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The logical operators provided by C# perform the most commonly used logical operations However, several other operations are defined by the rules for formal logic These other logical operations can be constructed using the logical operators supported by C# Thus, C# supplies a set of logical operators sufficient to construct any other logical operation For example, another logical operation is implication Implication is a binary operation in which the outcome is false only when the left operand is true and the right operand is false (The implication operation reflects the idea that true cannot imply false) Thus, the truth table for the implication operator is shown here:

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when a and c are positive, is an inverse trigonometric function In fact we can use what we learned in Section 663 to write 1 1 dx = 2 c c + ax 1 = c 1 dx 1 + (a/c)x 2 1 dx 1 + ( a/cx)2 a 1 1 dx = ac c 1 + ( a/cx)2 1 = arctan a/cx + C ac An integral

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where ni denotes the outward normal unit vector of Gi, and hence is a constant along this side of the approximating polygon Furthermore, let Ai, qO, and IO be the contributions of Gi, the ith side of the polygon, i i to the corresponding integral, si and ri denoting its length and the position vector of its centroid, as shown in Fig 710 From this gure, the reduced calculations are readily derived, namely, Ai = 1 1 n i rd Gi = n i ri si Gi 2 2 (745)

The implication operation can be constructed using a combination of the ! and the | operator, as shown here: !p | q The following program demonstrates this implementation:

// Create an implication operator in C# using System; class Implication { static void Main() { bool p=false, q=false; int i, j; for(i = 0; i for(j = 0; if(i==0) if(i==1) if(j==0) if(j==1) < j p p q q 2; i++) { < 2; j++) { = true; = false; = true; = false;

Using each of the two formulas of Eq (744b), one obtains two alternative expressions for qO namely, i, q iO = q iO = 1 2 1 3

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ConsoleWriteLine("p is " + p + ", q is " + q); if(!p | q) ConsoleWriteLine(p + " implies " + q + " is " + true); ConsoleWriteLine(); } } } }

with a > 0, and discriminant b2 4ac negative, will also be an inverse trigonometric function To see this, we notice that we can write b ax 2 + bx + c = a x 2 + x + +c a b2 b b2 = a x2 + x + 2 + c a 4a 4a =a x+ b 2a

The output is shown here:

(746a) (746b)

Part I:

p is False, q is True False implies True is True p is False, q is False False implies False is True

By subtracting two times both sides of Eq (746a) from three times both sides of Eq (746b), one obtains q iO = - n i [( r r)1 - rr T ] d Gi (747)

C# supplies special short-circuit versions of its AND and OR logical operators that can be used to produce more efficient code To understand why, consider the following In an AND operation, if the first operand is false, then the outcome is false no matter what value the second operand has In an OR operation, if the first operand is true, then the outcome of the operation is true no matter what the value of the second operand Thus, in these two cases there is no need to evaluate the second operand By not evaluating the second operand, time is saved and more efficient code is produced The short-circuit AND operator is && and the short-circuit OR operator is || As described earlier, their normal counterparts are & and | The only difference between the normal and short-circuit versions is that the normal operands will always evaluate each operand, but short-circuit versions will evaluate the second operand only when necessary Here is a program that demonstrates the short-circuit AND operator The program determines if the value in d is a factor of n It does this by performing a modulus operation If the remainder of n / d is zero, then d is a factor However, since the modulus operation involves a division, the short-circuit form of the AND is used to prevent a divide-by-zero error

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