On Feb 27, 2015, at 4:49 AM, marKo mton...@ffri.hr wrote:
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Gee. That simple. I knew that!
Thanks a lot.
Essentially, I needed only the diagonal elements.
Easily solved by:
diag(outer( X=v1,Y=v2, FUN= fV)
I am sure that there are
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Yes. That's it.
Thanks, a lot, really.
Marko
On 02/27/2015 02:46 PM, David Winsemius wrote:
On Feb 27, 2015, at 4:49 AM, marKo mton...@ffri.hr wrote:
Gee. That simple. I knew that! Thanks a lot. Essentially, I needed
only the diagonal
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Gee. That simple. I knew that!
Thanks a lot.
Essentially, I needed only the diagonal elements.
Easily solved by:
diag(outer( X=v1,Y=v2, FUN= fV)
I am sure that there are simpler options, but that works like a charm.
Thanks a lot.
Cheers,
Marko
Hi,
The following works.
f2
function(z)
{
f1 - function(t)
{
z*t + z*t^2
}
return(f1)
}
sapply(1:5,function(x)integrate(f2(x),0,1)$value)
[1] 0.83 1.67 2.50 3.33 4.17
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On Feb 26, 2015, at 1:49 PM, marKo mton...@ffri.hr wrote:
v1-c(1:5)
v2-c(1:5)
f1-function (x) {v1*x+v2*x^2}
The problem is that integrate(f1, 0, 1) does not work.
I does not, even if a pas the arguments (v1, v2)
f1-function (x, v1, v2) {v1*x+v2*x^2}
or if i try to vectorize the
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I'm a bit stuck.
I have to integrate a series of polynomial functions with vector
arguments.
v1-c(1:5)
v2-c(1:5)
f1-function (x) {v1*x+v2*x^2}
The problem is that integrate(f1, 0, 1) does not work.
I does not, even if a pas the arguments (v1, v2)
marKo mtoncic at ffri.hr writes:
I'm a bit stuck.
I have to integrate a series of polynomial functions with vector
arguments.
v1-c(1:5)
v2-c(1:5)
f1-function (x) {v1*x+v2*x^2}
The problem is that integrate(f1, 0, 1) does not work.
The point is not that there are vector arguments, but
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