so that will work for sure carl?CarlB said:The difference between the two rational numbers is
[tex]\frac{ad-bc}{bd}[/tex]
If you can find an irrational number that is smaller than this, you can add it to the lesser of {a/d, b/c}.
Carl
The "Little integer problem" is an unsolved mathematical problem that involves finding the smallest positive integer that cannot be written as the sum of two or more consecutive positive integers. It is also known as the Erdős-Szekeres problem.
The "Little integer problem" is important because it has connections to other unsolved problems in mathematics, such as the Collatz conjecture and the Goldbach conjecture. It also has practical applications in computer science and number theory.
No, the "Little integer problem" remains unsolved. Several mathematicians have made progress towards finding a solution, but a definitive answer has not been found yet.
The "Little integer problem" is an active area of research in mathematics. Various techniques and approaches have been used to make progress towards solving the problem, but a complete solution has not been reached yet. Some recent research has focused on computational methods and potential counterexamples.
Currently, there is no specific prize for solving the "Little integer problem." However, the solution would likely be a significant breakthrough in mathematics and could potentially lead to recognition and awards from various mathematical societies and organizations.