what do you need parent_id for when you have lgt and rgt?


On Nov 8, 5:10 pm, elffikk <[email protected]> wrote:
> Hi,
>
> I started a nested sets implementation
> Just sharing the code. I welcome any thoughts you have
>
> 2 files - nstree_controller (just quick and dirty tests of the model),
> and nstree_model
>
> [nstree_controller :]
>
> t1 = nstree(db, db.tree1)
>
> def index():
>     return dict(message="Version " + nstree.version)
>
> def test_path():
>     _id = 33
>     return dict(message = " > ".join([node.name for node in t1.path
> (_id)]))
>
> def test_removetree():
>     _id = request.vars.id if request.vars.id else 3
>     t1.remove_tree(_id)
>     return dict(message="Success")
>
> def test_delete():
>     _id = request.vars.id if request.vars.id else 19
>     node = t1.delete(_id)
>     return dict(message= node.name + " deleted ")
>
> def test_get():
>     _id = request.vars.id if request.vars.id else 15
>     #nodes = t1.ancestors(_id)
>     #nodes = t1.descendants(_id)
>     nodes = t1.children(_id)
>     return dict(message= ", ".join([node.name for node in nodes]))
>
> def test_gettree():
>     root_id = request.vars.root_id if request.vars.root_id else 1
>     nodes = t1.tree(root_id)
>     return dict(message="Count "+str(len(nodes)))
>
> def test_add():
>     root_id = request.vars.root_id if request.vars.root_id else
> t1.roots()[0].id
>     r1 = t1.add(root_id, name='1')
>     r2 = t1.add(root_id, name='2')
>     r3 = t1.add(root_id, name='3')
>     t1.add(r1, name='11')
>     t1.add(r1, name='12')
>     return dict(message="Success")
>
> def test_create_roots():
>     '''
>     t1.create_root(name='root1')
>     t1.create_root(name='root2')
>     t1.create_root(name='root3')
>     t1.create_root(name='root4')
>     '''
>     roots = t1.roots()
>     return dict(message="Roots count : " + str(len(roots)))
>
> [nstree_model:]
>
> db.define_table('tree1',
>     SQLField('name', "string", 128),
>     SQLField('lft','integer'),
>     SQLField('rgt','integer'),
>     SQLField('level','integer'),
>     SQLField('root_id','integer'),
>     SQLField('parent_id','reference tree1'),
>     )
> #
> #  A Nested Sets implementation
> #  need to pass a table with following fields:
> #  lft, rgt, level, parent_id, root_id - all fields of type int
> #  -------
> #  Notes:
> #  - table can contain multiple roots
> #
> class nstree:
>     version = "1.0.0.04"
>     def __init__(self, db, dbtable):
>         self.db = db
>         self.dbtable = dbtable
>         #self.lft = dbtable.lft
>         #self.rgt = dbtable.rgt
>         #self.level = dbtable.level
>         #self.parent_id = dbtable.parent_id
>         #self.root_id = dbtable.root_id
>     #
>     #  Methods for building tree (create, delete nodes)
>     #
>     def create_root(self, **fields):
>         _id = self.dbtable.insert(lft=1, rgt=2, level=0, **fields)
>         _root = self.dbtable[_id]
>         _root.update_record(root_id  = _id)
>         return _root
>     def add(self, parent_id, **fields): return self.add_last_child
> (parent_id, **fields)
>     def add_last_child(self, parent_id, **fields):
>         _parent = self.dbtable[parent_id]
>         q1 = self.dbtable.rgt >= _parent.rgt
>         q2 = self.dbtable.lft >= _parent.rgt
>         q3 = self.dbtable.root_id == _parent.root_id
>         self.db(q1)(q3).update(rgt=self.dbtable.rgt+2)
>         self.db(q2)(q3).update(lft=self.dbtable.lft+2)
>         return self.dbtable.insert(
>             parent_id = parent_id,
>             lft = _parent.rgt,
>             rgt = _parent.rgt+1,
>             level = _parent.level+1,
>             root_id = _parent.root_id,
>             **fields
>         )
>     def delete(self, id): return self.remove(id)
>     def remove(self, id):
>         node = self.dbtable[id]
>         delta = node.rgt - node.lft + 1
>         q1 = self.dbtable.lft >= node.lft
>         q2 = self.dbtable.rgt <= node.rgt
>         self.db(q1)(q2).delete()
>         self.db(self.dbtable.lft > node.rgt).update(lft =
> self.dbtable.lft - delta)
>         self.db(self.dbtable.rgt > node.rgt).update(rgt =
> self.dbtable.rgt - delta)
>         return node
>     def remove_descendants(self, id):
>         node = self.dbtable[id]
>         delta = node.rgt - node.lft + 1
>         q1 = self.dbtable.lft > node.lft
>         q2 = self.dbtable.rgt < node.rgt
>         self.db(q1)(q2).delete()
>         self.db(self.dbtable.lft > node.rgt).update(lft =
> self.dbtable.lft - delta)
>         self.db(self.dbtable.rgt > node.rgt).update(rgt =
> self.dbtable.rgt - delta)
>     def remove_tree(self, id):
>         self.db(self.dbtable.root_id == id).delete()
>     #
>     #  Methods for retrieving nodes
>     #
>     def roots(self): return self.db(self.dbtable.lft == 1).select()
>     def tree(self, root_id): return self.db(self.dbtable.root_id ==
> root_id).select(orderby = self.dbtable.lft)
>     def ancestors(self, id):
>         node = self.dbtable[id]
>         q1 = self.dbtable.lft < node.lft
>         q2 = self.dbtable.rgt > node.rgt
>         q3 = self.dbtable.root_id == node.root_id
>         return self.db(q1)(q2)(q3).select(orderby = self.dbtable.lft)
>     def path(self, id):
>         node = self.dbtable[id]
>         q1 = self.dbtable.lft <= node.lft
>         q2 = self.dbtable.rgt >= node.rgt
>         q3 = self.dbtable.root_id == node.root_id
>         return self.db(q1)(q2)(q3).select(orderby = self.dbtable.lft)
>     def descendants(self, id):
>         node = self.dbtable[id]
>         q1 = self.dbtable.lft > node.lft
>         q2 = self.dbtable.rgt < node.rgt
>         q3 = self.dbtable.root_id == node.root_id
>         return self.db(q1)(q2)(q3).select(orderby = self.dbtable.lft)
>     def children(self, id): return self.db(self.dbtable.parent_id ==
> id).select(orderby = self.dbtable.lft)
>     #
>     #  Methods for checking or getting state of node(s)
>     #
>     def num_children(self, node): return int((node.rgt-node.lft-1)/2)
>     def is_root(self, node): return node.id == node.root_id
>     def is_leaf(self, node): return node.lft == node.rgt-1
>     def is_child(self, node1, node2): return node1.lft > node2.lft
> and node1.rgt < node2.rgt
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