Cloned
Begging for Bega
- Aug 25, 2003
- 79,691
- 66,232
Pretty sure Makar, the entire 1st line, and Kuemper could all be injured all season and they'd still finish above Arizona and Buffalo.Colorado finishing last would only require absurdities within one team, perhaps MacKinnon & Makar sustaining major injuries sidelining them for nearly the whole season. Ottawa winning the cup would require many absurdities to all align together.
Would your answer change if the poll option was Detroit winning the Cup?Easier for a bad team to get for 25 games than a good team go cold for 82.
Nope.Would your answer change if the poll option was Detroit winning the Cup?
What if it was Buffalo? lol.
I like to make my polls as tough to decide as possible.You've gone too far, bud.
Still would pick buffalo. Sure it's unlikely they'd even make the playoffs, but stranger things have happened.What if it was Buffalo? lol.
The only way Colorado comes last is if they trade rosters with Buffalo or Detroit, so I guess Ottawa.
Interestingly the probabilities are the same. 1/32 = 16/32*1/2^4 (3.125%).
Given that it takes 82 games to finish last, but 82+16 games to win a cup, I'd lean toward Colorado keeping all else equal. With all else not being equal then the answer depends on how much better Colorado is compared to the worst team, versus how much worse Ottawa is compared to the top 16 teams * how much worse Ottawa is compared to each of it's 4 playoff opponents.
At minimum those 1/2 chances become much less than 50% as Ottawa advances further into the playoffs since the margin between teams will become greater. Think if you were to somehow do a game by game probability analysis, the answer would be Colorado having an easier time bottoming out than Ottawa winning the cup. This is probably borne out by intuition as well since we routinely seen the president's trophy teams lose in the playoffs, whereas the team finishing last has no additional requirements to fufill.
If the Poll was - Ottawa winning the Presidents trophy and the Cup VS Colorado finishing last and winning the lottery - I would have more trouble choosing. That would be 1/32*1/16 VS 1/32*1/2^4, which also presents the same chance per team (0.195%) but is harder intuitively since complexity is introduced for both parties, rather than just Ottawa in the OP.
First ones that came to mind to be honest, not intended to be an exhaustive list.Why are you grouping Detroit with Buffalo, but not mentioning teams like Anaheim, New Jersey, Ottawa, San Jose and Columbus?
Easier for a team to be bad than a team to be good.