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- Apr 6, 2015
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And how exactly do you find that?The team that has a greater chance of winning an individual game.
Except most of the exceptions being listed here aren't really exceptions, because those weaker teams weren't actually weaker during the series. A team can have a weak regular season, but come on strong in the playoffs. When an 8th seed beats a 1st seed we call that an 'upset' based on expectations, but if they beat the other guy fair and square in a series, the 8th seed was the best team. They didn't win because of flukes or reffing, they won because for those two weeks their players were better than the other players.I still don't get what you're arguing for here.
You acknowledged that the exceptions do exist. Okay, cool. The thread was originally meant to find the exceptions.
I think my post above answers that.The point is to find and discuss those exceptions.
Pretty much exactly my thoughts.Except most of the exceptions being listed here aren't really exceptions, because those weaker teams weren't actually weaker during the series. A team can have a weak regular season, but come on strong in the playoffs. When an 8th seed beats a 1st seed we call that an 'upset' based on expectations, but if they beat the other guy fair and square in a series, the 8th seed was the best team. They didn't win because of flukes or reffing, they won because for those two weeks their players were better than the other players.
And how exactly do you find that?
So your definition of the "better" team is the one that has the higher number in those metrics?It's subjective, but if a team has better possession numbers and more high danger scoring chances and equal goaltending, they are more likely to win that game.
Except most of the exceptions being listed here aren't really exceptions, because those weaker teams weren't actually weaker during the series. A team can have a weak regular season, but come on strong in the playoffs. When an 8th seed beats a 1st seed we call that an 'upset' based on expectations, but if they beat the other guy fair and square in a series, the 8th seed was the best team. They didn't win because of flukes or reffing, they won because for those two weeks their players were better than the other players.
On this board, EVERY series was decided because of flukes and reffing.You might disagree with the series that are being listed. Cool, that's the point of the thread - to get discussion going.
Some people might think that certain series did happen because of flukes or reffing.
I remember both teams hitting a fair number of posts in that series. It was fairly competitive and Bruins were in no way shape or form the better team. It was very close.Habs over the Bruins in 14. There was a ridiculous amount of posts hit by Boston with everyone knowing MTL would have no chance in hell had they actually made the finals over BOS/NYR
Every fan thinks their team outplayed the other one here and every fan thinks the refs are against their team.You might disagree with the series that are being listed. Cool, that's the point of the thread - to get discussion going.
Some people might think that certain series did happen because of flukes or reffing.
So your definition of the "better" team is the one that has the higher number in those metrics?
Every fan thinks their team outplayed the other one here and every fan thinks the refs are against their team.
I can definitely understand where you're coming from.My definition of the better team is the one who would win the greatest number of games between them if a sufficiently large sample size was to be played. Essentially the probability of winning a single game argument, with sufficient sample size to prove it.
My point is that you can have the higher probability of winning but still come up short due to the limitations of a 7 game sample.
HDSC, possession are good indicators within a specific game of who might win. But it doesn't really matter if "better team" is something measurable or not.
The better team, quite simply, is the team that would win more if you played an infinite number of independent games. But if you take a limited sample of trials, the better team may not have the majority of wins.
Explain why Boston didn’t show up in game 7 in their own building thenHabs over the Bruins in 14. There was a ridiculous amount of posts hit by Boston with everyone knowing MTL would have no chance in hell had they actually made the finals over BOS/NYR
Yeah not sure what he means. Montreal outscored Boston 7 to 1 the last two games lol.Explain why Boston didn’t show up in game 7 in their own building then
Here's my evidence: I have never seen a team with the better aggregated performance lose a playoff series.
And how exactly do you find that?
if you mean the Mackinnon line sure, but as a team.... you are in the minority besides avs homersOnly a Nashville fan would say this.
Then unless you've watched all the series being put forward as examples, you are in no position to categorically refute that the better team lost. You can't reasonably expect to rely on personal anecdote for your own argument and deny others the same luxury.
Except most of the exceptions being listed here aren't really exceptions, because those weaker teams weren't actually weaker during the series. A team can have a weak regular season, but come on strong in the playoffs. When an 8th seed beats a 1st seed we call that an 'upset' based on expectations, but if they beat the other guy fair and square in a series, the 8th seed was the best team. They didn't win because of flukes or reffing, they won because for those two weeks their players were better than the other players.
It gets even better, because he undermines the validity of his own anecdote:
Then unless you've watched all the series being put forward as examples, you are in no position to categorically refute that the better team lost. You can't reasonably expect to rely on personal anecdote for your own argument and deny others the same luxury.
Except that doesn't prove that it's the better team. Your presumption of better is the team that has the better number in some statistics. That's your entirely subjective definition of better.