By Oregon State University, 1977 Symposium in Pure Mathematics

Includes sections on Automorphic representations and L-functions in addition to Arithmetical algebraic geometry and L-functions

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**Extra info for Automorphic Forms, Representations and L-Functions, Part 2**

**Example text**

Zero Negative numbers Helpful Hint 0 is neither a positive number nor a negative number. Positive numbers 1 unit 1 unit 1 unit 1 unit 1 unit 1 unit Ϫ3 Ϫ2 Ϫ1 0 1 2 3 CONCEPT CHECK Use the definitions of positive numbers, negative numbers, and zero to describe the meaning of nonnegative numbers. A number is graphed on a number line by shading the point on the number line that corresponds to the number. Some common sets of numbers and their graphs include: Natural numbers: 5 1, 2, 3, c6 Whole numbers: 5 0, 1, 2, 3, c6 Integers: 5 c, -3, -2, -1, 0, 1, 2, 3, c6 Answer to Concept Check: a number that is 0 or positive Ϫ1 0 1 2 3.

What does the icon in this text mean? 12. What does the icon in this text mean? 13. What does the icon in this text mean? 14. What are Practice exercises? 7. Is a tutoring service available on campus? If so, what are its hours? What services are available? 15. When might be the best time to work a Practice exercise? 8. Have you attempted this course before? If so, write down ways that you might improve your chances of success during this second attempt. 17. What answers are contained in this text and where are they?

79. The sum of a number and two. 83. Twelve, minus three times a number. 34. Rational numbers 84. Four, subtracted from three times a number. 35. Irrational numbers 85. A number plus two and three-tenths 36. Real numbers 86. Fifteen and seven-tenths plus a number Place ʦ or in the space provided to make each statement true. See Example 4. 87. A number less than one and one-third. 37. - 11 89. The quotient of five and the difference of four and a number. 5 x ͉ x is a positive integer 6 39. - 6 5 2 , 4 , 6 , c6 40.