Also hard to beat a team 3 times in one year. Look what happened to us versus Broad St. U last year. Of course, if we beat Fordham and if we get VCU, maybe payback to BSU will be worth the wait.
I think you are correct. More often than not the team that won the first two times wins again.Fan 2011 maybe you can help me with this. I've always heard this as well (hard to beat a team 3 straight times) but wondered how true this statement is. I've always thought more along the lines of if you beat a team twice you have their number and will more often than not beat them the third time. Any statistics out there on third games that prove or disprove this theory?
Fan 2011 maybe you can help me with this. I've always heard this as well (hard to beat a team 3 straight times) but wondered how true this statement is. I've always thought more along the lines of if you beat a team twice you have their number and will more often than not beat them the third time. Any statistics out there on third games that prove or disprove this theory?
well, that's reasonable hard then. if you're 2-0 against someone, you'll lose the 3rd game almost 3 out of 10 times.
Found this online, from last March:
According to STATS LLC., there have been 981 similar matchups across Division I college basketball over the past 10 seasons. The teams entering the third game 2-0 are a combined 710-271 (.724 winning percentage) in the third meeting.
I do wonder what it means by similar matchups. Simply all 2-0 games heading into a third game? or 2 teams that are close in some rating?
If UNC played BC 3 times this season, 3-0 would not be surprising. If UNC played UVA 3 times this season, 3-0 by either team might be less likely.
I am sure the theory comes from the idea that a team that loses will attempt to adjust so they don't lose the next time. 3 games gives you 2 chances to adjust. Whether you will or not or whether it helps, is an entirely different question.
So are you saying that coaches should not or do not adjust their strategy? or that no adjustment can be made that is large enough to be significant?Playing the first two games does not effect the outcome of the third in any appreciable way. It doesn't matter if it was a sweep or split, the third game is not affected by the first two. The outcome of the first two games can tell you who is more likely the better team and therefore who is more likely to win the third.
So are you saying that coaches should not or do not adjust their strategy? or that no adjustment can be made that is large enough to be significant?
All I know is that if you would have bet against us all year according to the Vegas line for our games, you probably would be a very happy person today. In that light, I'll take Fordham and the 30% odds for teams not winning the 3rd game.
For that to be true, you would have to know that the two teams are exactly evenly matched and have the same odds of winning. Since this is not flipping pennies, the first two games will not "effect" game 3, but do help indicate the outcome of game 3.Playing the first two games does not effect the outcome of the third in any appreciable way. It doesn't matter if it was a sweep or split, the third game is not affected by the first two. The outcome of the first two games can tell you who is more likely the better team and therefore who is more likely to win the third.
I do wonder what it means by similar matchups. Simply all 2-0 games heading into a third game? or 2 teams that are close in some rating?
If UNC played BC 3 times this season, 3-0 would not be surprising. If UNC played UVA 3 times this season, 3-0 by either team might be less likely.
I am sure the theory comes from the idea that a team that loses will attempt to adjust so they don't lose the next time. 3 games gives you 2 chances to adjust. Whether you will or not or whether it helps, is an entirely different question.
For that to be true, you would have to know that the two teams are exactly evenly matched and have the same odds of winning. Since this is not flipping pennies, the first two games will not "effect" game 3, but do help indicate the outcome of game 3.
Game 1: Team A has a 70% chance to win, but loses
Game 2: Team A still has a 70% chance to win, and wins
Game 3: Team A still has a 70% chance to win.
Even if Team A happened to lose the first 2 games (~10% chance) they would still have a 70% chance to win game 3. If team A won the first two games they would still have a 70% chance in game 3. The outcome of the first two doesn't matter. It is very likely that the team that wins the first two matchups is the better team and therefore is more likely to win the third matchup.
I want to apologize if I sound snarky. I really hope things change so everyone will stop being snippy to each other. Snippy & Snarky.
But I do want to be clear, I was necessarily espousing the theory just hypothesizing the origin. It may simplistic and anecdotal.
But I think some may see a strategy similar to rock-paper-scissors.
If you lose the first time to paper as rock. Next time you may assume paper and try scissors. If you still lose, you will at least have more data into your opponent's mindset in preparation for round 3.
But both parties gain additional information each game. It is not only the loser who can adjust their strategy, and there is no reason to believe the loser would make better adjustments than the winner in following games.
That's Tic-Tac-Toe right?By the way my last post should have been wasn't espousing not was. That was a typo.
Both can adjust, however people assume that there is likely to be greater adjustment to a losing strategy than a winning strategy.
If your opponent makes a move, then you make a move and win. When your opponent makes the same move, you are likely to as well.
If your opponent makes a move, then you make a move and lose. When your opponent makes the same move, you are likely to make a different move. That is the theory, a simplistic and perhaps incorrect one.
I thought it was still Rock-Paper-Scissors...That's Tic-Tac-Toe right?
Whoa!!! It's the A10 tournament, baby!! OSCLooks like at least 100 folks at the GMU-SLU game right now. I am being generous.
By the way my last post should have been wasn't espousing not was. That was a typo.
Both can adjust, however people assume that there is likely to be greater adjustment to a losing strategy than a winning strategy.
If your opponent makes a move, then you make a move and win. When your opponent makes the same move, you are likely to as well.
If your opponent makes a move, then you make a move and lose. When your opponent makes the same move, you are likely to make a different move. That is the theory, a simplistic and perhaps incorrect one.
One of the Spider Killers is gone. Mason was beaten fairly easily.
But both parties gain additional information each game. It is not only the loser who can adjust their strategy, and there is no reason to believe the loser would make better adjustments than the winner in following games.
So watching UMass vs URI; no more than 100 fans present. OSC
Looks like a Hillary rally in there.So watching UMass vs URI; no more than 100 fans present. OSC
5% chance of winning the game and 1% chance making it to the next game.@fan2011 - what are our updated odds?
@fan2011 - what are our updated odds?