Shakuntala Devi – The Human Computer (2016)
petersmagnusson.org
petersmagnusson.org
Yes we do. Yes she did.
Devi published a book in 1977, entitled Figuring: The Joy of Numbers. "Cubes and Cube Roots" is chapter 9.
All of the stuff that Peter S. Magnusson claims that Devi never told people about taking the cube root of an 8-digit number is right there in Devi's 1977 book, on page 81 in my copy.
I was never good with numbers so didn't actually tried those calculations, but just reading the book was like enlightenment. (We got pleased too quickly as kids...).
Thanks for this!
Edit. My memory is very hazy! I read most of her books, these examples were in her "Puzzles to Puzzle you" and other books. Or maybe not, but here are some more: (found on a pdf... http://sriramanavidyalaya.school/assets/files/More%20Puzzles...)
Edit. Check out 66th puzzle. Not related to examples, but hey -- this is something I still use to get paid! Highly recommend this book for your young ones. :)
On the subject of memory: The section on pi has two mistakes, alas, which I found to be particularly unfortunate. One of the mnemonic poems has a misprint "never more" instead of "nevermore", leading to a knock-on error in the digits beneath it, and there's a second error in the digits where the word "passed" in the poem is counted incorrectly as 5 letters.
Unfortunately, that's what I first memorized pi from. I had to re-learn the correct decimal expansion.
As for the 66th puzzle, there's a clear inspiration for slipping that sort of question in and seeing if anyone who doesn't know better actually comes up with an answer. It's interesting to note that some of the items have indeed been answered since 1985. I wonder whether M. Devi had heard Robert Schuller's tale, which was in wide circulation by 1983.
* https://snopes.com/fact-check/the-unsolvable-math-problem/
Thankfully I was never very good with numbers, so I only memorized it till the 6th digit so I could use it as my password!
(thankfully I can let my computer fix those for me :)
Better memory: "I used to think, hey I got sorta close to 10th digit, soon I'll know a lot more, yay!"
Ah, Edit: The deep dive should be with someone to pick you back out, in my experience.
Archive.org (link to the chapter): https://archive.org/details/B-001-014-505/page/n81/mode/2up
a 2013 thread from when she died: https://news.ycombinator.com/item?id=5585233
"Education is not just about going to school and getting a degree. It’s about widening your knowledge and absorbing the truth about life."
She wasn't a fluke. Unfortunately, she didn't contribute to Maths because she didn't have education
I think doing calculation is mechanical skill. But gaining insights from those calculations is wholly different skill.
She was a jerk to her parents and to her only daughter. But at the end she did patch up with her daughter.
I don't think she was outstanding outside maths.
Would a better word of choice be "predisposition to do arithmetic"? I've been wondering the same with artists in general (painters, musicians, etc.). Would a person without the predisposition be able to practice say Piano/Vocals for years together and reach a certain level of artistry? Any reference to academic studies on this would be appreciated.
EDIT: Formatting