euler

If you are in a rotating reference frame, the force feels real, along with Coriolis and Euler fictitious forces.

In the long run it doesn't matter if you're not the next EWD or Euler in the long run.

The problem with Rosalind or Project Euler assignments is you end up with an excellent theoretical math or bioinformatics programmer.

Project Euler people, there's no shame in unbundling your problem set and your web app.

Project Euler isn't going to cut it, but most web-application ideas you might have should expose you to quite a bit.

I remember thinking it was weird that so many project Euler problems were about prime numbers.

The result of the first order expansion are the Euler equations.

I could see something more project Euler like only more language and skill level focused.

I've recently been learning J to try something different, and have worked through the first 60-odd Project Euler problems using it.

What kind of sickos would hack project euler.

If this is the case, this is like applying a first-order splitting method in which turns are handled with the forward Euler method, which would be quite inaccurate.

This would make a good Project Euler problem.

Euler noticed that you can factorize this as the product of 1/(1-1/p^s), where p ranges over all prime numbers, and "morally" this is why it's related to the distribution of the primes.

Yah, I like both of them a lot, but I find them hard to explain to those who aren't already in some sense "into math." I was going to include Euler's equation, but left it out for that reason.

"Euler's original derivation of the value π2/6 essentially extended observations about finite polynomials and assumed that these same properties hold true for infinite series." Sorry, not very convincing or geometric, and I'm sure someone else can provide a better answer, but that's how I visualize it.

Euler's pentagonal number theorem already gives a simple algebraic description of the partition numbers.

Another thing I'd recommend is replacing your recreational gaming like crossword puzzles, sudoku, etc with Project Euler.

In number theory, what's considered 'elementary' now was cutting edge in the times of Diophantus, all the way to Fermat, to Euler, to Gauss (etc).