No, I am saying that people take a long time to understand this. Programmers expects things to have a simple explanation behind it since in programming everything does have a simple explanation, since computers can only do very few things. But in math you quickly expand to concepts beyond, even as early as calculus you add infinities and continuous quantities and how to work with those, you can't ever program those things since those operations cannot be expressed using finite instructions. There is no "this function performs an integral on this other thing and is expressed using these steps of operations".

For example, lets say you want to sum 1/N^2 for N from 1 to infinity. How would you express that? You can't do it in a loop, since the loop never ends. You can stop at an arbitrary point, but how do you know that stopping there results in a good value? You can't, unless you do the math, calculus is a good tool to solve that. With it we can show that summing 1/N results in an infinite result, while 1/N^2 settles on a value and creates a way for you to calculate that value with error bars.