In yesterday’s
class we learned about Dendrogram. The dendrogram is a visual representation of
the spot correlation data. The individual spots are arranged along the bottom
of dendrogram and referred to as leaf nodes. Spot clusters are formed by
joining individual spots or existing spot clusters with the join point referred
to as a node.
At each
dendrogram node we have a right and left sub-branch of clustered spots. Spot clusters
can refer to a single spot or a group of spots. The vertical axis is called
distance and it refers to a distance measure between spots or spot clusters.
The height of
the node can be thought of as the distance value between the right and left
sub-branch clusters. The distance measure between two clusters is calculated as
follows:
D=1-C
Where D =
Distance and C = correlation between spot clusters.
We could
interpret that, if spots are highly correlated, they will have a correlation
value close to 1 and so D=1-C then we will have a value close to zero.
Therefore, highly correlated clusters are nearer the bottom of the dendrogram.
Spot clusters
that are not correlated have a correlation value of zero and a corresponding
distance value of 1. Spots that are negatively correlated, i.e. showing
opposite expression behavior, will have a correlation value of -1 and D = 1 -
-1 = 2.
As we move up
the dendrogram, the spot clusters get bigger and the distance between spot
clusters increases in value. It becomes difficult to interpret distance between
spot clusters when spot clusters increase in size. A possible way to think
about the expression profile behavior of two spots would be to see how far up
the dendrogram we need to go so we can move between the two spots.
Links:
http://search.mywebsearch.com/mywebsearch/redirect.jhtml?searchfor=dendrogram&cb=ZQ&n=77cfb37c&ptnrS=ZQxdm004YYIN&qid=6550fd06bae6971fc164039600ddc23b&action=pick&ss=&pn=1&st=sb&ptb=iKZMLEBNKlopyWOpc_FEQQ&pg=GGmain&ord=1&redirect=mPWsrdz9heamc8iHEhldESHSs51COtK6%2BAX532fXoDRpTWGyUU2R9tDlYNUijZKM%2B17RP8j0sx%2FYN1Gsq9SuKsWKaGdlQkf8CR4pxEVEDxhQUxo4BLVRFvVBzOYE0epy&ct=AR&tpr,
http://search.mywebsearch.com/mywebsearch/redirect.jhtml?searchfor=dendrogram&cb=ZQ&n=77cfb37c&ptnrS=ZQxdm004YYIN&qid=6550fd06bae6971fc164039600ddc23b&action=pick&ss=&pn=1&st=sb&pb=iKZMLEBNKlopyWOpc_FEQQ&pg=GGmain&ord=7&redirect=mPWsrdz9heamc8iHEhldEeyddpJXmFfbzhI6Lc3vf%2B%2BkLDrMnv45nSTU8M%2FBMhE5qa%2BlwCAQKL08bW1qlU18Y3peS9udZqdYGtsDh8Kp9YY%3D&ct=AR&tpr=,
http://search.mywebsearch.com/mywebsearch/redirect.jhtml?searchfor=dendrogram&cb=ZQ&n=77cfb37c&ptnrS=ZQxdm004YYIN&qid=6550fd6bae6971fc164039600ddc23b&action=pick&ss=&pn=1&st=sb&ptb=iKZMLEBNKlopyWOpc_FEQQ&pg=GGmain&ord=2&redirect=mPWsrdz9heamc8iHEhldEbffOluUfZxUKBdXDuX74sMpitHSqVJkwYQDhQiUppZM9UbKQgpM1MuiZfydhaIkVnpeS9udZqdYGtsDh8Kp9YY%3D&ct=AR&tpr=.
Good value add. Novel way of using correlations as distances (D=1-C). However, it is a verbatim reproduction from the site and does not show a business application.
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