You cannot prove that because it's false
Prediction and hypothesis are kinda the same thing. Experiment is what you do to test your hypothesis or prediction.
Sweet hilarity! Napoleon Dynamite is out to prove to one and all that he's got nothing to prove. How dramatic!
proved that America was number one in technology and therefore the number one superpower
Given our hypothesis: An even number multiplied by an even number will always result in another even number.We candemonstratethat this is true by selecting any two even numbers and multiplying them together:8 x 10 = 80Clearly, our demonstration shows that our hypothesis is correct for those two numbers; however, there are aninfinitenumber of integers that must bedemonstratedin order to prove it. Thus, it it necessary toprove that our hypothesis is true for all numbers.We can prove our hypothesis by using algebra.An even number is an integer that is evenly divisible by 2, i.e., divisible by 2 without remainder.Let n and m be even or odd integers not equal to 0.Then 2n makes even or odd n even, because it is divisible by 2, without remainder. In the same fashion, 2m is also even. Multiplied together we have2n x 2m = 4nm.Therefore, an even number multiplied by an even number will always result in an even number. And we have proved it.
Riemann hypothesis was created in 1859.
There is more than one. You might be thinking of the Riemann hypothesis (also called the Riemann zeta-hypothesis). Or in Complex analysis we have Riemann mapping theorem and he certainly has many more attributed to him/ So, not sure which one you want to know about.
No
Riemann zeta function, Riemann hypothesis, Theory of higher dimensions, Riemannian metric
Several mathematicians have addressed the Riemann hypothesis, but none of their attempts have yet been accepted as correct solutions.
Because even though a lot of people have worked on it, none of them has been able to either prove it or disprove it yet.
Short answer? Be smarter than everyone that has come before. The Riemann Hypothesis is a long-standing conjecture in mathematics that states that all non-trivial zeros of the Riemann zeta function lie on the critical line of 1/2. Despite much effort, a proof for the Riemann Hypothesis has not yet been found and it remains one of the most famous open problems in mathematics. Solving the Riemann Hypothesis requires a deep understanding of number theory and complex analysis, as well as a new insight or approach to the problem. Many mathematicians and researchers have attempted to solve the Riemann Hypothesis over the years, but so far, no proof has been accepted by the mathematical community. Until a proof is found, the Riemann Hypothesis remains one of the most important and challenging open problems in mathematics.
The Riemann Hypothesis was a conjecture(a "guess") made by Bernhard Riemann in his groundbreaking 1859 paper on Number Theory. The conjecture has remained unproven even today. It states the "The real part of the non trivial zeros of the Riemann Zeta function is 1/2"
It is not so much an equation, as a function. Since the definition is fairly complicated, I suggest you visit the Wikipedia page: http://en.wikipedia.org/wiki/Riemann_zeta_function ... or do additional Web searches either for "Riemann hypothesis" or "Riemann zeta function".
To prove the hypothesis. To disprove the hypothesis.
Oh, dude, the hardest math problem known? That's like asking me to pick the best flavor of ice cream - impossible! But if you want a tough one, check out the Riemann Hypothesis. It's been boggling mathematicians' minds for centuries. Good luck with that brain workout!
An experiment can prove or disprove a hypothesis.