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LAB 4E: This Model Is Big Enough for All of Us

Lab 4E - This model is big enough for all of us!

Directions: Follow along with the slides and answer the questions in bold font in your journal.

Building better models

  • So far, in the labs, we've learned how to make predictions using the line of best fit

    – Which we also call linear models or regression models.

  • We've also learned how to measure our model's prediction accuracy by cross-validation.

  • In this lab, we'll investigate the following question:

    Will including more variables in our model improve its predictions?

Divide & Conquer

  • Start by loading the movie data and split it into two sets (See Lab 4C for help). Remember to use set.seed.

    – A set named training that includes 75% of the data.

    – A set named testing that includes the remaining 25%.

  • Create a linear model, using the training data, that predicts gross using runtime.

    – Compute the MSE of the model by making predictions for the testing data.

  • Do you think that a movie's runtime is the only factor that goes into how much a movie will make? What else might affect a movie's gross?

Including more info

  • Data scientists often find that including more relevant information in their models leads to better predictions.

    – Fill in the blanks below to predict gross using runtime and reviews_num.

    lm(_ ~ _ + ____, data = training)

  • Does this new model make more or less accurate predictions? Describe the process you used to arrive at your conclusion.

  • Write down the code you would use to include a 3rd variable, of your choosing, in your lm().

Own your own

  • Write down which other variables in the movie data you think would help you make better predictions.

    – Are there any variables that you think would not improve our predictions?

  • Create a model for all of the variables you think are relevant.

    – Assess whether your model makes more accurate predictions for the testing
    data than the model that included only runtime and reviews_num

  • With your neighbors, determine which combination of variables leads to the best predictions for the testing data.