Physics Lournal

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Mathematics

Referenced in

1. Systems of Linear Equations and Matrices

: One of the great things about is how things get built upon each other, into wildly new fields, yet retaining fundamental concepts, and being relatable to other field: cc and dd are functions of ax+byax + by and ax+by+czax + by + cz respectively, and this also relates to the function focused aspect of the fundamentals of calculus, in that we can say y=f(x)=ax+by+cz y = f(x) = ax+by+cz. Also, we know that we are dealing with real numbers, due to the nature of the coordinate system not being , so we can assume that a,b,c,x,y,z∈Ra,b,c,x,y,z \in \mathcal{R}, which is the set of real numbers for which they have membership, so there are even reminisces of set theory hidden within this. This makes sense though, because the foundations of mathematics have been set theoretic since the early 1900's.

A History of Time: Classical Time

has been central in , from its inception, however time itself, has remained mysteries.

Topology vs. Geometry

In , topology is concerned with the properties of geometric objects under continuous deformations.

Distance

In the field of , a distance function or , is a generalization of the concept of physical distance.

** Progressive Summary of The Hidden Rules of Physics**

Because it does not conform to , or their ideas of beauty in , physicists have actually sought to poke holes in , which has one of, if not the best track record of any theory.

A History of Time: Classical Time

One of, if not the earliest drivers for the development of , was time, as the passage of time governed the important cycles of nature, such as the passing of the seasons, harvesting times, and the flooding of the nile, for the Egyptians.

Does Time Really Flow?

While acceptable in modern times, the advent of infinite numbers after decimal points was not warmly received when the idea was first put forth. was in support of the idea, where as felt was a construct, and that numbers are finite, their digits being the result of calculation or random selection, one at a time.

On The Tension Between Mathematics and Physics

Due to the deep interrelation of and , there is inherent tension between the two fields, perceived by mathematicians, physicists and mathematical physicists. Also, an attempt is made to explain why mathematical rigor is typically unwelcome in Physics.