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#### Description of Intege

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There are varieties of numbers which are present worldwide. Each and every number differs from one another. The numbers differ, yet they have something common which is the features of the numbers. In order to help the number and keep the track of the numbers it is important to study the difference and similarities between the types of number systems. Mathematician have developed numerous grouping systems which categorizes the number and helps in describing the numbers according to their features. There are certain common groups present in the number systems. The groups are as follows whole numbers, real numbers, rational numbers, natural numbers and integers. The concept behind the grouping system is very similar to the concept used in geography for grouping. In geography the categorization is performed with respect to the state, country and natural features. Integers can be stated as one of the special group present in the number systems. It comprises of numbers such as {…. -5, -4, -3, -2, -1,0,1,2,3,4,5….}. The numbers are both positive and negative in nature. The number represents the sets of the whole numbers. In integers there is absence of decimal or fractional parts. There are certain key points related with the integers. The first is that there will be no fractions or decimals in the integer or in any part related with the integer. Secondly, the negative number which are involved always represents of being below the standard value of numbers.  Third it is clear that the categories which are present in the numbers overlap each other. Last the notation which are present need to be followed and not thrown off. The notation are the standard mathematical notations which are present in the integers. The integers are mainly used in various data types related with the computer programming. For example, it can be stated that when there is incrimination in the number within the ‘while-loop’ or the ‘for-loop’ the value used is an integer. Integers are very useful as it helps in determining the item which are located in various place of the arrays. It is observed that when there is addition, subtraction or multiplication among two integers the resultant outcome is also an integer. However, in cases where an integer is divided with another integer, the result may or may not be an integer it can either be a decimal or a fraction. In different form of mathematical equations, it is observed that the unknown value is represented with the help of lowercase which is in italicized letters.   Generally, the sets of integers are represented as Z. Integer is used in various real life process. One of the common example is that it is used in thermometers. The vertical lines of the thermometer represent the number lines. The lines comprise of both the positive and negative integers with the value of zero. The positive integers which are there are above zero and the negative integers are present in the lower side of the number line. There are different number systems all having the different symbols. There are negative integers which is obtained by negating the positive integers which are present.  There are certain rules related with integers. The rule is that when the sum of any integer and the sum of the opposite of the same integer is equal to zero. When there is addition of two positive integers the outcome is positive and the addition of two negative integers gives value in negative terms. In order to obtain the sum of both the positive and negative integer it is considered that at first it require to take absolute or the exact value of each of the integer and then subtract it with the help of the values present. At times, there are questions which states and clarify that whether zero is an integer or not. It can be clearly stated that zero is an integer. The number ranges from –infinite to + infinite. Zero is one of the integer, yet it is not the smallest prime numbers. The integer is represented with Z and the reason is that it is named after the German word which is used for number known as Zahlen. Stephen Hawking was the person who created the various number systems including integers.

There are different examples of integers. For example, {…-6, -5, -4, -3, -2-, -1,0,1,2,3,4,5…}.  Such type of sets and the number involved within it is an example of an integer. On the other hand, numbers having fraction and decimals are examples of non –integers. Integers is one of the part or rather group involved in number system

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