A team with 49 wins has never missed the playoffs.
This analysis calculates the expected points difference (\(\text{PTSdiff}\)) required for a team to
achieve 49 wins and secure a postseason spot, using the linear
regression model WinsReg described in
Norge Pena Perez’s RPubs publication.
The following R code calculates the required points difference dynamically.
# Define target wins
target_wins <- 49
if (file.exists("NBA_train.csv")) {
# Load the dataset
NBA <- read.csv("NBA_train.csv")
# Compute points difference
NBA$PTSdiff <- NBA$PTS - NBA$oppPTS
# Fit the regression model
WinsReg <- lm(W ~ PTSdiff, data = NBA)
# Extract exact coefficients
intercept <- coef(WinsReg)[1]
slope <- coef(WinsReg)[2]
# Calculate points difference
pts_diff <- (target_wins - intercept) / slope
cat("Dataset found. Expected points difference (trained model):", round(pts_diff, 2), "\n")
} else {
# Fallback to RPub coefficients
intercept <- 41.00
slope <- 0.03259
# Calculate points difference
pts_diff <- (target_wins - intercept) / slope
cat("Dataset not found. Expected points difference (RPub coefficients):", round(pts_diff, 2), "\n")
}
## Dataset not found. Expected points difference (RPub coefficients): 245.47