In this homework assignment, you will explore, analyze and model a data set containing approximately 2200 records. Each record represents a professional baseball team from the years 1871 to 2006 inclusive.
Each record has the performance of the team for the given year, with all of the statistics adjusted to match the performance of a 162 game season.
Objectives: - Build a multiple linear regression model on the training data - Predict the number of wins for the team. - You can only use the variables given to you (or variables that you derive from the variables provided).
library(tidyverse)
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## ✔ forcats 1.0.0 ✔ stringr 1.5.1
## ✔ ggplot2 3.5.2 ✔ tibble 3.3.0
## ✔ lubridate 1.9.4 ✔ tidyr 1.3.1
## ✔ purrr 1.1.0
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library(stringr)
library(skimr)
library(MASS)
##
## Attaching package: 'MASS'
##
## The following object is masked from 'package:dplyr':
##
## select
# Load from Github
moneyBall_training <- read_csv("/Users/dirkhartog/Desktop/CUNY_MSDS/DATA_621/Homeworks/HW1/moneyball-training-data (1).csv", show_col_types = FALSE)
# Drop Index
moneyBall_training <- moneyBall_training %>% dplyr::select(-INDEX)
moneyBall_evaluation <- read_csv("/Users/dirkhartog/Desktop/CUNY_MSDS/DATA_621/Homeworks/HW1/moneyball-evaluation-data (1).csv", show_col_types = FALSE)
# Drop Index
moneyBall_evaluation <- moneyBall_evaluation %>% dplyr::select(-INDEX)
head(moneyBall_training)
## # A tibble: 6 × 16
## TARGET_WINS TEAM_BATTING_H TEAM_BATTING_2B TEAM_BATTING_3B TEAM_BATTING_HR
## <dbl> <dbl> <dbl> <dbl> <dbl>
## 1 39 1445 194 39 13
## 2 70 1339 219 22 190
## 3 86 1377 232 35 137
## 4 70 1387 209 38 96
## 5 82 1297 186 27 102
## 6 75 1279 200 36 92
## # ℹ 11 more variables: TEAM_BATTING_BB <dbl>, TEAM_BATTING_SO <dbl>,
## # TEAM_BASERUN_SB <dbl>, TEAM_BASERUN_CS <dbl>, TEAM_BATTING_HBP <dbl>,
## # TEAM_PITCHING_H <dbl>, TEAM_PITCHING_HR <dbl>, TEAM_PITCHING_BB <dbl>,
## # TEAM_PITCHING_SO <dbl>, TEAM_FIELDING_E <dbl>, TEAM_FIELDING_DP <dbl>
skim(moneyBall_training) %>% arrange(desc(n_missing))
| Name | moneyBall_training |
| Number of rows | 2276 |
| Number of columns | 16 |
| _______________________ | |
| Column type frequency: | |
| numeric | 16 |
| ________________________ | |
| Group variables | None |
Variable type: numeric
| skim_variable | n_missing | complete_rate | mean | sd | p0 | p25 | p50 | p75 | p100 | hist |
|---|---|---|---|---|---|---|---|---|---|---|
| TEAM_BATTING_HBP | 2085 | 0.08 | 59.36 | 12.97 | 29 | 50.5 | 58.0 | 67.00 | 95 | ▂▇▇▅▁ |
| TEAM_BASERUN_CS | 772 | 0.66 | 52.80 | 22.96 | 0 | 38.0 | 49.0 | 62.00 | 201 | ▃▇▁▁▁ |
| TEAM_FIELDING_DP | 286 | 0.87 | 146.39 | 26.23 | 52 | 131.0 | 149.0 | 164.00 | 228 | ▁▂▇▆▁ |
| TEAM_BASERUN_SB | 131 | 0.94 | 124.76 | 87.79 | 0 | 66.0 | 101.0 | 156.00 | 697 | ▇▃▁▁▁ |
| TEAM_BATTING_SO | 102 | 0.96 | 735.61 | 248.53 | 0 | 548.0 | 750.0 | 930.00 | 1399 | ▁▆▇▇▁ |
| TEAM_PITCHING_SO | 102 | 0.96 | 817.73 | 553.09 | 0 | 615.0 | 813.5 | 968.00 | 19278 | ▇▁▁▁▁ |
| TARGET_WINS | 0 | 1.00 | 80.79 | 15.75 | 0 | 71.0 | 82.0 | 92.00 | 146 | ▁▁▇▅▁ |
| TEAM_BATTING_H | 0 | 1.00 | 1469.27 | 144.59 | 891 | 1383.0 | 1454.0 | 1537.25 | 2554 | ▁▇▂▁▁ |
| TEAM_BATTING_2B | 0 | 1.00 | 241.25 | 46.80 | 69 | 208.0 | 238.0 | 273.00 | 458 | ▁▆▇▂▁ |
| TEAM_BATTING_3B | 0 | 1.00 | 55.25 | 27.94 | 0 | 34.0 | 47.0 | 72.00 | 223 | ▇▇▂▁▁ |
| TEAM_BATTING_HR | 0 | 1.00 | 99.61 | 60.55 | 0 | 42.0 | 102.0 | 147.00 | 264 | ▇▆▇▅▁ |
| TEAM_BATTING_BB | 0 | 1.00 | 501.56 | 122.67 | 0 | 451.0 | 512.0 | 580.00 | 878 | ▁▁▇▇▁ |
| TEAM_PITCHING_H | 0 | 1.00 | 1779.21 | 1406.84 | 1137 | 1419.0 | 1518.0 | 1682.50 | 30132 | ▇▁▁▁▁ |
| TEAM_PITCHING_HR | 0 | 1.00 | 105.70 | 61.30 | 0 | 50.0 | 107.0 | 150.00 | 343 | ▇▇▆▁▁ |
| TEAM_PITCHING_BB | 0 | 1.00 | 553.01 | 166.36 | 0 | 476.0 | 536.5 | 611.00 | 3645 | ▇▁▁▁▁ |
| TEAM_FIELDING_E | 0 | 1.00 | 246.48 | 227.77 | 65 | 127.0 | 159.0 | 249.25 | 1898 | ▇▁▁▁▁ |
skim_df_as_data_frame <- skim(moneyBall_training) %>% arrange(desc(n_missing))
# save output to csv
write.csv(skim_df_as_data_frame, "skim_output.csv", row.names = FALSE)
There are several variables with minimum values of 0. This might be due to errors in recording the data.
par(mfrow = c(3,2))
offense_cols <- c("TEAM_BATTING_HBP", "TEAM_BATTING_SO", "TEAM_BATTING_H",
"TEAM_BATTING_2B", "TEAM_BATTING_3B","TEAM_BATTING_HR",
"TEAM_BATTING_BB", "TEAM_BASERUN_SB","TEAM_BASERUN_CS")
moneyBall_training %>% dplyr::select(all_of(offense_cols)) %>%
pivot_longer(cols = all_of(offense_cols), names_to = "Feature", values_to = "Value") %>%
ggplot(aes(x = Value)) + geom_histogram(binwidth = 15) +
facet_wrap(~ Feature, nrow = 3, ncol = 3, scales = "free") + labs(title = "Batting and Baserun Features")
## Warning: Removed 3090 rows containing non-finite outside the scale range
## (`stat_bin()`).
defense_cols <- c("TEAM_PITCHING_H", "TEAM_PITCHING_HR", "TEAM_PITCHING_BB",
"TEAM_PITCHING_SO", "TEAM_FIELDING_E", "TEAM_FIELDING_DP")
moneyBall_training %>% dplyr::select(all_of(defense_cols)) %>%
pivot_longer(cols = all_of(defense_cols), names_to = "Feature", values_to = "Value") %>%
ggplot(aes(x = Value)) + geom_histogram(binwidth = 15) +
facet_wrap(~ Feature, nrow = 2, ncol = 3, scales = "free") + labs(title = "Pitching and Fielding Features")
## Warning: Removed 388 rows containing non-finite outside the scale range
## (`stat_bin()`).
Team Fielding Errors, Team Pitching Hits (hits allowed), Team
Pitching Strike Outs are all heavily right skewed where there
is an extreme positive outlier.
library(ggpubr)
# Histogram
hst <- moneyBall_training %>% ggplot(aes(x = TARGET_WINS)) +
geom_histogram(binwidth = 5) +
ggtitle("Target Wins") +
ylab("Number of wins")
# Boxplot
bxp <- moneyBall_training %>% ggplot(aes(y = TARGET_WINS)) +
geom_boxplot() +
ggtitle("Target Wins") +
ylab("Number of Wwins")
ggarrange(hst, bxp)
library(corrplot)
## corrplot 0.95 loaded
library(stringr)
cor_coef <- cor(moneyBall_training[2:ncol(moneyBall_training)], use = "complete.obs")
row_col_names = paste(str_to_title(str_split_i(row.names(cor_coef), "_", 2)) , str_to_upper(str_split_i(row.names(cor_coef), "_", 3)))
row_col_names[1] <- "Target Wins"
row_col_names
## [1] "Target Wins" "Batting 2B" "Batting 3B" "Batting HR" "Batting BB"
## [6] "Batting SO" "Baserun SB" "Baserun CS" "Batting HBP" "Pitching H"
## [11] "Pitching HR" "Pitching BB" "Pitching SO" "Fielding E" "Fielding DP"
rownames(cor_coef) <- row_col_names
colnames(cor_coef) <- row_col_names
corrplot::corrplot(cor_coef)
Features with potential multicollinearity - Pitching HR:Batting HR - Pitching BB:Batting BB - Pitching SO:Batting SO
# Sorted correlations with the target variable
tibble(Features = names(cor_coef[1,2:15]), CorrelationCoef = cor_coef[1,2:15]) %>% arrange(desc(CorrelationCoef))
## # A tibble: 14 × 2
## Features CorrelationCoef
## <chr> <dbl>
## 1 Pitching H 0.999
## 2 Batting 2B 0.562
## 3 Batting HR 0.396
## 4 Pitching HR 0.395
## 5 Batting 3B 0.214
## 6 Batting BB 0.197
## 7 Pitching BB 0.195
## 8 Baserun SB 0.0717
## 9 Fielding DP 0.0178
## 10 Batting HBP -0.0291
## 11 Baserun CS -0.0938
## 12 Fielding E -0.254
## 13 Batting SO -0.342
## 14 Pitching SO -0.344
Most features have weak to moderate correlations with the target variable (Number of wins). Surprisingly, pitching hits which is expected to negatively impact wins has the strongest relationship (almost 1). This is likely inflated due to the extreme right skewness from a large positive outlier. Other features with a moderate correlation include Batting doubles, Batting home runs and Pitching home runs. Pitching strike outs, Batting strike outs, and Fielding errors all are negatively correlated with wins. Among these features, it’s unexpected that pitching strike outs would have a negative impact on the number of wins.
# Build scatter plots of Batting HR, Batting 2B, Pitching H, Pitching HR,
bh <- moneyBall_training %>%
ggplot(aes(x = TEAM_BATTING_H, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
b2b <- moneyBall_training %>%
ggplot(aes(x = TEAM_BATTING_2B, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
phr <- moneyBall_training %>%
ggplot(aes(x = TEAM_PITCHING_HR, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
ph <- moneyBall_training %>%
ggplot(aes(x = TEAM_PITCHING_H, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
# Pitching SO
pso <- moneyBall_training %>%
ggplot(aes(x = TEAM_PITCHING_SO, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
# Batting SO
bso <- moneyBall_training %>%
ggplot(aes(x = TEAM_BATTING_SO, y = TARGET_WINS)) +
geom_point() +
theme_minimal()
ggarrange(bh, b2b, phr, ph, pso, bso, ncol = 3, nrow = 2)
## Warning: Removed 102 rows containing missing values or values outside the scale range
## (`geom_point()`).
## Removed 102 rows containing missing values or values outside the scale range
## (`geom_point()`).
# Find the number of missing values in each predictor
na_count <- sapply(moneyBall_training, function(x) sum(length(which(is.na(x)))))
# Create a data frame with the column name and the number of missing values
na_df <- data.frame(na_count) %>% filter(na_count > 0) %>% arrange(desc(na_count))
na_df
## na_count
## TEAM_BATTING_HBP 2085
## TEAM_BASERUN_CS 772
## TEAM_FIELDING_DP 286
## TEAM_BASERUN_SB 131
## TEAM_BATTING_SO 102
## TEAM_PITCHING_SO 102
# Missingness map with cleaner formatting
image(is.na(moneyBall_training),
axes = FALSE,
col = c("white","red")) # white = observed, red = missing
# Add column names on y-axis
axis(2,
at = seq(0, 1, length.out = ncol(moneyBall_training)),
labels = colnames(moneyBall_training),
las = 2, cex.axis = 0.7)
# Skip row labels (too many to read)
# Optionally, add a tick mark every 500 rows
row_idx <- seq(1, nrow(moneyBall_training), by = 200)
axis(1,
at = (row_idx-1)/(nrow(moneyBall_training)-1),
labels = rownames(moneyBall_training)[row_idx],
las = 2, cex.axis = 0.6)
# Add title
title("Missing Data Map (red = missing)")
Out of the five columns with missing values, TEAM_BATTING_HBP and TEAM_BASERUN_CS have the lowest completeness rate, 8.39% and 66% respectively. The hit-by-pitch rule, where the batter is awarded first base, was introduced in Major League Baseball in 1887 for the National League and 1884 for the American Association. The data set we have is from 1871 and could account for a portion of the missing values. We can categorize the missing values here to be missing completely at random as the missing values are independent of both observed and unobserved values in the dataset. The other four predictors with missing values all have at least 87% of their data present.
1. Drop TEAM_BATTING_HBP and TEAM_BASERUN_CS
Both the number of hits by pitch and the number of times a player was caught stealing a base have a significantly high number of missing values. These features are also very poorly correlated with the target variable. These reasons make dropping the two predictors from the data set a good strategy in handling the missing values.
moneyBall_train_processed <- moneyBall_training %>%
dplyr::select(-c(TEAM_BATTING_HBP, TEAM_BASERUN_CS))
2. Single Imputation
for(i in 2:ncol(moneyBall_train_processed)){
moneyBall_train_processed[[i]][is.na(moneyBall_train_processed[,i])] <- mean(moneyBall_train_processed[[i]], na.rm = TRUE)
#mean_val <- mean(moneyBall_train_processes[[i]], na.rm = TRUE)
#moneyBall_train_processes[[i]][is.na(moneyBall_train_processes[,i])] <- mean_val
}
sapply(moneyBall_train_processed, function(x) sum(length(which(is.na(x)))))
## TARGET_WINS TEAM_BATTING_H TEAM_BATTING_2B TEAM_BATTING_3B
## 0 0 0 0
## TEAM_BATTING_HR TEAM_BATTING_BB TEAM_BATTING_SO TEAM_BASERUN_SB
## 0 0 0 0
## TEAM_PITCHING_H TEAM_PITCHING_HR TEAM_PITCHING_BB TEAM_PITCHING_SO
## 0 0 0 0
## TEAM_FIELDING_E TEAM_FIELDING_DP
## 0 0
library(tidymodels)
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## ✔ dials 1.4.2 ✔ tailor 0.1.0
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## ✔ parsnip 1.3.3 ✔ workflowsets 1.1.1
## ✔ recipes 1.3.1 ✔ yardstick 1.3.2
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## ✖ recipes::step() masks stats::step()
set.seed(100)
# Split data into train and test sets
train_test_split <- initial_split(moneyBall_train_processed, prop = 0.8)
## TRAIN SET
train_df <- training(train_test_split)
# Predictors
x_train <- dplyr::select(train_df, -TARGET_WINS)
# Center and scale predictors
X_train_scaled <- x_train %>% scale()
# Target
y_train <- train_df$TARGET_WINS
training_data <- data.frame(TARGET_WINS = y_train, X_train_scaled)
## TEST SET
test_df <- testing(train_test_split)
# Predictors
x_test <- dplyr::select(test_df, -TARGET_WINS)
# Center and scale predictors
x_test_scaled <- x_test %>% scale()
# Target
y_test <- test_df$TARGET_WINS
testing_data <- data.frame(TARGET_WINS = y_test, x_test_scaled)
m1 <- lm(TARGET_WINS ~., data = training_data)
summary(m1)
##
## Call:
## lm(formula = TARGET_WINS ~ ., data = training_data)
##
## Residuals:
## Min 1Q Median 3Q Max
## -50.209 -8.696 0.213 8.358 58.827
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.736813 0.307570 262.499 < 2e-16 ***
## TEAM_BATTING_H 7.233305 0.589071 12.279 < 2e-16 ***
## TEAM_BATTING_2B -1.108656 0.480629 -2.307 0.02119 *
## TEAM_BATTING_3B 1.465322 0.522714 2.803 0.00511 **
## TEAM_BATTING_HR 4.168915 1.921134 2.170 0.03013 *
## TEAM_BATTING_BB 1.245948 0.799626 1.558 0.11937
## TEAM_BATTING_SO -2.264088 0.691724 -3.273 0.00108 **
## TEAM_BASERUN_SB 2.430833 0.416325 5.839 6.22e-09 ***
## TEAM_PITCHING_H -1.250896 0.574482 -2.177 0.02958 *
## TEAM_PITCHING_HR 0.004267 1.736898 0.002 0.99804
## TEAM_PITCHING_BB 0.384449 0.791784 0.486 0.62735
## TEAM_PITCHING_SO 1.489079 0.584418 2.548 0.01092 *
## TEAM_FIELDING_E -4.678968 0.631152 -7.413 1.88e-13 ***
## TEAM_FIELDING_DP -2.991383 0.361108 -8.284 2.29e-16 ***
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13.12 on 1806 degrees of freedom
## Multiple R-squared: 0.3246, Adjusted R-squared: 0.3197
## F-statistic: 66.76 on 13 and 1806 DF, p-value: < 2.2e-16
1. Address collinearity
Multicollinearity is when two more more variables are highly correlated with each other. Addressing collinear variables can improve regression models by resulting in more precise predictions, robust insights where predicted regression coefficients are more interpretable and dependable.
TEAM_PITCHING_HR was highly correlated with TEAM_BATTING_HR, which potential introduces the issue of multicollinearity. It is also noted in the base model that this had the highest P-value, which gives evidence of a good starting place for elimination.
library(car)
## Loading required package: carData
##
## Attaching package: 'car'
## The following object is masked from 'package:dplyr':
##
## recode
## The following object is masked from 'package:purrr':
##
## some
# Write a function that takes a model, calculates VIF and plots it on a bar chart
plot_vif <- function(fitted_model, model_name){
# Calculate VIF
vif_values <- vif(fitted_model)
# Convert VIF results to a data frame for plotting
vif_df <- data.frame(Variable = names(vif_values), VIF = vif_values)
# Set a threshold to indicate high VIF
high_vif_threshold <- 5
# Generate bar plot
ggplot(vif_df, aes(Variable, VIF)) +
geom_bar(stat = "identity", fill = "steelblue") +
geom_hline(yintercept = high_vif_threshold, linetype = "dashed", color = "red") +
scale_y_continuous(limits = c(0, max(vif_df$VIF) + 1)) +
labs(title = paste0("Variance Inflation Factor (VIF) for Regression Model - ", model_name),
y = "VIF",
x = "Variable") +
theme_minimal() +
theme(axis.text.x = element_text(angle = 45, hjust = 1))
}
plot_vif(m1, "m1")
m2 <- update(m1, .~. - TEAM_PITCHING_HR)
summary(m2)
##
## Call:
## lm(formula = TARGET_WINS ~ TEAM_BATTING_H + TEAM_BATTING_2B +
## TEAM_BATTING_3B + TEAM_BATTING_HR + TEAM_BATTING_BB + TEAM_BATTING_SO +
## TEAM_BASERUN_SB + TEAM_PITCHING_H + TEAM_PITCHING_BB + TEAM_PITCHING_SO +
## TEAM_FIELDING_E + TEAM_FIELDING_DP, data = training_data)
##
## Residuals:
## Min 1Q Median 3Q Max
## -50.209 -8.696 0.213 8.357 58.827
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.7368 0.3075 262.572 < 2e-16 ***
## TEAM_BATTING_H 7.2335 0.5847 12.372 < 2e-16 ***
## TEAM_BATTING_2B -1.1087 0.4803 -2.308 0.021085 *
## TEAM_BATTING_3B 1.4655 0.5173 2.833 0.004661 **
## TEAM_BATTING_HR 4.1734 0.6517 6.404 1.92e-10 ***
## TEAM_BATTING_BB 1.2451 0.7140 1.744 0.081354 .
## TEAM_BATTING_SO -2.2638 0.6791 -3.334 0.000874 ***
## TEAM_BASERUN_SB 2.4307 0.4148 5.860 5.48e-09 ***
## TEAM_PITCHING_H -1.2510 0.5730 -2.183 0.029157 *
## TEAM_PITCHING_BB 0.3855 0.6566 0.587 0.557159
## TEAM_PITCHING_SO 1.4885 0.5400 2.757 0.005900 **
## TEAM_FIELDING_E -4.6789 0.6299 -7.428 1.69e-13 ***
## TEAM_FIELDING_DP -2.9914 0.3610 -8.286 2.25e-16 ***
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13.12 on 1807 degrees of freedom
## Multiple R-squared: 0.3246, Adjusted R-squared: 0.3201
## F-statistic: 72.37 on 12 and 1807 DF, p-value: < 2.2e-16
plot_vif(m2, "m2")
m3 <- update(m2, .~. - TEAM_BATTING_BB)
summary(m3)
##
## Call:
## lm(formula = TARGET_WINS ~ TEAM_BATTING_H + TEAM_BATTING_2B +
## TEAM_BATTING_3B + TEAM_BATTING_HR + TEAM_BATTING_SO + TEAM_BASERUN_SB +
## TEAM_PITCHING_H + TEAM_PITCHING_BB + TEAM_PITCHING_SO + TEAM_FIELDING_E +
## TEAM_FIELDING_DP, data = training_data)
##
## Residuals:
## Min 1Q Median 3Q Max
## -51.661 -8.639 0.186 8.422 58.885
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.7368 0.3077 262.424 < 2e-16 ***
## TEAM_BATTING_H 7.1461 0.5828 12.261 < 2e-16 ***
## TEAM_BATTING_2B -1.0608 0.4798 -2.211 0.02716 *
## TEAM_BATTING_3B 1.4697 0.5176 2.840 0.00457 **
## TEAM_BATTING_HR 4.3954 0.6395 6.874 8.59e-12 ***
## TEAM_BATTING_SO -2.1955 0.6783 -3.237 0.00123 **
## TEAM_BASERUN_SB 2.5176 0.4120 6.110 1.21e-09 ***
## TEAM_PITCHING_H -1.5906 0.5392 -2.950 0.00322 **
## TEAM_PITCHING_BB 1.2462 0.4333 2.876 0.00407 **
## TEAM_PITCHING_SO 1.0264 0.4708 2.180 0.02936 *
## TEAM_FIELDING_E -5.0702 0.5889 -8.610 < 2e-16 ***
## TEAM_FIELDING_DP -2.9171 0.3587 -8.133 7.72e-16 ***
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13.13 on 1808 degrees of freedom
## Multiple R-squared: 0.3235, Adjusted R-squared: 0.3193
## F-statistic: 78.58 on 11 and 1808 DF, p-value: < 2.2e-16
plot_vif(m3, "m3")
2. Backwards Elimination
Backwards elimination can be accomplished through evaluating the adjusted \(R^2\) value or the p-value. If the main goal is to improve prediction accuracy then the adjusted \(R^2\) should be used. If it is more important to understand which variables have a statistically significant impact on the response variable or if a more simple model is desired (at the potential cost of predictive accuracy) than using the p-value approach is preferred. In this case our goal is build the a model with the highest predictive accuracy (link reference).
Using an adjusted \(r^2\) approach to backwards elimination, after fitting a model with all predictors we then re-fit the model with one variable eliminated and then re-evaluate adjusted \(R^2\). We repeat this process for all variables and the one that increased adjusted \(R^2\) the most or decreased adjusted \(R^2\) the least is eliminated. The process is repeated until adjusted \(R^2\) doe not improve anymore.
A function will be used to loop through the data and evaluate a model without each variable - Model M2 will be used
m3$model
## TARGET_WINS TEAM_BATTING_H TEAM_BATTING_2B TEAM_BATTING_3B TEAM_BATTING_HR
## 1 83 -0.465935102 -0.824076301 -0.75507284 0.477687345
## 2 88 1.264750518 -0.527464244 1.89257006 -0.897459401
## 3 105 1.319260301 1.654753036 0.33928622 -0.102193813
## 4 83 -0.513631162 0.595424259 -0.93158237 0.245734882
## 5 62 -0.908827091 -0.739329999 -0.47265760 1.272952934
## 6 60 -0.029856835 0.277625626 -0.86097856 0.278870948
## 7 69 0.181368575 -0.082546158 -0.04903473 -0.549530706
## 8 75 -1.058728995 -0.951195754 0.83351290 -1.344796295
## 9 58 -0.588582114 -0.357971640 -0.26084617 -1.063139732
## 10 68 0.358525371 1.358140978 -0.54326141 0.543959478
## 11 87 -0.758925187 -1.035942057 0.40989003 -1.245388096
## 12 91 0.235878358 0.786103439 0.55109766 -1.295092196
## 13 82 0.338084202 -0.463904517 1.75136244 -0.698643004
## 14 79 -0.057111727 -0.357971640 -0.26084617 -0.450122508
## 15 86 0.344897925 -0.485091093 -0.75507284 0.494255378
## 16 113 3.233916439 0.404745079 2.49270245 -1.162547931
## 17 73 0.283574419 0.341185353 -0.43735569 0.494255378
## 18 74 0.706025239 -1.565606445 -0.75507284 -1.394500394
## 19 67 -0.166131294 1.082715496 -0.61386522 0.659935709
## 20 55 -0.827062416 0.553051108 -0.64916712 0.427983246
## 21 67 -0.738484018 0.743730288 -1.00218618 0.858752107
## 22 92 -1.351719080 -1.311367538 -0.93158237 0.245734882
## 23 95 0.597005673 0.616610835 -0.47265760 0.676503743
## 24 88 0.126858792 0.023386720 -0.79037475 1.239816868
## 25 91 -0.023043112 0.913222892 -0.54326141 0.427983246
## 26 72 1.516858266 1.358140978 0.19807860 0.113190617
## 27 116 1.142103505 1.464073856 -0.61386522 1.156976702
## 28 78 -1.126866224 -1.057128632 -1.10809189 0.262302915
## 29 99 -0.377356704 -0.442717942 -1.07278999 0.461119312
## 30 105 1.257936795 0.002200144 2.52800435 -0.996867600
## 31 109 -0.057111727 -0.993568905 -0.54326141 2.333307052
## 32 76 0.583378227 0.574237684 0.26868241 -0.532962673
## 33 84 -0.309219475 -0.273225337 -0.40205379 1.322657033
## 34 77 -0.295592029 -1.247807812 2.28089102 -1.195683997
## 35 77 0.079162731 0.447118230 -0.33144998 0.229166849
## 36 109 -0.459121379 -0.230852186 1.15123005 -1.046571699
## 37 49 2.211858003 0.849663166 0.09217289 -1.543612692
## 38 77 -2.067159986 -2.222390286 0.90411671 -1.394500394
## 39 92 0.930878095 0.298812202 0.33928622 0.378279147
## 40 93 -0.847503585 -0.018986431 0.30398432 -0.963731534
## 41 84 -0.861131030 -0.781703150 0.23338051 -1.030003666
## 42 87 0.617446841 -0.188479035 1.15123005 -0.715211037
## 43 101 -0.390984150 -1.120688359 0.09217289 1.405497199
## 44 81 -0.193386185 -0.400344791 -0.50795950 0.179462750
## 45 80 -0.309219475 -0.124919309 -0.33144998 0.179462750
## 46 84 -0.145690125 -0.167292460 -0.57856331 0.196030783
## 47 98 0.365339094 0.235252475 -0.54326141 1.123840636
## 48 100 0.774162468 1.400514129 0.65700337 0.328575048
## 49 74 0.072349008 -0.273225337 -0.36675188 1.107272603
## 50 75 -0.718042849 -1.396113841 -0.08433664 1.355793099
## 51 87 -0.356915535 -0.315598489 -0.96688427 0.146326683
## 52 90 -0.983778043 -1.141874934 -0.96688427 0.610231610
## 53 93 -0.186572462 0.319998777 0.48049385 1.057568504
## 54 62 -0.636278174 -0.357971640 1.53955100 -1.013435633
## 55 86 -0.097994064 -0.400344791 -0.71977094 1.090704570
## 56 81 0.474358660 0.319998777 0.33928622 -0.864323335
## 57 86 0.065535285 0.468304806 -0.19024236 1.123840636
## 58 85 -0.724856572 -0.294411913 -0.43735569 0.245734882
## 59 75 -1.235885791 -1.226621236 1.08062624 -1.460772527
## 60 92 0.276760696 0.892036317 -1.14339380 2.333307052
## 61 80 0.767348745 -0.760516575 0.58639956 -0.930595468
## 62 59 -0.752111464 -0.633397121 -0.71977094 0.080054551
## 63 83 0.964946710 0.595424259 -0.54326141 2.316739019
## 64 100 0.406221431 -0.442717942 0.37458813 -1.394500394
## 65 73 0.528868443 0.404745079 0.79821099 0.278870948
## 66 102 0.283574419 -0.209665611 -0.75507284 0.659935709
## 67 94 -0.166131294 0.870849741 -1.24929951 1.637449662
## 68 67 0.140486237 0.192879324 -0.11963855 0.543959478
## 69 85 0.876368312 0.722543712 0.16277670 0.411415213
## 70 104 0.133672515 0.065759871 -0.29614807 1.885970158
## 71 85 0.862740866 0.955596043 0.83351290 0.278870948
## 72 67 -0.990591766 -0.548650819 -0.68446903 0.394847180
## 73 45 -0.472748825 0.531864533 0.16277670 -0.715211037
## 74 100 1.700828784 0.341185353 1.15123005 -1.096275799
## 75 66 -0.922454537 -1.480860143 -0.61386522 -0.168465945
## 76 57 -1.712846394 -0.675770273 -0.71977094 -0.102193813
## 77 69 1.646319001 0.510677957 2.17498530 -1.079707765
## 78 89 -0.431866487 0.383558504 -0.08433664 -0.814619236
## 79 79 0.113231346 -0.188479035 0.93941861 -1.427636460
## 80 96 1.591809218 1.760685913 0.19807860 0.129758650
## 81 67 0.051907840 0.828476590 -0.75507284 0.842184073
## 82 78 -1.113238778 -0.739329999 -1.24929951 0.245734882
## 83 108 0.712838962 0.256439051 0.76290909 -0.483258574
## 84 73 0.849113420 1.506447007 0.83351290 -0.715211037
## 85 70 -0.963336874 -0.506277668 -0.71977094 -0.516394640
## 86 79 0.276760696 1.506447007 -1.03748808 2.035082456
## 87 95 1.346515193 2.756454963 -0.54326141 2.300170986
## 88 82 0.815044806 1.040342345 0.58639956 -0.317578243
## 89 93 1.108034891 0.955596043 0.55109766 -0.483258574
## 90 105 -0.500003716 -0.908822603 -0.71977094 1.488337364
## 91 89 -0.166131294 0.319998777 -0.36675188 0.229166849
## 92 114 1.203427012 1.908991942 0.44519194 0.444551279
## 93 82 -0.493189993 -0.718143424 -0.93158237 0.659935709
## 94 71 -0.697601681 -1.268994387 0.58639956 -1.361364328
## 95 95 0.167741129 0.425931655 0.44519194 -0.665506938
## 96 71 -0.990591766 -0.548650819 -1.17869570 -0.350714309
## 97 82 -0.738484018 0.680170561 -1.31990333 0.792479974
## 98 79 -0.990591766 -0.739329999 -0.89628046 0.709639809
## 99 70 -0.527258608 0.298812202 -0.68446903 0.312007014
## 100 54 -0.602209560 0.764916863 -0.68446903 0.245734882
## 101 77 -0.990591766 -0.718143424 1.43364529 -1.228820063
## 102 73 0.174554852 0.828476590 -0.29614807 0.742775875
## 103 89 0.508427275 0.574237684 0.19807860 1.388929166
## 104 84 1.196613289 0.425931655 0.69230528 -0.914027435
## 105 88 -0.854317308 -1.205434661 -0.01373283 -1.295092196
## 106 93 0.951319264 0.595424259 1.04532433 -1.195683997
## 107 33 1.537299434 -1.141874934 1.71606053 -1.444204494
## 108 72 -1.263140682 -0.569837395 -0.61386522 -0.963731534
## 109 76 -0.656719343 -1.544419869 1.46894719 -1.295092196
## 110 68 1.189799566 0.150506173 0.12747479 -0.996867600
## 111 100 0.092790177 -1.099501783 0.30398432 0.626799643
## 112 81 -0.179758739 0.086946446 0.02156908 -0.416986442
## 113 43 -1.440297478 -1.078315208 0.76290909 -1.295092196
## 114 63 0.726466408 -0.294411913 0.30398432 -0.996867600
## 115 94 1.537299434 1.781872489 0.33928622 0.974728338
## 116 97 1.366956362 1.760685913 1.50424910 -0.781483170
## 117 93 0.058721563 -0.209665611 -0.33144998 -0.599234806
## 118 72 -0.949709428 -0.146105884 -0.57856331 -1.195683997
## 119 93 -0.275150860 0.531864533 -1.17869570 1.256384901
## 120 87 1.264750518 0.870849741 1.25713576 -1.063139732
## 121 83 -0.513631162 -0.527464244 0.93941861 -1.212252030
## 122 83 0.215437190 -0.739329999 -0.50795950 0.278870948
## 123 87 -0.833876139 -0.061359582 -0.01373283 -1.046571699
## 124 90 0.494799829 -0.336785064 -0.04903473 -0.069057747
## 125 68 -0.431866487 0.680170561 -1.00218618 0.825616040
## 126 87 -0.411425318 0.362371928 -1.03748808 0.229166849
## 127 97 0.426662600 -0.506277668 -0.40205379 -0.201602011
## 128 96 -1.038287826 -0.103732733 0.02156908 -0.914027435
## 129 91 -0.404611595 -1.438486992 -0.64916712 0.278870948
## 130 71 -1.419856309 -1.798658776 -0.22554426 -1.477340560
## 131 43 -1.072356441 -0.845262877 -0.57856331 0.891888173
## 132 76 -0.288778306 1.231021525 -0.11963855 1.074136537
## 133 110 -1.160934839 -0.548650819 0.30398432 -1.295092196
## 134 76 0.038280394 -0.485091093 -0.11963855 1.521473430
## 135 84 -0.111621510 0.192879324 -0.08433664 0.328575048
## 136 103 0.440290046 0.595424259 -0.79037475 1.140408669
## 137 29 -2.366963794 -3.641890847 0.30398432 -1.643020891
## 138 107 0.671956625 0.425931655 2.73981579 -0.715211037
## 139 86 0.208623467 -0.675770273 1.78666434 -1.328228262
## 140 102 -0.527258608 -0.951195754 -1.07278999 1.024432437
## 141 89 -0.404611595 -1.163061510 -0.50795950 0.046918485
## 142 95 0.140486237 0.701357137 -1.03748808 1.322657033
## 143 101 0.174554852 -0.591023970 1.71606053 -1.179115964
## 144 107 1.544113157 0.553051108 1.53955100 -0.532962673
## 145 97 0.944505541 1.824245640 -1.21399761 1.836266059
## 146 72 -0.397797872 0.913222892 -0.47265760 -0.400418409
## 147 71 0.542495889 0.065759871 -1.00218618 0.146326683
## 148 84 1.026270216 0.616610835 -0.36675188 0.958160305
## 149 79 -1.058728995 -0.569837395 -0.93158237 1.156976702
## 150 66 -0.493189993 -0.421531366 -0.47265760 0.179462750
## 151 81 -1.154121116 -1.798658776 -1.07278999 0.925024239
## 152 75 0.140486237 -1.692725898 0.72760718 -1.079707765
## 153 102 -0.002601944 1.972551669 -1.17869570 1.654017695
## 154 89 0.385780262 -0.209665611 0.12747479 -0.532962673
## 155 80 0.317643033 1.061528921 -0.61386522 1.637449662
## 156 75 -0.275150860 0.044573295 -0.71977094 0.394847180
## 157 68 0.419848877 1.908991942 -0.75507284 1.703721794
## 158 90 -0.827062416 -0.357971640 -0.68446903 0.676503743
## 159 69 0.419848877 0.658983986 -0.93158237 0.759343908
## 160 94 -0.493189993 -0.124919309 -0.29614807 -0.383850376
## 161 102 -0.057111727 -0.633397121 -0.75507284 1.041000471
## 162 104 1.101221168 2.142044273 0.83351290 -0.085625780
## 163 81 -0.384170427 1.824245640 -1.28460142 1.256384901
## 164 96 -0.043484281 -0.548650819 1.11592814 -1.096275799
## 165 84 0.392593985 0.489491382 -0.71977094 1.620881629
## 166 61 -0.813434970 -0.506277668 -0.29614807 -0.135329879
## 167 82 -0.425052764 0.722543712 -1.00218618 1.239816868
## 168 70 -0.561327222 -0.273225337 -0.57856331 0.229166849
## 169 58 -0.724856572 -1.417300416 -0.54326141 0.461119312
## 170 82 -0.343288089 -0.866449452 -0.57856331 0.726207842
## 171 104 1.591809218 0.531864533 1.50424910 -0.996867600
## 172 98 0.099603900 -0.379158215 -0.96688427 1.521473430
## 173 53 -0.425052764 -1.311367538 1.01002242 -1.328228262
## 174 64 0.426662600 1.400514129 0.62170147 -0.897459401
## 175 74 -0.377356704 -0.760516575 0.30398432 -1.079707765
## 176 88 -0.029856835 0.595424259 0.05687098 -0.052489714
## 177 81 0.038280394 -0.082546158 1.18653195 -0.914027435
## 178 92 -0.397797872 -1.417300416 1.85726815 -1.377932361
## 179 92 1.728083676 0.235252475 2.28089102 -0.284442177
## 180 86 -0.520444885 -1.544419869 -0.33144998 -1.361364328
## 181 105 2.027887484 0.171692749 0.76290909 -1.311660229
## 182 84 0.733280131 -0.463904517 1.18653195 -0.599234806
## 183 88 0.556123335 1.167461798 -1.07278999 1.769993927
## 184 59 0.528868443 -0.082546158 2.49270245 -0.996867600
## 185 74 1.966563978 2.459842906 1.64545672 0.278870948
## 186 68 0.562937058 0.489491382 -0.75507284 -0.035921681
## 187 77 -0.179758739 0.298812202 -0.36675188 0.013782419
## 188 85 -1.085983887 -1.184248085 1.04532433 -1.328228262
## 189 92 -0.370542981 0.002200144 -0.15494045 0.510823412
## 190 85 -0.431866487 -0.675770273 -0.54326141 -0.251306111
## 191 32 -0.023043112 -0.866449452 1.15123005 -1.212252030
## 192 79 0.767348745 1.527633582 1.39834338 -0.218170045
## 193 77 0.113231346 0.044573295 -0.64916712 0.162894717
## 194 86 -1.310836743 -0.612210546 0.51579575 -1.145979898
## 195 102 0.740093854 1.803059064 -0.96688427 1.107272603
## 196 85 -0.390984150 -0.040173007 0.16277670 -0.035921681
## 197 45 -2.067159986 -1.756285625 0.69230528 -1.593316791
## 198 89 0.365339094 -0.230852186 1.99847577 -0.632370872
## 199 98 -0.588582114 -0.379158215 -0.61386522 1.471769331
## 200 60 -0.949709428 -0.908822603 -1.03748808 0.212598816
## 201 81 0.024652948 0.383558504 -0.79037475 0.245734882
## 202 89 -0.036670558 0.553051108 1.92787196 -1.046571699
## 203 73 -0.329660643 -0.442717942 -0.47265760 -0.251306111
## 204 71 0.310829310 0.553051108 -0.29614807 0.792479974
## 205 68 -0.316033198 0.531864533 -1.10809189 1.604313596
## 206 54 -0.350101812 0.934409468 0.93941861 -1.162547931
## 207 88 0.590191950 1.379327554 1.50424910 -1.261956130
## 208 79 -0.152503848 0.383558504 -0.71977094 0.146326683
## 209 94 0.924064372 0.277625626 0.76290909 -1.427636460
## 210 87 1.728083676 2.163230848 0.09217289 -0.002785614
## 211 90 -0.370542981 0.531864533 -0.64916712 1.206680802
## 212 96 0.154113683 1.506447007 -0.57856331 1.355793099
## 213 74 -0.288778306 1.209834950 -1.00218618 0.560527511
## 214 70 -0.888385922 -0.463904517 -1.17869570 1.504905397
## 215 97 -0.588582114 -0.294411913 -0.26084617 -0.433554475
## 216 56 0.120045069 0.256439051 -0.43735569 -0.383850376
## 217 61 -0.077552896 -0.167292460 0.76290909 -1.079707765
## 218 65 -0.390984150 -0.442717942 -1.28460142 0.543959478
## 219 74 -0.404611595 -0.696956848 -0.61386522 0.046918485
## 220 75 -0.288778306 1.231021525 -1.03748808 0.477687345
## 221 85 0.235878358 -0.273225337 1.36304148 -1.013435633
## 222 48 -1.924071805 -2.328323164 -0.33144998 -1.377932361
## 223 77 0.378966539 -0.463904517 -0.93158237 0.394847180
## 224 87 0.106417623 -0.506277668 0.05687098 0.146326683
## 225 71 -1.017846657 -0.908822603 -0.93158237 -0.168465945
## 226 73 -1.256326959 -0.802889726 -0.61386522 -0.284442177
## 227 73 -0.084366619 0.425931655 -0.96688427 0.626799643
## 228 103 -0.411425318 -1.057128632 -0.36675188 -1.295092196
## 229 114 1.060338831 -1.184248085 0.44519194 -1.560180725
## 230 93 -0.404611595 -0.866449452 1.46894719 -1.278524163
## 231 82 -1.113238778 -0.421531366 -0.29614807 0.063486518
## 232 98 0.099603900 0.574237684 -0.33144998 1.190112768
## 233 90 -0.745297741 -1.184248085 -0.61386522 1.090704570
## 234 44 -0.833876139 -0.972382330 1.36304148 -1.145979898
## 235 85 -0.343288089 0.065759871 0.09217289 0.477687345
## 236 67 -1.147307393 -0.739329999 -0.54326141 0.328575048
## 237 70 -1.140493670 -1.205434661 -0.96688427 0.643367676
## 238 78 0.569750781 -0.103732733 0.76290909 -0.218170045
## 239 98 0.154113683 0.892036317 -1.00218618 1.140408669
## 240 70 0.522054721 -0.696956848 0.58639956 -1.195683997
## 241 72 0.528868443 1.019155770 -0.68446903 2.482419350
## 242 54 0.644701733 -0.294411913 -0.26084617 -0.648938905
## 243 73 0.474358660 0.553051108 0.16277670 -0.914027435
## 244 86 -0.343288089 0.044573295 -0.96688427 1.604313596
## 245 64 -1.453924924 -2.349509739 1.08062624 -1.278524163
## 246 93 1.360142639 0.743730288 0.79821099 0.825616040
## 247 114 0.842299697 -0.124919309 1.46894719 -1.096275799
## 248 65 0.188182298 0.786103439 -0.64916712 -0.151897912
## 249 65 0.106417623 -1.035942057 1.22183386 -1.295092196
## 250 84 0.160927406 1.125088647 -1.00218618 1.422065232
## 251 76 -0.213827354 -1.502046718 1.99847577 -0.764915137
## 252 77 -0.602209560 -0.824076301 -0.08433664 -1.527044659
## 253 79 3.465583018 -0.633397121 1.68075863 -1.560180725
## 254 87 2.109652159 -1.374927265 1.11592814 -1.460772527
## 255 58 -0.390984150 -0.442717942 0.86881480 -1.361364328
## 256 95 -0.827062416 -1.629166171 1.04532433 -1.311660229
## 257 76 0.930878095 0.764916863 0.05687098 0.378279147
## 258 108 -0.050298004 0.425931655 -0.86097856 0.809048007
## 259 96 0.631074287 1.103902072 -0.50795950 1.438633265
## 260 94 -0.459121379 -1.671539322 0.65700337 -1.295092196
## 261 99 -0.513631162 -0.209665611 -0.26084617 0.046918485
## 262 83 -0.493189993 -0.103732733 0.69230528 -1.261956130
## 263 94 -0.615837006 -0.696956848 -0.54326141 0.245734882
## 264 87 -0.152503848 -0.146105884 -0.89628046 1.637449662
## 265 71 -0.479562547 0.383558504 -1.10809189 0.245734882
## 266 92 -0.213827354 0.002200144 1.46894719 -1.162547931
## 267 84 -1.290395574 -0.845262877 0.05687098 -1.411068427
## 268 67 0.106417623 0.002200144 -0.29614807 1.123840636
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## 1582 70 -0.520444885 0.023386720 -0.47265760 0.792479974
## 1583 73 -0.404611595 -0.972382330 -0.43735569 -0.532962673
## 1584 56 -1.583385659 -1.078315208 -0.71977094 0.643367676
## 1585 79 -0.220641077 -1.862218502 1.43364529 -1.394500394
## 1586 90 -0.077552896 0.701357137 -0.82567665 1.753425894
## 1587 94 -0.275150860 -0.781703150 0.19807860 0.312007014
## 1588 86 -0.063925450 0.341185353 -0.71977094 1.090704570
## 1589 89 -0.534072331 -1.565606445 0.90411671 -0.847755302
## 1590 101 -0.445493933 0.277625626 -1.10809189 0.908456206
## 1591 71 0.719652685 0.447118230 0.16277670 -0.433554475
## 1592 107 0.038280394 -0.972382330 0.72760718 -1.444204494
## 1593 78 0.290388142 0.976782619 -0.82567665 0.709639809
## 1594 98 0.978574156 2.798828114 -1.07278999 2.035082456
## 1595 106 1.707642507 3.434425380 1.71606053 -1.162547931
## 1596 74 0.208623467 0.065759871 0.44519194 -0.715211037
## 1597 65 -1.726473840 -1.692725898 -0.64916712 0.427983246
## 1598 93 0.208623467 1.527633582 -0.93158237 1.803129993
## 1599 91 2.034701207 0.447118230 1.82196625 -0.731779070
## 1600 74 0.392593985 -0.760516575 -0.29614807 1.422065232
## 1601 96 -1.181376007 -0.548650819 -0.47265760 -0.615802839
## 1602 94 1.053525108 0.023386720 1.61015482 -1.112843832
## 1603 93 1.271564241 0.574237684 0.44519194 0.146326683
## 1604 82 0.392593985 -0.040173007 -0.33144998 -0.301010210
## 1605 76 -0.261523414 0.383558504 -0.79037475 0.510823412
## 1606 51 2.007446315 -1.290180963 0.90411671 -1.344796295
## 1607 85 -0.322846920 0.362371928 -0.71977094 1.604313596
## 1608 73 1.319260301 1.760685913 0.19807860 1.885970158
## 1609 90 0.665142902 1.633566460 -0.36675188 0.925024239
## 1610 96 0.780976191 0.171692749 1.57485291 -0.864323335
## 1611 73 -0.172945016 0.044573295 -0.19024236 -0.400418409
## 1612 60 -1.133679947 -0.866449452 -1.24929951 0.162894717
## 1613 77 1.189799566 0.849663166 -1.00218618 0.842184073
## 1614 93 0.413035154 0.510677957 -0.61386522 1.223248835
## 1615 74 -0.275150860 0.065759871 -0.75507284 0.494255378
## 1616 65 -0.036670558 -1.989337955 -0.82567665 -1.593316791
## 1617 89 -0.002601944 0.192879324 0.19807860 0.179462750
## 1618 85 -0.438680210 -1.184248085 -0.11963855 -0.035921681
## 1619 74 0.753721300 0.616610835 1.01002242 -0.731779070
## 1620 88 -0.588582114 -0.357971640 -0.36675188 1.322657033
## 1621 76 0.249505804 1.908991942 -0.61386522 1.007864404
## 1622 101 0.910436926 0.256439051 0.02156908 1.041000471
## 1623 78 -0.227454800 -0.400344791 -0.40205379 -0.433554475
## 1624 75 0.045094117 1.336954403 -0.71977094 2.117922622
## 1625 65 -1.160934839 -1.120688359 -0.47265760 -0.035921681
## 1626 78 0.092790177 0.468304806 -0.64916712 0.030350452
## 1627 106 0.099603900 -1.374927265 1.04532433 -1.129411865
## 1628 84 -0.288778306 1.548820158 -0.54326141 0.560527511
## 1629 51 -0.806621247 -0.591023970 0.55109766 -1.261956130
## 1630 113 2.865975402 0.108133022 1.57485291 -1.460772527
## 1631 99 1.598622940 1.591193309 1.68075863 -0.648938905
## 1632 93 0.331270479 0.574237684 -1.03748808 1.438633265
## 1633 109 0.937691818 0.108133022 0.97472052 -1.096275799
## 1634 65 -0.847503585 -0.018986431 -0.43735569 -0.334146276
## 1635 87 -0.268337137 0.976782619 -1.24929951 2.250466886
## 1636 87 -0.493189993 -0.209665611 -0.54326141 -0.516394640
## 1637 84 -0.138876402 -0.103732733 -0.86097856 0.162894717
## 1638 67 -0.847503585 -0.718143424 0.51579575 -1.179115964
## 1639 82 1.360142639 1.146275223 0.90411671 -0.996867600
## 1640 88 -0.595395837 -0.612210546 -0.22554426 0.494255378
## 1641 48 -0.207013631 0.171692749 -0.43735569 -0.764915137
## 1642 83 0.229064635 -1.035942057 1.53955100 -1.295092196
## 1643 92 -0.207013631 -0.040173007 -0.11963855 -0.532962673
## 1644 66 -0.983778043 0.489491382 -1.10809189 0.427983246
## 1645 75 1.496417097 -0.061359582 1.39834338 -0.914027435
## 1646 51 0.038280394 -0.908822603 1.43364529 -1.295092196
## 1647 83 0.937691818 1.188648374 -0.64916712 2.018514423
## 1648 55 -0.288778306 1.231021525 -0.71977094 0.577095544
## 1649 76 0.065535285 -0.252038762 0.69230528 -1.261956130
## 1650 52 -1.276768128 -1.226621236 -0.33144998 -1.195683997
## 1651 68 -0.077552896 -0.315598489 2.10438149 -1.261956130
## 1652 46 -1.269954405 -0.972382330 0.76290909 -1.361364328
## 1653 83 -1.447111201 -1.374927265 0.65700337 -1.129411865
## 1654 55 -0.350101812 -0.527464244 0.58639956 -1.096275799
## 1655 89 -0.002601944 -0.591023970 -0.61386522 -0.069057747
## 1656 92 -0.186572462 -0.612210546 1.61015482 -1.344796295
## 1657 83 0.072349008 -0.400344791 -0.54326141 0.626799643
## 1658 76 1.257936795 1.442887280 0.83351290 -0.019353647
## 1659 92 -0.193386185 -1.374927265 2.06907958 -0.118761846
## 1660 86 -0.445493933 -0.082546158 -0.71977094 0.742775875
## 1661 100 1.489603374 1.739499338 1.18653195 0.245734882
## 1662 64 -1.024660380 -0.294411913 -0.89628046 -0.185033978
## 1663 62 -0.697601681 -0.569837395 -0.50795950 0.510823412
## 1664 66 -1.072356441 -1.629166171 0.65700337 -1.444204494
## 1665 79 -0.615837006 0.680170561 -1.03748808 1.024432437
## 1666 82 -0.152503848 -0.103732733 -0.57856331 0.378279147
## 1667 51 -2.053532540 -1.798658776 -0.71977094 -0.052489714
## 1668 85 1.605436663 1.061528921 1.15123005 -0.764915137
## 1669 83 -0.758925187 -0.633397121 -0.47265760 0.345143081
## 1670 91 -0.731670295 0.298812202 -1.35520523 0.610231610
## 1671 77 0.222250912 0.362371928 0.83351290 -0.996867600
## 1672 70 -0.043484281 0.828476590 -0.50795950 0.693071776
## 1673 85 -1.338091634 -1.480860143 -0.64916712 0.262302915
## 1674 83 0.201809744 1.379327554 -0.82567665 0.477687345
## 1675 83 0.692397793 1.803059064 -0.89628046 0.146326683
## 1676 79 -0.854317308 -0.739329999 0.58639956 -0.930595468
## 1677 101 1.605436663 0.468304806 0.86881480 -0.151897912
## 1678 111 0.958132987 -1.035942057 1.39834338 -1.477340560
## 1679 63 0.201809744 0.319998777 0.83351290 -0.996867600
## 1680 77 -0.561327222 0.531864533 -1.14339380 0.991296371
## 1681 86 -0.418239041 0.510677957 -0.96688427 1.852834092
## 1682 96 0.031466671 -0.548650819 -0.61386522 0.378279147
## 1683 66 -0.016229389 -0.887636028 -0.26084617 0.461119312
## 1684 65 0.453917491 -0.252038762 1.39834338 -1.228820063
## 1685 79 0.481172383 -0.230852186 0.23338051 -0.350714309
## 1686 100 0.167741129 0.976782619 -1.03748808 1.173544735
## 1687 77 -0.718042849 -0.739329999 -0.08433664 0.759343908
## 1688 80 0.835485974 0.701357137 0.37458813 -0.715211037
## 1689 88 0.263133250 -0.230852186 -0.01373283 0.742775875
## 1690 87 0.365339094 0.531864533 -0.11963855 0.610231610
## 1691 89 -0.002601944 -0.209665611 -0.54326141 -1.212252030
## 1692 81 0.133672515 0.637797410 -0.64916712 0.196030783
## 1693 91 -0.104807787 0.574237684 -0.86097856 0.560527511
## 1694 108 0.310829310 0.786103439 -0.64916712 0.411415213
## 1695 102 0.542495889 1.231021525 0.76290909 0.775911941
## 1696 106 1.128476060 2.756454963 0.79821099 -0.599234806
## 1697 92 1.918867917 -0.527464244 1.29243767 -0.897459401
## 1698 83 -0.193386185 0.595424259 -0.82567665 0.577095544
## 1699 73 -1.106425055 -0.696956848 -0.68446903 -0.052489714
## 1700 71 1.387397530 1.760685913 0.23338051 -0.930595468
## 1701 56 -0.806621247 -0.527464244 0.02156908 -1.311660229
## 1702 85 1.101221168 1.421700705 -0.86097856 1.819698026
## 1703 80 -0.241082246 -0.167292460 -0.19024236 -0.069057747
## 1704 88 0.671956625 1.125088647 -1.10809189 1.306089000
## 1705 86 0.753721300 2.459842906 -0.79037475 1.504905397
## 1706 85 0.576564504 0.277625626 1.64545672 -0.914027435
## 1707 66 -0.833876139 -2.349509739 -0.15494045 -1.543612692
## 1708 76 -1.017846657 -0.527464244 -0.40205379 0.659935709
## 1709 54 -0.172945016 -0.930009179 0.65700337 -1.096275799
## 1710 118 0.876368312 0.383558504 2.06907958 -0.499826607
## 1711 81 -0.697601681 1.485260431 -0.82567665 0.295438981
## 1712 69 -0.806621247 0.468304806 -0.40205379 -0.334146276
## 1713 82 0.637888010 -1.099501783 1.22183386 -1.145979898
## 1714 112 3.438328127 1.315767827 0.93941861 -1.245388096
## 1715 86 1.210240735 1.612379885 1.01002242 0.891888173
## 1716 69 -0.316033198 0.298812202 -1.17869570 1.057568504
## 1717 90 0.079162731 1.188648374 -0.04903473 0.693071776
## 1718 106 0.481172383 0.319998777 0.26868241 0.991296371
## 1719 95 0.392593985 2.311536877 -0.68446903 1.140408669
## 1720 49 -0.452307656 0.489491382 0.05687098 -1.079707765
## 1721 115 1.298819132 -0.188479035 1.82196625 -0.483258574
## 1722 106 0.283574419 0.828476590 -0.54326141 -0.085625780
## 1723 93 -0.711229126 -0.739329999 1.64545672 -0.615802839
## 1724 88 0.372152816 -0.146105884 0.40989003 -0.185033978
## 1725 78 0.522054721 0.341185353 1.92787196 -1.129411865
## 1726 53 -0.731670295 0.256439051 -0.75507284 -0.069057747
## 1727 103 -1.208630899 -1.078315208 -0.57856331 1.422065232
## 1728 85 -0.718042849 -1.904591653 2.06907958 -0.980299567
## 1729 92 1.782593459 0.722543712 1.32773957 -0.185033978
## 1730 69 -1.869562021 -1.692725898 -1.14339380 0.096622584
## 1731 84 0.419848877 0.807290014 -1.07278999 1.024432437
## 1732 65 0.992201601 1.570006734 0.30398432 -1.046571699
## 1733 67 -1.610640551 -1.523233294 -0.79037475 -0.466690541
## 1734 112 0.181368575 0.976782619 1.22183386 -1.129411865
## 1735 108 0.828672252 -0.018986431 1.53955100 -1.261956130
## 1736 122 6.150189845 2.989507294 3.55175961 -0.781483170
## 1737 83 -0.247895968 0.404745079 -0.33144998 0.378279147
## 1738 70 0.760535022 -1.141874934 2.28089102 -1.444204494
## 1739 82 -0.895199645 -0.040173007 -0.86097856 -0.052489714
## 1740 79 -0.561327222 -0.993568905 1.36304148 -1.278524163
## 1741 90 1.387397530 -0.400344791 0.02156908 -1.295092196
## 1742 97 0.447103769 1.336954403 -0.40205379 2.101354589
## 1743 77 0.051907840 0.277625626 -0.33144998 0.013782419
## 1744 79 -0.091180341 0.319998777 0.19807860 0.129758650
## 1745 89 0.522054721 0.574237684 0.09217289 1.123840636
## 1746 56 -0.922454537 -1.226621236 -0.11963855 -1.096275799
## 1747 74 -0.241082246 -0.951195754 -1.31990333 0.858752107
## 1748 56 -0.861131030 -1.141874934 0.05687098 -0.251306111
## 1749 79 -0.752111464 -1.205434661 0.48049385 -1.228820063
## 1750 79 0.249505804 1.739499338 -1.14339380 1.571177530
## 1751 90 1.482789651 1.908991942 0.86881480 -1.030003666
## 1752 98 0.120045069 0.404745079 -0.64916712 1.107272603
## 1753 43 0.542495889 -0.760516575 1.46894719 -1.361364328
## 1754 93 0.113231346 -0.591023970 0.72760718 -1.013435633
## 1755 90 0.092790177 0.658983986 0.93941861 -1.013435633
## 1756 39 1.026270216 -0.845262877 -0.40205379 -1.643020891
## 1757 94 -0.261523414 -0.527464244 -0.96688427 0.792479974
## 1758 89 0.079162731 -0.357971640 -0.64916712 1.405497199
## 1759 58 -0.568140945 -1.671539322 -0.71977094 -0.218170045
## 1760 96 0.338084202 0.997969194 -0.36675188 0.610231610
## 1761 71 0.045094117 0.235252475 -0.40205379 0.046918485
## 1762 91 -0.786180078 -0.845262877 -0.57856331 0.676503743
## 1763 70 0.188182298 1.082715496 0.19807860 0.411415213
## 1764 91 -0.350101812 -0.315598489 -1.00218618 0.278870948
## 1765 71 -0.731670295 -0.696956848 0.09217289 -1.361364328
## 1766 97 0.494799829 -0.548650819 2.35149483 -0.914027435
## 1767 88 0.358525371 0.701357137 -0.82567665 0.991296371
## 1768 92 -0.670346789 -0.866449452 -0.75507284 -0.135329879
## 1769 72 -1.045101549 -0.824076301 -0.79037475 0.577095544
## 1770 51 0.065535285 -1.374927265 2.35149483 -1.096275799
## 1771 81 -0.091180341 0.002200144 -0.43735569 0.262302915
## 1772 92 -0.874758476 -0.463904517 -0.08433664 0.726207842
## 1773 65 -0.942895705 -0.230852186 -1.21399761 -0.416986442
## 1774 54 0.828672252 0.192879324 -0.08433664 -0.102193813
## 1775 69 0.583378227 0.637797410 0.97472052 -1.046571699
## 1776 63 0.706025239 1.336954403 -0.61386522 0.593663577
## 1777 61 -1.494807261 -1.332554114 -0.54326141 0.146326683
## 1778 110 6.995091486 0.913222892 1.04532433 -1.394500394
## 1779 75 0.085976454 0.553051108 -0.19024236 0.179462750
## 1780 96 -0.486376270 1.612379885 -1.10809189 1.272952934
## 1781 61 -1.235885791 -1.332554114 -1.14339380 -0.267874144
## 1782 98 0.058721563 1.167461798 1.01002242 -1.179115964
## 1783 86 0.733280131 0.192879324 0.37458813 -0.367282342
## 1784 85 -0.745297741 0.108133022 -0.96688427 1.024432437
## 1785 98 0.501613552 -0.421531366 1.85726815 -1.311660229
## 1786 88 0.597005673 1.231021525 -0.93158237 2.614963615
## 1787 88 -0.200199908 -0.040173007 -0.54326141 0.245734882
## 1788 38 -1.269954405 -1.311367538 0.48049385 -1.311660229
## 1789 100 0.726466408 0.553051108 -0.29614807 1.405497199
## 1790 84 0.658329179 0.192879324 -0.29614807 -0.168465945
## 1791 62 0.562937058 0.807290014 0.51579575 -0.350714309
## 1792 99 0.910436926 1.951365093 -0.82567665 0.875320140
## 1793 80 1.898426749 1.146275223 1.15123005 -0.764915137
## 1794 87 -0.036670558 -0.315598489 -0.57856331 0.659935709
## 1795 92 -0.534072331 -0.866449452 0.83351290 -0.897459401
## 1796 97 2.402642244 3.201373049 1.36304148 0.162894717
## 1797 87 -0.316033198 0.404745079 -0.26084617 -0.682074971
## 1798 67 -0.404611595 -0.082546158 -0.26084617 -0.218170045
## 1799 79 -1.113238778 -0.802889726 -0.96688427 0.643367676
## 1800 89 -0.745297741 -0.548650819 -0.82567665 0.345143081
## 1801 89 -0.397797872 -0.548650819 -1.17869570 0.775911941
## 1802 63 -1.569758213 -1.946964804 0.40989003 -1.361364328
## 1803 87 -0.520444885 -0.591023970 -0.89628046 0.560527511
## 1804 88 -0.145690125 0.701357137 -0.96688427 0.891888173
## 1805 77 -0.370542981 0.341185353 -0.93158237 0.974728338
## 1806 87 -0.602209560 -0.146105884 -0.64916712 1.620881629
## 1807 77 0.528868443 1.485260431 -1.00218618 1.455201298
## 1808 71 0.351711648 0.892036317 -0.36675188 1.140408669
## 1809 94 -1.160934839 -0.294411913 -0.61386522 0.427983246
## 1810 73 -0.016229389 0.002200144 0.86881480 -0.864323335
## 1811 79 -0.261523414 -0.696956848 -1.35520523 0.577095544
## 1812 84 0.351711648 0.383558504 -0.82567665 1.024432437
## 1813 68 -1.079170164 -1.819845351 1.43364529 -1.295092196
## 1814 89 0.992201601 0.637797410 0.23338051 0.328575048
## 1815 81 -0.724856572 -0.633397121 -0.89628046 0.842184073
## 1816 76 -0.390984150 0.171692749 -0.75507284 1.206680802
## 1817 88 1.523671988 0.065759871 0.51579575 -0.532962673
## 1818 93 -0.779366356 -0.357971640 -0.71977094 -0.532962673
## 1819 67 -0.425052764 -0.485091093 -0.50795950 -0.632370872
## 1820 82 0.085976454 1.188648374 -0.50795950 0.046918485
## TEAM_BATTING_SO TEAM_BASERUN_SB TEAM_PITCHING_H TEAM_PITCHING_BB
## 1 0.158625814 -0.941332112 -0.2722692482 -0.151295383
## 2 -0.444998404 1.086458452 0.0845853007 -0.764768281
## 3 -0.978815740 -0.653293680 -0.0306634447 -0.231562865
## 4 1.452106281 0.256907766 -0.2771291351 -0.099694859
## 5 0.294133291 -1.021982873 -0.2625494745 -0.833568980
## 6 0.343408738 0.072563170 -0.2278359970 -0.351964088
## 7 -1.040410048 -0.445906009 -0.1452179205 -0.621433492
## 8 0.741718596 1.397539959 -0.2792119437 -0.455165136
## 9 -0.896689996 -0.918289038 -0.2347786925 -0.380631046
## 10 1.591720045 0.291472378 -0.1882626326 -0.334763913
## 11 -1.307318715 0.556467736 -0.1542434246 -0.885169504
## 12 -1.315531290 -0.010832349 0.7691350775 -0.053827726
## 13 -1.471570203 1.662535316 0.0894451876 1.173118070
## 14 0.051862347 -0.180910651 -0.2306130752 0.049373322
## 15 -0.157558300 -0.411341397 -0.1896511717 0.055106714
## 16 -1.976643528 4.934651908 0.4497710843 0.318842726
## 17 -0.161664588 -0.826116739 -0.1417465727 0.978182756
## 18 -2.021812688 -0.010832349 1.4356338460 -2.341450962
## 19 1.472637717 -0.607207531 -0.2417213880 -0.472365311
## 20 1.263217070 -0.699379829 -0.3035113780 -1.068638034
## 21 0.786887755 -0.192432188 -0.3000400303 -0.329030522
## 22 1.267323357 -0.238518337 -0.3167024995 0.072306888
## 23 0.055968634 -0.215475263 -0.1639631984 -0.157028774
## 24 1.419255983 0.061041632 -0.2118677973 -0.317563738
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## 1080 1.460318855 -0.399819860 -0.2250589188 -0.139828600
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## 1100 0.569254533 -0.987418262 -0.4020976542 -0.988370552
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## 1198 0.055968634 0.936678467 0.1352669779 1.574455479
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## 1207 0.725293447 0.107127781 0.3136942524 1.058450238
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## 1210 -0.777607667 -0.445906009 -0.1230012949 0.049373322
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## 1216 -0.412148107 1.985138361 0.0873623789 1.304986076
## 1217 -0.843308262 -0.975896724 -0.1653517375 1.591655654
## 1218 1.480850291 -0.676336755 -0.2597723963 0.301642551
## 1219 1.218047911 0.187778543 -0.2028422932 -0.764768281
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## 1221 -1.138960940 3.943799701 0.2831463922 0.657112828
## 1222 -1.680990850 2.019702973 0.0838910312 1.712056877
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## 1226 -0.436785830 2.365349091 -0.1646574679 1.069917021
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## 1243 1.291961080 -0.780030590 -0.2208933015 -0.443698353
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## 1246 -1.459251342 -0.010832349 2.0896357626 -0.741834715
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## 1303 0.009178870 0.176257005 -0.3014285694 -0.541166010
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## 1307 -0.038475972 4.093579686 3.1379827838 13.110039317
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## 1309 1.004520976 0.095606244 -0.2417213880 -0.191429124
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## 1321 -1.163598664 0.809941556 0.0609801360 1.499921389
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## 1323 0.409109333 -0.010832349 0.2074710112 -0.351964088
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## 1327 1.291961080 0.429730826 -0.1854855544 -0.122628425
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## 1329 0.009178870 1.846879913 -0.1736829721 0.232841852
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## 1331 -1.722053722 1.639492242 0.2359360627 1.350853208
## 1332 1.275535931 -0.549599844 -0.2743520569 -0.283163389
## 1333 0.437853343 0.210821617 -0.3562758638 -0.535432618
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## 1337 -0.695481923 2.837732121 -0.0119181668 0.565378563
## 1338 1.628676630 -0.607207531 -0.3396133946 -0.025160768
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## 1422 -0.169877162 3.148813627 0.0040500329 1.052716847
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## 1426 1.308386229 -0.630250605 -0.2077021800 0.192708111
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## 1519 0.376259035 0.279950841 0.1915028115 1.127250937
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## 1523 -0.732438508 0.061041632 0.0179354239 0.880715100
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## 1525 1.349449101 -0.526556770 -0.3812695677 -0.162762166
## 1526 1.369980537 -0.157867576 -0.3215623863 -0.678767407
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## 1530 -0.925434006 -0.468949083 -0.1535491551 0.014972973
## 1531 0.873119786 -0.538078307 0.4032550244 3.076604071
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## 1533 1.259110782 -1.114155172 -0.2368615012 -0.248763040
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## 1535 0.068287495 -0.722422904 -0.3048999171 -0.609966708
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## 1537 -0.449104691 1.616449167 0.2824521226 3.265805992
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## 1542 -0.346447511 1.144066138 -0.2195047624 0.536711605
## 1543 0.154519527 -0.929810575 -0.1757657807 1.316452859
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## 1545 -1.163598664 3.667282806 0.0269609280 -0.455165136
## 1546 -0.444998404 -1.206327470 -0.1479949987 1.620322612
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## 1552 -1.570121096 0.222343154 -0.1063388257 -0.827835588
## 1553 -0.444998404 5.026824207 -0.0563514180 0.209908286
## 1554 2.470465505 -0.561121382 -0.2868489088 0.261508810
## 1555 1.263217070 -0.491992158 -0.1188356776 0.611245696
## 1556 0.602104831 -0.296126024 -0.2208933015 0.181241328
## 1557 0.930607807 -0.077216815 -0.1236955644 0.215641678
## 1558 1.271429644 0.256907766 -0.2646322832 -0.311830347
## 1559 0.577467108 -0.952853650 -0.2035365627 0.869248316
## 1560 -0.629781328 -0.503513695 -0.0931477042 0.444977340
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## 1562 -1.294999854 -0.607207531 -0.0903706260 -1.068638034
## 1563 0.688336862 -0.399819860 -0.2528297008 0.404843599
## 1564 0.400896758 0.199300080 -0.2806004828 0.880715100
## 1565 -0.941859155 -0.549599844 -0.0952305129 -0.707434365
## 1566 0.692443149 -0.491992158 -0.2090907191 -0.609966708
## 1567 1.255004495 -0.468949083 -0.2507468922 -0.346230696
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## 1569 2.733267886 -0.687858292 -0.2882374479 -0.374897654
## 1570 -1.237511833 -0.883724426 -0.0938419738 0.605512304
## 1571 1.661526928 0.464295438 -0.2292245361 1.001116323
## 1572 0.692443149 0.971243079 -0.1348038772 0.731646919
## 1573 1.608145194 -1.102633635 -0.3930721500 0.095240455
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## 1575 0.009178870 1.916009137 -0.2215875710 -0.099694859
## 1576 1.086646720 -0.814595202 -0.3410019337 -0.581299751
## 1577 -0.650312764 -0.503513695 -0.1736829721 0.662846220
## 1578 -0.859733411 2.434478315 0.0651457533 1.906992190
## 1579 0.585679682 0.441252363 -0.3319764296 0.083773671
## 1580 -1.245724407 -0.895245963 0.0026614938 -0.231562865
## 1581 -0.284853203 3.275550538 -0.0285806360 1.373786775
## 1582 0.696549437 -0.561121382 -0.2278359970 0.078040280
## 1583 0.236645271 1.305367660 -0.2660208223 0.055106714
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## 1586 1.480850291 0.003433946 -0.2326958839 -0.243029648
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## 1588 1.115390731 -0.491992158 -0.2313073448 1.006849714
## 1589 -0.909008857 1.916009137 -0.2021480236 0.186974720
## 1590 0.491235077 0.187778543 -0.2576895877 0.026439756
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## 1592 -1.381231885 -0.010832349 0.4476882756 -1.211972823
## 1593 0.101137793 -1.102633635 -0.1952053281 -0.099694859
## 1594 1.870947575 -0.664815217 -0.1250841035 0.605512304
## 1595 -0.937752868 -0.010832349 1.0579512105 -0.145561991
## 1596 -0.748863657 -0.561121382 -0.1348038772 -0.277429997
## 1597 0.955245530 -1.114155172 -0.3951549587 -0.535432618
## 1598 1.583507471 -0.710901367 -0.2035365627 0.158307762
## 1599 -1.471570203 -0.664815217 0.0630629447 -0.334763913
## 1600 -0.383404096 -1.068069023 -0.1299439904 -0.007960594
## 1601 -0.387510383 0.037998558 -0.2861546392 -0.179962341
## 1602 0.009178870 1.892966062 -0.0591284962 -0.185695732
## 1603 -1.282680992 -0.434384471 -0.0195551319 -0.678767407
## 1604 -0.346447511 -0.111781427 -0.1847912849 -0.627166883
## 1605 0.298239578 0.061041632 -0.2514411617 -0.558366184
## 1606 -2.481716854 -0.826116739 2.4291335728 -0.437964961
## 1607 0.676018001 -0.146346039 -0.2576895877 -0.174228949
## 1608 1.205729049 0.072563170 -0.0903706260 -0.243029648
## 1609 1.205729049 -0.365255248 -0.1570205028 -0.237296256
## 1610 -1.426401044 -0.284604487 -0.0882878174 -0.386364437
## 1611 -0.514805286 -1.183284396 -0.1903454413 -0.185695732
## 1612 0.552829385 -0.791552128 -0.3403076642 -0.495298877
## 1613 0.437853343 -0.054173741 -0.1035617475 -0.243029648
## 1614 0.294133291 -0.353733710 -0.1827084762 -0.191429124
## 1615 0.565148246 -0.111781427 -0.2528297008 -0.197162515
## 1616 -3.011427902 -0.010832349 1.7487494133 -1.584643275
## 1617 -0.761182518 -1.160241321 -0.1722944330 0.594045521
## 1618 0.368046461 -0.526556770 -0.2694921700 -0.397831220
## 1619 -0.904902570 -0.491992158 -0.0910648956 -0.191429124
## 1620 1.041477561 -0.975896724 -0.2847661001 -0.013693985
## 1621 0.951139243 -0.572642919 -0.1993709454 -0.283163389
## 1622 -0.543549297 -0.803073665 -0.0820393914 0.869248316
## 1623 0.372152748 -0.203953726 -0.2097849887 -0.472365311
## 1624 2.178919115 -0.699379829 0.1984455070 2.749800751
## 1625 0.589785969 -0.411341397 -0.3430847424 -0.294630172
## 1626 -0.761182518 -1.010461336 -0.1549376942 0.066573497
## 1627 -0.748863657 1.386018421 -0.1466064596 0.376176641
## 1628 1.443893706 0.521903124 -0.2542182399 0.456444123
## 1629 0.409109333 -0.010832349 0.1116618132 -1.131705341
## 1630 -1.668671989 -0.010832349 2.2979166277 -0.449431745
## 1631 -1.118429504 -0.226996800 -0.0001155844 0.232841852
## 1632 0.109350367 -0.814595202 -0.1910397108 0.341776292
## 1633 -1.192342674 -0.010832349 0.5990390376 -0.128361817
## 1634 1.205729049 -0.008087591 -0.3111483431 -0.294630172
## 1635 1.624570343 -0.641772143 -0.2521354313 1.241918768
## 1636 -0.568187020 -1.137198246 -0.2042308323 0.123907412
## 1637 0.318771014 -0.250039875 -0.2389443098 0.089507063
## 1638 -0.095963992 -0.054173741 -0.2431099271 0.146840979
## 1639 -1.270362131 0.475816975 0.1352669779 -0.667300624
## 1640 0.758143745 -0.722422904 -0.2792119437 -0.220096082
## 1641 -0.872052273 -0.872202889 -0.1729887025 -0.392097829
## 1642 0.009178870 1.040372302 -0.1257783731 -0.632900275
## 1643 0.294133291 0.856027706 -0.2458870053 0.089507063
## 1644 1.263217070 -0.641772143 -0.3194795777 -0.334763913
## 1645 -1.258043269 1.489712257 0.1942798897 0.055106714
## 1646 -0.670844200 -0.010832349 0.4476882756 -0.632900275
## 1647 1.538338312 0.867549243 -0.1292497208 -0.151295383
## 1648 1.595826333 -0.261561412 -0.2479698140 -0.523965835
## 1649 -1.147173515 -0.250039875 -0.1577147724 0.250042027
## 1650 -1.003453463 -0.780030590 -0.3083712649 -0.449431745
## 1651 -0.621568754 -0.010832349 0.7309502522 -0.787701847
## 1652 -0.235577757 0.107127781 -0.2958744130 -0.329030522
## 1653 0.009178870 0.164735468 -0.3146196908 -0.007960594
## 1654 -0.752969944 -0.010832349 0.1790059596 -1.022770901
## 1655 0.088818931 -0.572642919 -0.2250589188 -0.369164263
## 1656 -0.728332221 0.856027706 -0.1917339804 0.284442376
## 1657 -0.494273850 -0.952853650 -0.1639631984 0.892181883
## 1658 -0.843308262 -0.768509053 -0.0133067059 -0.455165136
## 1659 -0.235577757 2.515129076 -0.0445488357 -0.776235064
## 1660 0.766356319 0.591032348 -0.2701864396 0.186974720
## 1661 -1.003453463 -0.584164456 0.0123812675 0.966715973
## 1662 0.630848841 -0.319169098 -0.3291993514 -0.139828600
## 1663 0.372152748 0.061041632 -0.2903202565 -0.099694859
## 1664 -0.231471470 -0.077216815 -0.2743520569 -0.931036636
## 1665 2.215875699 0.037998558 -0.2875431783 0.714446744
## 1666 -0.235577757 -1.010461336 -0.1882626326 0.026439756
## 1667 1.415149696 -0.975896724 -0.4340340535 -0.552632793
## 1668 -1.344275300 -0.273082949 0.0005786851 0.886448491
## 1669 1.349449101 -0.088738353 -0.3021228389 0.748847093
## 1670 -0.137026864 -0.722422904 0.2137194371 2.336996558
## 1671 -1.262149556 -0.010832349 0.7663579993 -0.925303245
## 1672 0.281814430 -0.941332112 -0.2292245361 -0.495298877
## 1673 1.205729049 -0.987418262 -0.3555815943 -0.541166010
## 1674 0.758143745 -0.342212173 -0.2042308323 -0.237296256
## 1675 0.088818931 -0.803073665 -0.1542434246 0.513778039
## 1676 -0.440892117 0.809941556 -0.2507468922 -0.437964961
## 1677 -1.245724407 -0.157867576 0.0082156502 -0.042360943
## 1678 -1.315531290 -0.010832349 1.0183778462 -0.770501672
## 1679 -1.102004356 -0.111781427 -0.1354981468 -0.403564612
## 1680 1.242685634 -0.515035232 -0.2819890219 -0.019427377
## 1681 1.435681132 -0.353733710 -0.2674093614 0.657112828
## 1682 -0.440892117 -0.607207531 -0.1681288157 0.422043774
## 1683 0.121669229 -1.183284396 -0.1736829721 -0.237296256
## 1684 -1.381231885 1.581884555 0.1373497866 1.499921389
## 1685 -1.159492376 -0.284604487 -0.0980075911 -0.931036636
## 1686 0.877226073 -0.491992158 -0.2077021800 -0.111161642
## 1687 0.216113835 -1.183284396 -0.2486640835 -0.306096955
## 1688 -1.163598664 2.503607539 0.1651205686 0.490844473
## 1689 -0.502486425 -0.526556770 -0.1438293814 1.224718594
## 1690 0.544616810 0.118649319 -0.1875683631 -0.116895033
## 1691 1.119497018 -0.010832349 0.3282739130 -1.206239432
## 1692 0.257176707 -0.710901367 -0.2111735278 -0.111161642
## 1693 0.717080873 -0.296126024 -0.2292245361 0.393376816
## 1694 0.749931170 0.487338512 -0.1931225195 0.788980834
## 1695 -0.190408598 0.510381587 -0.1695173548 -0.179962341
## 1696 -0.958284304 -0.065695278 -0.0507972616 -0.432231570
## 1697 -1.619396542 1.985138361 0.2581526884 0.456444123
## 1698 1.004520976 -0.273082949 -0.2444984662 -0.392097829
## 1699 0.121669229 -0.975896724 -0.2903202565 0.399110208
## 1700 -1.397657034 -0.422862934 -0.0153895145 -0.007960594
## 1701 0.031330911 -0.010832349 0.1116618132 -0.667300624
## 1702 1.176985039 -0.399819860 -0.1125872516 0.508044648
## 1703 0.363940174 -0.123302964 -0.2493583531 -0.483832094
## 1704 0.725293447 -0.998939799 -0.1563262333 0.433510557
## 1705 1.427468558 -1.021982873 -0.1479949987 -0.042360943
## 1706 -0.958284304 -0.088738353 -0.1028674779 -0.202895907
## 1707 -0.674950487 0.026477020 -0.1389694945 -0.317563738
## 1708 1.127709592 -0.826116739 -0.3229509254 -0.093961467
## 1709 -0.564080733 2.042746047 0.0651457533 1.390986949
## 1710 -0.260215480 1.754707615 0.2046939330 1.327919642
## 1711 1.464425142 -0.929810575 -0.2958744130 -0.357697479
## 1712 -0.083645131 -0.330690636 -0.3069827258 -0.764768281
## 1713 -1.475676490 1.662535316 -0.0570456876 -0.386364437
## 1714 -1.701522286 4.312488894 0.4629622057 0.720180136
## 1715 -0.432679543 -0.780030590 -0.0417717575 0.571111955
## 1716 1.209835336 -0.399819860 -0.2507468922 0.066573497
## 1717 1.025052412 0.821463094 0.2033053939 1.110050762
## 1718 -0.572293307 -0.826116739 -0.1202242167 0.737380310
## 1719 1.489062866 -0.538078307 -0.1785428589 -0.432231570
## 1720 -1.056835196 -0.860681351 -0.2132563364 -0.185695732
## 1721 -0.707800785 1.501233794 0.2727323489 0.548178389
## 1722 -0.822776826 -0.572642919 -0.1341096077 -0.260229823
## 1723 -0.256109193 0.763855407 -0.2417213880 0.393376816
## 1724 0.462491066 0.153213931 -0.1806256676 -0.036627552
## 1725 -0.580505882 2.664909061 0.0825024921 -0.105428250
## 1726 -0.288959491 -0.584164456 -0.2993457607 -0.604233317
## 1727 0.947032956 -1.148719784 -0.3479446292 -0.185695732
## 1728 -1.040410048 1.259281511 -0.2424156576 -0.374897654
## 1729 -1.044516335 -0.296126024 0.0276551976 -0.718901148
## 1730 0.807419191 -0.491992158 -0.4104288888 -0.025160768
## 1731 0.901863796 0.003433946 -0.1820142067 0.364709858
## 1732 -1.171811238 -0.837638277 -0.0653769222 -0.776235064
## 1733 0.437853343 -0.411341397 -0.3889065327 -0.896636287
## 1734 0.009178870 0.821463094 -0.1382752250 0.508044648
## 1735 -0.978815740 3.068162866 0.0422348581 -0.059561118
## 1736 -2.465291705 2.284698330 8.2832144226 5.650896885
## 1737 1.049690135 -0.284604487 -0.2500526226 -0.288896781
## 1738 -1.746691445 2.088832196 0.1019420395 1.350853208
## 1739 0.437853343 0.832984631 -0.3160082299 -0.455165136
## 1740 -0.872052273 1.581884555 -0.2250589188 -0.093961467
## 1741 -2.079300708 -0.010832349 1.4432708111 -1.395441353
## 1742 1.226260485 -0.538078307 -0.1792371285 0.892181883
## 1743 -0.108282854 -0.733944441 -0.2132563364 -0.638633666
## 1744 -0.334128650 -1.079590560 -0.1813199371 0.657112828
## 1745 0.314664727 0.061041632 -0.1716001634 -0.248763040
## 1746 -0.662631626 0.406687751 -0.2646322832 -0.867969329
## 1747 0.314664727 -0.883724426 -0.1979824063 0.204174894
## 1748 -0.186302311 -1.148719784 -0.2639380136 0.238575244
## 1749 0.009178870 0.959721541 -0.2521354313 -0.994103944
## 1750 0.766356319 -0.699379829 -0.1993709454 -0.770501672
## 1751 -1.282680992 -0.238518337 -0.0126124363 0.680046395
## 1752 0.277708142 -0.595685994 -0.1591033115 -0.489565485
## 1753 -1.726160009 -0.010832349 1.8112336728 0.444977340
## 1754 -0.436785830 2.549693688 0.0116869979 1.339386425
## 1755 -0.481954989 0.717769258 -0.0091410886 -0.959703594
## 1756 -2.580267746 -0.595685994 3.6795130332 -1.091571600
## 1757 0.762250032 0.026477020 -0.2514411617 0.238575244
## 1758 0.248964132 -0.952853650 -0.1771543198 -0.151295383
## 1759 -0.966496878 -1.021982873 -0.2257531883 -0.088228076
## 1760 0.068287495 -0.676336755 -0.1771543198 0.146840979
## 1761 0.072393783 -0.653293680 -0.2139506060 -0.489565485
## 1762 1.004520976 -1.194805933 -0.3048999171 -0.191429124
## 1763 -0.239684044 -0.826116739 -0.1514663464 0.353243075
## 1764 0.150413239 0.222343154 -0.2604666659 -0.254496431
## 1765 -0.403935532 1.005807691 -0.1264726426 -0.569832967
## 1766 -1.208767823 5.833331817 0.0394577799 -0.019427377
## 1767 0.376259035 -0.837638277 -0.1882626326 -0.386364437
## 1768 0.043649772 0.210821617 -0.2930973347 -0.386364437
## 1769 0.881332360 -0.699379829 -0.3312821600 -0.122628425
## 1770 -0.839201975 1.432104570 -0.1132815212 0.301642551
## 1771 -0.083645131 -0.872202889 -0.1813199371 -0.237296256
## 1772 0.039543485 -0.872202889 -0.2653265527 0.806181009
## 1773 -0.732438508 -0.826116739 -0.2333901534 0.083773671
## 1774 -0.354660086 -0.653293680 -0.0827336609 -1.309440480
## 1775 -1.512633075 0.176257005 -0.1091159039 -0.564099576
## 1776 1.222154198 -0.088738353 -0.0160837841 0.244308635
## 1777 1.230366772 -0.491992158 -0.3257280036 -0.558366184
## 1778 -2.301040217 1.017329228 5.1353962806 2.187928377
## 1779 0.979883253 -0.388298322 -0.2160334146 -0.099694859
## 1780 0.676018001 -0.895245963 -0.2743520569 0.014972973
## 1781 1.016839838 -0.780030590 -0.3507217074 -1.097304992
## 1782 -1.253936982 0.072563170 -0.0487144530 0.702979961
## 1783 -0.551761871 -0.814595202 -0.0931477042 -0.025160768
## 1784 0.565148246 -0.860681351 -0.3007342998 -0.007960594
## 1785 -1.697415999 0.579510811 -0.1028674779 -0.208629299
## 1786 0.745824883 -0.572642919 -0.1639631984 0.525244822
## 1787 -0.153452013 -0.238518337 -0.2451927358 0.519511431
## 1788 -0.268428055 0.395166214 -0.3021228389 -0.564099576
## 1789 -0.215046321 -0.376776785 -0.1507720769 -0.116895033
## 1790 -1.073260345 -1.079590560 -0.0785680436 -0.701700974
## 1791 -0.900796283 -0.872202889 -0.1111987125 -0.351964088
## 1792 0.294133291 -0.100259890 -0.1320267990 -0.523965835
## 1793 -1.537270798 -0.008087591 0.0401520495 -0.426498178
## 1794 0.667805426 0.095606244 -0.2285302666 0.324576117
## 1795 -0.568187020 1.086458452 -0.2153391451 -0.856502546
## 1796 -0.867945985 -0.572642919 0.0859738398 -0.134095208
## 1797 -0.744757369 -0.872202889 -0.1986766759 0.467910907
## 1798 0.097031506 -1.079590560 -0.2153391451 0.255775419
## 1799 0.712974585 -0.768509053 -0.3382248555 -0.661567233
## 1800 1.148241028 0.118649319 -0.3007342998 -0.007960594
## 1801 0.556935672 0.291472378 -0.2653265527 0.003506189
## 1802 -0.301278352 1.270803048 -0.3403076642 -0.374897654
## 1803 0.745824883 0.049520095 -0.2778234046 0.307375943
## 1804 1.213941623 -0.330690636 -0.2396385794 -0.019427377
## 1805 0.565148246 0.222343154 -0.2625494745 0.083773671
## 1806 0.778675180 -0.975896724 -0.2861546392 0.599778913
## 1807 1.571188609 -0.618729068 -0.1709058939 -0.306096955
## 1808 1.250898208 -0.687858292 -0.1889569022 -0.971170377
## 1809 0.712974585 -0.676336755 -0.3430847424 -0.139828600
## 1810 -1.102004356 -0.307647561 -0.1736829721 -0.265963214
## 1811 0.532297949 -0.273082949 -0.2514411617 0.341776292
## 1812 0.778675180 -0.296126024 -0.1889569022 -0.615700100
## 1813 -0.342341224 0.648640034 -0.2875431783 -0.816368805
## 1814 -0.716013359 -1.206327470 -0.0341347924 -0.724634540
## 1815 0.799206616 -0.526556770 -0.2986514912 0.014972973
## 1816 0.930607807 -1.137198246 -0.2583838572 -0.415031395
## 1817 -1.812392041 1.386018421 0.2088595503 1.207518419
## 1818 -1.163598664 -0.618729068 -0.2556067790 -0.145561991
## 1819 0.437853343 0.372123139 -0.2681036309 -0.300363564
## 1820 -0.001519387 0.141692393 -0.2160334146 -0.254496431
## TEAM_PITCHING_SO TEAM_FIELDING_E TEAM_FIELDING_DP
## 1 -0.0814518285 -0.5328996876 0.143260719
## 2 -0.1645003376 0.4333723148 -0.883395597
## 3 -0.5068635794 -0.2349303476 1.005652024
## 4 0.4524314445 -0.4605357050 0.102194466
## 5 0.0541375742 -0.5073594584 1.046718277
## 6 -0.0051827895 -0.4690491147 0.594989498
## 7 -0.5288968573 -0.2732406913 -0.801263092
## 8 0.2507422081 0.3610083322 -1.047660608
## 9 -0.4712713612 -0.2264169379 -0.678064334
## 10 0.5100569407 -0.6435740138 0.964585772
## 11 -0.5763531483 -0.1540529554 -1.868985661
## 12 -0.0390801402 2.1232841427 -0.801263092
## 13 -0.5848274860 1.0037707655 -0.005073062
## 14 -0.1255183844 -0.4562790002 0.307525729
## 15 -0.2119566286 -0.5712100313 1.252049540
## 16 -0.8543114238 0.5142497071 -0.005073062
## 17 -0.1526362649 -0.2817541010 1.005652024
## 18 -0.3865279845 3.0682726208 -1.581521892
## 19 0.4609057822 -0.5712100313 1.909109583
## 20 0.3846367432 -0.4605357050 0.102194466
## 21 0.1778629041 -0.6478307187 1.005652024
## 22 0.4676852523 -0.4647924099 -0.144203050
## 23 -0.1238235168 -0.6691142430 0.594989498
## 24 0.4388725043 -0.5754667361 -1.745786903
## 25 0.1575244937 -0.6350606041 -0.842329345
## 26 -0.3594101040 -0.1199993165 0.389658235
## 27 0.2863344263 -0.7159379964 -0.390600566
## 28 -0.0950107688 -0.4094552467 1.005652024
## 29 0.0592221768 -0.5201295730 0.512856993
## 30 -0.0039447722 0.3524949225 -1.252991871
## 31 -0.0594185506 -0.5414130973 1.375248298
## 32 -0.4611021560 -0.2477004622 0.841387014
## 33 0.0405786339 -0.4860759341 -0.021004292
## 34 0.1982013145 1.7614642299 -0.005073062
## 35 0.1524398911 -0.5371563924 -0.760196839
## 36 -0.4509329508 -0.0433786291 -1.252991871
## 37 -1.3898895644 5.4477706354 -0.005073062
## 38 -0.0039447722 0.0715524020 -2.895641977
## 39 -0.4373740105 -0.1710797748 -0.390600566
## 40 -0.3644947066 -0.1072292019 -1.129793113
## 41 -0.2034822909 -0.0902023825 -0.883395597
## 42 -0.3831382495 0.9356634878 -0.005073062
## 43 -0.1560260000 -0.4945893439 1.744844572
## 44 0.0744759846 -0.6095203750 0.594989498
## 45 0.1236271430 -0.5116161633 0.266459477
## 46 -0.1560260000 -0.4860759341 0.143260719
## 47 0.1405758184 -0.4605357050 -0.103136797
## 48 -0.5678788106 -0.3881717225 -0.226335555
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## 1691 1.2405448476 2.9363147702 -0.005073062
## 1692 -0.0407750077 -0.4179686564 0.020061961
## 1693 0.1592193612 -0.5371563924 0.266459477
## 1694 0.1626090963 -0.6350606041 1.087784530
## 1695 -0.2255155689 -0.4860759341 -0.062070544
## 1696 -0.4983892417 -0.3541180836 1.293115793
## 1697 -0.6797400678 0.8675562101 -0.005073062
## 1698 0.2676908834 -0.6350606041 1.005652024
## 1699 -0.0289109350 -0.4733058196 0.102194466
## 1700 -0.6848246704 -0.1625663651 -0.349534313
## 1701 0.4270084315 2.2297017641 -0.005073062
## 1702 0.3388753198 -0.4945893439 0.225393224
## 1703 0.0032915482 -0.4392521807 0.882453266
## 1704 0.1524398911 -0.6393173090 0.800320761
## 1705 0.4422622393 -0.5712100313 0.594989498
## 1706 -0.4933046391 -0.0135816951 0.636055751
## 1707 -0.2492437143 0.4674259536 -2.074316924
## 1708 0.3287061146 -0.5371563924 -0.062070544
## 1709 -0.0695877558 1.8168013931 -0.005073062
## 1710 0.0931195274 1.5741692162 -0.005073062
## 1711 0.4575160471 -0.6776276527 0.389658235
## 1712 -0.1814490130 -0.4903326390 0.348591982
## 1713 -0.6966887432 0.9228933733 -0.005073062
## 1714 -0.7153322860 0.3993186759 -0.005073062
## 1715 -0.2695821247 -0.2945242156 0.718188256
## 1716 0.3626034653 -0.5626966216 1.046718277
## 1717 0.9575019695 -0.5882368507 -0.103136797
## 1718 -0.3305973559 -0.3285778545 2.442970867
## 1719 0.4795493251 -0.7542483401 -0.883395597
## 1720 -0.5356763275 -0.2477004622 0.184326971
## 1721 -0.1373824571 1.0207975849 -0.005073062
## 1722 -0.4339842755 -0.5414130973 0.841387014
## 1723 -0.1865336156 0.1013493360 -1.417256882
## 1724 0.0524427066 -0.4988460487 -0.431666818
## 1725 -0.1492465298 1.2464029423 -0.005073062
## 1726 -0.2661923897 -0.3966851322 1.662712067
## 1727 0.2439627379 -0.6393173090 -0.554865576
## 1728 -0.5288968573 1.0931615675 -0.005073062
## 1729 -0.5305917249 -0.0816889728 -0.349534313
## 1730 0.1965064470 -0.4775625244 0.266459477
## 1731 0.2253191951 -0.5328996876 -0.267401808
## 1732 -0.5916069561 -0.0816889728 2.073374593
## 1733 0.0337991638 -0.4264820662 0.225393224
## 1734 -0.0039447722 0.1396596797 -2.156449429
## 1735 -0.4119509975 1.3826174977 -0.005073062
## 1736 -0.0848415636 3.7067783492 -0.005073062
## 1737 0.2863344263 -0.4903326390 -0.390600566
## 1738 -0.7492296367 1.0080274704 -0.005073062
## 1739 0.0337991638 -0.4818192293 -0.924461850
## 1740 -0.4543226859 0.0460121729 -1.581521892
## 1741 -0.5000841093 3.0895561451 -2.033250671
## 1742 0.3592137302 -0.6733709478 1.087784530
## 1743 -0.1848387481 -0.4435088856 1.909109583
## 1744 -0.2272104364 -0.4179686564 -0.267401808
## 1745 -0.0170468622 -0.5797234410 0.061128214
## 1746 -0.3627998391 0.3056711691 -0.062070544
## 1747 0.0541375742 -0.3711449030 -0.390600566
## 1748 -0.1628054701 -0.3796583127 1.334182046
## 1749 -0.0039447722 0.3056711691 -2.443913198
## 1750 0.1693885664 -0.6393173090 -0.431666818
## 1751 -0.6390632470 -0.2349303476 0.102194466
## 1752 0.0388837664 -0.4690491147 -0.678064334
## 1753 0.1185425404 3.6854948249 -2.156449429
## 1754 -0.0950107688 0.7866788179 -0.005073062
## 1755 -0.1373824571 0.0374987632 -2.772443219
## 1756 -0.6102504990 5.6010120102 -0.005073062
## 1757 0.1676936989 -0.4860759341 0.964585772
## 1758 0.0083761508 -0.5243862779 -0.144203050
## 1759 -0.4966943742 -0.3158077399 0.061128214
## 1760 -0.1034851064 -0.4860759341 -0.103136797
## 1761 -0.1085697090 -0.4605357050 0.307525729
## 1762 0.2676908834 -0.4988460487 0.102194466
## 1763 -0.1865336156 -0.3626314933 1.703778319
## 1764 -0.0848415636 -0.5243862779 1.128850782
## 1765 -0.1170440467 0.4248589051 -1.868985661
## 1766 -0.4966943742 1.4039010220 -0.005073062
## 1767 0.0083761508 -0.4605357050 -0.308468060
## 1768 -0.1289081194 -0.5243862779 0.307525729
## 1769 0.2168448574 -0.3413479690 0.800320761
## 1770 -0.4017817923 1.6720734279 -0.005073062
## 1771 -0.1187389142 -0.5924935556 0.020061961
## 1772 -0.0645031532 -0.4094552467 1.498447056
## 1773 -0.3594101040 -0.4222253613 0.184326971
## 1774 -0.2356847741 0.2460773011 -0.513799324
## 1775 -0.7390604315 -0.3456046739 0.389658235
## 1776 0.5761567745 -0.5882368507 0.512856993
## 1777 0.4642955173 -0.4222253613 0.348591982
## 1778 -0.3102589455 3.6003607278 -0.005073062
## 1779 0.2575216782 -0.6222904895 0.594989498
## 1780 0.1321014807 -0.6137770798 -0.062070544
## 1781 0.2727754860 -0.4009418370 0.020061961
## 1782 -0.5441506652 -0.0731755631 -1.129793113
## 1783 -0.3221230183 -0.2391870525 -0.636998081
## 1784 0.0863400573 -0.5754667361 0.102194466
## 1785 -0.8119397354 0.4035753808 -0.005073062
## 1786 0.1609142288 -0.6563441284 1.087784530
## 1787 -0.2102617611 -0.3583747885 1.868043330
## 1788 -0.1916182182 0.3354681031 -0.554865576
## 1789 -0.2356847741 -0.5073594584 0.184326971
## 1790 -0.5322865924 -0.2987809205 -0.719130587
## 1791 -0.4729662287 -0.3498613787 1.087784530
## 1792 -0.0255211999 -0.6989111770 0.184326971
## 1793 -0.7458399016 -0.0263518097 -0.842329345
## 1794 0.1287117456 -0.5754667361 0.184326971
## 1795 -0.3153435481 -0.0859456777 -1.294058124
## 1796 -0.4594072885 -0.2477004622 1.580579561
## 1797 -0.4000869248 -0.3626314933 1.950175835
## 1798 -0.0407750077 -0.3754016079 1.580579561
## 1799 0.1473552885 -0.6308038993 1.128850782
## 1800 0.3270112471 -0.4222253613 0.020061961
## 1801 0.0829503222 -0.4860759341 1.621645814
## 1802 -0.2136514961 0.3354681031 -1.129793113
## 1803 0.1609142288 -0.3328345593 -0.883395597
## 1804 0.3541291276 -0.5712100313 0.759254509
## 1805 0.0863400573 -0.4477655904 0.512856993
## 1806 0.1744731690 -0.4009418370 1.293115793
## 1807 0.5015826030 -0.5499265070 0.348591982
## 1808 0.3693829354 -0.6010069653 1.005652024
## 1809 0.1473552885 -0.5328996876 0.225393224
## 1810 -0.5610993405 -0.1710797748 0.923519519
## 1811 0.0727811170 -0.2562138719 1.087784530
## 1812 0.1744731690 -0.5797234410 0.636055751
## 1813 -0.2306001715 0.0970926312 -1.827919408
## 1814 -0.3661895741 -0.2902675108 -0.103136797
## 1815 0.1829475067 -0.5243862779 0.964585772
## 1816 0.2473524730 -0.5031027536 -1.088726861
## 1817 -0.7780423848 0.8462726858 -0.005073062
## 1818 -0.5882172210 -0.3966851322 0.348591982
## 1819 0.0337991638 -0.4137119516 -0.595931829
## 1820 -0.1475516623 -0.5754667361 -0.678064334
# Write a function that checks or use the package olsrr
# m3$model
backwards_elim <- function(df){
variable_eliminated <- c()
adj_rsquared <- c()
# define predictors
predictor_vars <- colnames(df)
for(i in 2:length(predictor_vars)){
# Define model string
formula_string <- paste(predictor_vars[1], "~", paste(predictor_vars[-c(i,1)], collapse = " + "))
# Define formula string
model_formula <- as.formula(formula_string)
## model_formula <- reformulate(termlabels = predictor_vars[-c(i,1)], response = predictor_vars[1])
# fit model
new_m <- lm(model_formula, df)
new_m_summary <- summary(new_m)
# Get R_squared
model_adj_rsquared <- new_m_summary$adj.r.squared
adj_rsquared <- append(adj_rsquared, model_adj_rsquared)
variable_eliminated <- append(variable_eliminated, predictor_vars[i])
}
elimination_df <- data.frame(Elimination_var = variable_eliminated, Adj_rsquared = adj_rsquared)
elimination_df
}
backwards_elim(m3$model)
## Elimination_var Adj_rsquared
## 1 TEAM_BATTING_H 0.2631467
## 2 TEAM_BATTING_2B 0.3178726
## 3 TEAM_BATTING_3B 0.3166780
## 4 TEAM_BATTING_HR 0.3019350
## 5 TEAM_BATTING_SO 0.3157702
## 6 TEAM_BASERUN_SB 0.3056639
## 7 TEAM_PITCHING_H 0.3164379
## 8 TEAM_PITCHING_BB 0.3165997
## 9 TEAM_PITCHING_SO 0.3179234
## 10 TEAM_FIELDING_E 0.2918193
## 11 TEAM_FIELDING_DP 0.2948257
No improvemnts are shown to be made by the elimination of one of the other variables
Check for assumptions
plot(m3)
ggplot(m3, aes(x = m3$residuals)) + geom_histogram()
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
library(olsrr)
##
## Attaching package: 'olsrr'
## The following object is masked from 'package:MASS':
##
## cement
## The following object is masked from 'package:datasets':
##
## rivers
# Plot the cooks distance
ols_plot_cooksd_chart(m3)
# Get order of outliers
m3_outliers <- ols_plot_cooksd_chart(m3, print_plot = FALSE)$outliers
arrange(m3_outliers, desc(cooks_distance))
## observation cooks_distance
## 1384 1384 1.072524486
## 649 649 0.414239001
## 1468 1468 0.094002044
## 889 889 0.081695974
## 923 923 0.047224494
## 1522 1522 0.035749366
## 1401 1401 0.032455465
## 1301 1301 0.028872695
## 1093 1093 0.028751906
## 1307 1307 0.028572730
## 434 434 0.021016883
## 927 927 0.019863407
## 789 789 0.017990559
## 574 574 0.017908988
## 645 645 0.017553741
## 1419 1419 0.013954586
## 1691 1691 0.012387782
## 1360 1360 0.012212711
## 462 462 0.011643367
## 563 563 0.011040498
## 802 802 0.010364206
## 561 561 0.010193633
## 832 832 0.010093627
## 107 107 0.009067607
## 1633 1633 0.008997829
## 1164 1164 0.008732702
## 375 375 0.007947172
## 895 895 0.007743492
## 181 181 0.007628624
## 810 810 0.007620204
## 663 663 0.007603519
## 1553 1553 0.007390371
## 1037 1037 0.007353008
## 1323 1323 0.007306524
## 1736 1736 0.006774307
## 1512 1512 0.006766180
## 975 975 0.006520538
## 833 833 0.006492268
## 977 977 0.006275107
## 990 990 0.005789306
## 355 355 0.005778116
## 1753 1753 0.005632787
## 910 910 0.005590366
## 1310 1310 0.005494592
## 1595 1595 0.005490307
## 786 786 0.005265008
## 229 229 0.005189658
## 792 792 0.005112770
## 1616 1616 0.005083790
## 1236 1236 0.004914722
## 358 358 0.004901394
## 1507 1507 0.004888670
## 1472 1472 0.004846791
## 968 968 0.004831666
## 798 798 0.004758877
## 277 277 0.004553973
## 1321 1321 0.004335125
## 739 739 0.004140064
## 1197 1197 0.004079163
## 940 940 0.004076352
## 1710 1710 0.004076194
## 548 548 0.003990324
## 191 191 0.003924441
## 647 647 0.003903479
## 562 562 0.003561991
## 957 957 0.003537188
## 1436 1436 0.003514215
## 300 300 0.003317637
## 1204 1204 0.003290128
## 638 638 0.003098335
## 247 247 0.003059215
## 1630 1630 0.002955875
## 113 113 0.002923371
## 907 907 0.002851366
## 1592 1592 0.002841930
## 668 668 0.002834721
## 1678 1678 0.002817694
## 1506 1506 0.002770579
## 31 31 0.002755069
## 1770 1770 0.002743187
## 1568 1568 0.002660992
## 1377 1377 0.002656162
## 1082 1082 0.002642408
## 1696 1696 0.002639321
## 446 446 0.002629391
## 1545 1545 0.002617771
## 449 449 0.002578630
## 1005 1005 0.002576604
## 578 578 0.002561808
## 173 173 0.002552074
## 727 727 0.002550473
## 249 249 0.002534865
## 428 428 0.002484507
## 133 133 0.002408422
## 95 95 0.002298696
## 1317 1317 0.002260482
## 1337 1337 0.002254628
## 1734 1734 0.002242739
## 131 131 0.002232952
## 874 874 0.002201440
library(caret)
## Loading required package: lattice
##
## Attaching package: 'caret'
## The following objects are masked from 'package:yardstick':
##
## precision, recall, sensitivity, specificity
## The following object is masked from 'package:rsample':
##
## calibration
## The following object is masked from 'package:purrr':
##
## lift
y_pred <- predict(m3, data.frame(x_test_scaled))
# predict(lm_invoices, data.frame(Invoices = 130), interval = "prediction")
resid <- y_pred - y_test
plot(y_pred, resid)
hist(resid, main = "Distribution of Resiuals (m3)")
# Calculate error metrics
## ROOT MEAN SQUARE
m3_rmse <- RMSE(y_pred, y_test)
m3_rmse
## [1] 12.7397
## MEAN ABSOLUTE ERROR
m3_mae <- MAE(y_pred, y_test)
m3_mae
## [1] 9.882248
The next steps are to attempt to make some improvements over the model by adding in transformations on the variables that were shown to have a large amount of skewness. The final m3 model contains the following predictors
m3_predictors <- colnames(m3[["model"]])[2:12]
m3_predictors
## [1] "TEAM_BATTING_H" "TEAM_BATTING_2B" "TEAM_BATTING_3B" "TEAM_BATTING_HR"
## [5] "TEAM_BATTING_SO" "TEAM_BASERUN_SB" "TEAM_PITCHING_H" "TEAM_PITCHING_BB"
## [9] "TEAM_PITCHING_SO" "TEAM_FIELDING_E" "TEAM_FIELDING_DP"
1. Transformations
TEAM_BATTING_SO and TEAM_PITCHING_SO both contain values that are 0 so a log transformation may not work. In these cases a square root transformation may be appropriate.
# Transform data to address skewness
x_train2 <- x_train %>%
mutate(TEAM_FIELDING_E_log = log(TEAM_FIELDING_E),
TEAM_PITCHING_BB_sqrt = sqrt(TEAM_PITCHING_BB),
TEAM_PITCHING_H_log = log(TEAM_PITCHING_H),
TEAM_PITCHING_SO_sqrt = sqrt(TEAM_PITCHING_SO))
x_test2 <- x_test %>%
mutate(TEAM_FIELDING_E_log = log(TEAM_FIELDING_E),
TEAM_PITCHING_BB_sqrt = sqrt(TEAM_PITCHING_BB),
TEAM_PITCHING_H_log = log(TEAM_PITCHING_H),
TEAM_PITCHING_SO_sqrt = sqrt(TEAM_PITCHING_SO))
x_train2 %>% dplyr::select(TEAM_FIELDING_E_log, TEAM_PITCHING_BB_sqrt,
TEAM_PITCHING_H_log, TEAM_PITCHING_SO_sqrt) %>%
pivot_longer(cols = c(TEAM_FIELDING_E_log, TEAM_PITCHING_BB_sqrt,
TEAM_PITCHING_H_log, TEAM_PITCHING_SO_sqrt),
names_to = "Feature",
values_to = "Value") %>%
ggplot(aes(x = Value)) + geom_histogram() +
facet_wrap(~ Feature, nrow = 2, ncol = 3, scales = "free") + labs(title = "Log Transformed Pitching and Fielding Features")
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
2. Inspect outliers/influential points 1384 1522 1164 889 649
moneyBall_training[c(1384,1522,1164,889, 1211, 649),]
## # A tibble: 6 × 16
## TARGET_WINS TEAM_BATTING_H TEAM_BATTING_2B TEAM_BATTING_3B TEAM_BATTING_HR
## <dbl> <dbl> <dbl> <dbl> <dbl>
## 1 88 1448 274 28 153
## 2 63 1598 264 48 122
## 3 98 1484 223 28 191
## 4 94 1624 242 101 32
## 5 0 891 135 0 0
## 6 69 1712 279 83 76
## # ℹ 11 more variables: TEAM_BATTING_BB <dbl>, TEAM_BATTING_SO <dbl>,
## # TEAM_BASERUN_SB <dbl>, TEAM_BASERUN_CS <dbl>, TEAM_BATTING_HBP <dbl>,
## # TEAM_PITCHING_H <dbl>, TEAM_PITCHING_HR <dbl>, TEAM_PITCHING_BB <dbl>,
## # TEAM_PITCHING_SO <dbl>, TEAM_FIELDING_E <dbl>, TEAM_FIELDING_DP <dbl>
3. Prepare data
X_train2_scaled <- x_train2 %>% scale()
training_data2 <- data.frame(TARGET_WINS = y_train, X_train2_scaled)
X_test2_scaled <- x_test2 %>% scale()
training_data2 <- training_data2[-c(1384, 649, 1211), ]
The top two most influential points were dropped and so was the only observation with 0 TARGET WINS
# Drop original non transformed predictors
m4 <- lm(TARGET_WINS ~. - TEAM_FIELDING_E - TEAM_PITCHING_BB - TEAM_PITCHING_H - TEAM_PITCHING_SO, data = training_data2)
summary(m4)
##
## Call:
## lm(formula = TARGET_WINS ~ . - TEAM_FIELDING_E - TEAM_PITCHING_BB -
## TEAM_PITCHING_H - TEAM_PITCHING_SO, data = training_data2)
##
## Residuals:
## Min 1Q Median 3Q Max
## -51.740 -8.439 0.149 7.941 62.229
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.68967 0.30536 264.248 < 2e-16 ***
## TEAM_BATTING_H 7.11854 0.61917 11.497 < 2e-16 ***
## TEAM_BATTING_2B -1.44864 0.48070 -3.014 0.00262 **
## TEAM_BATTING_3B 2.50591 0.54761 4.576 5.06e-06 ***
## TEAM_BATTING_HR -0.06347 2.09453 -0.030 0.97583
## TEAM_BATTING_BB 4.36005 1.04883 4.157 3.37e-05 ***
## TEAM_BATTING_SO -3.36564 1.06281 -3.167 0.00157 **
## TEAM_BASERUN_SB 3.06492 0.42381 7.232 7.01e-13 ***
## TEAM_PITCHING_HR 3.16063 1.91407 1.651 0.09886 .
## TEAM_FIELDING_DP -3.14289 0.35834 -8.771 < 2e-16 ***
## TEAM_FIELDING_E_log -6.36233 0.76851 -8.279 2.39e-16 ***
## TEAM_PITCHING_BB_sqrt -2.82255 0.97118 -2.906 0.00370 **
## TEAM_PITCHING_H_log -0.07491 0.81846 -0.092 0.92708
## TEAM_PITCHING_SO_sqrt 2.00105 0.93951 2.130 0.03332 *
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13 on 1803 degrees of freedom
## Multiple R-squared: 0.3318, Adjusted R-squared: 0.327
## F-statistic: 68.86 on 13 and 1803 DF, p-value: < 2.2e-16
plot_vif(m4, "m4")
m5 <- update(m4, .~. - TEAM_BATTING_HR)
summary(m5)
##
## Call:
## lm(formula = TARGET_WINS ~ TEAM_BATTING_H + TEAM_BATTING_2B +
## TEAM_BATTING_3B + TEAM_BATTING_BB + TEAM_BATTING_SO + TEAM_BASERUN_SB +
## TEAM_PITCHING_HR + TEAM_FIELDING_DP + TEAM_FIELDING_E_log +
## TEAM_PITCHING_BB_sqrt + TEAM_PITCHING_H_log + TEAM_PITCHING_SO_sqrt,
## data = training_data2)
##
## Residuals:
## Min 1Q Median 3Q Max
## -51.764 -8.439 0.146 7.939 62.243
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.68988 0.30519 264.394 < 2e-16 ***
## TEAM_BATTING_H 7.11701 0.61695 11.536 < 2e-16 ***
## TEAM_BATTING_2B -1.44875 0.48055 -3.015 0.00261 **
## TEAM_BATTING_3B 2.50918 0.53670 4.675 3.15e-06 ***
## TEAM_BATTING_BB 4.34784 0.96798 4.492 7.52e-06 ***
## TEAM_BATTING_SO -3.37088 1.04837 -3.215 0.00133 **
## TEAM_BASERUN_SB 3.06550 0.42327 7.242 6.50e-13 ***
## TEAM_PITCHING_HR 3.10568 0.61243 5.071 4.36e-07 ***
## TEAM_FIELDING_DP -3.14354 0.35760 -8.791 < 2e-16 ***
## TEAM_FIELDING_E_log -6.36329 0.76765 -8.289 < 2e-16 ***
## TEAM_PITCHING_BB_sqrt -2.81040 0.88418 -3.179 0.00151 **
## TEAM_PITCHING_H_log -0.07292 0.81558 -0.089 0.92877
## TEAM_PITCHING_SO_sqrt 2.00354 0.93566 2.141 0.03238 *
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13 on 1804 degrees of freedom
## Multiple R-squared: 0.3318, Adjusted R-squared: 0.3273
## F-statistic: 74.64 on 12 and 1804 DF, p-value: < 2.2e-16
backwards_elim(m5$model)
## Elimination_var Adj_rsquared
## 1 TEAM_BATTING_H 0.2781081
## 2 TEAM_BATTING_2B 0.3243138
## 3 TEAM_BATTING_3B 0.3195551
## 4 TEAM_BATTING_BB 0.3201823
## 5 TEAM_BATTING_SO 0.3238481
## 6 TEAM_BASERUN_SB 0.3081537
## 7 TEAM_PITCHING_HR 0.3181175
## 8 TEAM_FIELDING_DP 0.2989018
## 9 TEAM_FIELDING_E_log 0.3020933
## 10 TEAM_PITCHING_BB_sqrt 0.3239357
## 11 TEAM_PITCHING_H_log 0.3276979
## 12 TEAM_PITCHING_SO_sqrt 0.3259921
m6 <- update(m5, .~. - TEAM_PITCHING_H_log)
summary(m6)
##
## Call:
## lm(formula = TARGET_WINS ~ TEAM_BATTING_H + TEAM_BATTING_2B +
## TEAM_BATTING_3B + TEAM_BATTING_BB + TEAM_BATTING_SO + TEAM_BASERUN_SB +
## TEAM_PITCHING_HR + TEAM_FIELDING_DP + TEAM_FIELDING_E_log +
## TEAM_PITCHING_BB_sqrt + TEAM_PITCHING_SO_sqrt, data = training_data2)
##
## Residuals:
## Min 1Q Median 3Q Max
## -51.780 -8.425 0.121 7.941 62.291
##
## Coefficients:
## Estimate Std. Error t value Pr(>|t|)
## (Intercept) 80.6899 0.3051 264.467 < 2e-16 ***
## TEAM_BATTING_H 7.0984 0.5804 12.230 < 2e-16 ***
## TEAM_BATTING_2B -1.4515 0.4794 -3.028 0.002499 **
## TEAM_BATTING_3B 2.5220 0.5172 4.876 1.17e-06 ***
## TEAM_BATTING_BB 4.4018 0.7568 5.816 7.11e-09 ***
## TEAM_BATTING_SO -3.3638 1.0451 -3.219 0.001311 **
## TEAM_BASERUN_SB 3.0713 0.4182 7.344 3.13e-13 ***
## TEAM_PITCHING_HR 3.0916 0.5918 5.224 1.95e-07 ***
## TEAM_FIELDING_DP -3.1433 0.3575 -8.793 < 2e-16 ***
## TEAM_FIELDING_E_log -6.3959 0.6754 -9.470 < 2e-16 ***
## TEAM_PITCHING_BB_sqrt -2.8539 0.7380 -3.867 0.000114 ***
## TEAM_PITCHING_SO_sqrt 2.0110 0.9317 2.158 0.031029 *
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
##
## Residual standard error: 13 on 1805 degrees of freedom
## Multiple R-squared: 0.3318, Adjusted R-squared: 0.3277
## F-statistic: 81.47 on 11 and 1805 DF, p-value: < 2.2e-16
plot(m6)
# Plot the cooks distance
ols_plot_cooksd_chart(m6)
# Get order of outliers
m6_outliers <- ols_plot_cooksd_chart(m6, print_plot = FALSE)$outliers
arrange(m6_outliers, desc(cooks_distance))
## observation cooks_distance
## 889 888 0.107695839
## 923 922 0.060816430
## 1401 1398 0.052906065
## 789 788 0.050120032
## 1093 1092 0.047661756
## 1522 1519 0.043894864
## 1468 1465 0.035123333
## 95 95 0.029207616
## 783 782 0.028161056
## 832 831 0.027219081
## 770 769 0.026068128
## 434 434 0.023694870
## 181 181 0.023293853
## 1301 1299 0.022879222
## 1037 1036 0.021903086
## 1512 1509 0.019933512
## 895 894 0.018813258
## 645 645 0.018510846
## 1419 1416 0.018178903
## 1360 1358 0.016708072
## 563 563 0.016453520
## 462 462 0.013879968
## 1691 1688 0.013346792
## 927 926 0.013243745
## 561 561 0.012605456
## 355 355 0.011618422
## 802 801 0.011403611
## 107 107 0.010628774
## 798 797 0.009870862
## 663 662 0.009440708
## 792 791 0.009020502
## 1472 1469 0.008363275
## 1595 1592 0.008246421
## 375 375 0.008239797
## 786 785 0.008173432
## 1553 1550 0.008095204
## 1323 1321 0.008095099
## 810 809 0.008087053
## 910 909 0.008057862
## 1164 1163 0.007678116
## 968 967 0.007407972
## 229 229 0.007332705
## 990 989 0.007307242
## 1616 1613 0.007194368
## 977 976 0.007146358
## 1236 1234 0.006604441
## 548 548 0.006144638
## 1633 1630 0.005924346
## 277 277 0.005674923
## 833 832 0.005668503
## 975 974 0.005608796
## 1310 1308 0.005391382
## 1321 1319 0.005314563
## 1710 1707 0.004816006
## 37 37 0.004779002
## 1507 1504 0.004720694
## 1506 1503 0.004647333
## 1592 1589 0.004634845
## 1753 1750 0.004607715
## 358 358 0.004562337
## 1307 1305 0.004543090
## 1630 1627 0.004536877
## 638 638 0.004354062
## 647 647 0.004323532
## 842 841 0.004193515
## 1678 1675 0.004161428
## 1005 1004 0.003957082
## 739 738 0.003886557
## 300 300 0.003846681
## 907 906 0.003788605
## 940 939 0.003785881
## 731 730 0.003773581
## 428 428 0.003725707
## 191 191 0.003709135
## 668 667 0.003680378
## 1113 1112 0.003671435
## 1204 1203 0.003661290
## 247 247 0.003659253
## 957 956 0.003551074
## 1197 1196 0.003540735
## 1770 1767 0.003509156
## 1306 1304 0.003500883
## 1112 1111 0.003473438
## 1736 1733 0.003382703
## 1082 1081 0.003257202
## 1436 1433 0.003230453
## 64 64 0.003225198
## 249 249 0.003225018
## 574 574 0.003194525
## 173 173 0.003129709
## 12 12 0.003106532
## 1568 1565 0.002843944
## 1696 1693 0.002830214
## 727 726 0.002803254
## 409 409 0.002798132
## 31 31 0.002780220
## 793 792 0.002778172
## 449 449 0.002648613
## 670 669 0.002641458
## 1756 1753 0.002533468
## 1545 1542 0.002509911
## 1734 1731 0.002504311
## 874 873 0.002491166
## 578 578 0.002489897
## 1377 1375 0.002480250
## 1110 1109 0.002447146
## 1606 1603 0.002412151
## 133 133 0.002350902
## 1624 1621 0.002341344
## 655 654 0.002302859
## 131 131 0.002273881
## 1285 1283 0.002269038
hist(m6$residuals)
y_pred2 <- predict(m6, data.frame(X_test2_scaled))
# predict(lm_invoices, data.frame(Invoices = 130), interval = "prediction")
resid <- y_pred2 - y_test
# Calculate error metrics
## ROOT MEAN SQUARE
m6_rmse <- RMSE(y_pred2, y_test)
## MEAN ABSOLUTE ERROR
m6_mae <- MAE(y_pred2, y_test)
adj_r_sq_df <- data.frame(Model_name= c("m1","m2", "m3", "m4", "m5", "m6"),
Adj_R2 = c(summary(m1)$adj.r.squared, summary(m2)$adj.r.squared, summary(m3)$adj.r.squared,summary(m4)$adj.r.squared, summary(m5)$adj.r.squared, summary(m6)$adj.r.squared))
adj_r_sq_df %>% ggplot(aes(x = Model_name, y = Adj_R2)) + geom_col() +
geom_text(aes(label = round(Adj_R2, 4)),size = 5, vjust = 5, color = "white") +
ggtitle("Adjusted R_squared of Fitted Models") +
xlab("Model name") +
ylab("Adjusted R^2")
data.frame(Model_name = c("m3", "m6"), RMSE = c(m3_rmse, m6_rmse), MAE = c(m3_mae, m6_mae))
## Model_name RMSE MAE
## 1 m3 12.73970 9.882248
## 2 m6 12.51461 9.550140
# Pre-process
eval_data <- moneyBall_evaluation %>% dplyr::select(TEAM_BATTING_H, TEAM_BATTING_2B, TEAM_BATTING_3B, TEAM_BATTING_BB, TEAM_BATTING_SO, TEAM_BASERUN_SB, TEAM_PITCHING_HR,
TEAM_FIELDING_DP, TEAM_FIELDING_E, TEAM_PITCHING_BB, TEAM_PITCHING_SO)
for(i in 1:ncol(eval_data)){
eval_data[[i]][is.na(eval_data[,i])] <-mean(eval_data[[i]], na.rm = TRUE)
}
eval_data <- eval_data %>% mutate(TEAM_FIELDING_E_log = log(TEAM_FIELDING_E),
TEAM_PITCHING_BB_sqrt = sqrt(TEAM_PITCHING_BB),
TEAM_PITCHING_SO_sqrt = sqrt(TEAM_PITCHING_SO))
eval_data <- eval_data %>% dplyr::select(TEAM_BATTING_H, TEAM_BATTING_2B, TEAM_BATTING_3B, TEAM_BATTING_BB, TEAM_BATTING_SO, TEAM_BASERUN_SB, TEAM_PITCHING_HR, TEAM_FIELDING_DP, TEAM_FIELDING_E_log, TEAM_PITCHING_BB_sqrt, TEAM_PITCHING_SO_sqrt)
eval_data_scaled <- eval_data %>% scale()
eval_pred <- predict(m6, data.frame(eval_data_scaled))
write.csv(cbind(TARGET_WINS_predictions = eval_pred, eval_data), "eval_predictions.csv", row.names = FALSE)