Diagnostische plots tekenen

Tijd om deze diagnostische plots zelf te tekenen. We gaan terug naar de Taiwanese vastgoedgegevens en het model van huizenprijzen tegenover het aantal buurtwinkels.

Onthoud dat je met autoplot() kunt aangeven welke diagnostische plots je wilt zien.

1 residuen vs. voorspelde waarden
2 Q-Q-plot
3 scale-location

mdl_price_vs_conv is beschikbaar, en ggplot2 en ggfortify zijn geladen.

Deze oefening maakt deel uit van de cursus

Introductie tot regressie in R

Cursus bekijken

Oefeninstructies

Plot de drie diagnostische plots (genummerd 1 tot en met 3) voor mdl_price_vs_conv. Gebruik een indeling van drie rijen en één kolom.

Praktische interactieve oefening

Probeer deze oefening eens door deze voorbeeldcode in te vullen.

# Plot the three diagnostics for mdl_price_vs_conv
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Code bewerken en uitvoeren

Deze oefening maakt deel uit van de cursus

Introductie tot regressie in R

SkillTag.level.intermediateSkillTag.label

4.8+

Begin de cursus gratis

You’ll learn the basics of this popular statistical model, what regression is, and how linear and logistic regressions differ. You’ll then learn how to fit simple linear regression models with numeric and categorical explanatory variables, and how to describe the relationship between the response and explanatory variables using model coefficients.

Exercise 1: A tale of two variables Exercise 2: Which one is the response variable?Exercise 3: Visualizing two variables Exercise 4: Fitting a linear regression Exercise 5: Estimate the intercept Exercise 6: Estimate the slope Exercise 7: Linear regression with lm()Exercise 8: Categorical explanatory variables Exercise 9: Visualizing numeric vs. categorical Exercise 10: Calculating means by category Exercise 11: lm() with a categorical explanatory variable

In this chapter, you’ll discover how to use linear regression models to make predictions on Taiwanese house prices and Facebook advert clicks. You’ll also grow your regression skills as you get hands-on with model objects, understand the concept of "regression to the mean", and learn how to transform variables in a dataset.

Exercise 1: Making predictions Exercise 2: Predicting house prices Exercise 3: Visualizing predictions Exercise 4: The limits of prediction Exercise 5: Working with model objects Exercise 6: Extracting model elements Exercise 7: Manually predicting house prices Exercise 8: Using broom Exercise 9: Regression to the mean Exercise 10: Home run!Exercise 11: Plotting consecutive portfolio returns Exercise 12: Modeling consecutive returns Exercise 13: Transforming variables Exercise 14: Transforming the explanatory variable Exercise 15: Transforming the response variable too

In this chapter, you’ll learn how to ask questions of your model to assess fit. You’ll learn how to quantify how well a linear regression model fits, diagnose model problems using visualizations, and understand the leverage and influence of each observation used to create the model.

Exercise 1: Modelpassing kwantificeren Exercise 2: Determinatiecoëfficiënt Exercise 3: Residuele standaardfout Exercise 4: Model fit visualiseren Exercise 5: Residuals vs. geschatte waarden Exercise 6: Q-Q-plot van residuen Exercise 7: Scale-location Exercise 8: Diagnostische plots tekenen

Huidige oefening

Exercise 9: Uitschieters, leverage en invloed Exercise 10: Leverage Exercise 11: Invloed Exercise 12: Hefboomwerking en invloed extraheren

Learn to fit logistic regression models. Using real-world data, you’ll predict the likelihood of a customer closing their bank account as probabilities of success and odds ratios, and quantify model performance using confusion matrices.

Exercise 1: Why you need logistic regression Exercise 2: Exploring the explanatory variables Exercise 3: Visualizing linear and logistic models Exercise 4: Logistic regression with glm()Exercise 5: Predictions and odds ratios Exercise 6: Probabilities Exercise 7: Most likely outcome Exercise 8: Odds ratio Exercise 9: Log odds ratio Exercise 10: Quantifying logistic regression fit Exercise 11: Calculating the confusion matrix Exercise 12: Measuring logistic model performance Exercise 13: Accuracy, sensitivity, specificity Exercise 14: Congratulations