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The variance of block times should arguably follow a Poisson distribution. But by casual observation I've seen blocks fast as 4 s or 1 m 15 s. The average is around 14 s since Homestead.
If it follows a Poisson distribution it would have not that huge variance I observe:

enter image description here

What is the true distribution of block times in Homestead, derived from empirical observation?

2 Answers 2

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First of all it seems that I am too ignorant to understand Poissons Lamda!
At least I have some R skills left:

Summary:
 Min. 1st Qu.  Median    Mean 3rd Qu.    Max. 
   1.00    5.00   10.00   14.35   19.00  155.00 

Interpretation: if you take the mean and forget the stupid outliers we count with only 10 s block time!

density block time cdf block time

The good news: 99% blocks are under 1 min

 quantile(blocktimes$blocktime, c(.9,.95,.99))
 90% 95% 99% 
 31  40  61 

The peak is around 2.9 s

enter image description here

Source code on Github

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Please see these statistics from etherchain.org: https://stats.etherchain.org/dashboard/db/average-block-time?theme=light :)

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  • 3
    Sorry but it shows only the daily average block time. I'm looking for the statistical distribution of block times. A man with one hand in the freezer and one in the oven can enjoy room temperature on average ;-) Jun 10, 2016 at 15:41
  • added more details Jun 10, 2016 at 16:05

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