If mathematics in and of itself is more fundamental than consciousness in that all consciousness must adhere to mathematical laws --- what happens if the diversity of mathematical laws expand exponentially relevant to growth in consciousness?
Perhaps mathematical laws do exist in an of themselves in a Platonic World of Ideas, yet perhaps a consciousness only knows such mathematical laws if becomes conscious of them. That way, relative to the consciousness all mathematical laws are proportional to the awareness of the consciousness. But then again, proportionality is a mathematical law --- thus what does that mean, but consciousness is defined by mathematics!
Yet somehow, in the beginning pure consciousness was born in the midst of a void of mathematical laws "just sitting there". And somehow, that consciousness became the fabric of reality through mathematics. Also, we know that since mathematics is a universal language that all universal languages must actually be forms of mathematics. That is because of the Nature of what a universal language indeed is. A universal language is able to know or covey the truth no matter what the case; that no matter what the level of consciousness the truth is able to be communicated completely and in its entirety. Therefore, we may also see that since universal languages know no borders or no bounds all manifestations of a universal language are completely reduce-able to one another! That is because no information or better yet understanding, or even better yet just plain old consciousness may be lost from something that was a universal language; because it still is and will forever be a universal language.
Thus, we may then say that it is true that 100% of all consciousness is and will forever be communicated via mathematics! The trick is, for those who are skeptical, to attempt to glimpse the entire domain of mathematics: one cannot because of the nature of physics, or, current mathematics laws that limit our consciousness in such a state that we are, in this universe. For those that claim art cannot be explained by mathematics we should let them know that mathematics is beyond the domain of arithmetic or the analytical mind. Let us then claim that the manifestation of mathematics that is within the domain of art is "intuitive mathematics". If we think for a moment we can see that puzzles with puzzle pieces are within this domain. If not, then there must be some form of mathematics that can explain the nature of art! Perhaps sacred geometry. Actually, sacred geometry is widely seen to be comparable to what makes things beautiful. Thus even for the skeptic, mathematics can be said to explain all domains.
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