mariokart: Wii Mario Kart auctions from Ebay

In OpenIntroStat/openintro: Datasets and Supplemental Functions from 'OpenIntro' Textbooks and Labs

Wii Mario Kart auctions from Ebay

Description

Auction data from Ebay for the game Mario Kart for the Nintendo Wii. This data was collected in early October 2009.

Usage

mariokart

Format

A data frame with 143 observations on the following 12 variables. All prices are in US dollars.

id

Auction ID assigned by Ebay.

duration

Auction length, in days.

n_bids

Number of bids.

cond

Game condition, either new or used.

start_pr

Start price of the auction.

ship_pr

Shipping price.

total_pr

Total price, which equals the auction price plus the shipping price.

ship_sp

Shipping speed or method.

seller_rate

The seller's rating on Ebay. This is the number of positive ratings minus the number of negative ratings for the seller.

stock_photo

Whether the auction feature photo was a stock photo or not. If the picture was used in many auctions, then it was called a stock photo.

wheels

Number of Wii wheels included in the auction. These are steering wheel attachments to make it seem as though you are actually driving in the game. When used with the controller, turning the wheel actually causes the character on screen to turn.

title

The title of the auctions.

Details

There are several interesting features in the data. First off, note that there are two outliers in the data. These serve as a nice example of what one should do when encountering an outlier: examine the data point and remove it only if there is a good reason. In these two cases, we can see from the auction titles that they included other items in their auctions besides the game, which justifies removing them from the dataset.

This dataset includes all auctions for a full week in October 2009. Auctions were included in the dataset if they satisfied a number of conditions. (1) They were included in a search for "wii mario kart" on ebay.com, (2) items were in the Video Games > Games > Nintendo Wii section of Ebay, (3) the listing was an auction and not exclusively a "Buy it Now" listing (sellers sometimes offer an optional higher price for a buyer to end bidding and win the auction immediately, which is an optional Buy it Now auction), (4) the item listed was the actual game, (5) the item was being sold from the US, (6) the item had at least one bidder, (7) there were no other items included in the auction with the exception of racing wheels, either generic or brand-name being acceptable, and (8) the auction did not end with a Buy It Now option.

Source

Ebay.

Examples

library(ggplot2)
library(broom)
library(dplyr)

# Identify outliers
ggplot(mariokart, aes(x = total_pr, y = cond)) +
  geom_boxplot()

# Replot without the outliers
mariokart |>
  filter(total_pr < 80) |>
  ggplot(aes(x = total_pr, y = cond)) +
  geom_boxplot()

# Fit a multiple regression models
mariokart_no <- mariokart |> filter(total_pr < 80)
m1 <- lm(total_pr ~ cond + stock_photo + duration + wheels, data = mariokart_no)
tidy(m1)
m2 <- lm(total_pr ~ cond + stock_photo + wheels, data = mariokart_no)
tidy(m2)
m3 <- lm(total_pr ~ cond + wheels, data = mariokart_no)
tidy(m3)

# Fit diagnostics
aug_m3 <- augment(m3)

ggplot(aug_m3, aes(x = .fitted, y = .resid)) +
  geom_point() +
  geom_hline(yintercept = 0, linetype = "dashed") +
  labs(x = "Fitted values", y = "Residuals")

ggplot(aug_m3, aes(x = .fitted, y = abs(.resid))) +
  geom_point() +
  geom_hline(yintercept = 0, linetype = "dashed") +
  labs(x = "Fitted values", y = "Absolute value of residuals")

ggplot(aug_m3, aes(x = 1:nrow(aug_m3), y = .resid)) +
  geom_point() +
  geom_hline(yintercept = 0, linetype = "dashed") +
  labs(x = "Order of data collection", y = "Residuals")

ggplot(aug_m3, aes(x = cond, y = .resid)) +
  geom_boxplot() +
  labs(x = "Condition", y = "Residuals")

ggplot(aug_m3, aes(x = wheels, y = .resid)) +
  geom_point() +
  labs(
    x = "Number of wheels", y = "Residuals",
    title = "Notice curvature"
  )

OpenIntroStat/openintro documentation built on June 4, 2024, 4:19 a.m.