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Thecall p(x, aO, al, a2, a3 > evaluates the third-degree polynomial a0 + a,x + a2x2 + a3x3. But a 0 ) to since a 1, a2, and a3 all have the default value 0, the function can also be called by p ( x ,

char* convert0 { return data; > // access function char character(short i) { char c = data[i]; return c; } void print0 { tout << data; } private: short len; // number of (non-null) characters in string char* data; // the string

Halstead thought of volume as a 3D measure, when it is really related to the number of bits it would take to encode the program being measured.4 In other words: V N log2 1 2

String: :String(short size) : len(size) 1 data = new char[len+l]; for (int i=O; i < len; i++) data[i] = ' '; data[len] = '\O';

len(strlen(str))

String: :String(const String& str) : len(str.len) 1 data = new char[len+l]; memcpy(data, str.data, len+l);

This implementation includes three constructors: the default constructor with optional parameter size, a constructor that allows an object to be initialized with an ordinary C string, and the copy constructor. The second access function is named convert ( > because it actually converts from type String to char * type. The subscript function is named character ( ) because it returns one character in the string -the one indexed by the parameter i. 8.23 Implement a Matrix class for 2-by-2 matrices:

Calculate V for the code of Example 5.10. V 26 log2 13 26 3:7 96:2

Include a default constructor, a copy constructor, an inverse ( ) function that returns the inverse of the matrix, a det ( ) function that returns the determinant of the matrix, a Boolean function i ss ingular ( ) that returns 1 or 0 according to whether the determinant is zero, and a print ( ) function.

Some of the key points that appear in this W3C document are The speci cation describes what s involved in signing digital content in general, and XML content in particular. Speci c XML markup and syntax that represents a signature a xed to any such XML content is called an XML-signature. To generate an XML-signature, a special mathematical function called a hash is applied to the canonical form of some XML content to create a signature manifest. This manifest includes all references to Web resources, the mathematical hash for each resource s content, and may optionally also de ne each resource s content type. The XML-signature syntax permits the content of resources that appears in a signature manifest to be encrypted using an associated key that supports a strong one-way transformation (this is what the hash function is all about). XML-signature syntax is designed to be readily extensible. This permits an XML-signature to accommodate various kinds of certi cate-based services and certi cate checks and trusts; it also permits various kinds of statements about the type of security a orded thereby to be made (called assertion capabilities). In fact, designations for such capabilities, checks, and assertions can themselves be incorporated into a signature manifest and can thus themselves be signed. The XML-signature speci cation requires that all key information used to check the validity of the cryptographic signature (for example, the public key member of a public/private key pair) be provided.

class Matrix { public: Matrix(double a=O, double b=O, double c=O, : a_(a) I b_(b) I c-(c) I d-(d) 1 1 Matrix(const Matrix& m) : a-(m-a-), b-(m.bJ, c (m-c.& d_hd_) double det() { return a-*d- - b-*c-; } int isSingular { return det() == 0; } Matrix inverse(); void print();

double d=O )

class Matrix {

The volume gives the number of bits necessary to encode that many di erent values. This number is hard to interpret.