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Astronomy and Empire - In Our Time (BBC Radio 4) - Melvyn Bragg 

inhighspeed
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One of my favorite episodes of In Our Time, from May 4, 2006. Guests are Simon Schaffer, Kristen Lippincott, and Allan Chapman. Thank you to user @omniraptorr who wrote to inform that the last question was answered by the statement that colonialism spread a great deal of very useful information around the globe. Sir Melvyn signs off right after that. The last few seconds were cut off inadvertently during the upload.

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22 сен 2015

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Комментарии : 10   
@corinneromabiles2410
@corinneromabiles2410 Год назад
I loved this! Great guests Sir Melvyn!
@Ekvitarius
@Ekvitarius 6 лет назад
One of my favorite episodes.
@oldmanfromscenetwentyfour8164
@oldmanfromscenetwentyfour8164 7 лет назад
Very informative and enjoyable.
@gitanjalikarki4249
@gitanjalikarki4249 5 лет назад
wonderful
@inhighspeed
@inhighspeed 9 месяцев назад
The last few seconds were cut off inadvertently. Thank you to user @omniraptorr who wrote to inform that the last question was answered by the statement that colonialism spread a great deal of very useful information around the globe. Sir Melvyn signs off right after that.
@c.l.severson449
@c.l.severson449 5 лет назад
It gets cut off at the very end when one of them has a brilliant thought: was colonialism actually a bad thing!?!
@Omniraptorr
@Omniraptorr 9 месяцев назад
checked the full version from the BBC website and he answers his own question, saying only that it spread a great deal of very useful information around the globe. sir melvyn signs off right after. 😐
@inhighspeed
@inhighspeed 9 месяцев назад
@@Omniraptorr Thank you. I don't know how it happened that it got cut off like that. Thank you for the info, I had also failed to answer the op's question, which was an oversight on my part.
@SlipshodResearch
@SlipshodResearch Год назад
Wow.
@susanmcdonald9088
@susanmcdonald9088 Год назад
Light rays bending did NOT prove Einsteins theory! That's a logical fallacy! At least deductively, that every schoolchild used to be taught, Aristotle's fallacy of confirming the antecedent if P, then Q is true. Can't go backwards, if Q is true, proves P is true, nope.
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