I immediately think of Geoffrey West’s work.  (Although that doesn’t 
immediately provide a catchy phrase.)

http://science.sciencemag.org/content/276/5309/122

From: Friam <friam-boun...@redfish.com> on behalf of Robert Wall 
<wallrobe...@gmail.com>
Reply-To: The Friday Morning Applied Complexity Coffee Group <friam@redfish.com>
Date: Friday, August 17, 2018 at 1:32 PM
To: The Friday Morning Applied Complexity Coffee Group <friam@redfish.com>
Subject: Re: [FRIAM] looking for a word

Here's a paper <https://arxiv.org/pdf/1311.3087.pdf>  (2010) that describes a 
hub attraction dynamical growth model (HADGM) that exhibits fractal and 
probabilistic behavior for forming nodes in a complex network.

But you are looking for a descriptive word or phrase. Perhaps, "dynamic growth 
models with fractally-associative (or nonassociative) hubs."  It seems to have 
something to do with the behavior of forming nodes (connections); so that seems 
to be the focus for your description. Not sure, but would agree that fractile 
behavior seems at the root of what you are trying to describe: some "hubbing" 
and "hubbing-resistance," so to speak.

I like the amber Belgian beers ... 😋


On Fri, Aug 17, 2018 at 12:52 PM uǝlƃ ☣ 
<geprope...@gmail.com<mailto:geprope...@gmail.com>> wrote:
Excellent!  I suppose the things I'm talking about would exhibit something like 
a persistent homology.  Of course, I'm looking for a word to describe a subset 
of those (the particular way something like a capillary bed branches out from 
the large blood vessels).  So, it would have to be a type of persistent 
homology.

But the concept of "a filtration" is also evocative, both in its math and 
biological/physical meanings.  Much of what the tissue samplers are doing is 
counting/indexing objects and branches in an attempt to identify weirdness.

On 08/17/2018 11:28 AM, Marcus Daniels wrote:
> Persistent homology?

--
☣ uǝlƃ

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