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sampling of the eye diagram. To explain some of these concepts, two examples of BER testers follow.
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switch(expression) { case constant1: statement sequence break; case constant2: statement sequence break; case constant3: statement sequence break; . . . default: statement sequence break; } The switch expression must be of an integer type, such as char, byte, short, or int, of an enumeration type, or of type string. (Enumerations and the string type are described later in this book.) Thus, floating-point expressions, for example, are not allowed. Frequently, the expression controlling the switch is simply a variable. The case constants must be of a type compatible with the expression. No two case constants in the same switch can have identical values. The default sequence is executed if no case constant matches the expression. The default is optional; if it is not present, no action takes place if all matches fail. When a match is found, the statements associated with that case are executed until the break is encountered. The following program demonstrates the switch:
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1. NCHRP Report 226, Damage Evaluation and Repair Methods for Prestressed Concrete Bridge Members. 2. NCHRP Synthesis Report 280, Guidelines for Evaluation and Repair of Prestressed Concrete Bridge Members. The above reports contain a considerable amount of data on how to repair spalls, splice severed strands, and strengthen beams through the addition of strands.
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predominate for sufficiently large x. Operationally this means that if you have an expression y = x3 + Ox2 + ()x + (), while there may be considerable gyration of the curve near the origin, for large (positive or negative) x the curve will eventually take the shape shown in Fig. 1-15. The same is true for other higher power curves. The curve y = x4 is similar in shape to y = x2, it just rises more rapidly. The addition of other (lower than 4) power terms again may add some interesting twists to the curve but for large x it will eventually rise sharply. The next general category of curves is called conics, because they have shapes generated by passing a plane through a cone. They contain x and y t m s to the second power. The simplest of these curves is generated with x2 and y 2 equal to a constant. More complicated curves have positive coefficients for these terms, and the most complicated conics have positive and negative coefficients. Circles are iimctions in the form x2 + y 2 = const. with the constant written in what turns out to be a convenient form x2 + y 2 = r 2 . The curve x2 + y 2 = r2 is composed of a collection of points in the x-y plane whose squares equal r 2 . Look at Fig. 1-16 and note that for each ( x , y ) point that satisfies the equation, a right triangle can be constructed with sides x, y, and r and the Pythagorean Theorem defines the relationship x2 + y 2 = r 2 . A circle is a collection of points equal distance from a point called the center.
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backbone cabling, 75 76 bandwidth, 7 8, 70 baud, 41 42 bayonet connector 72 73 , beam diameter 105 , Bel, 33 35 Bell, Alexander Graham, 33, 48 Bellcore, 182 Biconic connector 74 75 , bit, 41 42 bit error rate, 144 Bragg gratings, 150 151, 178 Bragg resonance wavelength, 150 British Telecom, 146 broadband WDM, 147 Broadwing, 5 B8ZS, 219 220
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