Sunday, July 9, 2023

 

Application of MicrosoftML rxFastTree algorithm to Insurance payment validations and predictions:

Logistic regression is a well-known statistical technique that is used to model binary outcomes. It can be applied to detect root causes of payment errors. It uses statistical measures, is highly flexible, takes any kind of input and supports different analytical tasks. This regression folds the effects of extreme values and evaluates several factors that affect a pair of outcomes.

Logistic regression differs from the other Regression techniques in the use of statistical measures. Regression is very useful to calculate a linear relationship between a dependent and independent variable, and then use that relationship for prediction. Errors demonstrate elongated scatter plots in specific categories. Even when the errors come with different error details in the same category, they can be plotted with correlation. This technique is suitable for specific error categories from an account.

One advantage of logistic regression is that the algorithm is highly flexible, taking any kind of input, and supports several different analytical tasks:

-          Use demographics to make predictions about outcomes, such as probability of defaulting payments.

-          Explore and weight the factors that contribute to a result. For example, find the factors that influence customers to make a repeat late payment.

-          Classify claims, payments, or other objects that have many attributes.

Microsoft ML rxFastTree algorithm is also an example. 

 

 The gradient boost algorithm for rxFastTree is possible with several loss functions including the squared loss function.

The algorithm for the least squares regression can be written as :

 

1. Set the initial approximation 

 

2. For a set of successive increments or boosts each based on the preceding iterations, do

 

3. Calculate the new residuals

 

4. Find the line of search by aggregating and minimizing the residuals

 

5. Perform the boost along the line of search

 

6. Repeat 3,4,5 for each of 2.


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