![]() If you are still unsure then pick any even number like 6, it can also be expressed as 1 + 5, which is two primes. This equation was first proposed by Goldbach hence the name Goldbach's Conjecture. Solving this problem will earn you a free million dollars. This problem, as relatively simple as it sounds has never been solved. ![]() 25 – 1 = 31 which is also a prime number and so is 27−1=127. Now, 22 – 1 = 3 which is also a prime number. ![]() Looks pretty straight forward, does it? Here is a little context on the problem. Equation FourĮquation: Use 2(2∧127)-1 – 1 to prove or disprove if it’s a prime number or not? This equation was formed in 1948 by two men named Paul Erdős and Ernst Strauss which is why it is referred to as the Erdős-Strauss Conjecture. This equation aims to see if we can prove that for if n is greater than or equal to 2, then one can write 4*n as a sum of three positive unit fractions. This equation was formed in 1937 by a man named Lothar Collatz which is why it is referred to as the Collatz Conjecture. And if n = 5 the answers will be 5,16,8,4,2,1 the rest will be another loop of the values 1, 4, and 2. If your first n = 1 then your subsequent answers will be 1, 4, 2, 1, 4, 2, 1, 4… infinitely. This is a repetitive process and you will repeat it with the new value of n you get. Prove the answer end by cycling through 1,4,2,1,4,2,1,… if n is a positive integer. This problem is referred to as Lagarias’s Elementary Version of the Riemann Hypothesis and has a price of a million dollars offered by the Clay Mathematics Foundation for its solution. Solve this equation to either prove or disprove the following inequality n≥1? Does it hold for all n≥1? σ(n) is the sum of the positive integers divisible by nįor an instance, if n = 4 then σ(4)=1+2+4=7 and H4 = 1+1/2+1/3+1/4.Some of these equations are even based on elementary school concepts and are easily understandable - just unsolvable. Like the rest of us, you're probably expecting some next-level difficulty in these mathematical problems. So for whatever reason, these puzzling problems have never been solved. Other equations, however, are simply too large to compute. But there are still some math equations that have managed to elude even the greatest minds, like Einstein and Hawkins. A model attribution edit summary is Content in this edit is translated from the existing French Wikipedia article at ] see its history for attribution.Mathematics has played a major role in so many life-altering inventions and theories. You must provide copyright attribution in the edit summary accompanying your translation by providing an interlanguage link to the source of your translation.If possible, verify the text with references provided in the foreign-language article. ![]() Do not translate text that appears unreliable or low-quality.Consider adding a topic to this template: there are already 5,631 articles in the main category, and specifying |topic= will aid in categorization.Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text into the English Wikipedia.
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