Unsupervised user perception index importance degree determination method
A technology for determining method and importance, applied in the field of unsupervised user-perceived indicator importance determination, which can solve problems such as excessive subjectivity, inability to obtain target values, and difficulty in obtaining valuable results.
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Embodiment 1
[0050] refer to Figure 1-8 , an unsupervised method for determining the importance of user perception indicators, including the following steps:
[0051] S1. Calculate the correlation coefficient matrix;
[0052] Specifically, in step S1, the calculation method of the correlation coefficient matrix is as follows: using the Pearson correlation coefficient formula to calculate the correlation coefficient matrix Corr.
[0053] S2. Soft threshold method to construct an adjacency matrix;
[0054] Specifically, in step S2, the specific step is to perform weighting based on the correlation coefficient matrix Corr obtained in step S1 by a soft threshold method, and calculate to obtain an adjacency matrix.
[0055] S3. Calculate the topological overlap matrix;
[0056] Specifically, in step S3, the specific steps are to introduce a topology overlapping matrix into the result obtained in step S2;
[0057] Using python, the topological overlap matrix is calculated.
[0058] S4....
Embodiment 2
[0063] refer to Figure 1-9 , on the basis of Embodiment 1, in step S1:
[0064] The correlation coefficient matrix is specifically: a matrix obtained based on the candidate index sample set X after data preprocessing, and the specific formula is as follows:
[0065]
[0066]Among them, [X1, X2...Xn] is an indicator for each column, there are a total of n indicators, and the sample data size is m, that is, the matrix is m rows, so the size of the matrix X is m×n.
[0067] Specifically, since there are n indicators, the size of the correlation coefficient matrix is n×n, and any element in the matrix cor(Xi,Xj), i,j∈[1,n] is the interval between the i and jth indicators The Pearson correlation coefficient of , then:
[0068]
[0069] in,
[0070]
[0071] In the formula cov(X 1 ,X 2 ) is X 1 and X 2 the covariance of , for X 1 Variance, for X 1 average of.
[0072] In step S2:
[0073] The specific steps of obtaining the adjacency matrix by weightin...
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