(************** Content-type: application/mathematica ************** CreatedBy='Mathematica 5.2' Mathematica-Compatible Notebook This notebook can be used with any Mathematica-compatible application, such as Mathematica, MathReader or Publicon. The data for the notebook starts with the line containing 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[ 36270223, 917108]*) (*NotebookOutlinePosition[ 36270859, 917130]*) (* CellTagsIndexPosition[ 36270815, 917126]*) (*WindowFrame->Normal*) Notebook[{ Cell[CellGroupData[{ Cell[BoxData[ \(For[q = 1, q \[LessEqual] 100, \(q++\), \[IndentingNewLine]Print["\", q]; \[IndentingNewLine]qlist = Table[i, {i, 1, q - 1}]; \n q0 = EulerPhi[q]/2; \nk = 3; \nn = q0 - k; \npmax = n - 1; \n relprime\ = \ {}; \n For[i = 2, i \[LessEqual] Floor[q/2], \(i++\), \[IndentingNewLine]If[ GCD[i, q] \[Equal] 1, relprime\ = \ Append[relprime, i]]\[IndentingNewLine]]; \n schoices\ = \ {}; \nsubsetlist\ = \ Subsets[relprime, {k - 1}]; \n For[i = 1, i \[LessEqual] Length[subsetlist], \(i++\), \[IndentingNewLine]schoices\ = \ Append[schoices, Join[subsetlist[\([i]\)], q - subsetlist[\([i]\)], {1}, {q - 1}]]]; \n valid\ = \ Table[i, {i, Length[schoices]}]; \n numgoodtups\ = \ Length[schoices]; \n For[sx = 1, sx \[LessEqual] Length[schoices], \(sx++\), \[IndentingNewLine]If[ MemberQ[valid, sx], \[IndentingNewLine]For[mult = 2, mult \[LessEqual] q0, \(mult++\), \[IndentingNewLine]tset\ = \ Mod[mult*schoices[\([sx]\)], q]; \[IndentingNewLine]m = 1; \[IndentingNewLine]dn\ = \ False; \[IndentingNewLine]While[ dn\ \[NotEqual] \ True\ && \ m\ \[LessEqual] \ Length[schoices], \[IndentingNewLine]\(If[ MemberQ[valid, m], \[IndentingNewLine]tset2 = \ schoices[\([m]\)]; \[IndentingNewLine]If[ Sort[tset2] \[Equal] Sort[tset], \[IndentingNewLine]dn\ = \ True; \[IndentingNewLine]valid\ = \ Complement[ valid, {m}]; \[IndentingNewLine]\(numgoodtups--\);\ \[IndentingNewLine]]\[IndentingNewLine]]\[IndentingNewLine] \(\(m++\);\)\)\[IndentingNewLine]]\[IndentingNewLine]]\ \[IndentingNewLine]]\[IndentingNewLine]]; \n complete\ = \ Union[relprime, q - relprime, {1}, {q - 1}]; \n ReducePower\ = \ Function[mono, Coefficient[mono, x, Exponent[mono, x]]* x^Mod[Exponent[mono, x], q]]; \nQ = Table[q, {k}]; eta = ZeroMatrix[Length[valid], n + 1]; \n For[m = 1, m \[LessEqual] Length[valid], \(m++\), \[IndentingNewLine]s\ = \ schoices[\([valid[\([m]\)]]\)]; \[IndentingNewLine]r\ = \ Complement[complete, s]; \[IndentingNewLine]sizes\ = \ 2*k; \[IndentingNewLine]sizer\ = \ 2*n; \[IndentingNewLine]sumofs\ = \ Plus @@ s; \[IndentingNewLine]sumofr = Plus @@ r; \[IndentingNewLine]S = ZeroMatrix[sizes + 1, q]; \[IndentingNewLine]R = ZeroMatrix[q, sizer + 1]; \[IndentingNewLine]Gs\ = \ Expand[Product[\((1 + x^s[\([i]\)]*y)\), {i, sizes}]]; \[IndentingNewLine]Gr = \ Expand[Product[\((1 + x^r[\([i]\)]*y)\), {i, sizer}]]; \[IndentingNewLine]Gs\ = \ Map[ReducePower, Gs]; \[IndentingNewLine]Gr = \ Map[ReducePower, Gr]; \[IndentingNewLine]For[pick\ = \ 0, pick \[LessEqual] sizes, \(pick++\), \[IndentingNewLine]p\ = \ Coefficient[Gs, y, pick]; \[IndentingNewLine]For[sidx\ = \ 1, sidx\ \[LessEqual] \ q, \(sidx++\), \[IndentingNewLine]\(S[\([pick + 1, sidx]\)] = Coefficient[p, x, \((sidx\ - \ 1)\)];\)\[IndentingNewLine]];\[IndentingNewLine]]; \ \[IndentingNewLine]For[pick\ = \ 0, pick \[LessEqual] sizer, \(pick++\), \[IndentingNewLine]p\ = \ Coefficient[Gr, y, pick]; \[IndentingNewLine]For[ridx\ = \ 1, ridx\ \[LessEqual] \ q, \(ridx++\), \[IndentingNewLine]\(R[\([q - Mod[ridx - 2, q], pick + 1]\)] = Coefficient[p, x, \((ridx\ - \ 1)\)];\)\[IndentingNewLine]];\[IndentingNewLine]]; \ \[IndentingNewLine]Cs = q*\((S . R)\); \[IndentingNewLine]For[p = 0, p \[LessEqual] n, \(p++\), \[IndentingNewLine]\(eta[\([m, p + 1]\)] = Sum[Sum[\((\(-1\))\)^\((t + a)\)*\((x^\((a - t)\) - x^\((a + t + 2)\))\)*Cs[\([a + 1, p - t + 1]\)], {t, 0, p}], {a, 0, 2*k}];\)\[IndentingNewLine]];\[IndentingNewLine]]; \n rows\ = \ \(Dimensions[eta]\)[\([1]\)]; eta = Simplify[eta]; \n PositionsOfRunsZero[x_List] := \({First[#], Last[#]} &\) /@ DeleteCases[ Map[Last, Split[Transpose[{x, Range[Length[x]]}], First[#1] === First[#2] && First[#1] \[Equal] 0 &], {2}], {_}]; \n matchsets\ = \ ZeroMatrix[Length[valid], n + 1]; \n For[pidx = 1, pidx \[LessEqual] n + 1, \(pidx++\), \[IndentingNewLine]matchpolys\ = \ Union[eta[\([All, pidx]\)]]; Print[Length[matchpolys]]; \[IndentingNewLine]For[rowidx\ = 1, rowidx\ \[LessEqual] \ Length[valid], \(rowidx++\), \ \[IndentingNewLine]\(matchsets[\([rowidx, pidx]\)] = Position[matchpolys, eta[\([rowidx, pidx]\)]];\)\[IndentingNewLine]]\[IndentingNewLine]]; \n Print[matchsets // MatrixForm]; \n For[i = 1, i \[LessEqual] rows, \(i++\), \[IndentingNewLine]For[j = i + 1, j \[LessEqual] rows, \(j++\), \[IndentingNewLine]diffs = eta[\([i]\)] - eta[\([j]\)]; \[IndentingNewLine]zeroruns = PositionsOfRunsZero[diffs]; \[IndentingNewLine]If[ Length[zeroruns] > 1, \[IndentingNewLine]If[diffs[\([1]\)] == 0, Print["\"]]; \ \[IndentingNewLine]Print["\", i, "\", j, "\< \>", zeroruns];, \[IndentingNewLine]If[ Length[zeroruns] \[Equal] 1, \[IndentingNewLine]If[ zeroruns[\([1, 1]\)] > 1, \[IndentingNewLine]If[ diffs[\([1]\)] == 0, Print["\"]]; \ \[IndentingNewLine]Print["\", i, "\", j, "\< \>", zeroruns]\[IndentingNewLine]]\[IndentingNewLine]]\ \[IndentingNewLine]]\[IndentingNewLine]]\[IndentingNewLine]]]\)], "Input"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]1\), SequenceForm[ "q= ", 1], Editable->False]], "Print"], Cell[BoxData[ TagBox[\({}\), Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]2\), SequenceForm[ 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Cell[BoxData[ \(2\)], "Print"], Cell[BoxData[ \(2\)], "Print"], Cell[BoxData[ TagBox[ RowBox[{"(", "\[NoBreak]", GridBox[{ { RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]}, { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]12\), SequenceForm[ "q= ", 12], Editable->False]], "Print"], Cell[BoxData[ TagBox[\({}\), Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]13\), SequenceForm[ "q= ", 13], Editable->False]], "Print"], Cell[BoxData[ \(2\)], "Print"], Cell[BoxData[ \(3\)], "Print"], Cell[BoxData[ \(3\)], "Print"], Cell[BoxData[ \(3\)], "Print"], Cell[BoxData[ TagBox[ RowBox[{"(", "\[NoBreak]", GridBox[{ { RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]}, { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]}, { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]14\), SequenceForm[ "q= ", 14], Editable->False]], "Print"], Cell[BoxData[ \(0\)], "Print"], Cell[BoxData[ TagBox[\({}\), Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]15\), SequenceForm[ "q= ", 15], Editable->False]], "Print"], Cell[BoxData[ \(1\)], "Print"], Cell[BoxData[ \(1\)], "Print"], Cell[BoxData[ TagBox[ RowBox[{"(", "\[NoBreak]", GridBox[{ { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]16\), SequenceForm[ "q= ", 16], Editable->False]], "Print"], Cell[BoxData[ \(1\)], "Print"], Cell[BoxData[ \(1\)], "Print"], Cell[BoxData[ TagBox[ RowBox[{"(", "\[NoBreak]", GridBox[{ { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], Function[ BoxForm`e$, MatrixForm[ BoxForm`e$]]]], "Print"], Cell[BoxData[ InterpretationBox[\("q= "\[InvisibleSpace]17\), SequenceForm[ "q= ", 17], Editable->False]], "Print"], Cell[BoxData[ \(2\)], "Print"], Cell[BoxData[ \(5\)], "Print"], Cell[BoxData[ \(6\)], "Print"], Cell[BoxData[ \(7\)], "Print"], Cell[BoxData[ \(7\)], "Print"], Cell[BoxData[ \(7\)], "Print"], Cell[BoxData[ TagBox[ RowBox[{"(", "\[NoBreak]", GridBox[{ { RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"5"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"2"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]}, { RowBox[{"(", "\[NoBreak]", 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")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"5"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"6"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}]}, { RowBox[{"(", "\[NoBreak]", GridBox[{ {"1"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"3"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"4"} }, RowSpacings->1, ColumnSpacings->1, ColumnAlignments->{Left}], "\[NoBreak]", ")"}], RowBox[{"(", "\[NoBreak]", GridBox[{ {"4"} }, RowSpacings->1, ColumnSpacings->1, 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