The below is what you say. Then, how can I combine the name part and data part??

range = xlsMakeRange(1|1, 1|367); varnames = spreadSheetReadSA("myfile.xls", range, 1); mydata = spreadSheetReadM("myfile.xls", "B1", 1);

## 1 Answer

0

Usually you don't want to combine the name and data together in the matrix. GAUSS is a matrix language that is designed to easily write code that looks like the underlying mathematics.

Let's say that you have a simple model with `Income` as the dependent variable while `Age` and `Education` are the explanatory variables. This simple example will start with a 4x1 vector representing `Income` and a 4x2 matrix where the first column represents `Age` and the second column represents `Education`. We will also have a string array containing the names of the dependent variables.

//'y' contains income y = { 50, 75, 41, 63 }; //The first column of 'x' //is age, the second is education x = { 35 12, 59 7, 44 9, 47 16 }; //String array with variable names string varnames = { "Age", "Education" }; //Least squares estimation b_hat = y/x; //Print parameter values for i(1, rows(varnames), 1); print "The estimated parameter value for "$+varnames[i]; print "is equal to " b_hat[i]; endfor;

This code will produce the output:

The estimated parameter value for Age is equal to 1.0979158 The estimated parameter value for Education is equal to 0.61703551

In this simple program above, we do not need the variable names in `x` and `y`. The matrices contain only the data, which is what we need for calculations. Reporting our output in terms of the variable names is easy to do since we know they are at the same position in `varnames` that their corresponding data is in `x`.

## Your Answer

## 1 Answer

Usually you don't want to combine the name and data together in the matrix. GAUSS is a matrix language that is designed to easily write code that looks like the underlying mathematics.

Let's say that you have a simple model with `Income` as the dependent variable while `Age` and `Education` are the explanatory variables. This simple example will start with a 4x1 vector representing `Income` and a 4x2 matrix where the first column represents `Age` and the second column represents `Education`. We will also have a string array containing the names of the dependent variables.

//'y' contains income y = { 50, 75, 41, 63 }; //The first column of 'x' //is age, the second is education x = { 35 12, 59 7, 44 9, 47 16 }; //String array with variable names string varnames = { "Age", "Education" }; //Least squares estimation b_hat = y/x; //Print parameter values for i(1, rows(varnames), 1); print "The estimated parameter value for "$+varnames[i]; print "is equal to " b_hat[i]; endfor;

This code will produce the output:

The estimated parameter value for Age is equal to 1.0979158 The estimated parameter value for Education is equal to 0.61703551

In this simple program above, we do not need the variable names in `x` and `y`. The matrices contain only the data, which is what we need for calculations. Reporting our output in terms of the variable names is easy to do since we know they are at the same position in `varnames` that their corresponding data is in `x`.