sixers hoops wrote:Arsenal wrote:sixers hoops wrote:
I think where the coin flip is so important is that it declares a team in the 4th slot. While winning a coin flip would only give you one more ping pong ball in the odds, it could award you the 4th worst team odds in the event you don’t win the lottery.
Subsequently, if my math is correct, the team that wins the coin flip has a much greater chance at getting the 5th or 6th pick.
Odds of 4th worst team keeping a top 6 protected pick are ~80%
Odds of a team tying for 4th worst team winning a coin flip keeping a top 6 protected pick are ~78%
Odds of a team tying for 4th worst team losing a coin flip keeping a top 6 protected pick are ~66%
Odds of 5th worst team keeping a top 6 protected pick are ~64%
What is the math you are using to calculate 78% and 66%? I believe both of those should be 72%, with a tiny (0.1%) difference between the winner and loser of the coin flip.
To clarify these odds are after the draw that occurs a few days after the season.
If I understand the process correctly:
-the two teams tied for 4th would each have a 45.1% chance at a top 4 pick, as those lottery drawings are based on the divided odds.
However, if neither team wins a top 4 pick, picks 5-14 will be seeded in reverse order of standings.
The team who wins the coin flip (or what the NBA calls the draw) would be the 4th seed in the event that they do not win the lottery.
If NO and PHL tie for the 4th seed, the team who wins the draw and is set as 4th in the order of selection would have:
Odds for 5th 7.2%
Odds for 6th 25.7%
The team who loses the draw would be deemed 5th in the order of selection:
Odds for 5th 2.2%
Odds for 6th 19.6%
So if the Sixers would win the draw, they would have a 45.1% chance to move into top 4, a 7.2% chance at the 5 pick, and 25.7% chance of the 6th pick. Therefore a 78% chance of keeping the pick.
If they lose the draw, they have a 45.1% chance of moving into the top 4, 2.2% at pick 5, and 19.6% at pick 6. Therefore, a 66.9% chance at a top 6 pick and keeping the pick.
Just what I gathered from piecing together a few articles.
Interesting, and you may be correct here. Either way it's to our benefit to move the odds for keeping the pick up to 67% (or even better 78% if we get lucky) by finishing tied with NO. So we must lose every game.

























