Except I'm capable of discussing this topic.
In order to discuss the nature of mathematical laws one should probably start from a baseline in which one actually KNOWS something about mathematics.
If the question is: from whence does the mathematical rigor of the universe derive, then it must first be established as to what math actually "is".
That's something you and
@Cypress never address or even seem to think is important. But I honestly don't understand how someone with even a modicum of education wouldn't be able to understand that in order to discuss the nature of something it is best to at least have a common understanding of what it is you are discussing.
Math is essentially a description of relationships. It relates quantities to each other (hence the "=" you often see in mathematical expressions). So, perhaps, the mystery doesn't lie in the mere EXISTENCE of mathematical concepts but rather in why certain quantities wind up being related.
If we go back to "Pi" for an example. It is a necessary feature that if you arrange a series of dots around a central point all equidistant from said central point that the ratio of the circumference to the diameter is Pi. It is simply IMPOSSIBLE to arrive at any other value since it effectively DEFINES a circle.
So it is a matter of definition. A circle is a circle. Is it necessary for this concept to have to have some sort of metaphysical aspect? Or is it simply the only way reality can possibly be?