Original Post
[#!] Numbers Org
This is in effect a "revival" of TCU (the old coding organisation).
Major difference: rather than the focus being on programming, it will be on numbers. Mathematics, physics, cryptography, algorithms, whatever. If it involves numbers, it's something that can be discussed here. Although the focus has shifted, you're still perfectly able to speak about anything that you could have in the old TCU board (in other words, this is also a coding org).
The IRC channel is #!.
Homework is welcome here, providing that you show us that you really have tried and gotten as far as you could. Do not dump your work onto us and expect us to do it for you. That's not helpful to you and it's a waste of our time.
If you want to join, just post here and I'll add you. Links to interesting articles or new topics for discussion are much appreciated.
Members:
- lxor
- Boredpayne
- Tapion
- Hkp/Habeeb
- Satiknee
- legsol
- Eustass
- Hours
- krazall
- newnoobist
- Solax
- trikbank
Major difference: rather than the focus being on programming, it will be on numbers. Mathematics, physics, cryptography, algorithms, whatever. If it involves numbers, it's something that can be discussed here. Although the focus has shifted, you're still perfectly able to speak about anything that you could have in the old TCU board (in other words, this is also a coding org).
The IRC channel is #!.
Homework is welcome here, providing that you show us that you really have tried and gotten as far as you could. Do not dump your work onto us and expect us to do it for you. That's not helpful to you and it's a waste of our time.
If you want to join, just post here and I'll add you. Links to interesting articles or new topics for discussion are much appreciated.
Members:
- lxor
- Boredpayne
- Tapion
- Hkp/Habeeb
- Satiknee
- legsol
- Eustass
- Hours
- krazall
- newnoobist
- Solax
- trikbank
this is still a WIP, logo and stuff are coming soon
Last edited by lxor; Nov 29, 2011 at 11:57 PM.
POST HOLDING QUESTIONS THAT PROBABLY WON'T BE UPDATED TOO OFTEN
Find a formula for the sum
Find the smallest natural number greater than 1 billion (10^9) that has exactly 1000 positive divisors. (The term divisor includes 1 and the number itself. So, for example, 9 has three positive divisors.)
Find a formula for the sum
Find the smallest natural number greater than 1 billion (10^9) that has exactly 1000 positive divisors. (The term divisor includes 1 and the number itself. So, for example, 9 has three positive divisors.)
