This Pal Capture Success Calculator is designed based on commonly understood game mechanics and probability formulas to estimate capture chances in Palworld.
Calculate your optimal chance of capturing a Pal using different Pal Sphere types and combat strategies before you throw your next sphere!
Palworld Capture Calculator
Estimated Capture Success Probability:
Palworld Capture Probability Formula
The estimated formula for Pal Capture Probability (P) is:
P(\%) = \text{Base Rate} \times \text{Sphere Mult.} \times \text{Tech Bonus} \times \text{Health Factor} \times 100
Where the Health Factor is defined as:
\text{Health Factor} = \left(1 + \frac{100 - \text{Health}(\%)}{100} \times 1.5\right)
Formula Source: Palworld Fandom Wiki & Game Mechanics Analysis
Additional Source: General Probability in Games
Variables Explained
- Pal’s Base Capture Rate: A hidden statistic specific to each Pal species, reflecting its inherent difficulty (usually between 1.0 and 3.0). Higher values mean harder captures.
- Pal Sphere Multiplier: The effectiveness of the sphere used. Standard Pal Spheres are 1.0, Giga Spheres are 1.5, and Hyper Spheres are typically 2.0, providing significant bonuses.
- Capture Bonus (Technology/Title): Any passive bonuses from player stats, technologies, or titles that increase capture success globally (e.g., 1.1x boost).
- Pal Health Percentage (%): The current health of the Pal, expressed as a percentage (1-100%). Lower health dramatically increases the likelihood of capture.
Related Calculators
- Palworld Breeding Time Calculator
- Palworld Base Efficiency Planner
- Optimal Pal Food Consumption Calculator
- Palworld Item Crafting Cost Analyzer
What is the Palworld Capture Calculator?
The Palworld Capture Success Probability Calculator is an analytical tool designed to help players make informed decisions before attempting a capture. Palworld’s capture mechanic is complex, involving multiple factors that scale the final success chance. This tool consolidates those variables into a single, understandable probability percentage.
By accurately estimating the capture rate, players can decide whether to spend a more expensive sphere (like a Legendary Sphere) or risk engaging in further combat to lower the Pal’s health, optimizing their resource expenditure and time spent in the field. It’s an essential tool for maximizing efficiency during Pal hunting sessions.
How to Calculate Capture Probability (Example)
- Input Base Rate: Find the Base Capture Rate for the Pal (e.g., 1.8 for a mid-tier Pal) and enter it.
- Define Sphere Multiplier: Select the sphere you are using (e.g., 1.5 for a Giga Sphere) and input the value.
- Apply Bonus: Add any technology or status bonuses (e.g., 1.15 if your capture power is upgraded).
- Check Health: Observe the Pal’s current health. If it is at 25% health, enter 25.
- Calculate Health Factor: The health factor is calculated: $1 + (100 – 25) / 100 \times 1.5 = 1 + 0.75 \times 1.5 = 2.125$.
- Final Calculation: Multiply all factors: $1.8 \times 1.5 \times 1.15 \times 2.125 = 6.6$. The probability is then capped at a maximum of 100%.
Frequently Asked Questions (FAQ)
- Does the Pal’s level affect the capture probability? The Pal’s level is generally factored into its Base Capture Rate (a hidden value). While level isn’t a direct input, the Base Rate you estimate should reflect the Pal’s relative strength and level compared to your own.
- What is the best sphere to use for high-level Pals? For high-level or Legendary Pals, the best strategy is always to lower their health to the absolute minimum (1-5%) and use the highest available Sphere Multiplier (e.g., Legendary Spheres or Hyper Spheres) combined with any active Capture Bonuses.
- Why is my calculated probability above 100%? The in-game chance is always capped at 100%. The formula will output the raw calculated value, but the final displayed probability is capped at 100% since no chance can exceed certainty.
- Are all four inputs required to get a result? Yes, since this formula is non-reversible and all variables contribute to the single probability output, all four necessary inputs must be provided to yield a reliable estimate.