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Re: [Phys-l] H. Sapiens



The 'Horseman' argument for ultimate population control keeps coming up, but it is illuminating to look at some recent examples. The current yearly population increase is about 70 million. How many people died in all of World War II? How many in the flu pandemic of the early 1900s? The Tsunami a couple years ago killed less than the equivalent of half a percent of that year's growth. While food supplies will limit ultimate growth, and it is 'possible' for a very lethal but relatively long gestation disease to create 'black death' type havoc, and while we will never forget how to make nuclear weapons no matter how deep nuclear disarmament might go, it remains unlikely that any of these factors will make truly significant dents in the population (taking > 10% as significant ;-).

Rick

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Richard W. Tarara
Professor of Physics
Saint Mary's College
Notre Dame, IN
rtarara@saintmarys.edu
******************************
Free Physics Software
New multi-input energy simulator--plays similar to the Montana State analog computer.
www.saintmarys.edu/~rtarara/software.html
*******************************

----- Original Message ----- From: "chuck britton" <cvbritton@mac.com>
To: <betwys1@sbcglobal.net>; "Forum for Physics Educators" <phys-l@carnot.physics.buffalo.edu>
Sent: Wednesday, September 22, 2010 1:19 PM
Subject: Re: [Phys-l] H. Sapiens


At 12:00 PM -0500 9/22/10, brian whatcott wrote:
I imagine the granularity of the poll count, gestation time and life
span underlying annual rates of increase of Human populations is so
comparatively tiny, that a continuous function is quite suited to the
purpose.


EACH of the four horsemen has contributed more than one major
'glitch' to this 'continuous function' over time.

Just because a function is continuous doesn't mean that it can be
easily represented by an analytical expression.




To slightly rephrase a previous quote:

ANY population curve is exponential if you look at a small enough piece of it.
NO population curve is exponential if you look at it over a
sufficient time span.
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