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Steven Hawking Considering Move To Canada
thepacketmaster learned of "...the possibility of Steven Hawking moving to Waterloo in Canada: 'A report out of Britain suggests Stephen Hawking is considering an invitation to come work at the Perimeter Institute for Theoretical Physics....But he's also being encouraged to move to Ontario by his University of Cambridge colleague Neil Turok, the mathematical physicist who will take over as Perimeter's executive director on Oct. 1. Perimeter confirmed last night that it has made a standing offer to Hawking...Turok is leaving Cambridge after failing to persuade university authorities, research councils and sponsors to spend $40 million...By comparison, Waterloo's Perimeter Institute has about $600 million in funding...The addition of Hawking to Perimeter's staff of top physicists would be a major coup for the research institute, founded in 1999 by Mike Lazaridis, founder and co-CEO of Research In Motion, which makes the BlackBerry.'"
That appeal to statistics assumes that the population of brilliant people (both inherently brilliant and the learned) is uniformly distributed among the rest of the population of the world. This is demonstrably not the case. Some cities have higher concentrations of inventors, entrepeneurs, PhDs, etc., than other cities of equal size. Perhaps one city has a university to draw these people in, while the other one doesn't. Perhaps one area, way back when, had a guy or group of people that made some major discovery, started a new industry, which set that region on the path to continued discovery (e.g., Silicon Valley).
The same could be said for countries as a whole. One would expect to find a greater proportion of scientists in an industrialized country over an agrarian one, or over a nation that has only recently industrialized.
I am not trying to make a nationalistic or xenophobic argument against India or China, because I know for a fact that they have lots of brilliant people, I am just trying to delve deeper into the notion that a larger national population equals a larger population of [whatever else].