(*********************************************************************** 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). NOTE: If you modify the data for this notebook not in a Mathematica- compatible application, you must delete the line below containing the word CacheID, otherwise Mathematica-compatible applications may try to use invalid cache data. 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[ 9542758, 245921]*) (*NotebookOutlinePosition[ 9544198, 245964]*) (* CellTagsIndexPosition[ 9544154, 245960]*) (*WindowFrame->Normal*) Notebook[{ Cell[BoxData[ StyleBox[\( (*\ \[Copyright]\ Orly\ Alter\ 2000\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->True, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ StyleBox[\( (*\ All\ Rights\ Reserved\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ \(\n\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ StyleBox[ \( (*\ \(\(SVD\ Analysis\ of\ Alpha\ Factor\ &\)\ CLB2\ &\)\ CLN3\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ StyleBox[\( (*\ Normalize\ Selected\ Data\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ StyleBox[\( (*\ Read\ Selected\ Data\ from\ Select_Data . txt\ *) \), FontColor->RGBColor[0, 0, 1]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(<< LinearAlgebra`MatrixManipulation`; \n<< NumericalMath`TrigFit`; \n<< Graphics`Graphics`; \n<< Graphics`Arrow`; \n Off[General::"\"]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ StyleBox[\( (*\ Define\ HardDrive\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(\(name = "\"; \)\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ StyleBox[\( (*\ \(\(Alpha\ Factor\ &\)\ CLB2\ &\)\ CLN3\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[CellGroupData[{ Cell[BoxData[{ \(stream = StringJoin[name, "\<:Desktop Folder:PNAS Data:Select_Alpha&Cls.txt\>"]; \nmatrix = ReadList[stream, Word, RecordLists -> True, NullWords -> True]; \n{genes, arrays} = Dimensions[matrix] - {2, 1}\), \(\(Clear[stream]; \)\)}], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \({4579, 22}\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \(genenames = TakeRows[\n\t\tTakeColumns[matrix, {1, 1}], \n\t\t{3, genes + 2}]; \n arraynames = TakeColumns[\n\t\tTakeRows[matrix, {1, 2}], \n\t\t{2, arrays + 1}]; \n matrix = TakeColumns[\n\t\tTakeRows[matrix, {3, genes + 2}], \n \t\t\t\t{2, arrays + 1}]; \nmatrix = ToExpression[matrix]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(sizes = Flatten[\n\t\t Table[\n\t\t\t Dimensions[\n\t\t\t\t Characters[\n\t\t\t\t\tToString[arraynames[\([2, a]\)]]\n\t\t\t\t] \n\t\t\t], {a, 1, arrays}]]; \n size = \(Sort[sizes, OrderedQ[{#2, #1}]&]\)[\([1]\)]; \n Do[\n\tDo[ arraynames[\([2, a]\)] = StringJoin[ToString[arraynames[\([2, a]\)]], "\< \>"], \n \t\ \ \ \ \ \ \ {b, 1, size - sizes[\([a]\)]}], \n \ \ \ \ \t{a, 1, arrays}]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ StyleBox[\( (*\ Examine\ Raw\ Data\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->True, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ StyleBox[\( (*\ Calculate\ Singular\ Value\ Decomposition\ *) \), FontColor->RGBColor[0, 0, 1]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[CellGroupData[{ Cell[BoxData[ \(correlation = Dot[Transpose[matrix], matrix]/\((arrays - 1)\); \n{eigenexpressions, eigengenes} = Eigensystem[correlation]; \n eigenexpressions = Sqrt[\((arrays - 1)\)*eigenexpressions]; \n Clear[correlation]; \neigengenes[\([4]\)] = \(-eigengenes[\([4]\)]\); \n eigengenes[\([6]\)] = \(-eigengenes[\([6]\)]\); \n eigengenes[\([7]\)] = \(-eigengenes[\([7]\)]\); \n eigengenes[\([11]\)] = \(-eigengenes[\([11]\)]\); \n eigenarrays = Dot[eigengenes, Transpose[matrix]]; \n Do[\n\teigenarrays[\([a]\)] = eigenarrays[\([a]\)]/eigenexpressions[\([a]\)], \n\t{a, 1, arrays}]; \neigenarrays = Transpose[eigenarrays]; \n arraycorrelations = Dot[DiagonalMatrix[eigenexpressions], eigengenes]; \n genecorrelations = Dot[eigenarrays, DiagonalMatrix[eigenexpressions]]; \n genecorrelations = Transpose[genecorrelations]; \n fractions = eigenexpressions^2/Sum[eigenexpressions[\([a]\)]^2, {a, 1, arrays}]; \n entropy = \(-N[Sum[fractions[\([a]\)]*Log[fractions[\([a]\)]], {a, 1, arrays}]/ Log[arrays]]\); \nentropy = N[Round[100*entropy]/100]\)], "Input",\ PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.25`\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \( (*\ Create\ Fractions\ Bar\ Charts\ Displays\ *) \)], "Input", PageBreakAbove->False, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[CellGroupData[{ Cell[BoxData[ \(fractions[\([2]\)]\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.0946133803931346406`\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \(\(limit = 0.1; \)\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(Clear[gridx, framex, framey, sizes]; \n gridx = Table[a, {a, 0, limit, N[limit/4]}]; \nframex = gridx; \n sizes = Flatten[\n\t\t Table[\n\t\t\t Dimensions[\n\t\t\t\t Characters[\n\t\t\t\t\tToString[framex[\([a]\)]]\n\t\t\t\t]\n \t\t\t], {a, 1, 5}]]; \n Do[\n\tDo[ framex[\([a]\)] = StringJoin[ToString[framex[\([a]\)]], "\< \>"], \n \t\ \ \ \ \ \ \ {b, 1, 5 - sizes[\([a]\)]}], \n\ \ \ \ \t{a, 1, 5}]; \nframex = Table[{gridx[\([a]\)], framex[\([a]\)]}, {a, 1, 5}]; \n gridx = Table[{gridx[\([a]\)], RGBColor[0, 0, 0]}, {a, 1, 5}]; \n framey = Table[{a + 1, arrays - a - 7}, {a, 0, 15 - 2}]; \n table = Table[fractions[\([arrays - a]\)], {a, 7, arrays - 2}]; \n g = BarChart[\n\t\ttable, \n\t\tBarOrientation -> Horizontal, \n\t\t PlotRange -> {{0, limit*1.0001}, {0.5, 15 - 1 + 0.5}}, \n\t\t AspectRatio -> 1, \n\t\tAxes -> False, \n\t\tFrame -> True, \n\t\t FrameTicks -> {None, framey, framex, None}, \n\t\t FrameLabel -> {None, None, None, None}, \t\t\n\t\t GridLines -> {gridx, None}, \n\t\tDisplayFunction -> Identity]; \n g = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 1.75}, {0, 0}, {0, 1}]; \n g1 = Show[g, \n\tAspectRatio -> 1.25, \n\tPlotRange -> All, \n\t DisplayFunction -> Identity]; \)], "Input", PageBreakAbove->True, PageBreakBelow->False], Cell[BoxData[ \(gridx = Table[a, {a, 0, 1, 0.2}]; \nframex = gridx; \n sizes = Flatten[\n\t\t Table[\n\t\t\t Dimensions[\n\t\t\t\t Characters[\n\t\t\t\t\tToString[framex[\([a]\)]]\n\t\t\t\t]\n \t\t\t], {a, 1, 6}]]; \n Do[\n\tDo[ framex[\([a]\)] = StringJoin[ToString[framex[\([a]\)]], "\< \>"], \n \t\ \ \ \ \ \ \ {b, 1, size - sizes[\([a]\)]}], \n \ \ \ \ \t{a, 1, 6}]; \n framex = Table[{gridx[\([a]\)], \n\t\t\tframex[\([a]\)]}, {a, 1, 6}]; \n gridx = Table[{gridx[\([a]\)], RGBColor[0, 0, 0]}, {a, 1, 6}]; \n framey = Table[{a + 1, arrays - a}, {a, 0, arrays - 1}]; \n labelx = ColumnForm[\n \t\t{"\<(b) Eigenexpression Fraction\>", StringJoin["\", ToString[entropy]], "\< \>"}, Center]; \n g = BarChart[\n\t\t Table[fractions[\([arrays - a]\)], {a, 0, arrays - 1}], \n\t\t BarOrientation -> Horizontal, \n\t\t PlotRange -> {{0, 1.0001}, {0.5, arrays + 0.5}}, \n\t\t AspectRatio -> 1, \n\t\tAxes -> False, \n\t\tFrame -> True, \n\t\t FrameTicks -> {None, framey, framex, None}, \n\t\t FrameLabel -> {None, None, labelx, None}, \n\t\t GridLines -> {gridx, None}, \n\tDisplayFunction -> Identity]; \n g = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labelx, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[labelx, {b, c + 3}, {0, \(-1\)}, {1, 0}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 2.7}, {0, 0}, {0, 1}]; \n g2 = Show[{g, \n\t\t\t Graphics[{RGBColor[1, 1, 0.8], Rectangle[{0.1, 0.6}, {0.98, 20.6}]}], \n\t\t\t Graphics[{Rectangle[{0.1, 0.6}, {0.98, 20.6}, g1]}]}, \n\t AspectRatio -> 1.35, \n\tPlotRange -> All, \n\t DisplayFunction -> Identity]; \)], "Input", PageBreakAbove->True, PageBreakBelow->False], Cell[BoxData[ \( (*\ \(Create\ Eigengenes\ 2 D\ Red\ &\)\ Green\ Raster\ Display\ *) \)], "Input", PageBreakAbove->True, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[BoxData[ \(contrast = 3.5; \n displaying = Table[\n\t\t If[contrast*eigengenes[\([i, j]\)] > 0, \n\t\t\t If[contrast*eigengenes[\([i, j]\)] < 1, { contrast*eigengenes[\([i, j]\)], 0}, {1, 0}], \n\t\t\t If[contrast*eigengenes[\([i, j]\)] > \(-1\), {0, \(-contrast\)*eigengenes[\([i, j]\)]}, {0, 1}]], \n \t\t{i, 1, arrays}, {j, 1, arrays}]; \n framex = Table[{a - 0.5, arraynames[\([2, a]\)]}, {a, 1, arrays}]; \n framey = Table[{a + 1 - 0.5, arrays - a}, {a, 0, arrays - 1}]; \n labely = "\"; \n labelx = ColumnForm[{"\<(a) Arrays\>", "\< \>", "\< \>"}, Center]; \n g = Show[\n\t Graphics[\n\t\t RasterArray[\n\t\t\t Table[\n\t\t\t\t RGBColor[\n\t\t\t\t\tdisplaying[\([i, j, 1]\)], displaying[\([i, j, 2]\)], 0\n\t\t\t\t\t], \n \t\t\t\t{i, arrays, 1, \(-1\)}, {j, 1, arrays}\n\t\t\t]]], \n\t AspectRatio -> 1, Frame -> True, \n\t FrameTicks -> {None, framey, framex, None}, \n\t FrameLabel -> {None, labely, labelx, None}, \n\t DisplayFunction -> Identity]; \ng = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labely, {b_, c_}, {1. , 0. }] -> \n\t\t\t Text[labely, {b - 3, c}, {0, 0}, {0, 1}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labelx, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[labelx, {b, c + 3}, {0, \(-1\)}, {1, 0}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 2.7}, {0, 0}, {0, 1}]; \n g1 = Show[g, \n\tAspectRatio -> 1.05, \n\tPlotRange -> All, \n\t DisplayFunction -> Identity]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \( (*\ Create\ Selected\ Eigengenes\ Graph\ Display\ *) \)], "Input", PageBreakAbove->Automatic, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[CellGroupData[{ Cell[BoxData[{ \(eigengenes1 = Chop[TrigFit[eigengenes[\([1]\)], 2, {x, arrays - 1}], 0.05]\), \(eigengenes4 = Chop[TrigFit[Drop[Drop[eigengenes[\([4]\)], {19, 22}], {1}], 2, {x - 1, arrays - 5}], 0.05]\), \(eigengenes5 = Chop[TrigFit[Drop[Drop[eigengenes[\([5]\)], {19, 22}], {1}], 2, {x - 1, arrays - 5}], 0.05]\), \(eigengenes6 = Chop[TrigFit[Drop[Drop[eigengenes[\([6]\)], {19, 22}], {1}], 2, {x - 1, arrays - 5}], 0.1]\)}], "Input", PageBreakAbove->Automatic, PageBreakBelow->False], Cell[BoxData[ 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Cell[BoxData[ StyleBox[\( (*\ Reconstruct\ Data\ Without\ Additive\ Constant\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(eigenexpressions[\([1]\)] = 0; \neigenexpressions[\([2]\)] = 0; \n eigenexpressions[\([3]\)] = 0; \neigenexpressions[\([10]\)] = 0; \n Do[eigenexpressions[\([a]\)] = 0, \n\t{a, 12, arrays}]; \n matrix = Dot[eigenarrays, DiagonalMatrix[eigenexpressions], eigengenes]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ StyleBox[\( (*\ Remove\ the\ Multiplicative\ Constant\ *) \), FontColor->RGBColor[1, 0, 0]]], "Input", PageBreakAbove->True, PageBreakBelow->False, Background->RGBColor[1, 1, 0]], Cell[BoxData[ StyleBox[\( (*\ Calculate\ Singular\ Value\ Decomposition\ *) \), FontColor->RGBColor[0, 0, 1]]], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[CellGroupData[{ Cell[BoxData[ \(normalization = Log[matrix^2]; \n correlation = Dot[Transpose[normalization], normalization]/\((arrays - 1)\); \n{eigenexpressions, eigengenes} = Eigensystem[correlation]; \n eigenexpressions = Sqrt[\((arrays - 1)\)*eigenexpressions]; \n Clear[correlation]; \neigengenes[\([2]\)] = \(-eigengenes[\([2]\)]\); \n eigenarrays = Dot[eigengenes, Transpose[normalization]]; \n Do[\n\teigenarrays[\([a]\)] = eigenarrays[\([a]\)]/eigenexpressions[\([a]\)], \n\t{a, 1, arrays}]; \neigenarrays = Transpose[eigenarrays]; \n fractions = eigenexpressions^2/Sum[eigenexpressions[\([a]\)]^2, {a, 1, arrays}]; \n entropy = \(-N[Sum[fractions[\([a]\)]*Log[fractions[\([a]\)]], {a, 1, arrays}]/ Log[arrays]]\); \nentropy = N[Round[100*entropy]/100]\)], "Input",\ PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.220000000000000017`\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \( (*\ Create\ Fractions\ Bar\ Charts\ Displays\ *) \)], "Input", PageBreakAbove->False, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[CellGroupData[{ Cell[BoxData[ \(fractions[\([2]\)]\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.0128276919594288884`\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \(\(limit = 0.016; \)\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(Clear[gridx, framex, framey, sizes]; \n gridx = Table[a, {a, 0, limit, N[limit/4]}]; \nframex = gridx; \n sizes = Flatten[\n\t\t Table[\n\t\t\t Dimensions[\n\t\t\t\t Characters[\n\t\t\t\t\tToString[framex[\([a]\)]]\n\t\t\t\t]\n \t\t\t], {a, 1, 5}]]; \n Do[\n\tDo[ framex[\([a]\)] = StringJoin[ToString[framex[\([a]\)]], "\< \>"], \n \t\ \ \ \ \ \ \ {b, 1, 5 - sizes[\([a]\)]}], \n\ \ \ \ \t{a, 1, 5}]; \nframex = Table[{gridx[\([a]\)], framex[\([a]\)]}, {a, 1, 5}]; \n gridx = Table[{gridx[\([a]\)], RGBColor[0, 0, 0]}, {a, 1, 5}]; \n framey = Table[{a + 1, arrays - a - 7}, {a, 0, 15 - 2}]; \n table = Table[fractions[\([arrays - a]\)], {a, 7, arrays - 2}]; \n g = BarChart[\n\t\ttable, \n\t\tBarOrientation -> Horizontal, \n\t\t PlotRange -> {{0, limit*1.0001}, {0.5, 15 - 1 + 0.5}}, \n\t\t AspectRatio -> 1, \n\t\tAxes -> False, \n\t\tFrame -> True, \n\t\t FrameTicks -> {None, framey, framex, None}, \n\t\t FrameLabel -> {None, None, None, None}, \t\t\n\t\t GridLines -> {gridx, None}, \n\t\tDisplayFunction -> Identity]; \n g = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 1.75}, {0, 0}, {0, 1}]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(\(g1 = Show[g, \n\tAspectRatio -> 1.25, \n\tPlotRange -> All, \n\t DisplayFunction -> Identity]; \)\)], "Input"], Cell[BoxData[ \(gridx = Table[a, {a, 0, 1, 0.2}]; \nframex = gridx; \n sizes = Flatten[\n\t\t Table[\n\t\t\t Dimensions[\n\t\t\t\t Characters[\n\t\t\t\t\tToString[framex[\([a]\)]]\n\t\t\t\t]\n \t\t\t], {a, 1, 6}]]; \n Do[\n\tDo[ framex[\([a]\)] = StringJoin[ToString[framex[\([a]\)]], "\< \>"], \n \t\ \ \ \ \ \ \ {b, 1, size - sizes[\([a]\)]}], \n \ \ \ \ \t{a, 1, 6}]; \n framex = Table[{gridx[\([a]\)], \n\t\t\tframex[\([a]\)]}, {a, 1, 6}]; \n gridx = Table[{gridx[\([a]\)], RGBColor[0, 0, 0]}, {a, 1, 6}]; \n framey = Table[{a + 1, arrays - a}, {a, 0, arrays - 1}]; \n labelx = ColumnForm[\n \t\t{"\<(b) Eigenexpression Fraction\>", StringJoin["\", ToString[entropy]], "\< \>"}, Center]; \n g = BarChart[\n\t\t Table[fractions[\([arrays - a]\)], {a, 0, arrays - 1}], \n\t\t BarOrientation -> Horizontal, \n\t\t PlotRange -> {{0, 1.0001}, {0.5, arrays + 0.5}}, \n\t\t AspectRatio -> 1, \n\t\tAxes -> False, \n\t\tFrame -> True, \n\t\t FrameTicks -> {None, framey, framex, None}, \n\t\t FrameLabel -> {None, None, labelx, None}, \n\t\t GridLines -> {gridx, None}, \n\tDisplayFunction -> Identity]; \n g = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labelx, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[labelx, {b, c + 3}, {0, \(-1\)}, {1, 0}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 2.7}, {0, 0}, {0, 1}]; \n g2 = Show[{g, \n\t\t\t Graphics[{RGBColor[1, 1, 0.8], Rectangle[{0.1, 0.6}, {0.98, 20.6}]}], \n\t\t\t Graphics[{Rectangle[{0.1, 0.6}, {0.98, 20.6}, g1]}]}, \n\t AspectRatio -> 1.35, \n\tPlotRange -> All, \n\t DisplayFunction -> Identity]; \)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \( (*\ \(Create\ Eigengenes\ 2 D\ Red\ &\)\ Green\ Raster\ Display\ *) \)], "Input", PageBreakAbove->True, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[BoxData[ \(contrast = 3.5; \n displaying = Table[\n\t\t If[contrast*eigengenes[\([i, j]\)] > 0, \n\t\t\t If[contrast*eigengenes[\([i, j]\)] < 1, { contrast*eigengenes[\([i, j]\)], 0}, {1, 0}], \n\t\t\t If[contrast*eigengenes[\([i, j]\)] > \(-1\), {0, \(-contrast\)*eigengenes[\([i, j]\)]}, {0, 1}]], \n \t\t{i, 1, arrays}, {j, 1, arrays}]; \n framex = Table[{a - 0.5, arraynames[\([2, a]\)]}, {a, 1, arrays}]; \n framey = Table[{a + 1 - 0.5, arrays - a}, {a, 0, arrays - 1}]; \n labely = "\"; \n labelx = ColumnForm[{"\<(a) Arrays\>", "\< \>", "\< \>"}, Center]; \n g = Show[\n\t Graphics[\n\t\t RasterArray[\n\t\t\t Table[\n\t\t\t\t RGBColor[\n\t\t\t\t\tdisplaying[\([i, j, 1]\)], displaying[\([i, j, 2]\)], 0\n\t\t\t\t\t], \n \t\t\t\t{i, arrays, 1, \(-1\)}, {j, 1, arrays}\n\t\t\t]]], \n\t AspectRatio -> 1, Frame -> True, \n\t FrameTicks -> {None, framey, framex, None}, \n\t FrameLabel -> {None, labely, labelx, None}, \n\t DisplayFunction -> Identity]; \ng = FullGraphics[g]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labely, {b_, c_}, {1. , 0. }] -> \n\t\t\t Text[labely, {b - 3, c}, {0, 0}, {0, 1}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[labelx, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[labelx, {b, c + 3}, {0, \(-1\)}, {1, 0}]; \n g[\([1, 2]\)] = g[\([1, 2]\)] /. \n\t\t Text[a_, {b_, c_}, {0. , \(-1. \)}] -> \n\t\t\t Text[a, {b, c + 2.7}, {0, 0}, {0, 1}]; \n g1 = Show[g, \n\tAspectRatio -> 1.05, \n\tPlotRange -> All, 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eigenarrays[\([a]\)]/eigenexpressions[\([a]\)], \n\t{a, 1, arrays}]; \neigenarrays = Transpose[eigenarrays]; \n arraycorrelations = Dot[DiagonalMatrix[eigenexpressions], eigengenes]; \n genecorrelations = Dot[eigenarrays, DiagonalMatrix[eigenexpressions]]; \n genecorrelations = Transpose[genecorrelations]; \n fractions = eigenexpressions^2/Sum[eigenexpressions[\([a]\)]^2, {a, 1, arrays}]; \n entropy = \(-N[Sum[fractions[\([a]\)]*Log[fractions[\([a]\)]], {a, 1, arrays}]/ Log[arrays]]\); \nentropy = N[Round[100*entropy]/100]\)], "Input",\ PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.620000000000000017`\)], "Output", PageBreakAbove->False] }, Open ]], Cell[BoxData[ \( (*\ Create\ Fractions\ Bar\ Charts\ Displays\ *) \)], "Input", PageBreakAbove->False, PageBreakBelow->False, FontColor->RGBColor[0, 0, 1]], Cell[CellGroupData[{ Cell[BoxData[ \(fractions[\([1]\)]\)], "Input", PageBreakAbove->False, PageBreakBelow->False], Cell[BoxData[ \(0.225307242452628697`\)], 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