M
Mike_25
Guest
Calculating the implied probability of a moneyline bet is actually quite straightforward. Here are the steps:
1. Look at the moneyline odds for the favorite team (the team with the minus odds). For example, if the odds are -150 for Team A, this means Team A is the favorite.
2. Calculate the inverse of the favorite's odds. So in this case, the inverse of -150 is 0.6666 (which is 1/-150). This represents the implied probability that Team A will win.
3. Subtract this number from 1 to get the implied probability of the underdog team winning. So 1 - 0.6666 = 0.3334. This would imply a 33.3% chance that the underdog Team B will win.
4. Apply this concept in reverse if Team B has the negative moneyline odds and Team A is the underdog. Calculate Team B's implied probability to win and subtract from 1 to get Team A's implied probability.
5. As the moneyline gets more lopsided, the implied probabilities will get closer to 100% for the heavy favorite and 0% for the underdog. Close moneylines mean the game is very competitive with each team having a real chance at winning.
For example:
•-150 (Team A) vs +120 (Team B):
Team A implied probability to win = 66.6%. Team B implied probability to win = 33.3%.
•-300 (Team A) vs +250 (Team B):
Team A implied probability to win = 85.7%. Team B implied probability to win = 14.2%.
•-110 (Team A) vs -110 (Team B):
Both Team A and Team B have an implied probability of 50% to win the game. This should be a very competitive matchup.
Does this help explain how to calculate the implied probability when looking at moneyline odds? Let me know if you have any other questions!
1. Look at the moneyline odds for the favorite team (the team with the minus odds). For example, if the odds are -150 for Team A, this means Team A is the favorite.
2. Calculate the inverse of the favorite's odds. So in this case, the inverse of -150 is 0.6666 (which is 1/-150). This represents the implied probability that Team A will win.
3. Subtract this number from 1 to get the implied probability of the underdog team winning. So 1 - 0.6666 = 0.3334. This would imply a 33.3% chance that the underdog Team B will win.
4. Apply this concept in reverse if Team B has the negative moneyline odds and Team A is the underdog. Calculate Team B's implied probability to win and subtract from 1 to get Team A's implied probability.
5. As the moneyline gets more lopsided, the implied probabilities will get closer to 100% for the heavy favorite and 0% for the underdog. Close moneylines mean the game is very competitive with each team having a real chance at winning.
For example:
•-150 (Team A) vs +120 (Team B):
Team A implied probability to win = 66.6%. Team B implied probability to win = 33.3%.
•-300 (Team A) vs +250 (Team B):
Team A implied probability to win = 85.7%. Team B implied probability to win = 14.2%.
•-110 (Team A) vs -110 (Team B):
Both Team A and Team B have an implied probability of 50% to win the game. This should be a very competitive matchup.
Does this help explain how to calculate the implied probability when looking at moneyline odds? Let me know if you have any other questions!