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The main purpose of theoretical or pure mathematics is to “prove” a certain calculation or theorem. Just as in English where a sentence or word may be misspelled, or a turn of phrase not make sense, or sound right, so a mathematical calculation can be said to be “proved” if it works, gives the necessary answer and can be repeated with the same result.

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Proof - You Can’t Handle The Proof …

Proofs - mathematical proofs, geometry proofs, algebraic proofs and so on, go to the core of mathematics.

The whole definition of this is neatly encapsulated in this quote by Bertrand Russell, “Pure mathematics consists entirely of such asseverations as that, if such and such a proposition is true of anything, then such and such another proposition is true of that thing... It's essential not to discuss whether the proposition is really true, and not to mention what the anything is of which it is supposed to be true... If our hypothesis is about anything and not about some one or more particular things, then our deductions constitute mathematics. Thus mathematics may be defined as the subject in which we never know what we are talking about, nor whether what we are saying is true.”

As you can see, this is all a bit nebulous and esoteric, but proofs are the means by which these ideas are strung together and made to work. Most proofs are arrived at by following a “formula,” or “equation,” which is a kind of framework or template on which the numbers (or “variables,” are hung. For example, 2+2=4 is a framework; if I change the variables to 3 rather than 2, I get 3+3=6; the basic equation x+y=z is the same, and each use of the equation with different variables becomes “proof” that the equation works.

The same holds true of, G(3)(1) = 3 = 21 + 20 andP(3)(1) = f(G(3)(1)) = ω1 + ω0 = ω + 1, for instance, but it is far more complicated and difficult to understand, and unless you were well versed in higher mathematics and logic you could be forgiven for being a little overwhelmed by having such an equation to prove.

You really need to be honest and face up to whether or not your abilities stretch to such abstractness and reasoning powers. We find that students sometimes completely underestimate the vast gap between college level mathematics, and the knowledge base necessary for advanced level mathematical proofs at degree level and above.

Saying It Is One Thing

If you feel that you need some help with mathematical proofs generally, or specific help with geometry proofs - we have a team of top mathematicians and statisticians to assist. Our specialists can tackle any type or form of proof problem, at whatever educational level - from school or college, right up to doctorate level, and beyond. staff will ask for an indication of the level of math you are at, and what you are struggling with, in order to match you to the most suitable specialist mathematician or statistician. These hand-picked specialists from some of the most prestigious and well-known universities and educational establishments in the world; many of them household names, and are ones of the best.

Clients will find it easy to communicate with them and discuss theorems and equation solutions and proofs. Our mathamatics team at is second to none, and we will help you to pass whatever you need to, and get those results for you.

Many of the clients using our mathematical proofs services are customers, who have used our mathematicians and statisticians in the past and have been so satisfied with the results that they have decided to order again.

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