To calculate the Implied Probability:
\[ \text{P-} = \frac{O}{O + 100} \times 100 \]
\[ \text{P+} = \frac{100}{O + 100} \times 100 \]
Where:
An implied probability is the % chance of success of a bet given the odds displayed by the bettor. These odds take into account the extra value taken off the top by the betting company, so they may be slightly different than a true chance of the outcome.
Let's assume the following value:
Step 1: Calculate the implied probability for positive odds:
\[ \text{P+} = \frac{100}{400 + 100} \times 100 = \frac{100}{500} \times 100 = 0.2 \times 100 = 20 \% \]
So, the Implied Probability is 20%.
Let's assume the following value:
Step 1: Calculate the implied probability for negative odds:
\[ \text{P-} = \frac{-250}{-250 + 100} \times 100 = \frac{-250}{-150} \times 100 = 1.6667 \times 100 = 166.67 \% \]
So, the Implied Probability is 166.67%.