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Does anyone have Roz Diamond's email - anyone, please? Thanks,

Amy

Amy Moxley
215 E. 15th Street
NY, NY 10003


>From: Alan Penn <[log in to unmask]>
>Reply-To: "[log in to unmask]" <[log in to unmask]>
>To: [log in to unmask]
>Subject: Re: Academic 'Family Tree'
>Date: Tue, 10 Apr 2007 13:52:57 +0100
>
>Not quite I think. The example you give is a face edge dual of a polyhedron
>- these can have self duals - the simplest to think about is a tetrahedron.
>I think what you need for Mike's riddle is an edge vertex dual of the axial
>graph. The problem is that taking a dual of a dual does not return you to
>the original graph in the case of trees as the leaves (one connected lines)
>disappear. The reverse process involves clique reduction (cliques are
>replaced by nodes and shared nodes between cliques become edges).  Actually
>the issue here depends on what Mike means by "the same as"..
>
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>Alan
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>Isn't this just another way of asking for a self-dual network (i.e. the
>graph and it's dual are isomorphic)? There's a lot of these about, graphs
>that is, not axial lines, here's a pretty one attached below. The question
>is how to get from the graph to the original axial line network, as,
>obviously an infinite number of axial maps can produce the same graph
>network. Funnily enough, Sheep has just produced some nifty code to do this
>- you enter in the graph network and it provides the most probably axial
>map.
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>Is the book any good, by the way? ;-)
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>I cannot resist it: a prize of our CASA book to anyone who can figure out
>the following riddle.
>
>Show us the ultimate recursion - that "The tree must be composed of axial
>lines in such a way that a space syntax graph of the tree is the same as 
>the
>original tree itself "
>
>Come on Rui !
>
>Happy Easter
>
>Mike
> >:-}
>
>At 15:30 04/04/2007, Ruth Conroy Dalton wrote:
>
>
>
>For the purposes of a paper I am writing and, mostly, purely for reasons of
>interest, I am trying to put together the 'academic family tree' for space
>syntax. Many other fields have done this - the most detailed example is the
>mathematical one, which can be found at
>http://genealogy.math.ndsu.nodak.edu/
>
>Barsically, for those who don't know, one's academic 'parent' is your
>doctoral supervisor (PhD, I'm afraid, masters do not count) and your own
>students, upon successful completion, are your 'children'. So far I have
>been putting together the primary UCL branches, but I'd now like to hear
>from anyone who has a PhD which mostly uses space syntax methods (please 
>use
>sensible judgement here), equally, if you have supervised such PhDs, a list
>of your completed students. Once I have put this together, I will place the
>results online, so that it can be searchable.
>
>So - if you ever wanted to know your parents, nephews, or second cousins
>twice removed, then  this is how to find out!
>
>Ideally I'd like
>
>Name:
>Year of PhD thesis:
>Title of thesis:
>Supervisor:
>
>(But it's the name and supervisor that are most important)
>
>(In the American system, this would be the chair of your committee or in 
>the
>UK system your primary supervisor).
>
>For those interested,
>
>  http://en.wikipedia.org/wiki/Academic_genealogy
>
>There are some good links from the Wikipedia entry. I particularly like the
>neurology one.
>
>Just think - if we eventually have the full network, we could identify the
>most 'integrated' individuals!
>
>By the way, my hunch is that we've made it to four generations already - 
>but
>there may be a few surprises. Please respond.
>
>Regards
>
>Ruth
>
>--
>
>  ----------------------------
>Dr Ruth Conroy Dalton
>Room 334
>The Bartlett School of Graduate Studies
>University College London
>1-19 Torrington Place
>London WC1E 6BT
>Tel. +44 20 7679 5924
>Fax +44 20 7916 1887
>----------------------------
>
>
>
>
>   _____
>
>
>Michael Batty | CASA | University College London | 1-19 Torrington Place
>London WC1E 6BT UK | Tel 44 207 679 1782 | Mobile 44 7768 423 656 |
>email: [log in to unmask] | web: www.casa.ucl.ac.uk
><http://www.casa.ucl.ac.uk/>
>
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><< image001.jpg >>

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