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aa:lab:14 [2021/01/22 09:04]
pdmatei
aa:lab:14 [2021/01/24 15:10] (current)
roxana_elena.stiuca fixed number of nodes in complete binary tree
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 2. $math[\forall t \in \texttt{Tree}. flatten(mirror(t)) = reverse(flatten(t))] 2. $math[\forall t \in \texttt{Tree}. flatten(mirror(t)) = reverse(flatten(t))]
  
-Find a proper formulation and prove the following properties+Find a proper formulation and prove the following properties
 + 
 +1. Merging (using the strategy from ''​Mergesort''​) two sorted lists produces a sorted list. 
 + 
 +2. A complete binary tree always has $math[2^{height(t)}-1] nodes.