Co-efficient of Determination

  • date 11th July, 2019 |
  • by Prwatech |
  • 0 Comments

Co-efficient of Determination Tutorial

 

Co-efficient of Determination tutorial, Are you the one who is looking for the best platform which provides information about the Co-efficient of Determination in data science? then welcome to the land of Co-efficient of Determination tutorial by Prwatech. Before proceeding, we recommend you to go through our previous blog in this series on the need for a margin of error tutorial in data science.

 

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Coefficient of Determination Definition

 

The coefficient of determination is a unit in statistical analysis that assesses how well a model explains and predicts future outcomes. It indicates the level of explained variability in the data set. The coefficient of determination, also known as “R-squared,” is as a guideline to calculate the accuracy of the model. So, if the R2 = 0.50, then approximately half of the observed variation can explained by the model.

 

Co-efficient of Determination tutorial 

 

Why we need a Coefficient of Determination?

 

The coefficient of determination is to explain how much variability of 1 factor can cause by its relationship to another factor. It is relied on highly on trend analysis and is denote as a value between 0 and 1. The closer the value towards 1, the better the fit will be, or the relationship, between the two factors. The coefficient of determination is the square of the correlation coefficient (R) that allows it to display the degree of linear correlation between the 2 variables. This correlation is also known as the “goodness of fit.”A value of 1.0 displays a perfect fit, and it is thus a reliable model for future forecasts, indicating that the model explains all of the variations observed. A value of 0, on the other hand, will denote that, the model fails to accurately model the data at all.

 

Co-efficient of Determination Example

 

 

Coefficient of determination formula

 

Co-efficient of Determination Formula

 

 

coefficient of determination formula with example

 

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