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merkle-mountain-range
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Merkle Mountain Ranges As digests are accumulated we hash them into trees, building up the largest perfect binary trees possible as we go. At least one tree will always exist, with 2^k digests at the base, and 2^(k+1)-1 total elements. If the total number of digests doesn't divide up into one perfect tree, more than one tree will exist. This data structure we call a Merkle Mountain Range, for obvious reasons, and one obscure reason: /\ / \ /\ /\ /\ /\/\/\/\/\/\/\ Since the trees are strictly append only, we can easily build, and store them, on disk in the standard breadth first tree storage. I
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