Rabbiter Posted September 2, 2012 Posted September 2, 2012 P Versus NP Hodge Conjecture Poincare Conjecture Reimann Hypothesis Yang-Milis existence and mass gap Navier-Stokes existence and smoothness Birch and Swinnerton-Dyer conjecture (which i thought was already proved) so far the only 1 that was solved is Poincare Conjecture by Gregori Pearlman..... what are the chances of some genius mathematician or mathematicians solving the other ones
John Cuthber Posted September 2, 2012 Posted September 2, 2012 The chances are 1 in 124.73 But I'm not using a conventional definition of genius.
Rabbiter Posted September 2, 2012 Author Posted September 2, 2012 The chances are 1 in 124.73 But I'm not using a conventional definition of genius. grigori pearlman did solve/prove the pointcare conjecture, which im sure alot of top mathematicians thought wasn't going to happen in a long time, so anything is possible
sws5000 Posted September 2, 2012 Posted September 2, 2012 I CLAIM THAT I HAVE A FULL PROOF FOR RIEMANN HYPOTHESIS
mathematic Posted September 2, 2012 Posted September 2, 2012 I CLAIM THAT I HAVE A FULL PROOF FOR RIEMANN HYPOTHESIS Submit it to a peer review math journal.
hypervalent_iodine Posted September 3, 2012 Posted September 3, 2012 ! Moderator Note And stop hijacking other threads.
univeral theory Posted December 19, 2012 Posted December 19, 2012 P Versus NP Hodge Conjecture Poincare Conjecture Reimann Hypothesis Yang-Milis existence and mass gap Navier-Stokes existence and smoothness Birch and Swinnerton-Dyer conjecture (which i thought was already proved) so far the only 1 that was solved is Poincare Conjecture by Gregori Pearlman..... what are the chances of some genius mathematician or mathematicians solving the other ones find the solution for the remainning six problems as solved here http://www.scienceforums.net/index.php?app=core&module=attach§ion=attach&attach_id=4364 -1
Bignose Posted December 19, 2012 Posted December 19, 2012 (edited) find the solution for the remainning six problems as solved here http://www.scienceforums.net/index.php?app=core&module=attach§ion=attach&attach_id=4364 Wow Eqn 1 is [math]\frac{\frac{s}{1}}{+.-(\sqrt{s})}=1[/math] and Eqn 2 is [math]\partial\left(\frac{\frac{s}{1}}{+.-(\sqrt{s})}\right)= 1 + or - 1[/math] I stopped reading after that. It literally looks like you just took some math symbols and tossed them together. Because it is otherwise meaningless. Specifically: why write s/1 in a fractional form? Isn't that just s? the numerator of equation 1 is jibberish. What are you adding to what with the + sign? the decimal point? the minus sign? In equation 2 What are you taking the partial derivative of? And with respect to what? What is that 'or' doing on the RHS of eqn 2? How does one know if it is +1 or -1? After these numerous mistakes, I just quit reading. I posted this simply in the hopes that no one else wastes their time or bandwidth downloading the .pdf file. Trust me, it is worth neither. Edited December 19, 2012 by Bignose 2
Delta1212 Posted December 20, 2012 Posted December 20, 2012 It's not adding anything, the number in the numerator is obviously +.- or - tens more than +. This is a constant such that, if multiplied by any number, it equals the square of that number. Thus that equation yields 1 as an answer.
John Cuthber Posted December 20, 2012 Posted December 20, 2012 Congratulations! You have successfully translated a gibberish equation into gibberish words.
D H Posted December 20, 2012 Posted December 20, 2012 In other words, you're trolling, and what's worse, you admit it. 1
Delta1212 Posted December 20, 2012 Posted December 20, 2012 I enjoy finding ways to make sense of nonsense, even if it doesn't ultimately mean anything. I sincerely apologize if that was inappropriate in this context. -1
ydoaPs Posted December 21, 2012 Posted December 21, 2012 This is a constant such that, if multiplied by any number, it equals the square of that number. There is no such constant. cx=x2 Divide both sides by x c=x Look at that, your constant is a variable.
hypervalent_iodine Posted December 21, 2012 Posted December 21, 2012 ! Moderator Note Back on topic, please.
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