Jevons introduces the logical alphabet – a series of combinations that can be formed with a given set of terms.
With the task setting, our goal was, for a given set of terms, to identify the similarity measure and the threshold value that yielded the best set of matchings between two terms (i.e., the set that best agreed with the set that was obtained by matching two terms that were mapped to the same concepts).
To identify clusters represented by a given set of GO terms we use OntoVisT [ 28]; PUBMED is also queried in order to determine whether the GO term in the submodule has been previously reported as occurring in any breast cancer related study.
In this section, we present our 2-fold approach to sibling generation from a given set of seed terms using the web as a corpus.
For a given set of GO term s), it can also identify the set of miRNAs whose targets are enriched in the given GO term(s).
For other word lengths, we presented simple algorithms that decides the invertibility of any given set of rotate-XOR terms, and listed the full answers for many classes of fixed terms.
At present, none of the existing methods for computing a rooted phylogenetic method is widely or routinely used as a tool to help understand the evolutionary history of a given set of taxa in terms of mutations, speciations, and specific types of reticulate events.
Results are summarized in order to help designers to analyze how to choose the best dynamic power management strategy for a given set of operating conditions in terms of temperature, circuit activity and process choice.
Such tools will perform deeper analysis, such as detecting enrichment of certain properties (e.g. GO terms) within a given set of genes or calculating consequences given a list of SNP terms.
The main result is that although it is possible to generate some nontrivial explanations quickly, deciding if there is an explanation containing a given hypothesis is NP-complete, as is the task of generating even one explanation expressed in terms of a given set of assumption letters.
Moreover, recalling that S is normalized in [0,1], we expect L ij ≈ 0 when d ij ≈ N, N being the number of features of the space S. The value N comes from the following inequality, which holds for any pair of samples s i, s j ∈ S (represented by their vector representation in terms of the given set of features r i,r j ): d ij = ∑ k = 1 N ( r i [ k ] − r j [ k ] ) 2 ≤ N (2).
