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  • Log‑normal Distribution Sample Generator

Log‑normal Distribution Sample Generator

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Log-normal Distribution Sample Generator

Log‑normal Distribution Sample Generator

Generate random samples from a log‑normal distribution. If X∼N(μ,σ2), then Y=exp⁡(X) follows a log‑normal distribution.

* Enter the location parameter μ, the scale parameter σ (with σ>0), and the number of samples to generate.

Step 1: Enter Parameters

e.g., 0

e.g., 1 (must be > 0)

e.g., 10

Generated Samples

How It Works

The log‑normal distribution is the distribution of a random variable whose logarithm is normally distributed.

If ln⁡(X)∼N(μ,σ2), then X=exp⁡(X) follows a log‑normal distribution.

This calculator uses the Box‑Muller method to generate standard normal random variables Z and then computes: Y=exp⁡(μ+σZ), repeating the process for the desired sample size.

Formula: Y=exp⁡(μ+σZ), where Z is standard normal.

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