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manipulator modifies the internal state of the stream object For example, by default a bool object with a value of true (and the literal constant true) are written as the integer value 1:

#include <iostream> int main() { bool illustrate = true;; cout "bool object illustrate set to true: " illustrate '\n'; }

(5.1)

To modify cout to display illustrate as the word true, we apply the boolalpha manipulator:

#include <iostream> int main() { bool illustrate = true;; cout "bool object illustrate set to true: "; // changes state of cout to print bool values // using the strings true and false cout boolalpha; cout illustrate '\n'; }

Because the application of a manipulator returns the stream object to which it is applied, we can concatenate its application with that of data (and other manipulators as well) Here is our small program rewritten to intermix data and manipulators:

(x cos + y sin )2 ( x sin + y cos )2 + 2 2 2 x 2 y 2 2 2 ,

#include <iostream> int main() { bool illustrate = true; cout "bool object illustrate: " illustrate "\nwith boolalpha applied: " boolalpha illustrate '\n'; // }

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Intermixing a manipulator with data, as we do here, is slightly misleading Applying the manipulator does not just change the representation of the value subsequently output Rather, the internal format state of the ostream object is modified In our example, all bool values throughout the rest of our program are also displayed as either true or false To unset our modification of cout, we must apply the noboolalpha manipulator:

EAP is becoming a widespread framework that handles authentication and key management that deploys the backend AAA servers and the AAA infrastructure using the three-party authentication models. In these models the NAS acts as a pass-through, meaning that the NAS speaks layer-2 protocols with the client (supplicant), while communicating with the AAA server through a AAA protocol. Hence as shown in Figure 10.3, the EAP signaling must be

(5.2)

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (1001 / 1065) [2001-3-29 11:32:15]

As we'll see, many of the manipulators come in similar set/unset pairs By default, arithmetic values are written and read in decimal notation The programmer may change the notational base of integral values to octal or hexadecimal or back to decimal (the representation of floating point values is unaffected) by using the manipulators hex, oct, and dec For example:

(5.3)

#include <iostream> int main() { int ival = 16; double dval = 160; cout "ival: " ival " oct set: " oct ival "\n"; cout "dval: " dval " hex set: " hex dval "\n"; cout "ival: " ival " dec set: " dec ival "\n"; }

When compiled and executed, the program generates the following output:

5

ival: 16 oct set: 20 dval: 16 hex set: 16 ival: 10 dec set: 16

One problem with our program is that we cannot look at the value and be sure of its notational base Is 20, for example, really 20, or an octal representation of 16 The manipulator showbase causes an integral value's output to indicate its base by the following conventions: 1 A leading 0x indicates hexadecimal (if we wish to have the X display in upper-case as X, we can apply the uppercase manipulator; to revert back to the lowercase x, we apply the nouppercase manipulator) 2 A leading 0 indicates octal 3 The absence of either indicates decimal Here is our revised program with showbase applied:

Data Link Protocol [EAP-response]

#include <iostream> int main() { int ival = 16; double dval = 160; cout showbase;

r S , (x, y) represents a sinusoid function. r (x, y) is the spatial location where the lter is centered with respect to the image axis. r is the frequency parameter of a 2D sinusoid. r 2 represents the variance of the Gaussian (and thus the lter) along the dir speci ed direction. dir can be either x or y. The variance controls the region around the center where the lter has in uence.

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (1002 / 1065) [2001-3-29 11:32:15]

cout cout cout cout }

From the de nition of Gabor lters, as given in Eq. (5.1), it is seen that the lters are generated by multiplying two components: a Gaussian Function G (x, y) [Eq. (5.2)] and a Sinusoid S , (x, y) [Eq. (5.3)]. The following discussions detail the two components of Eq. (5.1).

"ival: " ival " oct set: " oct ival "\n"; "dval: " dval " hex set: " hex dval "\n"; "ival: " ival " dec set: " dec ival "\n"; noshowbase;

Here is the revised output:

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