Millennium Prize Problems - Win $1M USD for solving math problems kaya mo ba?

[Ate Shey]

http://www.claymath.org/millennium/

Millennium Problems

In order to celebrate mathematics in the new millennium, The Clay Mathematics Institute of Cambridge, Massachusetts (CMI) has named seven Prize Problems. The Scientific Advisory Board of CMI selected these problems, focusing on important classic questions that have resisted solution over the years. The Board of Directors of CMI designated a $7 million prize fund for the solution to these problems, with $1 million allocated to each. During the Millennium Meeting held on May 24, 2000 at the Coll?ge de France, Timothy Gowers presented a lecture entitled The Importance of Mathematics, aimed for the general public, while John Tate and Michael Atiyah spoke on the problems. The CMI invited specialists to formulate each problem.

One hundred years earlier, on August 8, 1900, David Hilbert delivered his famous lecture about open mathematical problems at the second International Congress of Mathematicians in Paris. This influenced our decision to announce the millennium problems as the central theme of a Paris meeting.

The rules for the award of the prize have the endorsement of the CMI Scientific Advisory Board and the approval of the Directors. The members of these boards have the responsibility to preserve the nature, the integrity, and the spirit of this prize.

Paris, May 24, 2000

Please send inquiries regarding the Millennium Prize Problems to prize.problems@claymath.org. 

http://en.wikipedia.org/wiki/Unsolved_problems_in_mathematics#Millennium_Prize_Problems

Millennium Prize Problems

Of the seven Millennium Prize Problems set by the Clay Mathematics Institute, the six ones yet to be solved are:
P versus NP
The Hodge conjecture
The Riemann hypothesis
Yang-Mills existence and mass gap
Navier-Stokes existence and smoothness
The Birch and Swinnerton-Dyer conjecture

Only the Poincar? conjecture has been solved. The smooth four dimensional Poincar? conjecture is still unsolved. That is, can a four dimensional topological sphere have two or more inequivalent smooth structures.

[Woots29]

may nanalo na ba dito?

[akhen]

wala pa di ka pa sumasali e...

[e.novacek]

ung navier-stokes equation.. ndi kayang i-solve nang "ordinary knowledge" of mathematics.. kailangang makapag-create nang bagong mathematical tool para ma-solve ung problem.. magandang challenge itong problem na ito para dun sa mga mahihilig sa partial differential equations..

magandang challenge ung "P vs NP" problem para sa mga programmers.. kailangan lang nang knowledge sa "set theory"..

kung may "mentor" lang sana na nag-gu-guide.. kayang gawin ung navier-stokes and p v/s np problem.. ndi kakayanin nang self-study.. proposed solution will just only yield to flaws and loss of directions..

magandang Ph.D topics of dissertation ang mga iyan sa "pure and applied" mathematics as well as in computer science.. pero siyempre kailangang pumili nang matinong Ph.D advisor..

[jacks]

Bigla kang yayaman nyan kapag nasolb mo.  

Pero yung pride na isa ka sa magagaling na mathemathecian kapag nagkataon. Priceless.

[xperryment]

weh....naprove n diba ung poncare conjecture....ng idol qng Russian  mathematician....kaso d nya tinaggap ung prize weheheh san binigsy nya sakin

[Ngarus!]

Grigori Perelman