OF THE
TIMES
this is not a trick question and as I typed this - time moved on - and I know I am not alone...~
Using mathematical structures that go beyond the real numbers, it is possible to define numbers that have infinite magnitude yet can still be manipulated in ways much like ordinary arithmetic. For example, on the extended real number line, dividing any real number by infinity yields zero ,[...] [Link] [wiki: division by infinity]
In mathematics, the extended real number system is obtained from the real number system ℝ by adding two elements denoted +∞ and -∞ that are respectively greater and lower than every real number. This allows for treating the potential infinities of infinitely increasing sequences and infinitely decreasing series as actual infinities. For example, the infinite sequence (1,2,...) of the natural numbers increases infinitely and has no upper bound in the real number system (a potential infinity); in the extended real number line, the sequence has +∞ as its least upper bound and as its limit (an actual infinity). In calculus and mathematical analysis, the use of +∞ and -∞ as actual limits extends significantly the possible computations. [1] It is the Dedekind–MacNeille completion of the real numbers. [Link] [wiki:extended real number line]The above is addressed to the prior comment you made.
Calculus studies the behavior of functions in the limit as their input tends to some value. When a real function can be expressed as a fraction whose denominator tends to zero, the output of the function becomes arbitrarily large, and is said to "tend to infinity", a type of mathematical singularity. For example, the reciprocal function, f(x)=1/x, tends to infinity as x tends to 0. When both the numerator and the denominator tend to zero at the same input, the expression is said to take an indeterminate form, as the resulting limit depends on the specific functions forming the fraction and cannot be determined from their separate limits.
As an alternative to the common convention of working with fields such as the real numbers and leaving division by zero undefined, it is possible to define the result of division by zero in other ways, resulting in different number systems . For example, the quotient a/0 can be defined to equal zero ; it can be defined to equal a new explicit point at infinity, sometimes denoted by the infinity symbol ∞ ; or it can be defined to result in signed infinity , with positive or negative sign depending on the sign of the dividend. In these number systems division by zero is no longer a special exception per se , but the point or points at infinity involve their own new types of exceptional behavior.
In computing, an error may result from an attempt to divide by zero. Depending on the context and the type of number involved, dividing by zero may evaluate to positive or negative infinity, return a special not-a-number value[NaN], or crash the program, among other possibilities. [Link] by zero]
Nobody is forgotten and nothing is forgotten
The postermodernists, have also spawned the Woke mind virus that also gave rise DEI initiatives...and ruined academia and generations of students !