Thanks Chuck. Interesting suggestion.
Thanks to everyone for the help.
Bill
On Sun, Aug 30, 2009 at 4:59 PM, Charles C. Berrycbe...@tajo.ucsd.edu wrote:
Bill,
prod( cancor( A,B )$cor )
perhaps?
Note that this accounts for linear transformations.
HTH,
Chuck
On Sun, 30 Aug
Suppose I have two sets of (x,y) points like this:
x1-runif(n=10)
y1-runif(n=10)
A-cbind(x1,y1)
x2-runif(n=10)
y2-runif(n=10)
B-cbind(x2,y2)
I would like to measure how similar the two sets of points are.
Something like a correlation coefficient, where 0 means the two
patterns are unrelated,
On Sun, 2009-08-30 at 07:51 +0100, William Simpson wrote:
Suppose I have two sets of (x,y) points like this:
x1-runif(n=10)
y1-runif(n=10)
A-cbind(x1,y1)
x2-runif(n=10)
y2-runif(n=10)
B-cbind(x2,y2)
I would like to measure how similar the two sets of points are.
Something like a
On Sun, Aug 30, 2009 at 10:46 AM, Bernardo Rangel
Turat...@centroin.com.br wrote:
On Sun, 2009-08-30 at 07:51 +0100, William Simpson wrote:
Suppose I have two sets of (x,y) points like this:
x1-runif(n=10)
y1-runif(n=10)
A-cbind(x1,y1)
x2-runif(n=10)
y2-runif(n=10)
B-cbind(x2,y2)
I
Bill,
prod( cancor( A,B )$cor )
perhaps?
Note that this accounts for linear transformations.
HTH,
Chuck
On Sun, 30 Aug 2009, William Simpson wrote:
Suppose I have two sets of (x,y) points like this:
x1-runif(n=10)
y1-runif(n=10)
A-cbind(x1,y1)
x2-runif(n=10)
y2-runif(n=10)
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