What is EGI?

The origin of the Exciting Game Index (EGI) is the 2008 ALCS. Game 5 was particularly riveting. Let me remind you: the Rays were beating the Red Sox 3 games to 1 and jumped out to a early lead of 5-0 against Daisuke Matzusaka. By the 4th inning, the game, the series, the season, looked over for the Red Sox. When the Rays piled on to make it 7-0 in the 7th inning, the Red Sox staff was probably taping up plastic in the Rays visiting clubhouse. And then something funny happened: the Red Sox won the game. Mind you, this isn’t a feel good Red Sox story (cf. 2004): the Red Sox lost this series in 7 games. However, there were few people that would doubt that Game 5 was a very exciting game to watch. A huge, improbable comeback finishing with a walk off win in the playoffs? This is why we watch baseball.

Statistically, it’s not hard to quantify the Red Sox chances of coming back from a 7-0 deficit with 2 outs in the 7th inning. It’s less than 1%. Here’s what happens when you graph the Red Sox win expectancy in that game:Win Expectancy vs. Plays

What if the Red Sox had lost that game after coming all the way back? No matter, it still would have been exciting to the casual baseball observer without a rooting interest. I reasoned that it wasn’t necessarily the outcome of the game that mattered, but how we got there. No one doubts that a 7-0 game is a laugher, and relatively boring, or that a 1-0 game is going to be exciting to watch all the way through. But, we’ve all see boring 3-0 games, where one team just dominates the other for 9 innings. That’s no fun either. What matters is the high leverage situations that teams put themselves into. A 1-0 game where the bases are loaded every inning but no one can manage to score is inherently more exciting than a 1-0 game that neither team can manage to get on base.

In an attempt to measure this, EGI was born. As it turns out, Game 5 a very exciting game when compared to other games in post season history. From 1985-2008, it was the 6th most exciting ALCS game.

EGI averages 33, and ranges between 8-75. Anything above 65 is a top 2% game.

Here’s the formula: the sum of all win expectancy changes divided by the total number of plays, multiplied by 1000.

I swear, it won't be this hard.

I swear, it won’t be this hard.

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