficiently while sparse sets are handled reasonably well.

Bitsets can be either mutable or immutable. Mutable bitsets have
various operations to add and remove bits in-place. Immutable bitsets
have hashing so they can be used as keys in dicts. Both kinds of
bitsets have several operations in common. Sometimes an operand can be
either a bitset or a 'convertible', which means it is one of the
following kinds.

iterable
    An iterable argument is convertible to a bitset if each object yielded
    is an integer in the range of an int.

int
    A positive argument, x, of one of these types will be converted
    to a bitset with the same bits as the binary representation of x.

    A negative argument will be converted to a complemented bitset,
    equivalent to the following expression:

        ~immbitset(~x)

    This corresponds to the bits in the 2-complement binary representation
    of x, except that the result conceptually has all negative bits set.
    The difference shows (only) when shifting a complemented bitset.

The following operations are common for mutable and immutable bitsets.

------------------------------------------
Standard binary operations.

In the usual case the left argument is some kind of bitset, and the
right argument is a bitset or a 'convertible' as defined above. The
return value is then an immutable bitset.

x & y    -> Intersection: the set of
            bits that are in both x and y.

x | y    -> Union: the set of
            bits that are in either x or y.

x ^ y    -> Symmetric difference: the set of
            bits that are in exactly one of x and y.

x - y    -> Difference: the set of
            bits that are in x but not in y.

If the right argument is a bitset but not the left argument, the
result will be an immutable bitset if only the left argument is a
convertible that does not define the same operation; otherwise the
result is what is returned by the operation of the left argument or a
TypeError will be raised. The following table gives the result for the
different kinds of arguments.

  Left argument          Right argument    Result
  - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
  bitset                 bitset            immutable bitset
  bitset                 convertible       immutable bitset
  bitset                 other             TypeError

  defining the same op   bitset            handled by left argument
  convertible            bitset            immutable bitset
  other                  bitset            TypeError



------------------------------------------
In-place binary operations.

The left argument must be a bitset.
If it is mutable, it is updated in place and returned.
If it is immutable, the result is a new immutable bitset.
The right argument is a bitset or a convertible.

x &= y    -> Intersection

x |= y    -> Union

x ^= y    -> Symmetric difference

x -= y    -> Difference

------------------------------------------
Complement operation.

~x     -> immutable bitset

Return the complement of x. This is a bitset that, conceptually,
contains all bits in the universe except the ones in x.

[ Subtle

 If x is not already complemented, ~x will return a special
 complemented kind of set. This can be used like other bitsets except
 for two operations that are not supported: it is not possible to
 iterate over, or take the length of a complemented bitset. If x is a
 complemented bitset, ~x returns a non-complemented bitset.

 Mutable bitsets may become complemented in-place if given a
 complemented argument to a suitable in-place operation. This is
 represented by a flag. Immutable complemented bitsets are represented
 by a special type, but this is to be considered an implementation
 detail, it could as well be using a flag.  ]

------------------------------------------
Shift operation.

x << y    -> immutable bitset

Return the set of bits of x, with the integer y added to each one.
Raise OverflowError if some bit would exceed the range of an int. 

[ Subtle

 For non-complemented x and positive y, the result is what one would
 expect if x was a number in binary representation. But when x is
 complemented, the result will equal

    ~((~x) << y)

 which is different from what one would expect from binary number
 shifting, since 1's are shifted in from the right.

 The operation allows both positive or negative y values, unlike the
 shift for integer objects. For negative y's, the operation will shift
 bits to the right but not quite in the same way as a binary integer
 right-shift operation would do it, because the low bits will not
 disappear but be shifted towards negative bits.  ]

------------------------------------------
Inclusion test.

The left argument is an integer in the range of an int.
The right argument is a bitset.

x in y    -> bool
             True if x is an element of y, False otherwise.

------------------------------------------
Relational operations.

These return a boolean value.
The left argument is a bitset.
The right argument is a bitset.
If the right argument is another type, TypeError will be raised.
(This restriction may be reconsidered in the future.)

x == y    -> Equal:
             x and y contain the same bits.

x != y    -> Not equal:
             x and y do not contain the same bits.

x <= y    -> Subset, non-strict:
             all bits in x are also in y.

x < y     -> Subset, strict:
             all bits in x are also in y,
             and y contains some bits not in x.

x >= y    -> Superset, non-strict:
             all bits in y are also in x.

x > y     -> Superset, strict:
             all bits in y are also in x,
             and x contains some bit not in y.

------------------------------------------
Iteration.

iter(x)    -> iterator

The iterator yields the bits of x.

Raises TypeError if x is complemented.

[The order is implementation dependent.]

------------------------------------------
Length.

len(x)    -> int

Return the number of bits in x.

Raises TypeError if x is complemented.

------------------------------------------
Truth-value testing.

bool(x)    -> bool

Return True if x is not empty, False otherwise.

------------------------------------------
Conversions.

int(x)    -> int

Return an integer having the same binary representation as the bits of
x, or raise an exception if the bitset can not be represented in the
choosen type. When no exception is raised, the bitset x can be exactly
recreated and the following invariants will hold.

    immbitset(int(x)) == x

The exception OverflowError will be raised if it is found that x can
not be represented. Note that for a sparse bitset with high bit
numbers, int(x) may create a very big object since it allocates
storage for all the low bits up to the highest bit number set, unlike
bitsets that use a sparse representation. Creating such big objects
may run out of storage which may raise a MemoryError or cause some
other malfunction depending on the system.

------------------------------------------
Mutable copy

S.mutcopy() -> mutable bitset

Return a mutable copy of S.
������x`x��ww
���s���v`e���&0q1C�@|GP��{N�� zT0��{V��z\��`zc�ykp��yo��@yPkcЮy&�n1m���^�^���`���b�d���kc��y&pm1`����^�  �c�(pcp^�`�pPl d����|���� �@���`��^���f0����`�� �s�^d���@j`~��@����^� �Z0f�@� ��Z�������`��^���[ ����`���S.tac(e) -> bool

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If e is in S, remove e from S and return True,
else return False.S.tas(e) -> bool

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If e is in S return True,
else add e to S and return False.S.remove(e)

Remove e from S, or raise ValueError if e was not in S.S.pop() -> object

Remove and return some object from S, or raise ValueError if S was empty.S.discard(e)

Remove e from S; no effect if e was not in S.S.clear()

Remove all elements from S, and compact its storage.S.append(e)

Add e to S, or raise ValueError if e was already in S.S.add(e)

Add e to S; no effect if e was already in S.++4V���] ] C�`�G@��Np���T ���V� �\P���k��`�o���� � �����0����p�h?�j ��@0����~0 � ��D��p�0���Pm ���� ��0��D��p�0����`����(����D`p���0�p�� ���0This module implements two specialized kinds of sets, 'bitsets' and
'nodesets'. Bitsets are sets of 'bits' -- here meaning integers in a
particular range -- and designed to be efficient with dense as well as
sparse distributions.  Nodesets are sets of 'nodes', i.e. objects with
equality based on their address; this makes inclusion test work with
any combination of objects independently from how equality or hashing
has been defined for the objects involved.

Summary of module content.

Classes
    BitSet              Abstract bitset base class.
        CplBitSet       Complemented immutable bitset.
        ImmBitSet       Immutable bitset, non-complemented.
        MutBitSet       Mutable bitset, complemented or not.
    NodeSet             Abstract nodeset base class.
        ImmNodeSet      Immutable nodeset.
        MutNodeSet      Mutable nodeset.
    
Functions
    immbit              Immutable bitset singleton constructor.
    immbitrange         Immutable bitset range constructor.
    immbitset           Immutable bitset constructor.

Data
    NyBitSet_Exports,
    NyNodeSet_Exports   C-level exported function tables.
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