C:/Musimathics_local/Musimat/MusimatChapter9/MusimatChapter9.cpp File Reference

#include "stdafx.h"
#include <iostream>
#include "MusimatChapter9.h"

Go to the source code of this file.

Namespaces

namespace  std

Functions

int _tmain (int argc, _TCHAR *argv[])


Function Documentation

int _tmain ( int  argc,
_TCHAR *  argv[] 
)

Definition at line 56 of file MusimatChapter9.cpp.

References Chapter9::C090400(), Chapter9::C090703(), Chapter9::C090703a(), Chapter9::C090703b(), Chapter9::C090703c(), Chapter9::C090903(), Chapter9::C091101(), Chapter9::C091102(), Chapter9::C091200(), Chapter9::C091201(), Chapter9::C091201a(), Chapter9::C091201b(), Chapter9::C091201c(), Chapter9::C091201d(), Chapter9::C091201e(), Chapter9::C091201f(), Chapter9::C091204(), Chapter9::C091204a(), Chapter9::C091204b(), Chapter9::C091204d(), Chapter9::C091405(), Chapter9::C091406(), Chapter9::C091406a(), Chapter9::C091406b(), Chapter9::C091406c(), Chapter9::C091704b(), Chapter9::C091704c(), and Chapter9::C091704d().

00060 {
00061         // Plant your first breakpoint on the line below containing 
00062         // C090400().  Then run the program, which will stop just 
00063         // before executing that function.  To start, use the 
00064         // debugger's "step into" command to step into the function.
00065         Chapter9::C090400();    // 9.4 Program for Guido’s Method
00066 
00067         // When you get here, you've finished stepping through C090400().
00068         // To continue, use the debugger's "step into" command to 
00069         // step into the next function.
00070         Chapter9::C090703();    // 9.7.3 Linear Congruential Method
00071 
00072         // Use the debugger's "step into" command to continue
00073         // by stepping into each of the following functions.
00074         // For some sections, there may be additional functions for you
00075         // to visit within each file.
00076         Chapter9::C090400();    // Program for Guido's Method
00077         Chapter9::C090703a();   // Seeding the Random Number Generator
00078         Chapter9::C090703b();   // Random Real Numbers
00079         Chapter9::C090703c();   // Random Integer Numbers Scaled to an Arbitrary Range
00080         Chapter9::C090903();    // 9.9.3 Circular Permutation
00081         Chapter9::C091101();    // 9.11.1 Precomposition
00082         Chapter9::C091102();    // 9.11.2 The Set Complex
00083         Chapter9::C091200();    // 9.12 Traversing and Manipulating Musical Materials
00084         Chapter9::C091201();    // 9.12.1 Deterministic Serial Methods
00085         Chapter9::C091201a();   // Cycle
00086         Chapter9::C091201b();   // Palindrome
00087         Chapter9::C091201c();   // Permutation
00088         Chapter9::C091201d();   // Transpose
00089         Chapter9::C091201e();   // Interpolated Tendency Mask
00090         Chapter9::C091201f();   // Linear Interpolation
00091         Chapter9::C091204();    // 9.12.4 Nondeterministic Serial Methods
00092         Chapter9::C091204a();   // Sampling without Replacement
00093         Chapter9::C091204b();   // Shuffle
00094         Chapter9::C091204d();   // Random Tendency Mask
00095         Chapter9::C091405();    // 9.14.5 Generating Outcomes from Probability Distributions
00096         Chapter9::C091406();    // 9.14.6 Cumulative Distribution Function
00097         Chapter9::C091406a();   // Accumulation
00098         Chapter9::C091406b();   // Traversing the Cumulative Distribution Function
00099         Chapter9::C091406c();   // A Less Boring (?) Musical Example
00100         Chapter9::C091704b();   // Brownian Nose Generator
00101         Chapter9::C091704c();   // Fractional Brownian Motion
00102         Chapter9::C091704d();   // Voss’s Method
00103 
00104         Return 0;
00105 }


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