-- The previous creation algorithm used the following algorithm:
for each kmer1 -> kmer2 in each read
add kmers 1 and 2 to the graph
add edge kmer1 -> kmer2 in the graph, if it's not present (does check)
update edge count by 1 if kmer1 -> kmer2 already existed in the graph
-- This algorithm had O(reads * kmers / read * (getEdge cost + addEdge cost)). This is actually pretty expensive because get and add edges is expensive in jgrapht.
-- The new approach uses the following algorithm:
for each kmer1 -> kmer2 in each read
add kmers 1 and 2 to a kmer counter, that counts kmer1+kmer2 in a fast hashmap
for each kmer pair 1 and 2 in the hash counter
add edge kmer1 -> kmer2 in the graph, if it's not present (does check) with multiplicity count from map
update edge count by count from map if kmer1 -> kmer2 already existed in the graph
-- This algorithm ensures that we add very much fewer edges
-- Additionally, created a fast kmer class that lets us create kmers from larger byte[]s of bases without cutting up the byte[] itself.
-- Overall runtimes are greatly reduced using this algorith
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