Week 2: Regressions
Ishan B -
When making a choice of where to open a business, there is no correct answer. Each location has their own pros and cons, and the business owners preferences also factor into the decision. Because of this, I plan to use a regression model as that can help rank the different locations rather than just outputting a single location that the model thinks is best. Last week, my research on regressions was mostly for what they are, how they have been used before, and what are the pros and cons of each. This week, I have been researching more on the side of how they work in relation to machine learning.
Linear Regression
Linear regression models work by making their prediction using a weighted sum of the input features of the data and adding on a bias term/ intercept term to it. The bias term is just a number that helps shift predictions of the model up or down. Linear regression is a possibility for my use case as each business owner has certain factors they value more than others, which partially works like a weighted sum in itself as they are assigning their own weights to the factors.
The equation is: y = θ0 + θ1x1 + θ2x2 + … + θnxn
Polynomial Regression
Polynomial regression models work the same way as linear regression models except that we are adding powers to every term. Polynomial regression is also a possibility for my use case as the rankings of each location may not be perfectly linear.
Ridge Regression and Lasso Regression
Both Ridge and Lasso Regression are similar to linear regression except that we are adding a regularization term to the cost function. This means that ridge and lasso regression can be used to help tune linear regression models, potentially boosting the accuracy of the model.
Logistic Regression
Logistic Regression is a regression model that is used for classification, which is not the use case of my model so I will not be using it.
Comments:
All viewpoints are welcome but profane, threatening, disrespectful, or harassing comments will not be tolerated and are subject to moderation up to, and including, full deletion.