From the article: "Here’s a simple yet revealing question to ask people at all levels of mathematical attainment: 'The answer is 10. What is the question?'" I know I'd love to hear HN's answers.
Here's one: How do you express the number of digits that exist in any given base, in that base?
The answer is π^2/6: What’s the question?
21–26 of 26 posts
Re: The answer is π^2/6: What’s the question?
#22For all values of n=pi?
Re: The answer is π^2/6: What’s the question?
#23Re: The answer is π^2/6: What’s the question?
#24I like this a lot, it seems like a classic example of divergent thinking, in a subject (math) that doesn't traditionally involve a lot of it. http://en.wikipedia.org/wiki/Divergent_thinking
> divergent thinking, in a subject (math) that doesn't traditionally involve a lot of it. I strongly disagree with that. Divergent thinking as well as creativity is very important in mathematics and has always been. Solving problems - this is what mathematics is all about. So creativity is vital, and more important in math than in many other professions that call themselves "creative". It is a common misconception th…
Re: The answer is π^2/6: What’s the question?
#25Earlier quoted context omitted.
> divergent thinking, in a subject (math) that doesn't traditionally involve a lot of it. I strongly disagree with that. Divergent thinking as well as creativity is very important in mathematics and has always been. Solving problems - this is what mathematics is all about. So creativity is vital, and more important in math than in many other professions that call themselves "creative". It is a common misconception th…
I think the author of the post was talking about middle and high school students, who don't really see proofs. (I don't think triangle proofs in Geometry class count) My high school math felt mostly mechanical, and involved nothing like the kind of activity the author wrote about.
Re: The answer is π^2/6: What’s the question?
#26Earlier quoted context omitted.
> divergent thinking, in a subject (math) that doesn't traditionally involve a lot of it. I strongly disagree with that. Divergent thinking as well as creativity is very important in mathematics and has always been. Solving problems - this is what mathematics is all about. So creativity is vital, and more important in math than in many other professions that call themselves "creative". It is a common misconception th…
I think the author of the post was talking about middle and high school students, who don't really see proofs. (I don't think triangle proofs in Geometry class count) My high school math felt mostly mechanical, and involved nothing like the kind of activity the author wrote about.