"Divide by 0" refers to the mathematical concept of dividing a number by 0, which is undefined and results in an error. It is often used as an example of an impossible or nonsensical mathematical operation.
Dividing by 0 is not allowed in mathematics because it goes against the fundamental definition of division, which is finding the number of times one quantity is contained in another. Since 0 cannot be divided into any number, the result is undefined and therefore not allowed in mathematical operations.
When dividing a number by a very small number, the result will be a very large number. This is because as the divisor gets closer to 0, the quotient gets larger and larger. However, this is different from dividing by 0, which is undefined.
No, dividing by 0 can never be allowed in mathematics as it goes against the fundamental principles of division and results in an undefined value. Some mathematical systems may have alternative rules for dividing by 0, but in traditional mathematics, it is not allowed.
A U of Reading professor studying the "Divide by 0" phenomenon may be interested in exploring the various mathematical systems in which dividing by 0 is allowed and the implications of such systems. It could also have practical applications in fields such as computer science and engineering where division by 0 can cause errors in calculations.