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Home/ Questions/Q 9213325
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Editorial Team
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Editorial Team
Asked: June 18, 20262026-06-18T01:43:13+00:00 2026-06-18T01:43:13+00:00

I have this tree which, for each node, has exactly 10 childnodes (0-9). Each

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I have this tree which, for each node, has exactly 10 childnodes (0-9). Each node has some associated data (say, for example, a name and a tag and a color) which, I guess, isn’t important for this question. Each of the childnodes has exactly 10 childnodes. A node can be null (which ‘ends’ the branch’) or contain another node.

To visualize what I’m talking about I made this diagram (fear my paintz0r skillz!):
Tree

A black box is a null-node. A white box is a node which contains data and childnodes. As you can see, even the root, each node has exactly 10 childnodes. Because of simplicity and to keep the diagram sane I have drawn some nodes very tiny but you can imagine these tiny nodes being the same.

This structure allows me to traverse a path consisting of digits very quickly: a path of 47352 would lead me down the “orange path” to the final destination; 4->7->3->5 where the final 2 cannot be resolved because that last one is a null-node (although colored red) and contains no childnodes.

My question is pretty simple actually: what is this kind of tree called? I have gone through all trees on Wikipedia’s Tree (data structure) lemma and the closest I (think I) could get is the Octree and/or K-ary tree. Along those lines of reasoning my tree would be called a Dectree, Decitree, 10-ary tree or 10-way tree or something. But there might be a better name for this. So: anyone?

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  1. Editorial Team
    Editorial Team
    2026-06-18T01:43:15+00:00Added an answer on June 18, 2026 at 1:43 am

    K-ary tree with K=10

    In graph theory, a k-ary tree is a rooted tree in which each node has
    no more than k children

    It is also sometimes known as a k-way tree, an N-ary tree, or an M-ary
    tree. A binary tree is the special case where k=2.

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