Nick Gall's Weblog
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Nick Gall's Weblog

Saturday, June 19, 2004

Surly but not rebellious.
In our meeting with HP's Chief Marketing Officer, Mike Winkler, Mike told us about the following advice for charging customers, which he attributed to Michael Blumenthal, CEO of Sperry, later Unisys:

How do you know when you are charging customers enough money? When they are surly but not rebellious.

Hillarious advice. And so true. I can only find one site that mentions the "surly but not rebellious" tag (click title). Any others out there?


5:13:20 AM      

Friday, June 18, 2004

Wireless Playground Rules.
I love this Sprint ad for some reason. I wish I could find an image of it on the web. The best part is the image of some 7-8 year olds reading at the sign with rules on a chain link fence surrounding the playground. I got the text from Hoi Polloi (click the entry title), who likes it too.

Opening headline: “What if the rest of the world were like the wireless industry?”
(This reminded me of that famous joke: “what if Microsoft designed automobiles?” so I read on.)

Inside 2 pages: There is no copy, save the "Playground rules” sign on a fence that 4 kids scrutinize. It reads:

Rule 1: You have to guess how many minutes you’re going to use the ball –for the next two years. Don’t guess too high or too low, or you’ll be sorry.

Rule 2: Whoever is new on the playground is more special. It’s just the fact. Therefore, new kids get the new things. Old ones don’t.

Rule 3: There will almost never be anything cool and exciting to play on. If there is, it’ll be really tricky to get it to work.

Rule 4: If you don’t like the rules, try another playground. It’ll be exactly the same.


6:37:24 AM      

Every day, and in every way, we're getting meta and meta.
Great quote from a philosopher I never heard of: John Wisdom. Also, here's a very interesting use of the quote by a very interesting person.
6:28:52 AM      

Thursday, June 17, 2004

Neurath's Boat and Theseus' Ship are Dissipative Structures.
[This entry was edited on August 5, 2004 to remove the text of M.R.M. Parrott's email to me. See my comments for details.]

A while back, I made the connection between Neurath’s Boat and the Ship of Theseus. I thought the lack of connection elsewhere on the Web was interesting. Only a site by M.R.M. Parrott mentioned both terms, but there is no mention of a connection.

I guess I forgot to post this discovery back in January (surprise). I’m posting it now because I’ve made another interesting connection, IMO. Both metaphors are examples of dissipative structures (aka dissipative systems): A dissipative [structure] is characterized by the appearance of stability, but is continually changing. A simple example is a whirlpool: a similar shape is maintained, while water is continually moving through it. More complex examples include lasers, Bénard cells, and even life itself. The term dissipative structures was coined by Ilya Prigogine.

Thus this seemingly paradoxical boat (or ship) is simply a dissipative structure whose compositional materials are continually flowing through it (albeit at a much slower pace than a whirlpool). Of course this means that it is both the crew and the boat that are the dissipative structure, unless the boat is imagined to be autonomic, i.e., self repairing.

As you philosophers are well aware, this coincidence of opposites (a term coined by Nicholas of Cusa—see “NICHOLAS OF CUSA (1401-1464): FIRST MODERN PHILOSOPHER? for an excellent overview, “One can identify at least sixteen Cusan themes that have a peculiarly Modern ring to them and on the basis of which Nicholas has been deemed to occupy a special relationship to Modernity.”)—stability and change—permeates all our concepts. For an excellent essay on the roots of this fundamental unity of opposing aspects and how it has been transformed and extended to myriad contemporary dichotomies see EARLY GREEK THOUGHT AND PERSPECTIVES FOR THE INTERPRETATION OF QUANTUM MECHANICS: PRELIMINARIES TO AN ONTOLOGICAL APPROACH. I am also in the process of connecting all of this to the concept of a limit (thanks to Keith), which is a kind of attractive fixed point (related to a fixed point), which is a kind of attractor, which comes full circle back to dissipative structures.


7:03:24 AM      



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