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rushyrulz 11-27-2010 08:20 PM

Prime Numbers
 
This is just an interesting topic I've been thinking about recently.

In your opinion, do you think there are an infinite amount of prime numbers? Vote in the poll and share your opinion. I think this could make an interesting discussion :).

richyrich55 11-27-2010 08:21 PM

Re: Prime Numbers
 
Maybe.

Izzy 11-27-2010 08:22 PM

Re: Prime Numbers
 
There is an infinite amount of numbers. So there might as well be an infinite amount of prime numbers.

rushyrulz 11-27-2010 08:22 PM

Re: Prime Numbers
 
Quote:

Originally Posted by Izzy (Post 3353151)
There is an infinite amount of numbers. So there might as well be an infinite amount of prime numbers.

But is there a limit to how high you can go without having divisibility? The higher you go, the lower the chance of a prime number occurring. If there's a rate that is becoming infinitely less and less, will it eventually equal 0, or will it just get really damn close and never touch?

That is the question.

I'm pretty torn myself. I voted yes, but I can see why you might say no.

Gah, brain is fried. 1 limit approaching both infinity and 0 at the same time! Paradox?

tangomango 11-27-2010 08:25 PM

Re: Prime Numbers
 
There's an infinite amount. Wikipedia article.

Mulie 11-27-2010 08:25 PM

Re: Prime Numbers
 
All even numbers are divisible by 2

krunkykai22 11-27-2010 08:28 PM

Re: Prime Numbers
 
http://en.wikipedia.org/wiki/Prime_number


Different URL but just about the same from 2 posts above me

Izzy 11-27-2010 08:30 PM

Re: Prime Numbers
 
Quote:

Originally Posted by tangomango (Post 3353157)
There's an infinite amount. Wikipedia article.

Got to love proof by contradiction. That is my favorite.

rushyrulz 11-27-2010 08:30 PM

Re: Prime Numbers
 
Damn... it's still interesting to think about :P
btw

remedy1502 11-27-2010 08:33 PM

Re: Prime Numbers
 
Prime numbers are sexy. I had no idea until algebra this year that prime numbers have so many sweet properties.

iironiic 11-27-2010 08:34 PM

Re: Prime Numbers
 
Yes there's an infinite amount of prime numbers. My math professor proved it last semester lol.


Quote:

Originally Posted by remedy1502 (Post 3353177)
Prime numbers are sexy. I had no idea until algebra this year that prime numbers have so many sweet properties.

Lol I want sex. Which algebra class are you taking?

remedy1502 11-27-2010 08:38 PM

Re: Prime Numbers
 
Quote:

Originally Posted by iironiic (Post 3353181)
Yes there's an infinite amount of prime numbers. My math professor proved it last semester lol.




Lol I want sex. Which algebra class are you taking?

Umm, it's just called "Algebra I for Honours Mathematics". xD
I have linear algebra next term.

who_cares973 11-27-2010 08:39 PM

Re: Prime Numbers
 
this video is relevant to this thread

http://wimp.com/infiniteuniverse/

start at 4:10

iironiic 11-27-2010 08:41 PM

Re: Prime Numbers
 
Quote:

Originally Posted by remedy1502 (Post 3353194)
Umm, it's just called "Algebra I for Honours Mathematics". xD
I have linear algebra next term.

Lol xD It's like how my class I'm currently taking is called "Honors Math III" xD I'm excited to take Differential Equations and Number Theory next semester! Gonna study some sexy numbers ;) BOW CHIKA WOW WOW

remedy1502 11-27-2010 08:46 PM

Re: Prime Numbers
 
Quote:

Originally Posted by iironiic (Post 3353206)
Lol xD It's like how my class I'm currently taking is called "Honors Math III" xD I'm excited to take Differential Equations and Number Theory next semester! Gonna study some sexy numbers ;) BOW CHIKA WOW WOW

Sexy numbers are sweet. Linear Algebra I next term will be cool. And lol "Calculus I for Honours Mathematics" this term, next term I have "Calculus II for Honours Mathematics". They are very creative with course names.

aperson 11-27-2010 09:00 PM

Re: Prime Numbers
 
Are there infinitely many sets of prime numbers that are only 2 away from each other, i.e. 11 & 13?

aperson 11-27-2010 09:07 PM

Re: Prime Numbers
 
Why is it that all prime numbers that have a remainder of 1 when divided by 4 can be written as the sum of two squared integers, i.e. 13 = 2^2 + 3^2, but all prime numbers that have a remainder of 3 when divided by 4 can't?

http://en.wikipedia.org/wiki/Proofs_...of_two_squares

Artic_counter 11-27-2010 09:12 PM

Re: Prime Numbers
 
Quote:

Originally Posted by iironiic (Post 3353206)
Lol xD It's like how my class I'm currently taking is called "Honors Math III" xD I'm excited to take Differential Equations and Number Theory next semester! Gonna study some sexy numbers ;) BOW CHIKA WOW WOW

Number theory is awesome. I finished reading this book and now I'm in love with numbers :D

http://shell.cas.usf.edu/~wclark/elem_num_th_book.pdf

I'm curently having a class called Linear Algebra and Vector Geometry and it's really fun so you're probably going to like Linear Algebra xD

BethanyBangs 11-27-2010 09:22 PM

Re: Prime Numbers
 
I think prime numbers have an infinite amount..man i don't remember this stuff anymore i took algebra 2 last year.

UnkownMan 11-27-2010 09:28 PM

Re: Prime Numbers
 
As long as the number system will have an infinite amount of numbers, there will be an infinite amount of prime numbers.

EDIT: *facepalm* Damn it Izzy.


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