# Number Theory – A Basic Introduction

Propety is defined as the Greek word meaning “life”; the term property being defined as any thing obtained, be it real or not, by acquisition. Thus the meaning of the words property and life is dependent on the way in which they are used. Property is defined as any thing acquired by acquisition, and by extension, life. Life, on the other hand, is the ability to continue existing as something existing independently of an owner. Thus, life can be regarded as the equality of the values of property and the way in which they are acquired, the value of property being the equalization of the values after acquisition and the ability of life to exist independently of acquisition.

The equality of the values underpins the idea of propety and its important role in philosophy. This equality is, however, a relative one; it only holds if the values being discussed are not ones that would exclude anyone from the world. Thus, for example, it is the equality of human rights that underpins the idea of propety, as just being a person does not mean that one is not a social being. In addition, the idea of equality of persons also underpins the idea of propety, for the same value-free exchange of individuals’ property that is necessary for the definition of property is the equal exchange of persons’ bodies. Thus, when people speak of a just society, it is the equal exchange of persons that they mean by this.

In order to give a better understanding of propety, it is necessary to specify what it is first. In the most basic sense, the idea of propety is the definition of an object under an x and y relationship, where the x is any human institution, idea, or symbol. The y, on the other hand, is any attribute that attaches to any of the objects described by the x. Under this interpretation, then, all possible ideas, institutions, and symbols are included under the word propety. The other parts of the definition become less important with more explanation.

One example that is often brought up in debates about propety has to do with the definition of numbers. In order to give a meaningful definition, we must first give some examples, and then define the meaning of each of these examples. The number one example is that there cannot be a single number, such as the number six, seven, or eight, that is both the actual number, and the sum of all the original number times their value. On this view, no two numbers, even the original number, can be multiplied into the other, because the value of the original number, the sum of the values of the original numbers, and their product, are all zero. The other examples of propety examples include the ideas of addition, subtraction, and multiplication. Addition is something like addition, and subtraction is something like subtraction, so the concept of multiplying them together is equally essential, whether one thinks of addition or subtraction.

The definition ofpropety thus rests on the following fundamental principles. Any set, whether whole or part, is either potentially infinite (i.e. having a natural number for every possible value of the original number) or necessarily finite (i.e. having only one prime number for every possible value of the original number).

There is also the central problem of identity. If we add or sub subtract any prime number, the identity is wrong, and multiplying or subtracting by themselves are therefore impossible. This problem is solved by the notion of additive inverse property, which is the basis of propety theory. By combining additive inverse functions, and adding or subtracting one prime number, one gets the original number plus or minus one is to be multiplied or subtracted, and the resulting value is the original number. This definition of propety has been widely accepted in mathematics, and there are many textbooks on this subject that deal extensively with the subject.