Effective Population Size
Compute the sex-ratio effective population size ne = (4 * males * females) / (males + females).
Description
Compute the sex-ratio effective population size ne = (4 * males * females) / (males + females).
Effective Population Size is a focused biology tool that compute the sex-ratio effective population size ne = (4 * males * females) / (males + females). It calculates locally from the values you enter and exposes the result without changing the source observations.1
When to use Effective Population Size
Use Effective Population Size when you need to compute the sex-ratio effective population size ne = (4 * males * females) / (males + females). Enter Males and Females using the definitions and units below so the result can be reproduced.
- Males
- An integer count or setting greater than or equal to 1.
- Females
- An integer count or setting greater than or equal to 1.
How Effective Population Size calculates the result
The published tool contract uses this rule: Compute the sex-ratio effective population size ne = (4 * males * females) / (males + females).1
- Effective size
- The calculated effective size.
Limitations of Effective Population Size
A ratio or percentage can conceal the scale of its numerator and denominator and becomes sensitive to measurement error when the denominator is small.
Alternative or Complementary measurements
Retain the original Males and Females values and their units alongside the result. Ecological Doubling Time is useful when you instead need to compute the doubling time of a population growing exponentially. Exponential Growth provides another view by helping you project a population with continuous exponential growth.
References
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Effective population size — Wikipedia contributors
Similar or alternative tools
- Ecological Doubling Time
Compute the doubling time of a population growing exponentially.
- Exponential Growth
Project a population with continuous exponential growth.
- Lincoln Petersen Estimator
Estimate population size from two capture sessions with the Lincoln Petersen index.