TABLE OF CONTENTS

CHAPTER I

SERIES AND MATHEMATICAL INDUCTION
ARTICLE PAGE

 

1. Not. And. Or. Implies. Equals.

2. Principle of mathematical induction . 1
4. Series, progression. Terms : : . . : 2 2
5. Finite. Infinit . . . . S : 2 ; : 2 2
6. Subscripts . . 2
9. Function . : 3 3 3

15, 19. Arithmetic series, ar1thmet1c progression. Common dif-
ference . 1 ’ : y ; ! : - 2550
20. Common decrement . 8 . . . 6
21, 24. Geometric progression. Common ratio . : : S
24. Common divisor 2 ; g z : ; . : : 8
25. Harmonic progression 8
27. Series of sums. 'Summation 2 : : : : 9
39. Multiplication of the terms of a series. Series of products . 15

CHAPTER 11
ScALES OF NOTATION

43. Numerical, arithmetical, absolute value . 3 ; 2 e
54. Is divisible by, is a multiple of. Quotient ; : 2 s i
55. Is a divisor, or factor, of . . 3 e : 2 : L 20
56. Division . . . 2y

75. Lower and upper approxxmate quotlents approx1mate d1v1510n
Exact division, exact quotient . ; . . ; =t
77. Remainder. : B r . : . ; ; 2
91. Generalized division . : 3 : : . . 3 il
92. Digits ; ; ‘ : ; g . z ; . =3
102. Radix theorem . : . : . . . : : . 44
104. Quantic. Function . : . : z : : 5 45, 46
106. Radix notation. Radix, base . ; : : At . 46
108. Hindu-Arabic notation . : . ; ; : ! AT
109. Binary, ternary, etc., scales ; 2 3 : : ; i A
123. Change of scale. . a : . : 3 : : 90

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