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122 Show the postfix expression for a 1 + 2 - 3 " 4 b l A 2 - 3 "4 c 1 + 2 * 3 - 4 ^ 5 + 6 d ( 1 + 2 ) * 3 - ( 4 ^ ( 5 - 6 )

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123 For the infix expression a + b c * d * e f - g - h / ( i + j ) , do the following a Show how the operator precedence parsing algorithm generates the corresponding postfix expression b Show how a postfix machine evaluates the resulting postfix expression c Draw the resulting expression tree

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Shrinkage Estimates The ridge estimate of 'Y, the vector of regression coefficients of the standardized explanatory variables, is "shrunk" in the sense that its length is less than the least-squares estimate Now suppose that the explanatory variables XI"'" Xq are thought to be more important than Xq+ I' .. , Xp Rather than shrink all the regression coefficient estimates, one may prefer to shrink the estimates for only the unimportant variables This is the idea of subspace-ridge estimation; see Oman (1982) and Lee and Birkes (1993) Another type of shrinkage estimate is the Stein estimate As with ridge estimation, it is common to standardize the explanatory variables before applying Stein estimation The Stein estimate of 'Y is CYLS' where c = [1 (a/F)]+, F = IIZYLSI12/pa~s, a = (1 - 2/pXl - 2/(n - p + 1)), and [u]+= max(u,O) See Rolph (1976) It is applicable only when p 2': 3.

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124 For the balanced symbol program, explain how to print out an error message that is likely to reflect the probable cause 125 In general terms, explain how unary operators are incorporated into expression evaluators Assume that the unary operators precede their operands and have high precedence Include a description of how they are recognized by the state machine

Q (GeV)

126 Use of the operator for exponentiation is likely to confuse C++ programmers (because it is the bitwise exclusive-or operator) Rewrite the Evaluator class with * * as the exponentiation operator

127 The infix evaluator accepts illegal expressions in which the operators are misplaced a What will 1 2 3 + * be evaluated as b How can we detect these illegalities c Modify the Evaluator class to do so

129 For the balanced symbol checker, modify the Tokenizer class by adding a public method that can change the input stream Then add a public method to Balance that allows Balance to change the source of the input stream (Hint: Have the Tokenizer class store a pointer to an i s tream instead of a reference to an i s tream) 1210 Implement a complete C++ expression evaluator Handle all C++ operators that can accept constants and make arithmetic sense (eg, do not implement [ 1 ) 1211 Implement a C++ expression evaluator that includes variables Assume that there are at most 26 variables-namely, A through zand that a variable can be assigned to by an = operator of low precedence 1212 Write a program that reads an infix expression and generates a postfix expression 1213 Write a program that reads a postfix expression and generates an infix expression

Fig. 113 Ratio R of (11.6) as a function of the total e- e + center-of-mass energy. (The sharp peaks correspond to the production of narrow 1 - resonances just below or near the flavor thresholds.)

To see why this is a sensible estimate, note that F is the least-squares test statistic for testing the hypothesis 'Y = O If the hypothesis is true, then F will probably be close to 1, which implies c will be close to 0 and hence the Stein estimates of 'Y will be close to O If the hypothesis is false, then F will probably be large, which implies c will be close to 1 and the Stein estimate will be close to the least-squares estimate If some of the explanatory variables are thought to be more important than others, one can use a subspace-Stein estimate, which shrinks the coefficient estimates of only the unimportant variables; see Jennrich and Oman (1986) Subspace-Stein estimation can be viewed as a "smooth" version of preliminary-test estimation, in which estimation is preceded by a test of {3q+1 = .. = {3p = O.

The infix to postfix algorithm (operator precedence parsing) was first described in [3] Two good books on compiler construction are [I] and [2]

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