(*********************************************************************** Mathematica-Compatible Notebook This notebook can be used on any computer system with Mathematica 3.0, MathReader 3.0, or any compatible application. The data for the notebook starts with the line of stars above. To get the notebook into a Mathematica-compatible application, do one of the following: * Save the data starting with the line of stars above into a file with a name ending in .nb, then open the file inside the application; * Copy the data starting with the line of stars above to the clipboard, then use the Paste menu command inside the application. Data for notebooks contains only printable 7-bit ASCII and can be sent directly in email or through ftp in text mode. Newlines can be CR, LF or CRLF (Unix, Macintosh or MS-DOS style). 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Associated with this series is a \ binary \[Omega]-word which is generated by the morphism defined by \ {h(a)=ab,h(b)=a}. The Fibonacci Numbers are equivalent to the total number \ of characters in the word at each successive iteration of the morphism. \ Fibonacci Nubmers are given by the ", StyleBox["Mathematica", FontSlant->"Italic"], " command: Fibonacci[n]. For a complete description of the properties \ of the Fibonacci Sequence and String, follow this ", ButtonBox["link", ButtonData:>{ URL[ "http://www.mcs.surrey.ac.uk/Personal/R.Knott/Fibonacci/"], None}, ButtonStyle->"Hyperlink"], "." }], "Text", CellFrame->True, Background->GrayLevel[0.900008]] }, Open ]], Cell[CellGroupData[{ Cell["Generating the String", "Section", GeneratedCell->True, CellAutoOverwrite->True], Cell["\<\ The following program produces the Fibonacci String through \ recursive mapping. The length of the string can be controlled by the number \ of iterations specified. \ \>", "Text", CellFrame->True, Background->GrayLevel[0.900008]], Cell[CellGroupData[{ Cell[BoxData[ \(StringJoin[ Map[ToString, Flatten[ReplaceRepeated[0, {0 -> 1, 1 -> {1, 0}}, MaxIterations -> 7]]]]\)], "Input"], Cell[BoxData[ \(ReplaceRepeated::"rrlim" \( : \ \) "Exiting after \!\(0\) scanned \!\(7\) times."\)], "Message"], Cell[BoxData[ \("101101011011010110101"\)], "Output"] }, Open ]] }, Open ]], Cell[CellGroupData[{ Cell["Self-Similarity", "Section"], Cell["\<\ One interesting property of the Fibonacci String is that any \ substring repeats with spaces between repetitions which follow the exact \ pattern of the Fibonacci String itself That is, the spaces are equal to \ {a,b,a,a,b...} in succession where \"a\" and \"b\" = integers. Although the \ string is aperiodic, it does have the property of self- similarity. The \ following program demonstrates this property by means of the following \ steps: 1) identification of the positioning of a specified substring. 2) \ determination of the spacing between these positions.3) conversion of \ resulting integers to symbols \"a\", and \"b\". The number of iterations is \ variable and the program can produce strings of different lengths, where n= \ the total number of inter-substring distances to be evaluated. Entering a \ substiring that does not exist will produce an error.\ \>", "Text", CellFrame->True, Background->GrayLevel[0.900008]], Cell[CellGroupData[{ Cell[BoxData[{ \(Clear[a, b, n]\), \(n = \n \(z = Flatten[ StringPosition[ StringJoin[ Map[ToString, Flatten[ ReplaceRepeated[0, {0 -> 1, 1 -> {1, 0}}, MaxIterations -> 12]]]], "\<1011\>"]]\); \n x = Part[z, \((2)\) Range[15]] - Part[z, Drop[\((2 \((Range[15 + 1])\) - 1)\), 1]]\), \(x /. {Part[%, 1] -> a, Part[%, 2] -> b}\)}], "Input"], Cell[BoxData[ \(ReplaceRepeated::"rrlim" \( : \ \) "Exiting after \!\(0\) scanned \!\(12\) times."\)], "Message"], Cell[BoxData[ \({\(-2\), 0, \(-2\), \(-2\), 0, \(-2\), 0, \(-2\), \(-2\), 0, \(-2\), \(-2\), 0, \(-2\), 0}\)], "Output"], Cell[BoxData[ \({a, b, a, a, b, a, b, a, a, b, a, a, b, a, b}\)], "Output"] }, Open ]] }, Open ]], Cell[CellGroupData[{ Cell["Music", "Section", GeneratedCell->True, CellAutoOverwrite->True], Cell[TextData[{ "This next program produces music from the Fibonacci String. It produces a \ different song for each specified length of substring (n). The program: 1) \ produces the string, 2) divides the string to specified substring length, 3) \ generates a ", ButtonBox["list of all possible substrings", ButtonData:>{"SubList-1.nb", None}, ButtonStyle->"Hyperlink"], ", 4) assigns notes of ascending frequency in the scale of C Major to the \ previous list by means of a logical ordering system. 5) transforms the \ divided Fibonacci String according to the rules established by the last step. \ In the example that follows, the substring length is five characters. The \ length of the song is controlled by the number of iterations used to produce \ the string." }], "Text", CellFrame->True, Background->GrayLevel[0.900008]], Cell[CellGroupData[{ Cell[BoxData[{ \(Clear[n, a, f, y, H, M, v, p]\), \(n = 5; \n a = Partition[ Flatten[ReplaceRepeated[0, {0 -> 1, 1 -> {1, 0}}, MaxIterations -> 10]], n]; \n f[x_] := DeleteCases[x, First[x]]\), \(z = Sort[Map[First, NestList[f, a, n]]]; \n y = {261, 194, 330, 349, 392, 440, 494, 524}; \n H[x_] := Part[z, x] -> Part[y, x]\), \(\tv = a /. 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