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Feb 1 at 14:17 history edited sbh CC BY-SA 4.0
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Feb 1 at 8:38 comment added greybeard I can see that there need to be $n$ leaves - input nodes? But what is the significance of the root? Does not every input value need to reach one output node? You may be reinventing sorting networks from 2-sorters.
Feb 1 at 7:12 comment added sbh $\lambda$ is not necessarily a permutation of $1, 2, ..., n$, as the input is not limited to that. It's okay anyway, as we can make this assumption without causing a change to the answer.
Feb 1 at 7:07 comment added D.W. Thank you. Please check my edit to see whether it accurately reflects your intent.
Feb 1 at 7:07 history edited D.W. CC BY-SA 4.0
Clarify question based on comments.
Feb 1 at 6:49 comment added sbh $\lambda$ denotes a single leaf, and I'm saying that these 3 conditions must hold for all the leafs $\lambda$. A comparative sorting algorithm takes $n$ and an array of size $n$, and I'm saying that all the leafs $\lambda$ are a permutation of that (that also implies that they are the permutation of themselves), and all the permutations of the input array must be covered by the algorithm, that the condition $i)$ requires that.
Jan 31 at 19:35 history edited sbh CC BY-SA 4.0
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Jan 31 at 19:27 history asked sbh CC BY-SA 4.0