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Improper or proper In a fraction, the dividend is called the numerator, and the divisor is called the denominator In the situation shown by Fig 6-1, the numerator you start out with is 3, and the denominator is 2 You can change this so the numerator is 3 with a denominator of 2 That s easier to understand You can always take the additive inverse of both the numerator and denominator in a fraction, and you ll still have the same numerical value When the absolute value of the numerator in a fraction is larger than, or equal to, the absolute value of the denominator, some people call it an improper fraction There s nothing really inappropriate about this type of fraction, but in everyday usage, such a fraction can seem bizarre No one ever says anything like, It s 7/3 times as far to Happyville as it is to Bluesdale Instead they would say, It s 2-1/3 times as far to Happyville as it is to Bluesdale When the numerator in a fraction is an exact integer multiple of the denominator, the fraction divides out to a plain integer Otherwise, an improper fraction can always be changed to an integer plus or minus a fraction You divide the numerator by the denominator, getting the whole-integer part Then you divide the remainder by the denominator to get the fractional part When the absolute value of the numerator in a fraction is less than the absolute value of the denominator, you have a proper fraction In this context, the word proper does not imply anything more technically acceptable than improper It means that the fraction can t be changed into an integer plus or minus a fraction A proper fraction can also be called a simple fraction

0 -5

2 3 4 5 6 7 8

5 ones 6 tens No hundreds 8 thousands No ten thousands 7 hundred thousands No higher-valued digits

-10 -10

represented by building up numerals digit-by-digit from right to left, giving each succeeding digit ten times the value of the digit to its right

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Figure 45: Distributions of the v, x, w variables from Example 424 with the 50% and 95% ellipses indicated The ellipses de ned by eqns (4134) and (4135) each contain the same area 1 2 c2 which is distinct from the area enclosed by the circle of radius c in the v coordinates The ellipse in w coordinates can be drawn numerically by selecting vectors v on the circle of radius c and transforming those vectors according to w = U v The locus of points around the circle of radius c in the v coordinates will transform to the ellipse of eqn (4135) This procedure is demonstrated in the following example Example 424 Consider the situation where cov(w) = P = 1 3 3 16

seven hundred eight thousand sixty-five (Some people would call it seven hundred and eight thousand and sixty-five) It s customary to place a comma or space after every third digit as you proceed from right to left in a multi-digit numeral like this Once you get to a certain nonzero digit as you work your way from right to left, all the digits farther to the left are understood to be ciphers Every digit 0 inside a numeral serves as a placeholder, making it clear what the values of digits to its left should be All those ciphers to the left of the last nonzero digit are insignificant in most situations, and it is unusual to see any of them written down But once in a while you might find it helpful to insert one or more of them during a calculation

7 8 9

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