Mrshape's Posts
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jesmond3945:it seems you know quantum computer more than the people that made it. But you acknowledge Google and claim you can use computers, Why not you Google "Can quantum computer solve the complete P v Np problems, Then you can do me a favor and stop the argument. |
MattLarson:How did you manage your CVG condition sir, If you don't mind share |
CVG is a condition were by the skin on the score form ridges like a yam farm ridges, although it results from different causes, and it has no specific treatment, it can be reduce by surgery, laser, bolex and some plastic surgery fill up injection. But locally is there any remedy for it because it is common in our society, and people have some means they read to it, but do you know any remedy to it? Drop you comments if you do or have any local content information about it. Check the picture if you don't understand my description
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jesmond3945:Not need to ague with you because u don't even know what a computer is because if you knew, You will know that quantum computer can't is for specialized task and it is foolish to believe that quantum computer is a magician, go and make more research my brother quantum computer can not solve of NP problems, Only for specified ones that is solution has already been proven by someone. Again I laugh you don't know a computer does not perform magic Father please give him sense.
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Akanoo1:Lol promise and fail. Add one million dollars to it and see how we go rush am |
jesmond3945:You don't know how a computer works. Do you know what is programing,AI and machine learning? If you do ? You will just be laughing at yourself right now. Real world is different from movie my brother. |
Soulsymbol99:Ok I know of the theory But the movie I have not watched, I will try and watch it. Thanks. |
Soulsymbol99:No one knows it all, This problem has been in existence for more than two years with no solution. |
wilsonchilboy:Say na only count you sabi count money, you no sabi win money. Solve and we the money for us Our money man |
Adeling:If you solve it contact me Or are you scared because I am a Nigerian? Don't be afraid. Just contact me |
rerhji:Lol, That's Nigeria school for you |
OrestesDante:Lol Lazy Nigeria youth |
profnigga:Set only #100K for that one, and see if we no go claim your money before one hour time |
Janosky:Lol but the place said we should be patient and show them Love make we no use anger follow them Eph 4:31 To obey Jehovah no really easy, but we prayer we go fit do am psalm 37:5 |
Janosky:Me too. But how you see that small boy way done do bad finish come still day carry face for he mama. He no suppose collect for Africa. |
Hmm, With 200K you will get a 3 bed room flat in my village, I wonder why people will leave my village for Lagos to rent Just 1 room for 200k
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Low budget Arabs na fulani headmen las las.
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bigboyk:I am contemplating that reasoning too |
Martinez39:Sure |
Pascalville:Please for the sake of Nigeria solve it make dollars way no be yahoo money fit still reach Nigeria. |
Martinez39:Sir after much imput if what I have in mind is not posted by anyone, I will post what I intend to communicate with this post. |
Martinez39:Hahaha true word my brother Make lalasticlala take it to front page maybe a Niaralander will solve it, But he go share small of the money with me o. @Fynestboi @olawalebabs @Richiez dominique Seun Mynd44
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Martinez39:Lol don't say that sir, Don't throw stones in class house. Lol. I am still observing |
If you want to make quick money Solve one of those problems. This one pays better than Bg Brother Niger No audition is need, no sales of form, no celebrity preference, No man know man. Try it out. IT IS IMPORTANT TO NOTE THAT THE PROBLEMS WERE 7, BUT A RUSSIAN MATHEMATICIAN HAS SOLVED ONE ABOUT 2 YEARS AGO But he refuse to accept the $1 million dollars. |
1, P vs NP Some problems are easy, and some problems are hard. In the world of math and computer science, there are a lot of problems that we know how to program a computer to solve "quickly" - basic arithmetic, sorting a list, searching through a data table. These problems can be solved in "polynomial time," abbreviated as "P." It means the number of steps it takes to add two numbers, or to sort a list, grows manageably with the size of the numbers or the length of the list. But there's another group of problems for which it's easy to check whether or not a possible solution to the problem is correct, but we don't know how to efficiently find a solution. Finding the prime factors of a large number is such a problem - if I have a list of possible factors, I can multiply them together and see if I get back my original number. But there is no known way to quickly find the factors of an arbitrary large number. Indeed, the security of the Internet relies on this fact. For historical and technical reasons, problems where we can quickly check a possible solution are said to be solvable in "nondeterministic polynomial time," or "NP." Any problem in P is automatically in NP - if I can solve a problem quickly, I can just as quickly check a possible solution simply by actually solving the problem and seeing if the answer matches my possible solution. The essence of the P vs NP question is whether or not the reverse is true: If I have an efficient way to check solutions to a problem, is there an efficient way to actually find those solutions? Most mathematicians and computer scientists believe the answer is no. An algorithm that could solve NP problems in polynomial time would have mind-blowing implications throughout most of math, science, and technology, and those implications are so out-of-this-world that they suggest reason to doubt that this is possible. Of course, proving that no such algorithm exists is itself an incredibly daunting task. Being able to definitively make such a statement about these kinds of problems would likely require a much deeper understanding of the nature of information and computation than we currently have, and would almost certainly have profound and far-reaching consequences 2.THE NAVIER-STOKES EQUATION It's surprisingly difficult to explain what happens when you stir cream into your morning coffee. The Navier-Stokes equations are the fluid-dynamics version of Newton's three laws of motion. They describe how the flow of a liquid or a gas will evolve under various conditions. Just as Newton's second law gives a description of how an object's velocity will change under the influence of an outside force, the Navier-Stokes equations describe how the speed of a fluid's flow will change under internal forces like pressure and viscosity, as well as outside forces like gravity. The Navier-Stokes equations are a system of differential equations. Differential equations describe how a particular quantity changes over time, given some initial starting conditions, and they are useful in describing all sorts of physical systems. In the case of the Navier-Stokes equations, we start with some initial fluid flow, and the differential equations describe how that flow evolves. Solving a differential equation means finding some mathematical formula to determine what your quantity of interest actually will be at any particular time, based on the equations that describe how the quantity changes. Many physical systems described by differential equations, like a vibrating guitar string, or the flow of heat from a hot object to a cold object, have well-known solutions of this type. The Navier-Stokes equations, however, are harder. Mathematically, the tools used to solve other differential equations have not proven as useful here. Physically, fluids can exhibit chaotic and turbulent behavior: Smoke coming off a candle or cigarette tends to initially flow smoothly and predictably, but quickly devolves into unpredictable vortices and whorls. It's possible that this kind of turbulent and chaotic behavior means that the Navier-Stokes equations can't actually be solved exactly in all cases. It might be possible to construct some idealized mathematical fluid that, following the equations, eventually becomes infinitely turbulent. Anyone who can construct a way to solve the Navier-Stokes equations in all cases, or show an example where the equations cannot be solved, would win the Millennium Prize for this problem. 3. THE RIEMANN HYPOTHESIS Wikimedia Commons Going back to ancient times, the prime numbers - numbers divisible only by themselves and 1 - have been an object of fascination to mathematicians. On a fundamental level, the primes are the "building blocks" of the whole numbers, as any whole number can be uniquely broken down into a product of prime numbers. Given the centrality of the prime numbers to mathematics, questions about how primes are distributed along the number line - that is, how far away prime numbers are from each other - are active areas of interest. By the 19th century, mathematicians had discovered various formulas that give an approximate idea of the average distance between primes. What remains unknown, however, is how close to that average the true distribution of primes stays - that is, whether there are parts of the number line where there are "too many" or "too few" primes according to those average formulas. The Riemann Hypothesis limits that possibility by establishing bounds on how far from average the distribution of prime numbers can stray. The hypothesis is equivalent to, and usually stated in terms of, whether or not the solutions to an equation based on a mathematical construct called the "Riemann zeta function" all lie along a particular line in the complex number plane. Indeed, the study of functions like the zeta function has become its own area of mathematical interest, making the Riemann Hypothesis and related problems all the more important. Like several of the Millennium Prize problems, there is significant evidence suggesting that the Riemann Hypothesis is true, but a rigorous proof remains elusive. To date, computational methods have found that around 10 trillion solutions to the zeta function equation fall along the required line, with no counter-examples found. Of course, from a mathematical perspective, 10 trillion examples of a hypothesis being true absolutely does not substitute for a full proof of that hypothesis, leaving the Riemann Hypothesis one of the open Millennium Prize problems. In September 2018, the esteemed mathematician Professor Michael Atiyah claimed to have found a proof of the Riemann Hypothesis in a lecture at Heidelburg Laureate Forum. However, several mathematicians have expressed skepticism about the result, and a thorough process of reviewing and evaluating Atiyah's arguments will now begin. 4 The Birch and Swinner 5 The Hodge conjecture 6 Yang-Mills theory and the quantum mass gap https://amp.businessinsider.com/millennium-prize-problems-million-dollar-prize-2017-12
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Just for fun Simplify 8÷2(2+2) Is the answer 1 or 16? |
How will they arrest for this?
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All I see is coded advert I wish you well on your intentions |
Family business |
BigDick70inch:What's so special about that chairman? |
Bodman ripped abs I so much admire if when I was younger, always envy my elder brother and biger cousin as they use it. But then I was to small to get money to buy bodman. So immediately I started having money, I can't help but begin to use it. Besides I love the smell and it is not a strong perform |
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