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Odds of 17 Year Playoff Drought 1 in @ 6 million


Fadingpain

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ORCHARD PARK, N.Y. -- One in 6 million. Well, one in approximately 6 million.

That was the probability, according to ESPN Stats & Information, that the Buffalo Bills would miss the playoffs from the 2000 through 2016 seasons. For mathematical purposes, that calculation assumes each team had an equal chance of qualifying for the postseason each year.

The Bills, with their dramatic, 34-31 overtime loss Saturday to the Miami Dolphins, beat the long odds against their run of futility and extended their postseason drought to 17 seasons. Already the longest drought among North America's four major professional sports leagues, it is now tied for the fifth-longest postseason drought in NFL history -- and already stands as the only drought that took place entirely after the 1970 AFL-NFL merger.

 

https://webcache.googleusercontent.com/search?q=cache:Y6YOQfIs7WQJ:https://www.espn.com/blog/buffalo-bills/post/_/id/27027/bills-playoff-drought-now-17-seasons-beats-one-in-six-million-odds+&cd=1&hl=en&ct=clnk&gl=us

 

 

WTF..this doesn't make sense.

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Using the same calculations as above but over 17 years I get

 

0.000104854 = 52427/500000000

 

 

What are the Bills or any NFL team's odds of missing the playoffs 17 years in a row?

 

What is 52427 in 500 million?

 

or approximately 1 in 9,537

Edited by PolishDave
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Now calculate the odds of also never having a top 2 pick and only playing one meaningful week 17 game in that span.

 

It really is incredible to have been stuck in this purgatory for almost two decades. Mathematically, it's next to impossible.

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The calculation assumes:

 

"For mathematical purposes, that calculation assumes each team had an equal chance of qualifying for the postseason each year."

 

Come on.. that isn't the way sports works at all. You are failing to account for good players, coaches, management, etc. This random number is meaningless to me.

Another reason I don't let ESPN do my taxes.

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You did well on the Calculus Regent Exam, didn't you? Show off...... :lol:

<- Former High School Math Team Captain... trying to re-live the glory days at y'all's expense.................................. :bag:

 

The Sabres are on the path to six straight years with no playoffs in a league where 16 out of 30 teams make it every year. Mathematically, what is the more difficult feat?

In the first two years of the Sabres' current drought (2011-12 and 2012-13), there were 15 teams in the Eastern Conference. Assuming they don't make it this year ( :censored: you mcbride... :cry: ), and assuming equal odds (as the OP's link does), the odds would be:

 

(7/15)^2 * (8/16)^4 = 1 in 73.

 

So, the Bills' feat is more difficult.

 

The Sabres' odds of missing the playoffs 17 years in row is 1 in 131,072.

 

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To help explain why 1 in 6 million is not wrong, consider a much more simple example.

 

What are the odds of flipping a coin and getting heads 17 times a row?

 

The probability of getting heads 1 time is .5. That is because there is only 1 way to flip heads, but 2 possible outcomes. 1/2 = .5

 

To calculate the odds of flipping a heads 17 times in a row, you must multiply .5 x .5 x.5 x .5 (continuing until you have multiplied 17 .5s together).

 

That yields a decimal of .0000076, rounding to keep it somewhat simple and not end up with too many decimal places.

 

Expressing that decimal as a fraction in reduced terms gives you 19/25,000,000.

 

​So the odds of flipping a heads 17 times in a row are @ 19 in 25 million.

Edited by Fadingpain
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To help explain why 1 in 6 million is not wrong, consider a much more simple example.

 

What are the odds of flipping a coin and getting heads 17 times a row?

 

The probability of getting heads 1 time is .5. That is because there is only 1 way to flip heads, but 2 possible outcomes. 1/2 = .5

 

To calculate the odds of flipping a heads 17 times in a row, you must multiply .5 x .5 x.5 x .5 (continuing until you have multiplied 17 .5s together).

 

That yields a decimal of .0000076, rounding to keep it somewhat simple and not end up with too many decimal places.

 

Expressing that decimal as a fraction in reduced terms gives you 19/25,000,000.

 

​So the odds of flipping a heads 17 times in a row are @ 19 in 25 million.

 

[This is an automated response.]

 

You're an idiot.

 

Created by DC Tom-bot, beta version 0.3.

It is a little known fact that 78% of all statistics are made up.

 

And 103% of them are misunderstood.

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Why?

 

1) We have multiple independent verifications of the correct answer before you posted, so you clearly didn't read.

2) You copied someone else's work - it's the exact same methodology Cereal used, to get a different answer.

2) You &#33;@#&#036;ed up your math. 2 to the 17th power is 137,072. Not one million.

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1) We have multiple independent verifications of the correct answer before you posted, so you clearly didn't read.

2) You copied someone else's work - it's the exact same methodology Cereal used, to get a different answer.

2) You !@#$ed up your math. 2 to the 17th power is 137,072. Not one million.

Wrong on all counts.

 

Why are you raising TWO to the 17th power for this calculation?

 

It's .5 to the 17th power.

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Wrong on all counts.

 

Why are you raising TWO to the 17th power for this calculation?

 

It's .5 to the 17th power.

 

0.5 is 1/2. 0.5 to the 17th power is 1/2 to the 17th power, which is (1^17)/(2^17). Since 1 to any power is 1, all you're doing raising .5 to the 17th power is calculating 2^17.

 

The question isn't why am I raising 2 to the 17th power. The question is: how did you NOT know YOU were raising 2 to the 17th power?

 

And that's still not how you &#33;@#&#036;ed up your math.

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