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| dosbert2001's name |
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PrimeSide
Member #687
September 2000
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In a reply to the post 'ello' you said your name as Ben, but also said "I bet you can't guess how I got DYN though!". I know. You simply took the number of each letter in Ben (b = 2, e = 5, n = 14), squared that number (2 * 2 = 4, 5 * 5 = 25, 14 * 14 = 196), then wrapped any numbers that were over 26 around (ex. 27 = 1 = A) so that you got DYN (4 = D, 25 = Y, 196 wrapped around = 14 = N). Yay! I feel so proud now! |
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Shade
Member #1,152
April 2001
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Seems like we have a mathwiz in our mids |
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Bruce Perry
Member #270
April 2000
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It can be done, provided intermediate results are permitted to be quotients. [censored - sorry, I feel guilty for cheating] It is not possible if the result of a division is restricted to the set of all integers. Hmm... can anyone prove this? (I can't, except by exhaustion [There, that's the new puzzle then. You won't be able to use a computer for this one.] [ May 19, 2001: Message edited by: bdavis ] -- |
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Shade
Member #1,152
April 2001
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we seem to have a winner(that was fast ) |
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Bruce Perry
Member #270
April 2000
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I have to admit I did write a program to do an exhaustive search... Here's one: y = x^2 + x + 41, x E N (pseudo-notation; x is always a nonnegative integer) Is y always a prime number? (Anyone who uses a computer program to do this gets lynched...) -- |
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Mars
Member #971
February 2001
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If it would be true, there would be an infinitive amount of prime numbers. But it is not yet proven whether there is an infinitve amount of prime numbers or not. So it is not true. -- |
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Shade
Member #1,152
April 2001
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bdavis:what you cheated!!!! that was a simple one,you should have solved it within an hour without a computer!! |
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Araanor
Member #990
February 2001
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The problem of the primes, The Riemann Hypothesis! |
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Shade
Member #1,152
April 2001
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Araanor:and i thought the guy(Riemann) only was a pain because of his integrals. |
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Bruce Perry
Member #270
April 2000
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Shade, take another look at my solution Yeah, that was an easy one. Sure is hard to come up with decent puzzles Hmm, it wouldn't be 144, would it? (10*10=100, 11*11=121, 12*12=144) Somehow I doubt it though... -- |
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Ben Downey
Member #938
February 2001
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Heh, I just found this post (been kinda busy lately). |
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Shade
Member #1,152
April 2001
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quote:Shade, take another look at my solution
Try again i would say. |
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Bruce Perry
Member #270
April 2000
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10000 W 10 (base 16) = 11 (base 15) = 12 (base 14) = ... = 31 (base 5) = 100 (base 4) = 121 (base 3) = 10000 (base 2) (I didn't cheat BTW -- |
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Shade
Member #1,152
April 2001
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W W |
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Goodbytes
Member #448
June 2000
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Here's an easy one for you guys to solve: Explain how the following equation works: Chairman of Microsoft - 035 = evil I thought I should add that this is not an anti-microsoft hate propaganda thing... [ May 20, 2001: Message edited by: goodbytes ] |
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Gabhonga
Member #1,247
February 2001
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hmm, I don't really have any clue regarding your riddle, goodbytes, but I know yet another riddle. would be no wonder for me if some of you come out as baldheads on the other side, I had nearly ripped out all my dreads on this one...I hope you have fun!!! (btw, a 11 year old cousin of mine knew the sollution after 20 minutes...heheh) -------------------------------------------------------- |
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X-G
Member #856
December 2000
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The next one is.. 13112221. -- |
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Gabhonga
Member #1,247
February 2001
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correct...easy, isn't it? however most people tend to plug the most evil algorithms to that problem without looking at the first few lines... -------------------------------------------------------- |
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X-G
Member #856
December 2000
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Oh, and here's another, easy one: -- |
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lambik
Member #899
January 2001
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Quote: The next one is.. 13112221. And the one after that 1113213211? |
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bill_mcniff
Member #1,105
March 2001
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LAMBIK I THINK YOUR SIG IS SOME POOR EXCUSE FOR THIS QUOTE. |
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Bruce Perry
Member #270
April 2000
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X-G: 63. Heh, that was pretty easy -- |
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lambik
Member #899
January 2001
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Hi Bill, |
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Goodbytes
Member #448
June 2000
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Well fine I'll tell you all the answer to my insanely difficult problem |
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X-G
Member #856
December 2000
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And now, for a fiendishly clever (well, just insane, really) problem: What number follows? 0010001011100000, Hint: Think 4x4 -- |
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