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For more information on notebooks and Mathematica-compatible applications, contact Wolfram Research: web: http://www.wolfram.com email: info@wolfram.com phone: +1-217-398-0700 (U.S.) Notebook reader applications are available free of charge from Wolfram Research. ***********************************************************************) (*CacheID: 232*) (*NotebookFileLineBreakTest NotebookFileLineBreakTest*) (*NotebookOptionsPosition[ 1616528, 23212]*) (*NotebookOutlinePosition[ 1617449, 23242]*) (* CellTagsIndexPosition[ 1617405, 23238]*) (*WindowFrame->Normal*) Notebook[{ Cell[TextData[StyleBox[ "Musical and Graphic Representations of Proteins and the Fibonacci Sequence \ on Mathematica", FontSize->19]], "Title", GeneratedCell->True, CellAutoOverwrite->True, TextAlignment->Center, FontSize->18], Cell[CellGroupData[{ Cell["Introduction", "Section", GeneratedCell->True, CellAutoOverwrite->True], Cell[TextData[ "There are many types of natural phenomina which can be represented by \ strings of characters. For example, twenty different amino acids make up \ most proteins. Consequently, proteins can be represented or conceptualized \ as finite words over a twenty letter alphabet. The Fibonacci Sequence is a \ set of numbers that result from a thirteenth century model which describes \ the population growth of rabbits. This sequence has been observed in many \ other systems and in certain geometrical attributes found in plants and \ animals. Associated with this sequence is a binary \[Omega]-word generated \ by the morphism defined by h(a)=ab,h(b)=a."], "Text"], Cell["\<\ The purpose of this project has been to develop tools that \ demonstrate order and symmetry in these strings through graphics and music.\ \ \>", "Text", GeneratedCell->True, CellAutoOverwrite->True] }, Open ]], Cell[CellGroupData[{ Cell["Music and Graphics of Proteins", "Section", GeneratedCell->True, CellAutoOverwrite->True], Cell[TextData[{ "\n\[FilledCircle]", StyleBox[" Music", FontWeight->"Bold"] }], "Subsection"], Cell[TextData[{ " The following program has been designed to associate notes with a list \ of amino acids in a protein using a logical ordering system to produce simple \ melodies in the scale of C Minor. Two parallel scales are employed. The \ polar amino acids are assigned notes of increasing pitch on the basis of \ increasing molecular complexity of their side chains. The same scale is \ assigned to the nonpolar molecules using the same ordering system. The \ polarity of a molecule is one characteristic used in biochemistry to \ classify the properties of amino acids. It would be possible to assign \ notes on the basis of other biochemical properties of amino acids as well. \ The goal is to have the characteristics of the sounds correspond as much as \ possible to the characteristics of the amino acids so that their patterns \ within the molecule may be apparent in the musical combinations of their \ sounds. \n Several researchers have recently written works describing \ the correspondance between biomolecules and music. Follow this ", ButtonBox["link", ButtonData:>{ URL[ "http://mitpress.mit.edu/e-journals/Leonardo/isast/articles/lifemusic.\ html"], None}, ButtonStyle->"Hyperlink"], " to view an excellent paper by two leaders in the area of producing music \ from DNA and proteins, John Dunn and Mary Anne Clark. A number of ", ButtonBox["software programs", ButtonData:>{ URL[ "http://geneticmusic.com/software/index.htm"], None}, ButtonStyle->"Hyperlink"], " have been designed specifically for the purpose of producing music from \ dna and proteins. " }], "Text", CellFrame->True, Background->GrayLevel[0.900008]], Cell[BoxData[{ RowBox[{ RowBox[{"Protein", "=", RowBox[{"{", StyleBox["List", FontFamily->"Courier"], StyleBox["}", FontFamily->"Courier"]}]}], StyleBox[" ", FontFamily->"Courier"], StyleBox[";", FontFamily->"Courier"], "\n", \(f = {262, 294, 311, 349, 392, 415, 466, 524, 588, 622, 698, 784}\), ";", "\n", \(A1 = {G, A, V, L, I, M, F, W, P}\), ";", "\n", \(A2 = {S, T, C, Y, N, G, Q, D, E, K, R, H}\), ";", "\n", \(Y[x_] := Part[A1, x] -> Play[Sin[2 \((Pi)\) \((Part[f, x])\) t] + Sin[2 \((Pi)\) \((Part[f, x] + 1)\)], {t, 0, .45}, DisplayFunction -> Identity]\)}], RowBox[{ \(Z[x_] := Part[A2, x] -> Play[Sin[2 \((Pi)\) \((Part[f, x])\) t], {t, 0, .75}, DisplayFunction -> Identity]\), "\t"}], RowBox[{"\t", \(Song = Protein /. Map[Y, Range[9]]; \n\t a = Song /. Map[Z, Range[12]]; \n\n Show[a, DisplayFunction -> $DisplayFunction]\)}]}], "Input"], Cell["\<\ The following example is based on the first fifteen amino acids of \ human lysosyme. \ \>", "Text", CellFrame->True, Background->GrayLevel[0.900008]], Cell[GraphicsData["PostScript", "\<\ %! %%Creator: Mathematica %%AspectRatio: .61803 MathPictureStart /Mabs { Mgmatrix idtransform Mtmatrix dtransform } bind def /Mabsadd { Mabs 3 -1 roll add 3 1 roll add exch } bind def %% Graphics %%IncludeResource: font Courier %%IncludeFont: Courier /Courier findfont 10 scalefont setfont % Scaling calculations 0.0238095 0.952381 0.0147151 0.588604 [ [ 0 0 0 0 ] [ 1 .61803 0 0 ] ] MathScale % Start of Graphics 1 setlinecap 1 setlinejoin newpath 0 0 m 1 0 L 1 .61803 L 0 .61803 L closepath clip newpath % Start of sampled sound 1 string 8192 6144 8 { currentfile 1 index readhexstring pop } false 1 sampledsound BAE8FEF8D7A366300B00113C75B1E2FCFBDFAD71380F000C336BA7DBFAFEE5B67B411500082B 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