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mrmeshpy.BaseUnionFind_VertId Class Reference
Inheritance diagram for mrmeshpy.BaseUnionFind_VertId:

Public Member Functions

None __init__ (self)
None __init__ (self, BaseUnionFind_VertId arg0)
VertId find (self, VertId a)
VertId findUpdateRange (self, VertId a, VertId begin, VertId end)
bool isRoot (self, VertId a)
VertId parent (self, VertId a)
VertMap parents (self)
None reset (self, int size)
VertMap roots (self)
int size (self)
tuple[VertId, bool] uniteUnbalanced (self, VertId first, VertId second)
bool united (self, VertId first, VertId second)

Static Public Member Functions

None __init__ (*args, **kwargs)
BaseUnionFind_VertId operator (*args, **kwargs)
BaseUnionFind_VertId operator (*args, **kwargs)

Detailed Description

Generated from:  MR::BaseUnionFind<MR::VertId>


 \\brief base of union-find data structures: stores only the parent forest and the operations
 that depend on it alone, so it is shared by the sequential UnionFind and the ParallelUnionFind
 \\tparam I is the identifier of a set's element, e.g. FaceId

Constructor & Destructor Documentation

◆ __init__() [1/3]

None mrmeshpy.BaseUnionFind_VertId.__init__ ( * args,
** kwargs )
static

◆ __init__() [2/3]

None mrmeshpy.BaseUnionFind_VertId.__init__ ( self)

◆ __init__() [3/3]

None mrmeshpy.BaseUnionFind_VertId.__init__ ( self,
BaseUnionFind_VertId arg0 )
Implicit copy constructor.

Member Function Documentation

◆ find()

VertId mrmeshpy.BaseUnionFind_VertId.find ( self,
VertId a )
finds the root of the set containing given element with optimizing data structure updates

◆ findUpdateRange()

VertId mrmeshpy.BaseUnionFind_VertId.findUpdateRange ( self,
VertId a,
VertId begin,
VertId end )
finds the root of the set containing given element with optimizing data structure in the range [begin, end)

◆ isRoot()

bool mrmeshpy.BaseUnionFind_VertId.isRoot ( self,
VertId a )
returns true if given element is the root of some set

◆ operator() [1/2]

BaseUnionFind_VertId mrmeshpy.BaseUnionFind_VertId.operator ( * args,
** kwargs )
static

◆ operator() [2/2]

BaseUnionFind_VertId mrmeshpy.BaseUnionFind_VertId.operator ( * args,
** kwargs )
static

◆ parent()

VertId mrmeshpy.BaseUnionFind_VertId.parent ( self,
VertId a )
return parent element of this element, which is equal to given element only for set's root

◆ parents()

VertMap mrmeshpy.BaseUnionFind_VertId.parents ( self)
gets the parents of all elements as is

◆ reset()

None mrmeshpy.BaseUnionFind_VertId.reset ( self,
int size )
resets union-find to represent given number of elements, each element is the only one in its disjoint set

Reimplemented in mrmeshpy.UnionFind_VertId.

◆ roots()

VertMap mrmeshpy.BaseUnionFind_VertId.roots ( self)
sets the root of corresponding set as the parent of each element, then returns the vector

◆ size()

int mrmeshpy.BaseUnionFind_VertId.size ( self)
returns the number of elements in union-find

◆ united()

bool mrmeshpy.BaseUnionFind_VertId.united ( self,
VertId first,
VertId second )
returns true if given two elements are from one set

◆ uniteUnbalanced()

tuple[VertId, bool] mrmeshpy.BaseUnionFind_VertId.uniteUnbalanced ( self,
VertId first,
VertId second )
unites the two sets containing given elements WITHOUT balancing by set size (BaseUnionFind keeps no sizes):
it simply attaches one set's root under the other's, so chained calls can build taller trees.
Prefer UnionFind::unite, which selects the new root by set size, when many unions follow one another.
\\return first: new common root, second: true if the union was done (false if already in one set)

The documentation for this class was generated from the following file: