Preferences

Reminds me of a quote by famous number theoretic mathematician Hendrik Lenstra:

For every problem you can't solve, there's a simpler problem that you also can't solve.


Is this quote real? I'm familiar with George Pólya's, "If you cannot solve the proposed problem, try to solve first a simpler related problem" but I cannot find any source for the Lenstra quote.
I’ve heard him say it myself in a lecture on the AKS primality test. So, ehh, the source is oral tradition I guess.
That doesn’t induce nicely. Unless it was an insult.
It’s not induction. It’s just the contrapositive of “if you can solve the simpler problem then you can solve the harder problem”
Monotonic sequences can be bounded!
If you could solve the simpler problems, you’d be able to solve the larger problem. But you can’t, because you can’t even solve a simple problem.
It reads like the famous Churchill quote about "if you gave me poison I would drink it"

This item has no comments currently.

Keyboard Shortcuts

Story Lists

j
Next story
k
Previous story
Shift+j
Last story
Shift+k
First story
o Enter
Go to story URL
c
Go to comments
u
Go to author

Navigation

Shift+t
Go to top stories
Shift+n
Go to new stories
Shift+b
Go to best stories
Shift+a
Go to Ask HN
Shift+s
Go to Show HN

Miscellaneous

?
Show this modal