Earlier in the week my girlfriend made the claim that “no one really likes” baseball and that it is lame. Now, of the three most popular American sports, I would agree that baseball is my least favorite, but is it true that no one else likes it? Of course not … but it got my stats-obsessed juices flowing.
In fact, after a little research I discovered that baseball has the highest total attendance between it, basketball and football by a factor of four!
| |
Football |
Baseball |
Basketball |
| Latest Complete Season Attendance |
17,506,509 |
79,493,687 |
21,394,757 |
Now, these attendance figures are based upon countless, different variables - variables that are completely different between the three sports. First, I isolated what I thought were the most important factors, and ones that could easily be qunatifiable: number of stadiums, number of games in a season, total seats in all stadiums, and ticket price. Here are the figures from the 2007 NFL, 2007 MLB and 2007 NBA seasons:
| |
Football |
Baseball |
Basketball |
| Number of Teams |
32 |
30 |
30 |
| Number of Unique Games |
256 |
2,430 |
1,230 |
| Total Number of Stadium Seats |
2,343,763 |
1,337,862 |
582,144 |
| Average Ticket Price |
$67.11 |
$22.77 |
$48.83 |
In order to fairly compare the attendance figures I next had to make sure they were all translated into the same language. Essentially, what I was trying to do with my math was answer the question “with the same amount of games, the same amount of teams, the same size of stadiums, and for the same price, which of the three sports would be more popular?” Then, for each variable I decided whether a lower or higher number was more impressive and added that to the end of the row (+ = higher number more impressive, - = lower number more impressive). I decided to translate all of the attendance figures into “football numbers” since it is undoubtedly the most popular American sport and it produced the smallest figures for the next step.
Formula: (Sport X’s Figure / Football’s Figure)
Example: (Baseball Teams / Football Teams) = (30/32) = 0.938
| |
Football |
Baseball |
Basketball |
|
| Teams (Football base) |
1 |
0.938 |
0.938 |
- |
| Unique Games (Football base) |
1 |
9.492 |
4.805 |
- |
| Stadium Seats (Football base) |
1 |
0.571 |
0.248 |
- |
| Ticket Price (Football base) |
1 |
0.339 |
0.728 |
+ |
It didn’t matter, ultimately, which sport I chose to use for the base. Sure, this would affect the figures calculated above, but the end results would still be the same (I checked to make sure). Now, I multiplied the original attendance figures by these newly formulated coefficients. Thus, here are the attendance figures of Football, Baseball and Basketball if all three had the same amount of teams, games, seats, and prices that Football has in a regular season (obviously, Football’s attendance remains the same):
| |
Football |
Baseball |
Basketball |
| Attendance in Similar Settings (Football is base) |
17,506,509 |
5,309,740 |
13,914,054 |
| Popularity Strength |
100% |
30.33% |
79.48% |
And, finally, to answer my question, I calculated the Popularity Strength. This was just basically comparing all of the attendance figures to the highest one.
Now, of course, I realize this conclusion is only based on attendance. Many fans of these sports participate by watching them on tv. I considered getting the nielsen ratings for each, but I found that too cumbersome and just plain difficult to track down. With that said, however, for all you baseball fans out there, I hate to say it but: my girlfriend may be right.
Total Stadium Seats thanks to Wikipedia
Ticket prices thanks to Team Marketing Report