Definitions [4]
Natural numbers are the numbers used for counting, beginning from 1 onwards.
They are denoted by the set N = {1, 2, 3, 4, 5, …}

Whole numbers are a foundational concept in mathematics, encompassing all non-negative integers starting from zero.
Example: 0, 1, 2, 3, 4, ..., 367, 368, ..., 237105, ...

Positive Numbers: A positive number is one that is greater than zero. These are written as 1, 2, 3, … or with a ‘+’ sign as +1, +2, +3, … (though the ‘+’ is usually omitted).
Negative Number: A negative number is a number less than zero and is written with a ‘−’ sign, such as −1, −2, −3, …
The numbers −1, −2, −3, … (to the left of zero) are negative numbers or negative integers, and the numbers 1, 2, 3, … (to the right of zero) are positive numbers or positive integers.
Hence, the new set of numbers …, −3, −2, −1, 0, 1, 2, 3,… are called integers.

Concepts [21]
- Natural Numbers
- Whole Numbers
- Negative and Positive Numbers
- Integers
- Representation of Integers on the Number Line
- Ordering of Integers
- Addition of Integers
- Subtraction of Integers
- Properties of Addition and Subtraction of Integers
- Multiplication of a Positive and a Negative Integers
- Multiplication of Two Negative Integers
- Product of Three Or More Negative Integers
- Closure Property of Multiplication of Integers
- Commutative Property of Multiplication of Integers
- Multiplication of Integers with Zero
- Multiplicative Identity of Integers
- Associative Property of Multiplication of Integers
- Distributive Property of Multiplication of Integers
- Making Multiplication Easier of Integers
- Division of Integers
- Properties of Division of Integers
