- Mark Hurych
- El Centro, CA
- United States
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Imagine a scenario this century that is very bleak for agriculture. What do you think we should do to address humanity's thrivability?
Suppose two things:
Suppose that the food producing carrying capacity (the number of people that can be fed from arable land) of the Earth within this century becomes less than one billion due to climate change, what do you think we should do to address thrivability? Suppose that you had all the necessary resources to act. For full credit, apply empathy, logic, and self-integrating system properties. Yes, this might be on the final exam.
talks:
Jeremy Rifkin,
http://www.youtube.com/watch?v=l7AWnfFRc7g
Paul Gilding,
http://paulgilding.com/pauls-blog/my-talk-at-ted-2012-now-available.html
Ray Kurzweil,
http://www.ted.com/talks/ray_kurzweil_on_how_technology_will_transform_us.html
Michelle Holliday,
http://waltsearch.wordpress.com/2011/02/24/michelle-hollidays-ted-talk-on-thrivability-the-future-of-humanity/
Closing Statement from Mark Hurych
Thanks to everyone that participated. I apologize to anyone who might have felt slighted.
The answer I got here is that people are on many different islands of being about humanity's current reality. We all have hopes and fears but our paradigms I've found are unexpectedly different. Our perspectives and priorities sometimes don't even seem to have common ground.
I very much want to find that common ground, across cultures, across the globe, across everything that separates and isolates us. One way I plan to address this yearning is by tuning my questions to be more inclusive and collective.
I feel that art does this, pulls us together and gives us common ground, even across language barriers and across time. I want to be good. This sounds so strange but I want to be a good ancestor. I don't see myself as an artist but I would very much like to do something for the greater good the way a composer or an artist might leave behind an inspiring artifact.
Peace.
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Theodore A. Hoppe 200+
"The logistic equation (sometimes called the Verhulst model or logistic growth curve) is a model of population growth first published by Pierre Verhulst (1845, 1847). The model is continuous in time, but a modification of the continuous equation to a discrete quadratic recurrence equation known as the logistic map is also widely used.
http://mathworld.wolfram.com/LogisticEquation.html
"The Verhulst equation was published after Verhulst had read Thomas Malthus' An Essay on the Principle of Population. Verhulst derived his logistic equation to describe the self-limiting growth of a biological population. The equation is also sometimes called the Verhulst-Pearl equation following its rediscovery in 1920. Alfred J. Lotka derived the equation again in 1925, calling it the law of population growth."
also see: http://www.eoearth.org/article/Logistic_growth
For those that care to understand the complexity of the problem, see:
http://www.youtube.com/watch?v=etxZnljT__M
Mark Hurych