I don't think you need statistics to show that the coin flip is a random means of conferring an obvious advantage to whoever wins the coin flip. The outcome in a small sample size does not necessarily reflect that. I think this is one of those cases where you can just step back and use some "common sense" to know that it confers an artificial advantage.
But that said--so what?
Except that it's really not an "obvious" advantage. Even before the rule change in 2012 the winning percentage for the coin-toss winner was 52%. That doesn't take into account winning on the first possession, either.
According to this article --
https://www.nytimes.com/2011/01/06/sports/football/06overtime.html -- between 1994-2010 (the rule changed at the end of the 2010 regular season), the winning percentage for the coin toss winner was 59.8% -- 34.4% of the time on the first possession.
Do you know how many times I said coulda shoulda in Pat's Superbowls?
All of them. You make it sound like the teams the Pats are playing against lester teams. KC was the better team this year.
I haven't seen a Lester team in the SB since SB XV.
LOL (although Hayes also played in SB 18)!
I don't think you need statistics to show that the coin flip is a random means of conferring an obvious advantage to whoever wins the coin flip. The outcome in a small sample size does not necessarily reflect that. I think this is one of those cases where you can just step back and use some "common sense" to know that it confers an artificial advantage.
But that said--so what?
Except that it's really not an "obvious" advantage. Even before the rule change in 2012 the winning percentage for the coin-toss winner was 52%. That doesn't take into account winning on the first possession, either.
And what I am saying is that merely looking at W/L statistics do not tell us whether or not there is an advantage. That statistic is meaningless. It only tells us what happened after the fact. It does not tell us why, and it does not tell us whether there is any correlation to winning the toss. There are too many other variables. But virtually all of them tell us that winning the toss is usually an advantage.
I don't really agree with the bolded part. The whole point of a "correlation" is that, if A happens, then B also happens X% of the time. However, I think 25 years of the team winning the toss winning the game nearly 60% of the time
is a significant advantage. I also think it's a significant advantage that the team winning the toss won without the other team possessing the ball almost 35% of the time (as compared to the 0% win percentage for the other team under the same circumstances). To me, this is more of a "feel" argument than anything else: it simply doesn't feel right that a random event (coin toss) gives one team the possibility of ending the game without the other team ever having possessed the ball (note that I did not say "opportunity to possess" because the team starting on defense does have an opportunity to possess by stopping the offense on downs or with a turnover).
I'm inclined to say that, in the playoffs, the teams should play a full quarter, and then, if the game is still tied, the college rule goes into effect.