#### Posts

2020-05-04: Archimedes and the sphere

2019-05-16: Glow worms return

2019-04-11: Original memetic sin

2019-01-31: The theory of weight

2018-11-06: Origins of telephone network theory

2018-10-24: Modern thought

2018-09-10: Feeding a controversy

2018-06-11: Glow worm distribution

2018-04-23: Outlawing risk

2017-08-22: A rebuttal on the beauty in applying math

2016-11-02: In search of Theodore von Karman

2016-09-25: Amath Timeline

2016-02-24: Math errors and risk reporting

2016-02-20: Apple VS FBI

2016-02-19: More Zika may be better than less

2016-01-14: Life at the multifurcation

2015-09-28: AI ain't that smart

2015-06-24: MathEpi citation tree

2015-03-31: Too much STEM is bad

2015-03-24: Dawn of the CRISPR age

2015-02-08: Risks and values of microparasite research

2014-11-10: Vaccine mandates and bioethics

2014-10-18: Ebola, travel, president

2014-10-12: Ebola numbers

2014-09-23: More stochastic than?

2014-08-17: Feynman's missing method for third-orders?

2014-07-31: CIA spies even on congress

2014-07-16: Rehm on vaccines

2014-06-20: Random dispersal speeds invasions

2014-04-14: More on fairer markets

2014-02-17: Is life a simulation or a dream?

2014-01-30: PSU should be infosocialist

2014-01-12: The dark house of math

2013-12-24: Cuvier and the birth of extinction

2013-12-17: Risk Resonance

2013-12-15: The cult of the Levy flight

2013-12-09: 2013 Flu Shots at PSU

2013-12-02: Amazon sucker-punches 60 minutes

2013-11-26: Zombies are REAL, Dr. Tyson!

2013-11-22: Crying wolf over synthetic biology?

2013-11-21: Tilting Drake's Equation

2013-11-18: Why $1^\infty != 1$

2013-11-14: 60 Minutes misreport on Benghazi

2013-11-09: Using infinitessimals in vector calculus

2013-11-08: Functional Calculus

## Glow worms return

So, a while ago I was commenting on how glow worms imitate the night sky or not, as the case may be. Just did a quick check on things yesterday, and was finally able to resolve the issues, I think.

Gould's description of glow worms can now be found in the copy of his book at the internet archive. As all the citations suggested, Gould was only working with simulated data - he doesn't provide any real evidence to support his conjecture that the glow worms are too spread out. But I think I've finally found a picture that can be used as a primative test of Gould's hypothesis, based on this stock footage...

If you do the spatial statistics of this image using Ripley's K relative to a Poisson process, you find that the dots are a little more clustered toward the center of the picture, but also that the worms are not as close together as they should be - just as Gould conjectured. I'd show you the results, but I'm saving them for a homework problem ;)

Of course, this is a pretty crude analysis. The top of the cave, in particular, has its own geometry which is a confounding factor in identifying clustering. It seems a really convincing analysis remains to be done.