## OpenScience poster

I’m giving a poster in a few days about openscience.org, and it has been a very long time since I’ve had to make a poster.  This one turned out quite text-heavy, but I wanted to make a few arguments that seemed difficult or impossible to translate into graphics.   A PDF (9.3 MB) of the draft is available by clicking the image on the right…

Comments and suggestions, as always, are quite welcome.

Posted in Open Access, Open Data, open science, Policy, Science | 3 Comments

## Great OpenScience news today

Lots of fantastic OpenScience happenings in the news today:

• The G8 Science ministers support open data in science with one of the strongest statements I’ve seen: “To the greatest extent and with the fewest constraints possible publicly funded scientific research data should be open…”    See more on this at the Open Knowledge Foundation blog.
• Mozilla has opened the Mozilla Science Lab, and appointed two great people to run it.  Kaitlin Thaney managed the science program at Creative Commons and has been named the director, and Greg Wilson, who has been involved in Software Carpentry from the beginning has also been appointed to the team.
• Yesterday’s US Supreme Court ruling that genes cannot be patented is a clear Open Science victory.   I’m not sure how to parse the cDNA portion of the ruling, however. More details on the decision here.

## Playing with MultiGraph

I’ve been playing around with a cool JavaScript library called MultiGraph which lets you interact with graphical data embedded in a blog post.   The data format is a simple little xml file called a “MUGL“.   Here’s a sample that took all of about 10 minutes to create:

Note that you can pan and zoom in on the data.   For those readers who are interested, this data is the Oxygen-Oxygen pair distribution function, $$g_{OO}(r)$$, for liquid water that was inferred from X-ray scattering data from  G. Hura, J. M. Sorenson,  R. M. Glaeser, and  T. Head-Gordon, J. Chem. Phys. 113(20), pp. 9140-9148 (2000).

Inserting this into the blog post involved uploading two files, the javascript library itself and the MUGL file. After those were in place, there were only two lines that needed to be added to the blog post:
 <script type="text/javascript" src="http://www.openscience.org/blog/wp-content/uploads/2013/05/multigraph-min.js"></script> 
 <div class="multigraph" data-height="300" data-src="http://www.openscience.org/blog/wp-content/uploads/2013/05/gofrmugl.xml" data-width="500"></div> 

One thing that would be nice would be a way to automate the process of going from an xmgrace file directly to the MUGL format.

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## SimThyr – simulation software for pituitary thyroid feedback

This is a bit outside our normal area of expertise, but it looks interesting.

Thyroid hormones play an important role in metabolism, growth and differentiation. Therefore, exact regulation of thyroid hormone levels is vital for most organisms. The mechanism for the feedback control known, but the dynamics are still a bit of a mystery.  There’s an interesting page on the different models for thyrotropic feedback control at the Midizinische Kybernetic (Medical Cybernetics) site.  SimThyr is an open source Pascal-based simulation program for the pituitary thyroid feedback control mechanism that explores these models and makes predictions for dynamics based on parameters of the feedback mechanism.

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## Not a kickstarter for science, a prize clearinghouse

Yesterday’s post on the reversible random number generators received some interesting reactions from my colleagues.  They were uniformly impressed with the solution to what everyone thought was a hard problem, but surprisingly, most of the scientists I talked to were most excited about the fact that dangling a $500 reward for solving a hard problem generated nearly instantaneous results. Typical comments: I wonder if I similarly spent my startup how much science I could get done… Also, it is amazing what$500 buys these days!

Think how many problems we could solve if we dangled a few prizes for other knotty problems.

So what made this work?

• The problem itself was well-framed and finite:  “We need a time-reversible random number generator.”  It was something that a lot of people in the field could agree was interesting when framed to them properly.
• The group offering the prize was widely-respected for previous work on related problems.
• The prize and the solution were both posted on a highly visible physics site (arXiv).
• The reward was about fame and recognition by the community more than it was about money.

I’m now wondering if all of  the attempts to get a kickstarter or crowdsourced funding model for science (e.g. sciflies, petridish, scifundchallenge, fundageek) are just a bit misguided.  Science is darned expensive, and for better or worse, we’re going to be wedded to federal and foundation funding for science for a long time.  All funding models have an aspect of salesmanship to them – a scientist must convince the funder that the problem itself is interesting enough to need solving, and that their lab is the one to solve it.   In the NSF-style funding model, scientific communities do have significant input into what the “good problems” are, but the necessary delays in funding and the scarcity of funds means that we’re not very agile.

Perhaps we need a clearinghouse where scientific communities can agree on a tough challenge, pool some minimal award money (like $500 or$1000) and let their young colleagues have a go at winning fame by solving them.

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## Reversible Random Number Generators

This news comes by way of John Parkhill, my new colleague here at Notre Dame.

William G. Hoover (of the Nosé-Hoover Thermostat) and Carol G. Hoover issued a $500 challenge on arXiv to generate a time-reversible random number generator. The challenge itself would be quite remarkable news. What’s even better is that the challenge (including the source code for an implementation) was solved in 6 days by Frederico Ricci-Tersenghi. Why is this a big deal? Most of the equations in physics that govern time evolution of particles obey time-reversal symmetry; the same differential equations that govern molecular or planetary motion will take you back to your starting point if you suddenly reverse the time variable. This is a usually a fantastic way to check to see if you are doing the physics correctly in your simulations, and also means that collections of starting points that are related to each other behave in certain predictable ways when they evolve. Stochastic approaches to physical motion introduce an aspect of randomness to mimic the behavior of complex phenomena like the motion of solvent surrounding the molecule we’re interested in, or to mimic the transitions between different electronic states of a molecule. The introduction of random numbers has meant we had to give up time-reversibility, and we’ve been willing to live with that for a long time because we can study more complicated phenomena. If we have access to a time-reversible pseudo-random number generator, however, we get that very powerful tool back in our toolbox. Now, the Langevin equation, $$m \frac{d^2 x}{dt^2} = F – \gamma(t) \frac{dx}{dt} + R(t)$$ has two things that prevent it from being time-reversible. Besides the stochastic or random force, $$R(t)$$, there’s also a drag or friction force, $$-\gamma(t) \frac{dx}{dt}$$, that depends on the velocities of the particles. There’s no solution yet to time reversibility for this piece (and I have my doubts that there ever will be a way to reverse this). I suppose if we offer up another$500 prize for time-reversible drag, we’d make some traction on this problem…

(The comic above courtesy of xkcd).

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## Relax – Molecular dynamics by NMR data analysis

Edward d’Auvergne pointed out the relax program, which looks like a useful way to connect experimental NMR spectra with molecular dynamics simulations.

relax is designed for the study of molecular dynamics of organic molecules, proteins, RNA, DNA, sugars, and other biomolecules through the analysis of experimental NMR data. It supports exponential curve fitting for the calculation of the R1 and R2 relaxation rates, calculation of the NOE, reduced spectral density mapping, the Lipari and Szabo model-free analysis, study of domain motions via the N-state model or ensemble analysis and frame order dynamics theories using anisotropic NMR parameters such as RDCs and PCSs, and the investigation of stereochemistry.

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## The Tyranny of Pi day

March 14th is $$\pi$$-day in the US (and perhaps $$4.\overline{666}$$ day in Europe). The idea of a day devoted to celebrating an important irrational number is wonderful — I’d love to see schools celebrate e-day as well, but February 71st isn’t on the calendar. Unfortunately, March 14th has also become the day in which 4th and 5th graders around the US practice for one of the most pointless exercises imaginable – a competition to recite the largest number of digits of $$\pi$$.

Memorization of long digit strings is not an exercise that teaches a love of mathematics (or anything else useful about the natural world).  This is solely an exercise in recall, which is perhaps valuable for remembering phone numbers, but not for understanding transcendental constants. For all practical purposes, only the first few digits of $$\pi$$ are really necessary – the first 40 digits of $$\pi$$ is enough to compute the circumference of the Milky Way galaxy with an error less than the size of an atomic nucleus.

So, because $$\pi$$ is a such an accessible entry to mathematics and science, I thought I’d come up with a list of other cool $$\pi$$ things that could replace these pointless memory contests:

• The earliest written approximations of $$\pi$$ are found in Egypt and Babylon, and both are within 1 percent of the true value. In Babylon, a clay tablet dated 1900–1600 BC has a geometrical statement that, by implication, treats $$\pi$$ as 25/8 = 3.1250. In Egypt, the Rhind Papyrus, dated around 1650 BC, but copied from a document dated to 1850 BC has a formula for the area of a circle that treats $$\pi = \left(\frac{16}{9}\right)^2 \approx 3.1605$$.
• In 220 BC, Archimedes proved that $$\frac{223}{71} < \pi < \frac{22}{7}$$.  The mid-point of these fractions is 3.1418.
• Around 500 AD, the Chinese mathematician Zu Chongzhi  was using a rational approximation for $$\pi \approx 355/113 = 3.14159292$$, which is astonishingly accurate.  For most day-to-day uses of $$\pi$$ this particular approximation is still sufficient.
• By 800 AD, the great Persian mathematician, Al-Khwarizmi, was estimating $$\pi \approx 3.1416$$
• A good mnemonic for the decimal expansion of $$\pi$$ is given by the letter count in the words of the sentences: “How I want a drink, alcoholic of course, after the heavy lectures involving quantum mechanics. All of thy geometry, Herr Planck, is fairly hard…”
• Georges-Louis Leclerc, The Comte de Buffon came up with one of the first “Monte Carlo” methods for computing the value of $$\pi$$ in 1777.  This method involves dropping a short needle of length $$\ell$$ onto lined paper where the lines are spaced a distance $$d$$ apart.  The probability that the needle crosses one of the lines is given by:  $$P = \frac{2 \ell}{\pi d}$$.
• In 1901, the Italian mathematician Mario Lazzarini attempted to compute $$\pi$$ using Buffon’s Needle.  Lazzarini spun around and dropped a 2.5 cm needle 3,408 times on a grid of lines spaced 3 cm apart. He got 1,808 crossings and estimated $$\pi = 3.14159292$$. This is a remarkably accurate result!   There is now a fair bit of skepticism about Lazzarini’s result, because his estimate reduces to Zu Chongzhi’s rational approximation.  This controversy is covered in great detail in Mathematics Magazine 67, 83 (1994).
• Another way to estimate $$\pi$$ would be to use continued fractions.  Although there are simple continued fractions for $$\pi$$, none of them show any obvious patters.  There’s a beautiful (but non-simple) continued fraction for $$\frac{4}{\pi}$$:
$$\frac{4}{\pi} = 1 + \frac{1^2}{2 + \frac{3^2}{2 + \frac{5^2}{2 + \frac{7^2}{2 + …}}}}$$

Can you spot the pattern?

• Vi Hart, the wonderful mathemusician, has a persuasive argument that we should instead be celebrating $$\tau$$ day on June 28th.   Actually, all of her videos are wonderful.  If my kids spent all day doing nothing but playing with snakes  it would be better than memorizing digits of $$\pi$$.
• Another wonderful way to compute $$\pi$$ is to use nested round and square baking dishes (of the correct size) and drop marbles into them randomly from a distance.  Simply count up the number of marbles that land in the circular dish and keep track of the total number of marbles that landed in either the circle or the square. Since the area formulae for squares and circles are related, the value of $$\pi = 4 \frac{N_{circle}}{N_{total}}$$.

There are probably 7000 better things to do with $$\pi$$ day than digit memory contests. There are lots of creative teachers out there — how are all of you going to celebrate $$\pi$$-day?

## Fantastic news on the Open Access front

The White House just posted a new policy memorandum in response to the Open Access petition:  Expanding Public Access to the Results of Federally Funded Research.   This is great news for Open Science!

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## Do.abl.es

Do.abl.es

Do you want to know how to measure DNA contour lengths using ImageJ?  Perhaps you want to stain a C. Elegans embryo for imaging?  Or possibly, you might want to test whether or not you have gotten an immune response using ELISA?

Martin Fitzpatrick sends word of a cool collection of open access scientific protocols called Do.abl.es.  For the uninitiated, protocols are the recipes that scientists use to carry out experiments in a reproducible way.  The list of protocols posted to Do.abl.es to date has a number of interesting and important biochemistry and biology experiments.

There’s also a neat companion site called Install.abl.es which concentrates on many of the same things we do – the use of open source software in the sciences.

Posted in Open Access, open science, Science | | 1 Comment