CLV When Both Number and Price Move
Player props often move in two dimensions: the number changes, AND the price changes. This creates a more complex CLV scenario that many bettors misunderstand.
Warning
This is one of the most common traps in prop betting: seeing the number move in your favor and assuming you got positive CLV—without checking whether the price move offset your advantage.
A Real-World Example
| Your Bet | Closing Line |
|---|---|
| Over 8.5 rebounds at -170 | Over 9.5 rebounds at +105 |
| Your projection: 10.7 rebounds |
At first glance, it looks like you got positive CLV—the line moved from 8.5 to 9.5, meaning you secured an extra full rebound of cushion compared to the closing line.
You're thinking, "I got the better number!"
But did you actually get positive CLV?
The answer depends on whether your bet has more expected value than the closing line—even after accounting for both the number move and the price move.
Using a Model to Compare Expected Value
Rebounds are a count statistic (0, 1, 2, 3, ...), which makes them well-suited for a Poisson distribution. We can use this to calculate the probability of each outcome and compare the expected value of your bet versus the closing line.
Expected Value Calculator
Try the interactive calculator for this concept
Step 1: Set Your Projection as Lambda (λ)
In a Poisson distribution, λ (lambda) represents the expected value—in this case, your projection of 10.7 rebounds.
Step 2: Convert Each Bet Into a Probability Statement
Because rebounds are integers, we need to calculate:
- Over 8.5 = Player gets 9 or more rebounds = P(X ≥ 9)
- Over 9.5 = Player gets 10 or more rebounds = P(X ≥ 10)
Using the Poisson formula with λ = 10.7:
| Outcome | Probability |
|---|---|
| P(X ≥ 9) | 74.03% |
| P(X ≥ 10) | 62.61% |
Step 3: Convert Odds to Break-Even Probabilities
Break-Even (Negative Odds)
Break-Even = |odds| ÷ (|odds| + 100)=ABS(A1)/(ABS(A1)+100)Break-Even (Positive Odds)
Break-Even = 100 ÷ (odds + 100)=100/(A1+100)| Bet | Odds | Break-Even |
|---|---|---|
| Your bet (Over 8.5) | -170 | 170 ÷ 270 = 62.96% |
| Closing line (Over 9.5) | +105 | 100 ÷ 205 = 48.78% |
This means your Over 8.5 at -170 needs to hit more than 62.96% of the time to be +EV. The Over 9.5 at +105 needs to hit more than 48.78% of the time.
Step 4: Calculate Expected Value for Each Bet
For -170 (you win $0.588 per $1 risked):
EV = (0.7403 × $0.588) - (0.2597 × $1.00)
EV = $0.436 - $0.260
EV = +$0.176 (+17.6% EV)
For +105 (you win $1.05 per $1 risked):
EV = (0.6261 × $1.05) - (0.3739 × $1.00)
EV = $0.657 - $0.374
EV = +$0.283 (+28.3% EV)
Step 5: Compare and Interpret
| Bet | True Probability | EV |
|---|---|---|
| Your bet (Over 8.5 at -170) | 74.03% | +17.6% |
| Closing line (Over 9.5 at +105) | 62.61% | +28.3% |
Even though you got a better number (8.5 vs 9.5), the closing line at Over 9.5 +105 has significantly higher expected value (+28.3%) than your bet at Over 8.5 -170 (+17.6% EV).
Key Insight
You got negative CLV. Why? Because the price you paid (-170) was too expensive for the extra rebound of cushion. The market corrected by moving the line up a full rebound but making the price much more favorable (+105). That price improvement more than compensated for the tougher number.
The Trap: Assuming "Better Number" = Positive CLV
This is the trap many bettors fall into: they see the number move in their favor and assume they got good CLV. But when the price moves dramatically in the opposite direction, you need to do the math.
When This Commonly Happens
- Alt lines that juice up quickly: You grab Over 6.5 at -105, it closes at Over 7.5 at +130
- Early morning props: Numbers are low but juice is heavy
- Injury news props: Line moves aggressively but price sweetens
The Decision Framework
When both number and price move, ask yourself:
- What is my true probability estimate for each line?
- What is the break-even probability at each price?
- Which bet has higher expected value given my projection?
If the closing line has higher EV than your bet (based on your projection), you got negative CLV—even if you got a "better number."
Tip
Practical Rule of Thumb: If the number moved 1 point in your favor but the price moved more than 30-40 cents against you (e.g., from -110 to -160), you likely have negative CLV. Always calculate to confirm.
Visual Summary
YOUR BET CLOSING LINE
--------- ------------
Over 8.5 at -170 Over 9.5 at +105
Better Number ✓ Better Price ✓
(1 rebound cushion) (+105 vs -170 = huge)
True Prob: 74% True Prob: 63%
Break-Even: 63% Break-Even: 49%
Edge: +11% Edge: +14%
EV: +17.6% EV: +28.3%
← WINNER
📝 Exercise
Instructions
Apply the framework to evaluate a complex CLV scenario.
You bet a player's assists Over 6.5 at -150 (break-even 60%). The line closes at Over 7.5 at +110 (break-even 47.6%). Your model projects 8.2 assists. Using Poisson: P(≥7) = 72%, P(≥8) = 55%. Which bet has higher EV?