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teaching:topics:calculus:sequences

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teaching:topics:calculus:sequences [2022/07/26 13:41]
simon
teaching:topics:calculus:sequences [2022/07/26 13:43] (current)
simon
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 Can we possibly get a sensible, finite, answer when we try to add up an infinite number of positive numbers all greater than zero?  Can we possibly get a sensible, finite, answer when we try to add up an infinite number of positive numbers all greater than zero? 
  
-This is a very ancient problem in mathematics ​... and the different ways of resolving (or banishing) it have been profoundly important to mathematics,​ physics and wider ideas of philosophy. And the history of the development of modern science, technology and industry along with modern economies and societies.+This is a very ancient problem in mathematics ​--- the different ways of resolving (or banishing) it have been profoundly important to mathematics,​ physics and wider ideas of philosophy. And to the history of the development of modern science, technology and industry along with modern economies and societies.
 == == == ==
 <wrap #​paradox>​Consider a simple question like this:</​wrap>​ <wrap #​paradox>​Consider a simple question like this:</​wrap>​
teaching/topics/calculus/sequences.txt ยท Last modified: 2022/07/26 13:43 by simon