Lee,
Is differential selection the equivalent of "heat" in this metaphor? N. Nicholas Thompson nickthompson at earthlink.net http://home.earthlink.net/~nickthompson > [Original Message] > From: <lrudolph at meganet.net> > To: <friam at redfish.com>; Jaan Valsiner <jvalsiner at clarku.edu>; <ppgb at cam.ac.uk>; lrudolph <lrudolph at black.clarku.edu>; <dwilson at binghamton.edu>; <rsokol at clarku.edu>; echarles <echarles at clarku.edu>; elescak <elescak at clarku.edu>; sbarr <sbarr at clarku.edu>; jogreen <jogreen at clarku.edu>; Gbarker <Gbarker at bucknell.edu>; <nickthompson at earthlink.net> > Cc: <w-wimsatt at uchicago.edu>; <jcschank at ucdavis.edu>; Carl Tollander <carl at plektyx.com> > Date: 5/21/2006 12:10:02 PM > Subject: Re: FW: Heritability and generative entrenchment > > To paraphrase the friend of the Dustin Hoffman character's > parents at the graduation party, "Just two words: simulated > annealing." Accepting arguendo that "a parameter space with > many local stable equilibria" is the appropriate model, I still don't > see why it can't happen that--even "When a biological system is > in the basin of attraction for a particular local equilibrium" and is > thus "generatively entrenched"--the (metaphorical) heat might > not get turned up and down irregularly, allowing some systems > to jump out of one basin of attraction (when they've been heated > up) and then settle into another more or less nearby basin (when > they cool down). > > I don't know your literature, so for all I know this kind of thing > has been considered and debunked long ago, but my new friends > in the protein-conformation-modelling community seem to be willing > to do S.A. all the time. (I don't know if they claim it's happening *in > the biological system* where the protein is being assembled; they > may *only* be using it artefactually inside the black-box part of > their model, to get the model out of locally energy-minimizing > conformations that aren't physically realistic so that it can have > a better chance of falling into a more realistic local stable > equilibrium. But I do know they use it.) > > > > Hi everybody, > > > > Forgive me for casting such a wide net, but we seem to be skating very > > close to what Carl Tollander calls "artificial epigenesis and I want to > > keep the conversation as open as possible until I see who is > > > > David Wilson (attached and below) has taken the discussion in the direction > > I hoped it might turn .... that selection might consist of unstable > > relations amongst stable arrays. Everybody is talking as if the elements in > > the arrays are genes, but there is no particular reason not to include > > epigenetic nodes as well. The implication for my question on inheritance > > is that all the chaos in the genetic-epigenitic system is going on a level > > BELOW where selection is going on. This might seem to beg the question > > concerning inheritance ... what "force" holds together the stable arrays? > > However, at this early stage of my reading, Wimsatt and Schank seem to be > > saying that the stable arrays are high entropy .. i.e., they hang together > > because that's where randomization takes them. > > > > I am very excited about all of this, as you can see, but as you can also > > see, I should shut up and go back to reading before I say more. Thanks for > > your patience. Be sure to read the message below and the attachment if you > > are interested. > > > > thanks, all, > > > > Nick > > > > Nicholas Thompson > > nickthompson at earthlink.net > > http://home.earthlink.net/~nickthompson > > > > > > > [Original Message] > > > From: David Sloan Wilson <dwilson at binghamton.edu> > > > To: <nickthompson at earthlink.net> > > > Date: 5/21/2006 8:35:45 AM > > > Subject: Heritability and generative entrenchment > > > > > > Dear Nick, > > > > > > Thanks for your interesting message. I'm sending this reply to you > > > rather than the whole group--I'll let you be the judge of what the > > > whole group sees and in what manner. > > > > > > Consider a parameter space with many local stable equilibria. When a > > > biological system is in the basin of attraction for a particular local > > > equilibrium, it is generatively entrenched and here is a problem for > > > heritability. However, there can still be selection among multiple > > > basins of attraction, providing a concept of heritability. I discuss > > > this in the following paper titled "Natural Selection and Complex > > > Systems: a complex interaction." > > > > > > > > > |
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