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By Kleshchev A.S.

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Additional info for 1-Cohomologies of a special linear group with coefficients in a module of truncated polynomials

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Natural or counting numbers: 1, 2, 3, 4, 5, ... ❑ Whole numbers: 0, 1, 2, 3, 4, ... ❑ Odd numbers: Whole numbers not divisible by 2: 1, 3, 5, 7, 9, ... ❑ Even numbers: Whole numbers divisible by 2: 0, 2, 4, 6, 8, ... ❑ Integers: ... -2, -1, 0, 1, 2, ... ❑ Negative integers: ... -5, -4, -3, -2, -1 7 3 9 ❑ Rational numbers: All fractions, such as: - 5 6 , - 3, 4 , 8 . Every integer is a rational number (for example, the integer 2 can be written as 2 ). All rational numbers can be written in the general 1 a form b , where a can be any integer and b can be any natural number.

0, 5 2. 2, 10 (Collections of Numbers, p. 27) 3. False. (Ways to Show Multiplication and Division, p. 27) 4. Is greater than. 5. True. 6. -2 7. 3 8. 1 9. True. (Collections of Numbers, p. 27) (Symbols and Terminology, p. 28) (Symbols and Terminology, p. 28) (Some Properties [Axioms] of Addition, p. 29) (Some Properties [Axioms] of Addition, p. 29) 4 (Some Properties [Axioms] of Multiplication, p. 30) (Some Properties [Axioms] of Multiplication, p. 30) 10. True. Multiplication distributes over addition.

Qxd 5/20/03 9:19 AM Page 41 41 Chapter 2: Whole Numbers Computation Some people find addition, subtraction, multiplication, and division of whole numbers to be difficult, but if you learn them step-by-step and practice, you’ll discover that they aren’t so hard after all. Adding and Subtracting To add or subtract whole numbers, line up the numbers from the last digit, the ones place, and work from right to left. Example Problems These problems show the answers and solutions. 1. Add 34 + 13 + 21.

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1-Cohomologies of a special linear group with coefficients in a module of truncated polynomials by Kleshchev A.S.


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