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| Chapter 2 Integers 2-1 Introducing Integers The set of whole numbers (or natural numbers) consists of the customary counting numbers such as 1, 2, 3, 4, 5 and so on. The whole-number system begins with zero and runs endlessly upward toward infinity. But when counting backwards, the whole-number system ends at zero. But being able to count from 0 up to infinity isn't enough to satisfy the mathematical needs of modern commerce and technology. There is a larger set of numbers known as integers. Like whole numbers, integers are numbers that are used for counting and specifying exactly "how many." The set of integers, however, also allows us to count backward through 0 and toward infinity in the negative direction.
Suppose you are playing countdown to blastoff: five, four, three, two, one, ZERO! But then you would like to keep going. How can we count backward past zero? That's easyuse negative numbers. Like this: fine, four, three, two, one, zero, minus-1, minus-2, minus-3, and so on. You can count the "minuses" all the way to minus-infinity.
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| Author:
David L. Heiserman Publisher: SweetHaven Publishing Services |
Copyright � 2006, David L. Heiserman |