The Laws of Mathematics are Unchangeable

"Okay, mathematics, like physics, is a branch of science. " I have two very important points to make here. First, the laws of physics can change, and second, my argument about unprovable areas in math was completely ignored. 1) Concerning the laws of physics. The laws of physics can change. Quite easily, actually. Now, we have evidence that certain particles, called 'force carriers' exist. These particles, as is evident from their names, carry the four forces in our world: the electromagnetic force, gravity (we're still searching for evidence for this force carrier), the strong nuclear force, and the weak nuclear force. Respectively these are photons, gravitons (still hypothetical), gluons, and the W and Z bosons. Here's the crazy part: at temperatures in the universe today these particles exist together. However, we have reason to believe that at the beginning of the universe the four forces were all carried by a single particle. That is, instead of these five little particles running around mediating forces, we had one doing all their jobs. Also, forces diminish in strength with distance. Imagine that there was only one gigantic planet in the universe. As you get closer, you feel its gravitational pull more. But the further you get away, the weaker the pull. In our universe with three large spatial dimensions, gravity diminishes by a rule called the inverse square: 1/r^2, where 'r' is the distance from the object. So if I am 10 meters from the object, the force felt is 1/100 as strong. However, if our universe had only two large spatial dimensions, gravity would diminish by the rule 1/r. 10 meters away, gravity would be 1/10 as strong. This is only one example (electromagnetism follows the same rule) in which the laws of physics can change. 2)Areas which can neither be proved nor disproved. Mongeese does not address my argument on areas which can neither be disproved nor proved. The Continuum Hypothesis, for example physically cannot be proved nor disproved. If a set of over-arching laws existed, surely they would describe all of math. Mongeese's arguments necessitate the existence of a complete set of mathematical laws which we are moving closer to. However, such a set of laws which encompass all of math are impossible to achieve, which is demonstrated by such areas. If therefore no such set of laws exist, then math is something we are laying down for ourselves. To summarize the above two points, just because something is a science doesn't mean it has a set of always-existent laws, and even in fields where such laws exist, the laws are not unchangeable. "Applied math, such as physics, is different from regular math, as you already said. .. " I was noting that physics is pure mathematics which we have molded to describe the real world. We prove different things about infinity, adding to the laws of mathematics. "The concept is just sitting out there, laughing at our mistakes, waiting for us to finally discover and prove what it really is" The concept is constantly growing, like a silent sapling (also metaphorical). "Math is both very abstract and very real" And yet we develop areas of math without application in the real world. Fields like number theory which do not have bases in real world problems defy this argument. In conclusion, a set of over-arching mathematical laws cannot exist as there are areas which cannot be explained. Just because a study is a science does not mean it will have laws, and laws that are present can change. The laws of mathematics are changeable, and the resolution is CONfirmed (negated).