Factor analysis of a function with binary output
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I have a data set and I am interested in determining which factors of this data set contribute most to the output. The data set varies by multiple factors $X_1$, $X_2$, .... $X_n$, and the function produces an outcome $F$($X_1$,$X_2$,...$X_n$)=$1$ or $0$. $X_1$ and the other variables are typically limited to taking on 1-5 different values. However, these values are not numeric, they can sometimes be strings representing a location or something else. I am looking for a way to quantify which of the variables are most important in determining the outcome of the function.
I have tried assigning the values that each of the random factors $X_1$, $X_2$, .... $X_n$ can take to vectors, but a possible problem is the dimension of each random factor may differ. Is there anyway to determine the importance of these variables on the general function?
(by importance I mean something in the way of principal component analysis or sensitivity of the function to those factors)
functions optimization
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up vote
0
down vote
favorite
I have a data set and I am interested in determining which factors of this data set contribute most to the output. The data set varies by multiple factors $X_1$, $X_2$, .... $X_n$, and the function produces an outcome $F$($X_1$,$X_2$,...$X_n$)=$1$ or $0$. $X_1$ and the other variables are typically limited to taking on 1-5 different values. However, these values are not numeric, they can sometimes be strings representing a location or something else. I am looking for a way to quantify which of the variables are most important in determining the outcome of the function.
I have tried assigning the values that each of the random factors $X_1$, $X_2$, .... $X_n$ can take to vectors, but a possible problem is the dimension of each random factor may differ. Is there anyway to determine the importance of these variables on the general function?
(by importance I mean something in the way of principal component analysis or sensitivity of the function to those factors)
functions optimization
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
I have a data set and I am interested in determining which factors of this data set contribute most to the output. The data set varies by multiple factors $X_1$, $X_2$, .... $X_n$, and the function produces an outcome $F$($X_1$,$X_2$,...$X_n$)=$1$ or $0$. $X_1$ and the other variables are typically limited to taking on 1-5 different values. However, these values are not numeric, they can sometimes be strings representing a location or something else. I am looking for a way to quantify which of the variables are most important in determining the outcome of the function.
I have tried assigning the values that each of the random factors $X_1$, $X_2$, .... $X_n$ can take to vectors, but a possible problem is the dimension of each random factor may differ. Is there anyway to determine the importance of these variables on the general function?
(by importance I mean something in the way of principal component analysis or sensitivity of the function to those factors)
functions optimization
I have a data set and I am interested in determining which factors of this data set contribute most to the output. The data set varies by multiple factors $X_1$, $X_2$, .... $X_n$, and the function produces an outcome $F$($X_1$,$X_2$,...$X_n$)=$1$ or $0$. $X_1$ and the other variables are typically limited to taking on 1-5 different values. However, these values are not numeric, they can sometimes be strings representing a location or something else. I am looking for a way to quantify which of the variables are most important in determining the outcome of the function.
I have tried assigning the values that each of the random factors $X_1$, $X_2$, .... $X_n$ can take to vectors, but a possible problem is the dimension of each random factor may differ. Is there anyway to determine the importance of these variables on the general function?
(by importance I mean something in the way of principal component analysis or sensitivity of the function to those factors)
functions optimization
edited Aug 6 at 5:29
asked Aug 6 at 2:58
Bruce Cunningham
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