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If the array is in sorted order, its a valid BST otherwise not."...

Well you don't need space or an array to do that. but still we need one global variable to assign and access the previous value in the recursive calls.

Hence,it is essential to be reasonably sure about the effectiveness of the algorithm beforeit is coded.

This process, at the algorithm level,is called"validation".

If you can do the traversal in the first place, and the array that you would create should be sorted, then each element that you visit during the traversal must be greater (or, in the limit case, equal) to the previous one, right? and its better than my previous example passing (MIN, MAX) on each call and eat up space on stack.

Thanks "Validating" a binary search tree means that you check that it does indeed have all smaller items on the left and large items on the right.

I have written a basic search tree, but never heard of this concept.

"Another solution(if space is not a constraint) Do an inorder traversal of the tree and store the node values in an array.

validating in algorithm-77

Most algorithms have some more or less explicit specifications, and people care much too little about them. It has the key assumptions that A) the mean is a sensible representative of the cluster and that B) variance must be minimized.

It too will detect all occurrences of the two most frequently appearing types of transcription errors, namely altering one single digit, and transposing two adjacent digits (including the transposition of the trailing check digit and the preceding digit).

But the Damm algorithm has the benefit that it makes do without the dedicatedly constructed permutations and its position specific powers being inherent in the Verhoeff scheme.

Excellent quote, "Oh, and 'clustering' is not really a machine learning task. To the machine learning community, it is the ugly duckling that nobody cares about". Clustering is a highly (lowly) underspecified problem, yet at the same time a very natural problem of cognition, and an important one.

Its underspecified nature has led to way too many publications on clustering, and a flood of horribly concocted proofs of superiority.




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