Difference between revisions of "Cedars Math: Miscellaneous"
								
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Click [[Cedars Math|here to go back]] to the Cedars Math front page.    | Click [[Cedars Math|here to go back]] to the Cedars Math front page.    | ||
| − | ==  | + | ==Various==  | 
| − | *[  | + | * <span style="background:#00FF00">  [[Cedars Math:Handouts|List of Handouts]]  </span>     | 
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| + | *[[Cedars Math:Words|List of Words]]  | ||
| + | *[[Cedars Math:Proverbs and Phrases|Proverbs and Phrases]]  | ||
==Test-taking music==  | ==Test-taking music==  | ||
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==Mr. Rasmusen's notes to himself==  | ==Mr. Rasmusen's notes to himself==  | ||
| − | *[https://www-jstor-org.proxyiub.uits.iu.edu/stable/2689815 "The Triangle Rhyme,"] ''Mathematics Magazine'' vol. 56 (1983), no. 4, 235-238.  | + | *[https://www-jstor-org.proxyiub.uits.iu.edu/stable/2689815 "The Triangle Rhyme,"] ''Mathematics Magazine'' vol. 56 (1983), no. 4, 235-238. (gated)  | 
| − | *  | + | *  [https://www.johndcook.com/blog/2008/10/21/what-happens-when-you-add-a-new-teller/  "What happens when you add a new teller?] John D. Cook at his blog (2008).  | 
*Math puzzles can be found at [https://www.quora.com/topic/Mathematics-Word-Problems  Quora.]  | *Math puzzles can be found at [https://www.quora.com/topic/Mathematics-Word-Problems  Quora.]  | ||
Latest revision as of 16:01, 8 November 2024
Click here to go back to the Cedars Math front page.
Various
Test-taking music
- Johann Bach's Musical Offering in piano and harpsichord (with scrolling musical notation). A long essay on the Musical Offering with linkage to Leibniz, Newton, and Voltaire; and a short essay that talks about it in connection to Mozart and Beethoven.
 
- Beethoven's Ghost Trio (1809)
 
- Brahms's Symphony 1, Karajan conducting.
 
Mr. Rasmusen's notes to himself
- "The Triangle Rhyme," Mathematics Magazine vol. 56 (1983), no. 4, 235-238. (gated)
 
- "What happens when you add a new teller? John D. Cook at his blog (2008).
 
- Math puzzles can be found at Quora.
 
- A blog post on myriads.
 
- "A visual, immediate & intuitive proof that the sum of the first n interger numbers equals n(n+1)/2"
 
- Landsburg on Dollar-Cost-Averaging, which would be a good You-Tube subject, as would the mortgage interest deduction.
 
- "THE SECRET NUMBER," IGOR TEPER, Strange Horizons (20 NOVEMBER 2000). The Bleem story.