I'm storing a tree in a DB using nested sets. The table's fields are id, lft, rgt, and name.
Given a node ID, I need to find all of its direct children(not grandchildren) that are themselves leaf nodes.
I'm storing a tree in a DB using nested sets. The table's fields are id, lft, rgt, and name.
Given a node ID, I need to find all of its direct children(not grandchildren) that are themselves leaf nodes.
The article Managing Hierarchical Data in MySQL gives a great example of how to use Nested Sets, and gives examples of many common queries, including this one.
here's how to find the immediate children of a node:
SELECT node.name, (COUNT(parent.name) - (sub_tree.depth + 1)) AS depth
FROM nested_category AS node,
nested_category AS parent,
nested_category AS sub_parent,
(
SELECT node.name, (COUNT(parent.name) - 1) AS depth
FROM nested_category AS node,
nested_category AS parent
WHERE node.lft BETWEEN parent.lft AND parent.rgt
AND node.name = '**[[MY NODE]]**'
GROUP BY node.name
ORDER BY node.lft
)AS sub_tree
WHERE node.lft BETWEEN parent.lft AND parent.rgt
AND node.lft BETWEEN sub_parent.lft AND sub_parent.rgt
AND sub_parent.name = sub_tree.name
GROUP BY node.name
HAVING depth = 1
ORDER BY node.lft;
and then combine that with the fact that a leaf node will have rgt
equal to lft + 1
, and you're set. pardon the pun.
We do a lot of development with nested sets in our database. The left and right values of a parent node will always set the boundaries of values for it's children.
To find children of any node using lft and rgt values:
select
child.id,
child.lft,
child.rgt
from
nodes child,
nodes parent
where
child.lft between parent.lft and parent.rgt
and parent.id != child.id
and parent.id = [ID];
What we've done here is created an alias to the same table for child and parent, then find the children that fit between the given parent node. the parent.id != child.id
gets rid of the redundant entry in the output.
In order to specify and differentiate leaf nodes, keep them with left=right. This changes two things:
left=right
is any better than left=right-1
, at least not enough of an improvement to break a principle of nested set design. –
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