John fleck has been having fun with degrees of separation. See Erdos, Lambert and Fleck and Eight Degrees of Separation (and the comments, where we discover that Steve McI has a "Mann number" of 4). Whats mine? I can do (C+Gregory) to (Gregory and Sexton) to (Parker and Sexton) to (Parker and Folland) to (Folland and M). So thats 4... there is probably a quicker way to get from Gregory for Mann, though.
Entertainingly, John sets the challenge of a chain connecting me with Lubos Motl. And if you're wondering why you might want to do that, err, you haven't been paying attention :-)
I'll buy a beer (or a bier, since its in Wien) at EGU to the shortest chain... actually I'll buy a bier for *any* commentor on this blog I meet at EGU.







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Comments
This is scary. A single wrong turn on the path that leads me to Erdos brings me to M&M instead. (The critical node is a mathematician who published with Erdos and who also coauthored a paper with Essex.)
Posted by: Robert P. | February 28, 2006 11:28 PM
You're worried!
Lubos has published with Dine, who has published with Farrar who has published with Hogg who has published with Blandford who has published with most of my co-authors.
So my Motl number is no lower than 5, and possibly 4 if Banks or Dine has a more direct author link into the cosmology community.
However, if you really want to be scared, I've written a paper with Rami Melhem, and he is likely to have a short path into the climate modeling community...
My Erdoös number was reassuringly low, I think 4.
Where do you find geo/climate author databases? Y'all have anything analogous to ADS or SPIRES?
[Which Farrar and Dine? (see, I'm not in your community!). If it was Paul, I could probably get a link that way... Oh, and I use web-of-science; not sure what that is "really" -W]
Posted by: Steinn Sigurdsson | March 1, 2006 3:32 PM
Erdös connectivity is interesting.
Glashow has Erdös number 2, and he is a co-author with John Bahcall, who has a high connectivity within astronomy. So a lot of astronomers will have Erdös numbers of 4 or 5.
Does Mann have a short path either to a comp sci type doing massive parallel simulations, or to some numerical algorithms person? The Mann numbers may be quite low across a broad community also.
[Mann connects to Schmidt and Shindell (Shindell, D.T., G.A. Schmidt, M.E. Mann, D. Rind, and A. Waple. 2001. Solar forcing of regional climate change during the Maunder Minimum. Science 294:2149-2152.) and via Schmidt to any number of GCM running folk; there should be a 1-step from Schmidt to a compsci - W]
Posted by: Steinn Sigurdsson | March 1, 2006 3:47 PM
Are you the same WM Connolley who co-authored
"Howard, D.; Connolley, W. M.; Rollett, J. S.;
Unsymmetric conjugate gradient methods and sparse direct methods in finite element flow simulation.
Internat. J. Numer. Methods Fluids 10 (1990), no. 8, 925--945."
If so, mathscinet gives you a Motl number of 7.
[Ha! Yes thats me, my very first paper. Who would have thought it would resurface in this fashion? Oh... and surely you mean, Gives Lubos a Connolley number of 7 ;-) - W]
Posted by: pierremenard | March 1, 2006 10:57 PM
Here it is, if you are curious.
Of course, that paper is the only one in the maths database, which allows automated searching of this kind. So it is likely a shorter path may exist from another paper. Nevertheless, cutting and pasting from an auto-generated mathscinet list:
-W. M. Connolley coauthored with J. S. Rollett.
- J. S. Rollett coauthored with S. Sivaloganathan.
Sivaloganathan, S.; Rollett, J. S.
A Newton/biconjugate gradient continuation procedure for buoyancy flows.
Numerical approximation of partial differential equations (Madrid, 1985), 411--424,
North-Holland Math. Stud., 133,
North-Holland, Amsterdam, 1987.
- S. Sivaloganathan coauthored with C. P. Katti
Katti, C. P.; Sivaloganathan, S. On the stability of a classical second order method for solving a class of two-point boundary value problems. Appl. Math. Comput. 59 (1993), no. 2-3, 247--255.
- C. P. Katti coauthored with Paul Nelson, Jr.
Nelson, Paul(1-TXAM); Katti, C. P.; Neta, Beny
Convergence of inner/outer source iterations with finite termination of the inner iterations.
J. Integral Equations Appl. 2 (1990), no. 2, 147--174.
-Paul Nelson, Jr. coauthored with Philip C.
Nelson, P.; Victory, H. D., Jr.
On the convergence of the multigroup approximations for submultiplying slab media.
Math. Methods Appl. Sci. 4 (1982), no. 2, 206--229.
-Philip C. Nelson coauthored with Andrew Glen
Cohen, Andrew; Moore, Gregory; Nelson, Philip; Polchinski, Joseph; Semi-off-shell string amplitudes. Nuclear Phys. B 281 (1987), no. 1-2, 127--144. 81E99 (81E30 81G25)
- Andrew Glen Cohen coauthored with Lubo\v s Motl
Arkani-Hamed, Nima; Cohen, Andrew Glen; Karch, Andreas; Motl, Lubo\v s; Kaplan, David B.
Deconstructing $(2,0)$ and little string theories.
J. High Energy Phys. 2003, no. 1, 083, 13 pp.
Posted by: pierremenard | March 2, 2006 7:26 AM
It would be truly impressive but the chain has a weak link. The hypothetical Nelson-Nelson paper only has one Nelson on it... ;-)
http://motls.blogspot.com/
Posted by: Lubos Motl | March 4, 2006 9:26 PM
I found a fix of the Nelson-Nelson bug, giving you a Motl number equal to eight, see my blog. Best, LM
Posted by: Lubo? Motl | March 5, 2006 12:03 AM