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/ / main routine for balanced symbol checker int main( int argc, char **argv )

Balance p ( cin ) ; if( pcheckBalance( ) == 0 ) cout << "NO errors" << endl; return 0 ;

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ifstream ifp( *++argv if( !ifp )

cerr << "Cannot open " << *argv << endl; continue;

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2 APT members have also engaged in interdisciplinary exchanges with such organizations as the American Concrete Institute, the American Society for Testing Materials, the American Society of Civil Engineers, the American Society for NonDestructive Testing, and others APT is one of few organizations that serve as a forum for technical issues, as well as preservation philosophy Many times, it is the conservator and structural engineer working together who strike a balance between structural adequacy and the maximum retention of historic fabric..

cout << *argv << " : " << endl; Balance p ( ifp ) ; if ( pcheckBalance ( ) == 0 ) cout << "No errors" << endl;

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return 0;

Some of the techniques used to implement compilers can be used on a smaller scale in the implementation of a typical pocket calculator Typically, calculators evaluate infix expressions, such as 1+2,which consist of a binary operator with arguments to its left and right This format, although often fairly easy to evaluate, can be more complex Consider the expression

Mathematically, this expression evaluates to 7 because the multiplication operator has higher precedence than addition Some calculators give the answer 9 , illustrating that a simple left-to-right evaluation is not sufficient; we cannot begin by evaluating 1+2Now consider the expressions

When there are several operators, precedence and associativity determine how the operators are processed

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in which is the exponentiation operator Which subtraction and which exponentiation get evaluated first On the one hand, subtractions are processed left-to-right, giving the result 3 On the other hand, exponentiation is generally processed right-to-left, thereby reflecting the mathematical 23' rather than (23)3Thus subtraction associates left-to-right, whereas exponentiation associates from right-to-left All of these possibilities suggest that evaluating an expression such as

In many ways, the engineering profession is slighting preservation practice in that engineering education applies the latest in research and thought to new construction. Very little time is given to historical perspectives relating to the built environment, regardless of when it was built.

would be quite challenging If the calculations are performed in integer math (ie, rounding down on division), the answer is -8 To show this result, we insert parentheses to clarify ordering of the calculations:

Although the parentheses make the order of evaluations unambiguous, they do not necessarily make the mechanism for evaluation any clearer A different expression form, called a postfix expression, which can be evaluated by a postfix machine without using any precedence rules, provides a direct mechanism for evaluation In the next several sections we explain how it works First, we examine the postfix expression form and show how expressions can be evaluated in a simple left-to-right scan Next, we show algorithmically how the previous expressions, which are presented as infix expressions, can be converted to postfix Finally, we give a C++ program

that evaluates infix expressions containing additive, multiplicative, and exponentiation operators-as well as overriding parentheses We use an algorithm called operator precedence parsing to convert an infix expression LO a postfix expression in order to evaluate the infix expression

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