Description Usage Arguments Details Author(s) References See Also Examples
View source: R/kfold.Entropy.R
Given a training sequence set, the optimal value for Renyi entropy has been estimated by means of leave-one-out cross-training from q-value set. For each q-value, the ROC curve has been calculated. From this results, the optimal q-value has been considered according to the area under convex surface maximum.
1 | kfold.Entropy(iicc, TF)
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iicc |
A set of inicial conditions for the MEET-package (mode, method, background, alignment, threshold, parameters, Transcriptionfactor, nummotif, lenmotif, sentit, position, missing, vector, gapopen, maxiters, gapextend) |
TF |
A set of nucleotide sequences |
This function integrates the Shannon entropy for Renyi Order equal 1. Moreover, it contains a set of function for the detection of transcription factor binding sites:correction.entropy.R, correction.redundancy.R, entropy.R entropy.max.R, entropy.corrected.R, probability.R, CalculRedundancy.R, diff.ructions.R, redundancy.R, missing.fun.R, ROC.R, detector_1rOrdre_diff.R, pvalue.R.
Joan Maynou <joan.maynou@upc.edu>
J. Maynou, J.-J. Gallardo-Chacon, M. Vallverdu, P. Caminal, and A. Perera, Computational detection of transcription factor binding sites through differential renyi entropy, Information Theory, IEEE Transactions on, vol. 56, no. 2, pp. 734, feb. 2010.
kfold.Divergence, kfold.MEME, kfold.MDscan, kfold.MATCH and kfold.PCA
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data(iicc)
pathMEET<-system.file("exdata",package="MEET")
kfold.Entropy(iicc,TF=paste(pathMEET,"AP1.fa",sep="/"))
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