(************** Content-type: application/mathematica ************** 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[ 19933431, 280404]*) (*NotebookOutlinePosition[ 19934348, 280433]*) (* CellTagsIndexPosition[ 19934304, 280429]*) (*WindowFrame->Normal*) Notebook[{ Cell[CellGroupData[{ Cell["2. Reihen", "Section"], Cell[TextData[{ "Materialien zur Vorlesung ", StyleBox["Elementare Analysis", FontWeight->"Bold"], ", Wintersemester 2003 / 4" }], "SmallText"], Cell[CellGroupData[{ Cell[TextData[StyleBox["2.1 Konvergenz", FontFamily->"Arial"]], "Subsubsection"], Cell[TextData[{ "Zwei Anekdoten, von denen Sie hoffentlich schon geh\[ODoubleDot]rt haben:\n\ \n", StyleBox["Die Anekdote vom kleinen Gau\[SZ]", FontFamily->"Arial"], " \n(", ButtonBox["Carl Friedrich Gau\[SZ]", ButtonData:>{ URL[ "http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Gauss.html"]\ , None}, ButtonStyle->"Hyperlink"], ", 1777 \[Dash] 1855)\nSein Lehrer, der die Sch\[UDoubleDot]ler etwas l\ \[ADoubleDot]nger besch\[ADoubleDot]ftigen wollte, stellte der Klasse die \ Aufgabe, alle Zahlen von 1 bis 50 zu addieren. Doch seine Ruhe \ w\[ADoubleDot]hrte nicht lange, denn schon bald gab der kleine Gau\[SZ] ihm \ die Antwort 1275. Auf die Frage, wie er das so schnell ausgerechnet habe, kam \ die Antwort, das sei doch einfach:\n\t\t(1 + 50) + (2 + 49) + (3 + 48) + ... \ + (25 + 26) ,\nalso 25 \[CenterDot] 51.\n\n", StyleBox["Die Anekdote von den Weizenk\[ODoubleDot]rnern auf den Feldern \ des Schachbretts", FontFamily->"Arial"], "\n\n", StyleBox["There is a legend about the Shah of ancient Persia, who was so \ impressed by the newly invented game of chess that he asked to see the \ inventor and bestow on him the riches of the royal palace. When summoned to \ the king, the inventor, a poor peasant who was, however, well versed in \ mathematics, merely requested that one grain of wheat be placed on the first \ square of the chess board, two grains on the second square, four grains on \ the third, and so on until the entire board would be covered. The Shah, \ stunned by the modesty of this request, immediately ordered a sack of grain \ to be brought in, and his servants patiently began to place the grains on the \ board. To their utter astonishment, they soon discovered that neither the \ sack, nor the entire amount of grain in the kingdom, would suffice to fulfill \ the task, for the 64th term of the progression ", FontSize->10, FontSlant->"Italic"], StyleBox["1", FontSize->10], StyleBox[", ", FontSize->10, FontSlant->"Italic"], StyleBox["2", FontSize->10], StyleBox[", ", FontSize->10, FontSlant->"Italic"], StyleBox["4", FontSize->10], StyleBox[", ", FontSize->10, FontSlant->"Italic"], StyleBox["8", FontSize->10], StyleBox[", ", FontSize->10, FontSlant->"Italic"], StyleBox["16", FontSize->10], StyleBox[", ", FontSize->10, FontSlant->"Italic"], StyleBox["32", FontSize->10], StyleBox[", ... is quite a large number: \n", FontSize->10, FontSlant->"Italic"], StyleBox["9,223,372,036,854,775,808", FontSize->10], StyleBox[". If we tried to place that many grains in a straight line, the \ line - assuming that each grain is one millimeter in diameter - would be some \ two light-years long! * ....\n\n* The word \"chess\" incidentally, comes from \ \"shah\" giving some credence to the legend.\n", FontSize->10, FontSlant->"Italic"], StyleBox["\n", FontSlant->"Italic"], "Aus: \nEli Maor: ", StyleBox["To Infinity and Beyond. A Cultural History of the Infinite.", FontSlant->"Italic"], " \nBoston: Birkh\[ADoubleDot]user, 1987. 3-7643-3325-1. Seiten 29 \[Dash] \ 30." }], "Text"], Cell[TextData[{ "Eine Variante dieser Anekdote finden Sie bei ", ButtonBox["www.s-c-h-a-c-h-i-n-f-o.de", ButtonData:>{ URL[ "http://www.s-c-h-a-c-h-i-n-f-o.de/"], None}, ButtonStyle->"Hyperlink"], " ." }], "Text"], Cell[CellGroupData[{ Cell[BoxData[ \(Table[\ 2\^n, \ {n, 0, \ 63}]\)], "Input"], Cell[BoxData[ \({1, 2, 4, 8, 16, 32, 64, 128, 256, 512, 1024, 2048, 4096, 8192, 16384, 32768, 65536, 131072, 262144, 524288, 1048576, 2097152, 4194304, 8388608, 16777216, 33554432, 67108864, 134217728, 268435456, 536870912, 1073741824, 2147483648, 4294967296, 8589934592, 17179869184, 34359738368, 68719476736, 137438953472, 274877906944, 549755813888, 1099511627776, 2199023255552, 4398046511104, 8796093022208, 17592186044416, 35184372088832, 70368744177664, 140737488355328, 281474976710656, 562949953421312, 1125899906842624, 2251799813685248, 4503599627370496, 9007199254740992, 18014398509481984, 36028797018963968, 72057594037927936, 144115188075855872, 288230376151711744, 576460752303423488, 1152921504606846976, 2305843009213693952, 4611686018427387904, 9223372036854775808}\)], "Output"] }, Open ]], Cell["\<\ Schlie\[SZ]lich haben Sie in einer \[CapitalUDoubleDot]bungsaufgabe die Fl\ \[ADoubleDot]cheninhalte der Schneeflockenkurven berechnet\ \>", "Text"], Cell[TextData[{ "Wir wollen aus diesen Beobachtungen zwei Konsequenzen ziehen: \nEs w\ \[ADoubleDot]re n\[UDoubleDot]tzlich\n1.\teine Formel f\[UDoubleDot]r Summen \ der Gestalt 1 + 2 + 4 + ... + ", Cell[BoxData[ \(TraditionalForm\`2\^n\)]], " zu finden,\n2.\tSchreibweisen zu vereinbaren f\[UDoubleDot]r Summen der \ Gestalt ", Cell[BoxData[ \(TraditionalForm\`a\_1 + a\_2 + \[CenterEllipsis] + a\_n\)]], " ." }], "Text"], Cell[TextData[{ "\n", StyleBox["Definition 2.1.1:", FontFamily->"Arial", FontVariations->{"Underline"->True}], StyleBox["\n", FontVariations->{"Underline"->True}], StyleBox["SUMMENZEICHEN", FontFamily->"Arial"], StyleBox["\n", FontVariations->{"Underline"->True}], "Es sei ", Cell[BoxData[ \(TraditionalForm\`\((a\_n)\)\)]], " eine reelle Folge. Es seien ", Cell[BoxData[ \(TraditionalForm\`n, m \[Element] \[DoubleStruckCapitalN]\_0\)]], " . Dann wird das Zeichen f\[UDoubleDot]r die endliche Summe rekursiv \ definiert\n\n\t", Cell[BoxData[ StyleBox[GridBox[{ { RowBox[{ RowBox[{ UnderoverscriptBox["\[CapitalSigma]", RowBox[{"\[Nu]", "=", StyleBox["n", FontSlant->"Italic"]}], StyleBox["m", FontSlant->"Italic"]], FormBox[ RowBox[{" ", StyleBox[\(a\_\[Nu]\), FontFamily->"Times New Roman"], " "}], "TraditionalForm"]}], ":="}], "0", ",", GridBox[{ { StyleBox["falls", FontFamily->"Times New Roman"], RowBox[{ StyleBox["m", FontFamily->"Times New Roman", FontSlant->"Italic"], StyleBox["<", FontFamily->"Times New Roman"], StyleBox["n", FontFamily->"Times New Roman", FontSlant->"Italic"]}]} }], ","}, { RowBox[{ FormBox[ RowBox[{" ", RowBox[{ StyleBox[ UnderoverscriptBox["\[CapitalSigma]", RowBox[{"\[Nu]", "=", StyleBox["n", FontSlant->"Italic"]}], StyleBox["m", FontSlant->"Italic"]], FontFamily->"Times New Roman"], FormBox[ RowBox[{" ", StyleBox[\(a\_\[Nu]\), FontFamily->"Times New Roman"], " "}], "TraditionalForm"], " "}]}], "TraditionalForm"], ":="}], StyleBox[\(a\_n\), FontSlant->"Italic"], ",", GridBox[{ { StyleBox["falls", FontFamily->"Times New Roman"], RowBox[{ StyleBox["m", FontFamily->"Times New Roman", FontSlant->"Italic"], StyleBox["=", FontFamily->"Times New Roman"], StyleBox["n", FontFamily->"Times New Roman", FontSlant->"Italic"]}]} }], ","}, { RowBox[{ FormBox[ RowBox[{ StyleBox[ UnderoverscriptBox["\[CapitalSigma]", RowBox[{"\[Nu]", "=", StyleBox["n", FontSlant->"Italic"]}], StyleBox["m", FontSlant->"Italic"]], FontFamily->"Times New Roman"], FormBox[ RowBox[{" ", StyleBox[\(a\_\[Nu]\), FontFamily->"Times New Roman"], " "}], "TraditionalForm"], " "}], "TraditionalForm"], ":="}], RowBox[{" ", RowBox[{ StyleBox[ RowBox[{ UnderoverscriptBox["\[CapitalSigma]", RowBox[{"\[Nu]", "=", StyleBox["n", FontSlant->"Italic"]}], RowBox[{ StyleBox["m", FontSlant->"Italic"], "-", "1"}]], SubscriptBox[ StyleBox["a", FontFamily->"Times New Roman", FontSlant->"Italic"], "\[Nu]"]}], FontFamily->"Times New Roman"], StyleBox["+", FontFamily->"Times New Roman"], StyleBox[\(a\_m\), FontFamily->"Times New Roman", FontSlant->"Italic"]}]}], ",", GridBox[{ { StyleBox["falls", FontFamily->"Times New Roman"], RowBox[{ StyleBox["m", FontFamily->"Times New Roman", FontSlant->"Italic"], StyleBox[">", FontFamily->"Times New Roman"], StyleBox["n", FontFamily->"Times New Roman", FontSlant->"Italic"]}]} }], "."} }], FontFamily->"Times New Roman"]]], "\t" }], "Text"], Cell[TextData[{ "Mit entsprechend vorsichtiger Interpretation l\[ADoubleDot]\[SZ]t sich \ diese Definition so formulieren:\n\n\t", Cell[BoxData[ \(TraditionalForm\`\[CapitalSigma]\+\(\[Nu] = n\)\%m\)]], Cell[BoxData[ \(TraditionalForm\`\(\(\ \ \)\(a\_\[Nu]\)\(\ \ \ \)\)\)]], "= ", Cell[BoxData[ \(TraditionalForm\`a\_n\)]], "+ ", Cell[BoxData[ \(TraditionalForm\`a\_\(n + 1\)\)]], "+ \[CenterEllipsis] + ", Cell[BoxData[ \(TraditionalForm\`a\_m\)]], " .\n\t\nDas Problem der richtigen Interpretation ist in den drei Punkten \ \"\[CenterEllipsis]\" versteckt.\nDie Voraussetzung \" ", Cell[BoxData[ \(TraditionalForm\`\((a\_n)\)\)]], " eine reelle Folge\", ist eine bequeme, aber nicht notwendige f\ \[UDoubleDot]r die Definition des Summenzeichens!" }], "Text"], Cell[TextData[{ "Es seien ", Cell[BoxData[ \(TraditionalForm\`\((a\_n)\)\)]], " , ", Cell[BoxData[ \(TraditionalForm\`\((b\_n)\)\)]], " geeignete Folgen und \[Lambda] \[Element] \[DoubleStruckCapitalR] . \ Dann gilt f\[UDoubleDot]r ", Cell[BoxData[ \(TraditionalForm\`k, n, m \[Element] \[DoubleStruckCapitalN]\_0\)]], "\n\n\t\[Lambda] \[CenterDot] ", Cell[BoxData[ FormBox[ RowBox[{"(", RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(a\_\[Nu]\)\), "TraditionalForm"]}], ")"}], TraditionalForm]]], " = ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(\(\[Lambda]\[CenterDot]a\_\[Nu]\)\(\ \ \)\)\), "TraditionalForm"]}], TraditionalForm]]], ",\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(a\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "+ ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \ \)\(b\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "= ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\((a\_\[Nu]\ + \ b\_\[Nu])\)\(\ \)\), "TraditionalForm"]}], TraditionalForm]]], " ,\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(a\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "\[Dash] ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \ \)\(b\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "= ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\((\ a\_\[Nu]\ \[Dash]\ \ b\_\[Nu])\)\(\ \)\), "TraditionalForm"]}], TraditionalForm]]], " ,\n\t\nund falls ", Cell[BoxData[ \(TraditionalForm\`n \[LessEqual] k < m\)]], " \n\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(a\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "= ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%k\), FormBox[\(\(\ \)\(a\_\[Nu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "+ ", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = k + 1\)\%m\), FormBox[\(\(a\_\[Nu]\)\(\ \)\), "TraditionalForm"]}], TraditionalForm]]], " .\n\t\nTriviale Folgerungen sind:\n\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(1\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "= ", Cell[BoxData[ \(TraditionalForm\`m - n + 1\)]], ",\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = n\)\%m\), FormBox[\(\(\ \)\(c\_\[Mu]\)\(\ \ \ \)\), "TraditionalForm"]}], TraditionalForm]]], "= ", Cell[BoxData[ \(TraditionalForm\`\((m - n + 1)\)\[CenterDot]c\_\[Mu]\)]], " .\n \t" }], "Text"], Cell[TextData[{ "Induktiv lassen sich leicht die folgenden Formeln beweisen:\n\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = 1\)\%n\), FormBox["\[Nu]", "TraditionalForm"]}], TraditionalForm]]], " = ", Cell[BoxData[ \(TraditionalForm\`\(n(n + 1)\)\/2\)]], ",\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = 1\)\%n\), FormBox[\((2 \[Nu] - 1)\), "TraditionalForm"]}], TraditionalForm]]], " = ", Cell[BoxData[ \(TraditionalForm\`n\^2\)]], ",\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = 1\)\%n\), SuperscriptBox[ FormBox["\[Nu]", "TraditionalForm"], "2"]}], TraditionalForm]]], " = ", Cell[BoxData[ \(TraditionalForm\`\(\(n(n + 1)\) \((2 n + 1)\)\)\/6\)]], " ,\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = 1\)\%n\), FormBox[\(\[Nu]\^3\), "TraditionalForm"]}], TraditionalForm]]], " = ", Cell[BoxData[ \(TraditionalForm\`\((\(n(n + 1)\)\/2)\)\^2\)]], ",\n\t\n\t", Cell[BoxData[ FormBox[ RowBox[{\(\[CapitalSigma]\+\(\[Nu] = 1\)\%n\), FormBox[\(\[Nu]\^4\), "TraditionalForm"]}], TraditionalForm]]], " = ", Cell[BoxData[ \(TraditionalForm\`n\^5\/5\)]], "+", Cell[BoxData[ \(TraditionalForm\`n\^4\/2\)]], "+", Cell[BoxData[ \(TraditionalForm\`n\^3\/3\)]], "\[Dash] ", Cell[BoxData[ \(TraditionalForm\`n\/30\)]], " .\n" }], "Text"], Cell[TextData[{ "Zu einigen dieser Formeln gibt es sch\[ODoubleDot]ne \"Beweise ohne \ Worte\":\nDie Grafiken finden Sie bei: \nRoger B. Nelson: ", StyleBox["Proofs without Words. Exercises in Visual Thinking.", FontSlant->"Italic"], "\nWashington: The Mathematical Association of America, 1993, \ 0-88385-700-6. S. 69, 71, 77.\n" }], "Text"], Cell[CellGroupData[{ Cell[GraphicsData["PostScript", "\<\ %! %%Creator: Mathematica %%AspectRatio: .48756 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 0.47619 0.0116086 0.47619 [ [ 0 0 0 0 ] [ 1 .48756 0 0 ] ] MathScale % Start of Graphics 1 setlinecap 1 setlinejoin newpath 0 0 m 1 0 L 1 .48756 L 0 .48756 L closepath clip newpath % Start of sub-graphic p 0.0238095 0.0116086 0.477324 0.475952 MathSubStart %% Graphics %%IncludeResource: font Courier %%IncludeFont: Courier /Courier findfont 10 scalefont setfont % Scaling calculations 0.0238095 0.00133761 0.024378 0.00133761 [ [ 0 0 0 0 ] [ 1 1.02388 0 0 ] ] MathScale % Start of Graphics 1 setlinecap 1 setlinejoin newpath 0 0 m 1 0 L 1 1.02388 L 0 1.02388 L closepath clip newpath % 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