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| Started by | Terry Reedy <tjreedy@udel.edu> |
|---|---|
| First post | 2012-07-31 19:57 -0400 |
| Last post | 2012-07-31 19:57 -0400 |
| Articles | 1 — 1 participant |
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Re: Why 'Flat is better than nested' Terry Reedy <tjreedy@udel.edu> - 2012-07-31 19:57 -0400
| From | Terry Reedy <tjreedy@udel.edu> |
|---|---|
| Date | 2012-07-31 19:57 -0400 |
| Subject | Re: Why 'Flat is better than nested' |
| Message-ID | <mailman.2800.1343779070.4697.python-list@python.org> |
On 7/31/2012 5:49 PM, Ian Kelly wrote: > On Tue, Jul 31, 2012 at 3:28 PM, Ifthikhan Nazeem <iftecan2000@gmail.com> wrote: >> as many as (about) 2*N - log2(N) parent child relationships >> >> I would like to know how did you come up with the above formula? Forgive my >> ignorance. By non-rigorous experimentation, which did not quite count everything. > I come up with 2N - 2 myself. If there are N leaf nodes and N - 1 > non-leaf nodes, then there are 2N - 1 total nodes, each of which has > one parent except for the root. That's 2N - 2 parent-child > relationships. That looks right. I was trying to think recursively, which in this case is more rather than less complicated. That actually sharpens my original point. N-1 new nodes and 2N-2 new relationships is 3N-3 new entities. The internal node limit of N-1 only applies to full-proper-strict binary trees without one-child internal nodes. Otherwise, a single leaf node could have an indefinite number of ancestors. from https://en.wikipedia.org/wiki/Binary_tree "A full binary tree (sometimes proper binary tree or 2-tree or strictly binary tree) is a tree in which every node other than the leaves has two children." -- Terry Jan Reedy
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