How to correctly use the newrb function for multidimensional data?
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I've seen the documentation, the code here , here and an answer on the mathworks website, but none of them seem clear enough, since I have tried with some data of my own, and ended up with matrix multiplication errors inside the newrb function. I checked the code, and it seems like my target vector which is 105*1, needs to be a different size, but it doesn't make sense that way.
The problem: I have a set of emotion combinations of Sad, Angry, Happy, Fear which I want to classify into a single emotion. For example, if the combination is Sad, Sad, Fear Sad, then the final choice of emotion is Sad. If it is Sad, Sad, Angry, Angry, the final choice of emotion is Angry. So the input vector would look like this: p = [S,S,F,S; S,S,A,A]; The input vector will have 105 such rows. The number of columns will be 4.
and the target vector would look like this: t = [S; A]; The target vector will have 105 rows and one column.
However, when I feed this data into newrb as: newrb(p, t); I get an error that says that the matrix dimensions must match. I dug into this issue and found that the problem is within the newrb function, where it expects my t matrix to be a 105x5 matrix. But I don't understand how the t matrix can have 5 columns, when it contains only one target emotion per combination of emotions of the input vector.
Could you please help with this?
1 个评论
Saket Sarawgi
2020-1-22
Hey Nav,
Even I have a similar issue. I have 4 inputs and 1 output. But the documentation kind of says that - 'Q' must be the dimension of both input and output. How did you manage to solve this problem?
Thanks in advance.
采纳的回答
Greg Heath
2018-9-6
Individual inputs, targets and outputs are ALWAYS column vectors.
help newrb
newrb Design a radial basis network.
Radial basis networks can be used to approximate functions.
newrb adds neurons to the hidden layer of a radial basis
network until it meets the specified mean squared error
goal.
newrb(X,T,GOAL,SPREAD,MN,DF) takes these arguments,
X - RxQ matrix of Q input vectors.
T - SxQ matrix of Q target class vectors.
Thank you for formally accepting my answer
Greg
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Greg Heath
2018-9-7
???...I cannot understand your confusion !!!
ESPECIALLY since the documentation explicitly states
X - RxQ matrix of Q input vectors.
T - SxQ matrix of Q target class vectors.
Why is this so hard to understand???
Greg
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