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clmvol(1) [debian man page]

clm vol(1)							  USER COMMANDS 							clm vol(1)

  NAME
      clm vol - compute volatile nodes from a set of clusterings

      clmvol  is  not  in actual fact a program. This manual page documents the behaviour and options of the clm program when invoked in mode vol.
      The options -h, --apropos, --version, -set, --nop are accessible in all clm modes. They are described in the clm manual page.

  SYNOPSIS
      clm vol [-fraction num (nff factor)] [-o fname (output file)] <cl file>+

  DESCRIPTION
      clm vol computes a score for each node, which at a minimum is equal to one.  The output is in the form of a matrix containing a single  col-
      umn.  The  score	correlates with what is deemed to be volatile behaviour. For all pairs of clusterings the set of all intersections is com-
      puted, and these are considered in turn.	An intersection is deemed to be volatile if the size of the intersection is  less  than  half  the
      size  of	the  smallest of the two clusters. In that case, for each node in the intersection its volatility score is incremented by one over
      the size of the intersection.  The size comparison can be made more stringent by increasing the -fraction <frac> option, which is by default
      set  to 0.5.  Volatility occurs if the size of the intersection is less than <frac> times the size of the smallest cluster. If the -fraction
      value is increased all the way up to 1.0, the implication is that an intersection is considered volatile unless one  of  the  two  clusteres
      considered is a subset of the other.

  AUTHOR
      Stijn van Dongen.

  OPTIONS
      -fraction num (nff factor)
	See the discussion at DESCRIPTION.

      -o fname (output file)

  SEE ALSO
      mclfamily(7) for an overview of all the documentation and the utilities in the mcl family.

  clm vol 12-068						      8 Mar 2012							  clm vol(1)

Check Out this Related Man Page

clm mate(1)							  USER COMMANDS 						       clm mate(1)

  NAME
      clm mate - compute best matches between two clusterings

      clmmate  is not in actual fact a program. This manual page documents the behaviour and options of the clm program when invoked in mode mate.
      The options -h, --apropos, --version, -set, --nop are accessible in all clm modes. They are described in the clm manual page.

  SYNOPSIS
      clm mate [-o fname (output file name)] [-b (omit headers)] [--one-to-many (require multiple hits in <clfile1>)] [-h (print synopsis,  exit)]
      [--apropos (print synopsis, exit)] [--version (print version, exit)] <clfile1> <clfile2>

  DESCRIPTION
      clm  mate computes for each cluster X in clfile1 all clusters Y in clfile2 that have non-empty intersection and outputs a line with the data
      points listed below.

	 overlap(X,Y)		    # 2 * size(meet(X,Y)) / (size(X)+size(Y))
	 index(X)		    # name of cluster
	 index(Y)		    # name of cluster
	 size(meet(X,Y))
	 size(X-Y)		    # size of left difference
	 size(Y-X)		    # size of right difference
	 size(X)
	 size(Y)
	 projection(X, clfile2)     # see below
	 projection(Y, clfile1)     # see below

      The projected size of a cluster X relative to a clustering K is simply the sum of all the nodes shared between any cluster Y  in	K  and	X,
      duplications allowed. For example, the projected size of (0,1) relative to {(0,2,4), (1,4,9), (1,3,5)} equals 3.

      The  overlap  between X and Y is exactly 1.0 if the two clusters are identical, and for nearly identical clusterings the score will be close
      to 1.0.

      All of this information can also be obtained from the contingency matrix defined for two clusterings.  The [i,j] row-column entry in a  con-
      tigency  matrix  between	to clusterings gives the number of entries in the intersection between cluster i and cluster j from the respective
      clusterings. The other information is implicitly present; the total number of nodes in clusters i and j for example can be obtained  as  the
      sum  of  entries	in row i and column j respectively, and the difference counts can then be obtained by substracting the intersection count.
      The contingency matrix can easily be computed using mcx; e.g.

      mcx /clfile2 lm /clfile1 lm tp mul /ting wm

      will create the contingency matrix in mcl matrix format in the file ting, where columns range over the clusters in clfile1.

      The output can be put to good use by sorting it numerically on that first score field. It is advisable to use a stable sort routine (use the
      -s option for UNIX sort) From this information one can quickly extract the closest clusters between two clusterings.

  OPTIONS
      -o fname (output file name)
	Specify the name of the output file.

      -b (omit headers)
	Batch mode, omit column names.

      --one-to-many (require multiple hits in <clfile1>)
	Do not output information for clusters in the first file that are subset of a cluster in the second file.

  AUTHOR
      Stijn van Dongen.

  SEE ALSO
      mclfamily(7) for an overview of all the documentation and the utilities in the mcl family.

  clm mate 12-068						      8 Mar 2012							 clm mate(1)
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