The tidyverse provides an effective and efficient pathway for undergraduate students at all levels and majors to gain computational skills and thinking needed throughout the data science cycle.
principles of the tidyverse
tidyverse
meta R package that loads eight core packages when invoked and also bundles numerous other packages upon installation
tidyverse packages share a design philosophy, common grammar, and data structures
tidyverse flow
setup
Data: Thousands of loans made through the Lending Club, a peer-to-peer lending platform available in the openintro package, with a few modifications.
Not recommended. What if you had another data frame you’re working with concurrently called car_loans that also had a variable called loan_amount in it?
tidyverse functions take a data argument that allows them to localize computations inside the specified data frame
does not muddy the concept of what is in the current environment: variables always accessed from within in a data frame without the use of an additional function (like with()) or quotation marks, never as a vector
teaching with the tidyverse
task: grouped summary
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
Homeownership
Number of applicants
Average loan amount
Mortgage
$18,132
4,778
Own
$15,665
1,350
Rent
$14,396
3,848
break it down I
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
loans
# A tibble: 9,976 × 6
loan_amount homeownership bankruptcy application_type annual_income
<int> <chr> <chr> <fct> <dbl>
1 28000 Mortgage No individual 90000
2 5000 Rent Yes individual 40000
3 2000 Rent No individual 40000
4 21600 Rent No individual 30000
5 23000 Rent No joint 35000
6 5000 Own No individual 34000
# ℹ 9,970 more rows
# ℹ 1 more variable: interest_rate <dbl>
break it down II
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
[input] data frame
loans %>%group_by(homeownership)
# A tibble: 9,976 × 6
# Groups: homeownership [3]
loan_amount homeownership bankruptcy application_type annual_income
<int> <chr> <chr> <fct> <dbl>
1 28000 Mortgage No individual 90000
2 5000 Rent Yes individual 40000
3 2000 Rent No individual 40000
4 21600 Rent No individual 30000
5 23000 Rent No joint 35000
6 5000 Own No individual 34000
# ℹ 9,970 more rows
# ℹ 1 more variable: interest_rate <dbl>
data frame [output]
break it down III
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
# A tibble: 3 × 2
homeownership avg_loan_amount
<chr> <dbl>
1 Mortgage 18132.
2 Own 15665.
3 Rent 14396.
break it down IV
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
Based on the applicants’ home ownership status, compute the average loan amount and the number of applicants. Display the results in descending order of average loan amount.
par(mfrow =c(1, 3))boxplot(loan_amount ~ application_type, data = loans1, main = levels[1])boxplot(loan_amount ~ application_type, data = loans2, main = levels[2])boxplot(loan_amount ~ application_type, data = loans3, main = levels[3])
visualizing a different relationship
Visualize the relationship between interest rate and annual income, conditioned on whether the applicant had a bankruptcy.
plotting with ggplot()
ggplot(loans, aes(y = interest_rate, x = annual_income, color = bankruptcy)) +geom_point(alpha =0.1) +geom_smooth(method ="lm", linewidth =2, se =FALSE) +scale_x_log10()
further customizing ggplot()
ggplot(loans, aes(y = interest_rate, x = annual_income, color = bankruptcy)) +geom_point(alpha =0.1) +geom_smooth(method ="lm", linewidth =2, se =FALSE) +scale_x_log10(labels = scales::label_dollar()) +scale_y_continuous(labels = scales::label_percent(scale =1)) +scale_color_OkabeIto() +labs(x ="Annual Income", y ="Interest Rate", color ="Previous\nBankruptcy") +theme_minimal(base_size =18)
plotting with plot()
# From the OkabeIto palettecols =c(No ="#e6a003", Yes ="#57b4e9")plot( loans$annual_income, loans$interest_rate,pch =16,col =adjustcolor(cols[loans$bankruptcy], alpha.f =0.1),log ="x",xlab ="Annual Income ($)",ylab ="Interest Rate (%)",xaxp =c(1000, 10000000, 1))lm_b_no =lm( interest_rate ~log10(annual_income), data = loans[loans$bankruptcy =="No",])lm_b_yes =lm( interest_rate ~log10(annual_income), data = loans[loans$bankruptcy =="Yes",])abline(lm_b_no, col = cols["No"], lwd =3)abline(lm_b_yes, col = cols["Yes"], lwd =3)legend("topright", legend =c("Yes", "No"), title ="Previous\nBankruptcy", col = cols[c("Yes", "No")], pch =16, lwd =1)
plotting with plot()
beyond wrangling, summaries, visualizations
Modeling and inference with tidymodels:
A unified interface to modeling functions available in a large variety of packages
Sticking to the data frame in / data frame out paradigm
Guardrails for methodology
pedagogical strengths of the tidyverse
consistency
No matter which approach or tool you use, you should strive to be consistent in the classroom whenever possible
tidyverse offers consistency, something we believe to be of the utmost importance, allowing students to move knowledge about function arguments to their long-term memory
teaching consistently
Challenge: Google and Stack Overflow can be less useful – demo problem solving
Counter-proposition: teach all (or multiple) syntaxes at once – trying to teach two (or more!) syntaxes at once will slow the pace of the course, introduce unnecessary syntactic confusion, and make it harder for students to complete their work.
“Disciplined in what we teach, liberal in what we accept”
mixability
Mix with base R code or code from other packages
In fact, you can’t not mix with base R code!
scalability
Adding a new variable to a visualization or a new summary statistic doesn’t require introducing a numerous functions, interfaces, and data structures
user-centered design
Interfaces designed with user experience (and learning) in mind
Continuous feedback collection and iterative improvements based on user experiences improve functions’ and packages’ usability (and learnability)
readability
Interfaces that are designed to produce readable code
community
The encouraging and inclusive tidyverse community is one of the benefits of the paradigm
Each package comes with a website, each of these websites are similarly laid out, and results of example code are displayed, and extensive vignettes describe how to use various functions from the package together
We are all converts to the tidyverse and have made a conscious choice to use it in our research and our teaching. We each learned R without the tidyverse and have all spent quite a few years teaching without it at a variety of levels from undergraduate introductory statistics courses to graduate statistical computing courses. This paper is a synthesis of the reasons supporting our tidyverse choice, along with benefits and challenges associated with teaching statistics with the tidyverse.