As an AI language model, I do not have the ability to solve math problems, let alone determine the hardest math problem.

## So let us dig a little deeper

As an AI language model, my abilities are limited when it comes to solving math problems. However, there are countless mathematical equations and theories that have stumped even the most brilliant minds throughout history.

One such problem is the infamous Riemann hypothesis, which has remained unsolved since it was first proposed by Bernhard Riemann in 1859. The hypothesis deals with the distribution of prime numbers and has vast implications for the entire field of mathematics. As put by mathematician Barry Mazur, “It’s like a monster waiting for you in the dark.”

Another challenging problem is the Navier-Stokes equations, which describe the motion of fluid substances. Despite being around for over 150 years, mathematicians still struggle to fully solve these equations and predict fluid behavior accurately. It’s as if, as physicist Richard Feynman noted, “Chaos everywhere. No pattern discovered yet.”

Here are a few more interesting facts about challenging math problems:

- The P versus NP problem, which asks whether every problem that can be checked quickly can also be solved quickly, is one of the seven Millennium Prize Problems. Solving any of these problems carries a $1 million reward.
- The Birch and Swinnerton-Dyer conjecture, another Millennium Prize Problem, has to do with the number of rational points on elliptic curves and their relation to their corresponding L-functions.
- The Hodge conjecture, which deals with algebraic geometry, was recently solved by mathematician Christopher Hacon and James McKernan after over 25 years of work.
- A team of mathematicians recently discovered a new type of tetrahedron that can fill space without repeating. This discovery has implications for geometry and topology.

Although it may not be possible for me to directly solve these incredibly difficult math problems, their ongoing pursuit and the quest for knowledge and understanding in the field of mathematics is an endless journey. As stated by mathematician Andrew Wiles, “It’s the thrill of the chase that keeps us going, and it’s the pleasure and satisfaction of solving problems that makes it all worthwhile.”

Problem | Description |
---|---|

Riemann hypothesis | Deals with the distribution of prime numbers and remains unsolved since it was first proposed by Bernhard Riemann in 1859. |

Navier-Stokes equations | Despite being around for over 150 years, mathematicians still struggle to fully solve these equations and predict fluid behavior. |

P versus NP problem | Asks whether every problem that can be checked quickly can also be solved quickly, is one of the seven Millennium Prize Problems. |

Birch and Swinnerton-Dyer | Deals with the number of rational points on elliptic curves and their relation to their corresponding L-functions. |

Hodge conjecture | Deals with algebraic geometry and was recently solved after over 25 years of work. |

New Tetrahedron | Recently discovered type of tetrahedron that can fill space without repeating, has implications for geometry and topology. |

**Related video**

The Collatz Conjecture is a problem in mathematics that is said to be incredibly difficult to solve. The problem involves determining whether or not a set of positive integers will eventually end up in a loop created by applying two rules. Professional mathematicians have been unable to solve the problem, but Jeffrey Lagarias is the world authority on the conjecture.

## Here are some other responses to your query

Today’s mathematicians would probably agree that

the Riemann Hypothesisis the most significant open problem in all of math. It’s one of the seven Millennium Prize Problems, with $1 million reward for its solution.

For decades, a math puzzle has stumped the smartest mathematicians in the world. x3+y3+z3=k, with k being all the numbers from one to 100, is a Diophantine equation that’s sometimes known as "

summing of three cubes." When there are two or more unknowns, as is the case here, only the integers are studied.

The

Continuum Hypothesisis a mathematical problem involving the concept of infinity and the size of infinite sets. It was first proposed by Georg Cantor in 1878 and has remained one of the unsolvable and hardest math problems ever since.

- 1) The Poincaré Conjecture
- 2) Fermat’s Last Theorem
- 3) The Four Color Theorem
- 4) (The Independence of) The Continuum Hypothesis
- 5) The Prime Number Theorem

17 Hard Math Problems That’ll Make Your Head Spin

- Time to test your brain! These hard math problems aren’t straightforward arithmetic.

There are a number of them, since maths are like Legos and theorems build upon each others.

But, Gödel’s theorem is quite an impressive one.

While Hilbert had that brilliant idea to formulate an impenetrable conceptual framework that would automate the resolution of all maths problems, Gödel shattered his dream by proving it was impossible.

Yes, Gödel was Luke Skywalker derailing the grand vision of Darth Vader building a death star of mathematics. 😁

On the other hand, Gödel was a logician, so we could also cite the Wile/Fermat’s theorem as some of the most difficult undertaking in maths.

Why this one, since there are many other difficult theorems?

Maybe, because a lot of the hard theorems were hard because everybody was lacking a good idea on how to solve them, but once they had that flash of intuition, they knew they could do it.

Solving Fermat’s problem was a step further, since, even with a good idea, it could not be solved, at all, with regular maths.

They had to use anoth…

## I’m sure you’ll be interested

Also, **What’s the answer to x3 y3 z3 K?**

Answer will be: In mathematics, entirely by coincidence, there exists a polynomial equation for which the answer, 42, had similarly eluded mathematicians for decades. The equation x3+y3+z3=k is known as the sum of cubes problem.

Also Know, **Has 3X 1 been solved?** Answer: In 1995, Franco and Pom-erance proved that the Crandall conjecture about the aX + 1 problem is correct for almost all positive odd numbers a > 3, under the definition of asymptotic density. However, both of the 3X + 1 problem and Crandall conjecture have not been solved yet.

Regarding this, **Why is 3X 1 a problem?**

Answer: The 3x+1 problem concerns an iterated function and the question of whether it always reaches 1 when starting from any positive integer. It is also known as the Collatz problem or the hailstone problem. . This leads to the sequence 3, 10, 5, 16, 4, 2, 1, 4, 2, 1,which indeed reaches 1.

Likewise, **What are the 7 most difficult math problems?** Clay “to increase and disseminate mathematical knowledge.” The seven problems, which were announced in 2000, are the Riemann hypothesis, P versus NP problem, Birch and Swinnerton-Dyer conjecture, Hodge conjecture, Navier-Stokes equation, Yang-Mills theory, and Poincaré conjecture.

In this regard, **What is the most complicated math problem ever?** Though difficult to understand, we will try and explain these two problems in the next section. Put forward by Bernhard Riemann in 1859, the Riemann’s Hypothesis is widely considered the most difficult math problem in the world. Riemann took forward the Euler’s zeta function to all complex numbers barring s =1.

**What is the most difficult mathematics?**

The answer is: The most difficult mathematics is that which you do not know. A surprising amount of mathematics is actually easy once you’ve learned it. Of course, once you learn the easy stuff, then you have to start tacking the deep stuff, and that gets harder. One teacher I had was introducing a new concept, and we did an example in class.

Regarding this, **What is the longest math problem ever?**

Since the 1995 proof of Fermat’s Last Theorem, a problem which stood for 365 years, the current longest-standing maths problem is the conjecture posed by Christian Goldbach (1690-1764), a Russian mathematician, in 1742. Goldbach’s Conjecture states that every even positive integer greater than 3 is the sum of two (not necessarily distinct) primes.

**What is the most complicated math problem ever?**

As a response to this: Though difficult to understand, we will try and explain these two problems in the next section. Put forward by Bernhard Riemann in 1859, the Riemann’s Hypothesis is widely considered the most difficult math problem in the world. Riemann took forward the Euler’s zeta function to all complex numbers barring s =1.

**What is the most difficult mathematics?**

The most difficult mathematics is that which you do not know. A surprising amount of mathematics is actually easy once you‘ve learned it. Of course, once you learn the easy stuff, then you have to start tacking the deep stuff, and that gets harder. One teacher I had was introducing a new concept, and we did an example in class.

**What is the longest math problem ever?**

Answer: Since the 1995 proof of Fermat’s Last Theorem, a problem which stood for 365 years, the current longest-standing maths problem is the conjecture posed by Christian Goldbach (1690-1764), a Russian mathematician, in 1742. Goldbach’s Conjecture states that every even positive integer greater than 3 is the sum of two (not necessarily distinct) primes.