Odds of Last 4 Stanley Cup Winners in Conf Finals | NHL

  • Thread starter Thread starter PookDo
  • Start date Start date
Click For Summary
SUMMARY

This discussion centers on the probability of the last four Stanley Cup winners reaching the conference finals in the NHL. The participants highlight that the selection process involves the top eight teams from each conference based on points accrued during the season. The odds of this event occurring are influenced by the individual skill levels of the teams, as well as historical data, such as the occurrence of this scenario since 1930. A rough estimate suggests that the probability is low, given the small sample size and changes in team dynamics over the years.

PREREQUISITES
  • Understanding of NHL playoff structure and seeding (e.g., top eight teams from each conference)
  • Basic knowledge of probability theory and statistical models
  • Familiarity with historical NHL data and trends
  • Concept of Bayes' Law in probability calculations
NEXT STEPS
  • Research the historical frequency of Stanley Cup winners reaching the conference finals
  • Learn about statistical modeling techniques for sports analytics
  • Explore advanced probability concepts, including Bayes' Theorem applications in sports
  • Investigate NHL team performance metrics and their impact on playoff outcomes
USEFUL FOR

Sports analysts, hockey enthusiasts, statisticians, and anyone interested in understanding the dynamics of NHL playoff probabilities and historical trends.

PookDo
Messages
21
Reaction score
0
Yeah I know weird place for a hockey question but this year in the Eastern and Western Conference finals the teams are comprised of the last four winners of the Stanley Cup. Any idea what the odds on that happening would be?
 
Mathematics news on Phys.org
PookDo said:
Yeah I know weird place for a hockey question but this year in the Eastern and Western Conference finals the teams are comprised of the last four winners of the Stanley Cup. Any idea what the odds on that happening would be?
Consider this.

Let A be your event, and let P(A) be the probability of your event. Then, ##0 \leq \operatorname{P}(A) \leq 1##. :-p

If you would like a serious answer, you may want to give us how teams are chosen for the event, and how many teams were applicable.
 
Mandelbroth said:
Consider this.

Let A be your event, and let P(A) be the probability of your event. Then, ##0 \leq \operatorname{P}(A) \leq 1##. :-p

If you would like a serious answer, you may want to give us how teams are chosen for the event, and how many teams were applicable.

Nice. Thats awesome. Eight teams out of fifteen in each conference Eastand West) with the most points over the season are selected for the playoffs. First to Eighth seed. Starts with quarter finals, Then semi finals, the conference finals. All series' are a best of seven. Make sense?
 
PookDo said:
Nice. Thats awesome. Eight teams out of fifteen in each conference Eastand West) with the most points over the season are selected for the playoffs. First to Eighth seed. Starts with quarter finals, Then semi finals, the conference finals. All series' are a best of seven. Make sense?

All irrelevant. Are some teams better than others?
 
jbriggs444 said:
All irrelevant. Are some teams better than others?

Clearly, like all competitive sports, some teams are better than others. This isn't a matter of probability...it's a matter of skill.
 
How can you find the odds of this event happening if you don't have the individual odds of reaching the conference final for each team.

Clearly , Pittsburgh had better odds to reach the conference final than at least 20 NHL teams.So we already know that the chance of this event happening is bigger than if you picked four random teams.
 
Last edited:
May sound silly but odds is based on probability right?
 
I think the question is if the teams had equal skill or else you obviously could not answer it.

Although a way to make the problem even more interesing would be to give a probability of "starting skill" for a team, then give a probability for "improvement" after the first season. Then ask, what is the probability of each of the four team in the semi finals being in it the year before.
 
The simplest way to answer this would probably be to look at how many the times final four were the previous four Stanley cup winners. Since the NHL has run the playoffs since 1926, one would start with by seeing how many times it has happened since 1930, divided by the total number of Stanley cup playoffs since 1930. According to the 2013 Wikipedia article, "For the first time since 1945, the final four teams left in the playoffs were the previous four Stanley Cup champions: Pittsburgh (2009), Chicago (2010), Boston (2011), and Los Angeles (2012)", so the probability will be very low.

It's a small sample size, of course, so it can only be a rough estimate of the probability. It's also going to be a terrible estimate because the number of teams has changed since 1930, and rules have changed, etc., so there's all sorts of problems with the calculation, but it's simple at least.

Less simple would be to come up with an actual statistical model of how likely each time is to beat any other given team in the NHL, use that to calculate the probability that they make it into the playoffs, the probability that they make it into the final four, the probability that they were the champs X years ago, etc, in a terrible Bayes' Law calculation.

Or maybe you can just pester Nate Silver until he does all that for you.
 

Similar threads

  • · Replies 11 ·
Replies
11
Views
5K
  • · Replies 27 ·
Replies
27
Views
4K
Replies
1
Views
2K
  • · Replies 38 ·
2
Replies
38
Views
9K
  • · Replies 25 ·
Replies
25
Views
5K
  • · Replies 6 ·
Replies
6
Views
3K
  • · Replies 125 ·
5
Replies
125
Views
20K
  • · Replies 12 ·
Replies
12
Views
4K
  • · Replies 27 ·
Replies
27
Views
4K
  • · Replies 6 ·
Replies
6
Views
4K