Template:Are You Sure/October 4: Difference between revisions
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[[File:Sputnik 1 Remembers.jpg|175px|thumb|link=Sputnik 1 Remembers|Do you remember when the United States was no longer the most powerful nation on Earth? [[Sputnik 1 remembers]].]] | |||
• ... that theoretical physicist '''[[Max Planck (nonfiction)|Max Planck]]''' (23 April 1858 – 4 October 1947) lost much of his will to live after his son Erwin was arrested by and died at the hands of the Gestapo? | • ... that theoretical physicist '''[[Max Planck (nonfiction)|Max Planck]]''' (23 April 1858 – 4 October 1947) lost much of his will to live after his son Erwin was arrested by and died at the hands of the Gestapo? | ||
• ... that mathematician and actuary '''[[Harald Cramér (nonfiction)|Harald Cramér]]''' became interested in the field of probability before it was accepted branch of mathematics, and in a 1926 paper in 1926 Cramér wrote: "The probability concept should be introduced by a purely mathematical definition, from which its fundamental properties and the classical theorems are deduced by purely mathematical operations."? | • ... that mathematician and actuary '''[[Harald Cramér (nonfiction)|Harald Cramér]]''' became interested in the field of probability before it was accepted branch of mathematics, and in a 1926 paper in 1926 Cramér wrote: "The probability concept should be introduced by a purely mathematical definition, from which its fundamental properties and the classical theorems are deduced by purely mathematical operations."? | ||
Revision as of 11:28, 4 October 2020
Do you remember when the United States was no longer the most powerful nation on Earth? Sputnik 1 remembers.
• ... that theoretical physicist Max Planck (23 April 1858 – 4 October 1947) lost much of his will to live after his son Erwin was arrested by and died at the hands of the Gestapo?
• ... that mathematician and actuary Harald Cramér became interested in the field of probability before it was accepted branch of mathematics, and in a 1926 paper in 1926 Cramér wrote: "The probability concept should be introduced by a purely mathematical definition, from which its fundamental properties and the classical theorems are deduced by purely mathematical operations."?