数学論文の書き方 - 第1回:入門編

Size: px
Start display at page:

Download "数学論文の書き方 - 第1回:入門編"

Transcription

1 LAT E X

2 LAT E X 1 2 L A T E X 3 4 L A T E X 5

3 LAT E X 1 2 L A T E X 3 4 L A T E X 5

4 LAT E X 1 2 L A T E X 3 4 L A T E X 5

5 LAT E X 1 2 L A T E X 3 4 L A T E X 5

6 LAT E X 1 2 L A T E X 3 4 L A T E X 5

7 Outline LAT E X 1 2 L A T E X 3 4 L A T E X 5

8 LAT E X T E X arai/latex/

9 LAT E X T E X arai/latex/

10 LAT E X T E X arai/latex/

11 LAT E X T E X arai/latex/

12 LAT E X T E X arai/latex/

13 LAT E X ISBN ISBN Kobayashi-Nomizu Strunk and White, The Elemtents of Style, Allyn and Bacon, ISBN X

14 LAT E X ISBN ISBN Kobayashi-Nomizu Strunk and White, The Elemtents of Style, Allyn and Bacon, ISBN X

15 LAT E X ISBN ISBN Kobayashi-Nomizu Strunk and White, The Elemtents of Style, Allyn and Bacon, ISBN X

16 L A T E X LAT E X L A T E X 2ε ISBN L A T E X Windows, Mac OSX L A T E X CD T E X L A T E X Tohoku Math Journal

17 L A T E X LAT E X L A T E X 2ε ISBN L A T E X Windows, Mac OSX L A T E X CD T E X L A T E X Tohoku Math Journal

18 Outline LAT E X 1 2 L A T E X 3 4 L A T E X 5

19 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

20 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

21 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

22 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

23 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

24 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

25 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

26 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

27 T E X レフェリー 植字技術者 編集者 著者 LAT E X referee 4 referee Journal

28 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

29 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

30 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

31 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

32 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

33 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming T E X

34 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming もうええ! ほな組版まで ぜんぶ我がでやるわ! T E X

35 T E X LAT E X Don Donald Ervin Knuth The Art of Computer Programming もうええ! ほな組版まで ぜんぶ我がでやるわ! T E X

36 T E X L A T E X pl A T E X LAT E X T E X T E X T E X Leslie Lamport T E X L A T E X T E X L A T E X pl A T E X T E X L A T E X

37 T E X L A T E X pl A T E X LAT E X T E X T E X T E X Leslie Lamport T E X L A T E X T E X L A T E X pl A T E X T E X L A T E X

38 T E X L A T E X pl A T E X LAT E X T E X T E X T E X Leslie Lamport T E X L A T E X T E X L A T E X pl A T E X T E X L A T E X

39 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

40 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

41 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

42 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

43 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

44 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

45 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

46 T E X LAT E X T E X Word HTML Web T E X/L A T E X MathML Web Web

47 Outline LAT E X 1 2 L A T E X 3 4 L A T E X 5

48 Web L A T E X LAT E X ONLINE L A T E X on diana L A T E X L A T E X

49 Web L A T E X LAT E X ONLINE L A T E X on diana L A T E X L A T E X

50 LAT E X L A T E X \documentclass{jsarticle} \begin{document} \end{document} \

51 LAT E X L A T E X \documentclass{jsarticle} \begin{document} \end{document} \

52 LAT E X L A T E X \documentclass{jsarticle} \begin{document} \end{document} \

53 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

54 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

55 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

56 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

57 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

58 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

59 L A T E X L A T E X L A T E X \ LAT E X \documentclass{jsarticle} \begin{document} \end{document} T E X T E X

60 LAT E X L A T E X $ \documentclass{jsarticle} \begin{document} $f_0 := xˆ2 + yˆ2$ \end{document} f 0 := x 2 + y 2 ˆ _

61 LAT E X L A T E X $ \documentclass{jsarticle} \begin{document} $f_0 := xˆ2 + yˆ2$ \end{document} f 0 := x 2 + y 2 ˆ _

62 LAT E X L A T E X $ \documentclass{jsarticle} \begin{document} $f_0 := xˆ2 + yˆ2$ \end{document} f 0 := x 2 + y 2 ˆ _

63 LAT E X $$ \documentclass{jsarticle} \begin{document} $$\Gamma = \frac{\alpha + \beta}{\sqrt{\gamma}}$$ \end{document} Γ = α + β γ

64 LAT E X $$ \documentclass{jsarticle} \begin{document} $$\Gamma = \frac{\alpha + \beta}{\sqrt{\gamma}}$$ \end{document} Γ = α + β γ

65 sin, cos, tan LAT E X \documentclass{jsarticle} \begin{document} $\exp(i \theta) = \cos \theta + i \sin \theta$ \end{document} exp(iθ) = cos θ + i sin θ \sin $sin x$ sinx

66 sin, cos, tan LAT E X \documentclass{jsarticle} \begin{document} $\exp(i \theta) = \cos \theta + i \sin \theta$ \end{document} exp(iθ) = cos θ + i sin θ \sin $sin x$ sinx

67 sin, cos, tan LAT E X \documentclass{jsarticle} \begin{document} $\exp(i \theta) = \cos \theta + i \sin \theta$ \end{document} exp(iθ) = cos θ + i sin θ \sin $sin x$ sinx

68 LAT E X \documentclass{jsarticle} \begin{document} $\lim_{n \to \infty} x_n$ $$\lim_{n \to \infty} x_n - \sum_{n = 0}ˆ{\infty} s_n = \int_{0}ˆ{1} g(t) dt$$ \end{document} lim n x n lim x n n s n = n=0 1 0 g(t)dt

69 LAT E X \documentclass{jsarticle} \begin{document} $\lim_{n \to \infty} x_n$ $$\lim_{n \to \infty} x_n - \sum_{n = 0}ˆ{\infty} s_n = \int_{0}ˆ{1} g(t) dt$$ \end{document} lim n x n lim x n n s n = n=0 1 0 g(t)dt

70 LAT E X \documentclass{jsarticle} \begin{document} $\lim_{n \to \infty} x_n$ $$\lim_{n \to \infty} x_n - \sum_{n = 0}ˆ{\infty} s_n = \int_{0}ˆ{1} g(t) dt$$ \end{document} lim n x n lim x n n s n = n=0 1 0 g(t)dt

71 amssymb LAT E X L A T E X \documentclass{jsarticle} \usepackage{amssymb} \begin{document} $Hˆ2(M) = \mathbb{z} \oplus \mathbb{z}_2$ \end{document} H 2 (M) = Z Z 2

72 amssymb LAT E X L A T E X \documentclass{jsarticle} \usepackage{amssymb} \begin{document} $Hˆ2(M) = \mathbb{z} \oplus \mathbb{z}_2$ \end{document} H 2 (M) = Z Z 2

73 amssymb LAT E X L A T E X \documentclass{jsarticle} \usepackage{amssymb} \begin{document} $Hˆ2(M) = \mathbb{z} \oplus \mathbb{z}_2$ \end{document} H 2 (M) = Z Z 2

74 amsmath LAT E X amsmath \documentclass{jsarticle} \usepackage{amsmath} \begin{document} $\begin{pmatrix} 1 & 3 \\ 2 & 4 \end{pmatrix}$, $\begin{bmatrix} 1 & 3 \\ 2 & 4 \end{bmatrix}$, $\begin{vmatrix} 1 & 3 \\ 2 & 4 \end{vmatrix}$ \end{document} ( ) 1 3, 2 4 [ ] 1 3,

75 amsmath LAT E X amsmath \documentclass{jsarticle} \usepackage{amsmath} \begin{document} $\begin{pmatrix} 1 & 3 \\ 2 & 4 \end{pmatrix}$, $\begin{bmatrix} 1 & 3 \\ 2 & 4 \end{bmatrix}$, $\begin{vmatrix} 1 & 3 \\ 2 & 4 \end{vmatrix}$ \end{document} ( ) 1 3, 2 4 [ ] 1 3,

76 amsmath LAT E X amsmath \documentclass{jsarticle} \usepackage{amsmath} \begin{document} $\begin{pmatrix} 1 & 3 \\ 2 & 4 \end{pmatrix}$, $\begin{bmatrix} 1 & 3 \\ 2 & 4 \end{bmatrix}$, $\begin{vmatrix} 1 & 3 \\ 2 & 4 \end{vmatrix}$ \end{document} ( ) 1 3, 2 4 [ ] 1 3,

77 LAT E X L A T E X \documentclass{jsarticle} \usepackage{amssymb} \title{ $\mathbb{z}$} \author{ } \begin{document} \maketitle \end{document}

78 LAT E X L A T E X \documentclass{jsarticle} \usepackage{amssymb} \title{ $\mathbb{z}$} \author{ } \begin{document} \maketitle \end{document}

79 DBZ LAT E X \date{ }

80 DBZ LAT E X \date{ }

81 DBZ LAT E X \date{ }

82 LAT E X { } { } { } { } {,} {}

83 LAT E X { } { } { } { } {,} {}

84 Outline LAT E X 1 2 L A T E X 3 4 L A T E X 5

85 L A T E X LAT E X LaTeX ソース hogetex latex 注意 : この図式は非可換 dvi ファイル hogedvi pdflatex dvips dvipdfm PostScript ファイル hogeps ps2pdf PDF ファイル hogepdf L A T E X dvi T E X PostScript PDF /

86 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

87 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

88 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

89 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

90 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

91 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

92 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

93 L A T E X LAT E X L A T E X UNIX emacs hogetex platex hogetex xdvi hogedvi dvipdfm hogedvi acroread hogepdf (LaTeX ) (hogetex hogedvi ) (hogedvi ) (hogedvi hogepdf ) (hogepdf ) emacs platex latex pdflatex

94 LAT E X This is ptex, Version p3110 (utf8) (Web2C 754) (/240tex platex2e <2006/01/04>+0 (based on LaTeX2e <2005/12/01> patch level 0) (/usr/local/tetex/share/texmf/ptex/platex/jsclasses/jsarticlecls Document Class: jsarticle 2006/11/01 okumura )! Undefined control sequence <recently read> \begn l2 \begn {document}! LaTeX Error: Missing \begin{document} 2 \begn \begin{document}

95 LAT E X This is ptex, Version p3110 (utf8) (Web2C 754) (/240tex platex2e <2006/01/04>+0 (based on LaTeX2e <2005/12/01> patch level 0) (/usr/local/tetex/share/texmf/ptex/platex/jsclasses/jsarticlecls Document Class: jsarticle 2006/11/01 okumura )! Undefined control sequence <recently read> \begn l2 \begn {document}! LaTeX Error: Missing \begin{document} 2 \begn \begin{document}

96 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

97 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

98 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

99 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

100 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

101 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

102 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

103 LAT E X { } \begin{hoge} \end{hoge} $! Missing $ inserted? $f_a_c$ f ac $f_{a_c}$

104 LAT E X L A T E X % % \documentclass{jsarticle} \begin{document} % % \end{document}

105 LAT E X L A T E X % % \documentclass{jsarticle} \begin{document} % % \end{document}

106 LAT E X L A T E X % % \documentclass{jsarticle} \begin{document} % % \end{document}

107 LAT E X ISO-2022-JP EUC-JP UNIX Shift JIS Windows/Macintosh UTF-8 Unicode Solaris pl A T E X platex EUC-JP platex-jis ISO-2022-JP platex-euc EUC-JP platex-sjis Shift JIS platex-utf8 UTF-8

108 LAT E X ISO-2022-JP EUC-JP UNIX Shift JIS Windows/Macintosh UTF-8 Unicode Solaris pl A T E X platex EUC-JP platex-jis ISO-2022-JP platex-euc EUC-JP platex-sjis Shift JIS platex-utf8 UTF-8

109 nkf LAT E X UNIX nkf nkf -e hogetex > hoge_euctex hogetex EUC-JP hoge_euctex nkf nkf --guess hogetex

110 nkf LAT E X UNIX nkf nkf -e hogetex > hoge_euctex hogetex EUC-JP hoge_euctex nkf nkf --guess hogetex

111 Outline LAT E X 1 2 L A T E X 3 4 L A T E X 5

112 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

113 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

114 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

115 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

116 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

117 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

118 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

119 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

120 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

121 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

122 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

123 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

124 Solaris LAT E X emacs, vi latex, platex L A T E X / tex, ptex plain T E X / pdflatex PDF latex dvips dvi PoistScript dvipdfmx dvi PDF xdvi dvi gv PostScript acroread PDF

125 LAT E X T E X / L A T E X T E X T E X Wiki okumura/texwiki/ L A T E X arai/ arai

126 LAT E X T E X / L A T E X T E X T E X Wiki okumura/texwiki/ L A T E X arai/ arai

127 LAT E X T E X / L A T E X T E X T E X Wiki okumura/texwiki/ L A T E X arai/ arai

128 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

129 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

130 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

131 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

132 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

133 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

134 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

135 Mac OSX LAT E X L A T E X CD kiriki/ptex/ PDF TeXShop PDF PDFView T E X Skim PDF T E X

136 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

137 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

138 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

139 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

140 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

141 Windows LAT E X T E X 3 (kakuto3exe) abenori/mycreate/ kakuto3exe W32TeX T E X WinShell T E X dviout dvi GSView PostScipt

TEX tex.html 1.2 ISBN ISBN Kobayashi-Nomizu Strunk and White, T

TEX     tex.html 1.2 ISBN ISBN Kobayashi-Nomizu Strunk and White, T Karel Svadlenka 2018 5 11 1 1 1.1........................................... 1 1.2................................................ 2 2 2 3 L A TEX 2 4 4 5 L A TEX 9 5.1...............................................

More information

電気通信大学 コンピュータリテラシー 文書整形 --- LaTeX ---

電気通信大学 コンピュータリテラシー 文書整形 --- LaTeX --- 1 L A TEX B5 1. LaTeX ( ) : 1 3 2. LaTeX ( ) : 4 7 3. LaTeX (,, EPS ) : 8 10 4. LaTeX ( ) : 11 textlatex.pdf : tiny.tex, tiny.pdf : 1 small.tex, small.pdf : 2 normal.tex, normal.pdf : f1.eps : normal.tex

More information

1 L A TEX L A TEX L A TEX 2 L A TEX 2 L A TEX L A TEX L A TEX Word L A TEX L A TEX L A TEX L A TEX 2.1 L A TEX 1 L A TEX 2

1 L A TEX L A TEX L A TEX 2 L A TEX 2 L A TEX L A TEX L A TEX Word L A TEX L A TEX L A TEX L A TEX 2.1 L A TEX 1 L A TEX 2 L A TEX dareka@dokoka.org 2005 9 2 1 2 2 L A TEX 2 2.1................................. 2 2.2 L A TEX..................................... 4 3 L A TEX 4 3.1............................. 4 3.2......................

More information

L A TEX? Word Word Word Word WYSIWYG T E X by Donald Knuth L A T E X by Leslie Lamport L A T E X 2ε L A T E X 2ε, pt E X, pl A T E X LATEX p.2/27

L A TEX? Word Word Word Word WYSIWYG T E X by Donald Knuth L A T E X by Leslie Lamport L A T E X 2ε L A T E X 2ε, pt E X, pl A T E X LATEX p.2/27 L A TEX 2007 2007 10 5 ( ) 338 8570 255 Tel: 048 858 3577, Fax : 048 858 3716 Email: tohru@mail.saitama-u.ac.jp URL: http://www.nls.ics.saitama-u.ac.jp/ tohru/ LATEX p.1/27 L A TEX? Word Word Word Word

More information

1 L A TEX

1 L A TEX L A TEX ( ) 2011 11 4 L A TEX 2007 4 4 2007 2007 9 4 2007 2007 9 18 2009 9 9 2009 2011 9 4 2011 2011 11 4 (A,B) http://osksn2.hep.sci.osaka-u.ac.jp/ taku/kakenhilatex/ http://jelt.mtk.nao.ac.jp/ iye/kakenhilatex/

More information

2011-10-22 16:50 17:40 2011-10-23 ptex CIO 20 1991 1994 1997 2000 2004 2007 2010 TEX 1986 1987 1987 ASCII TEX MicroTEX 98,000 34,000 1990 ptex ptexst C 1991 2003 LATEX 1991 min10 1993 JIS X 4051 LATEX

More information

1.3 I Tab Tab Tab 1 :~$ cd De # T a b 2 :~$ cd Desktop # E n t e r 3 debian :~/ Desktop$ 2 Tab to Tab 1

1.3 I Tab Tab Tab 1 :~$ cd De # T a b 2 :~$ cd Desktop # E n t e r 3 debian :~/ Desktop$ 2 Tab to Tab 1 I 2 I 2018 2 1 MathLibre USB 1.1 Ricty Diminished O 0 1 $ wget http :// math. shinshu -u.ac.jp /~ isasaki / classes /2018 dp1 / files / instfonts.sh 2 $ chmod + x instfonts. sh 3 $./ instfonts. sh 1 $

More information

1 1 1...................... 1 2 6 1.................. 6 2...................... 8 3 9 1........................ 9 2........................ 12 4 15 1...... 15 2........................... 18 3..........................

More information

2 TEX, TEX Donald Knuth 2 3 ( ) TEX ( ) , WWW 4 TEX (.tex,.dvi,.ps,.pdf ) 3 TEX ( ) ( ) 5 (.tex Windows, Mac, Unix, MS-DOS TEX TEX ( ) & METAFON

2 TEX, TEX Donald Knuth 2 3 ( ) TEX ( )  , WWW 4 TEX (.tex,.dvi,.ps,.pdf ) 3 TEX ( ) ( ) 5 (.tex Windows, Mac, Unix, MS-DOS TEX TEX ( ) & METAFON II 8 (1) TEX 2002 6 13 DTP TEX PDF 1 UNIX TEX TEX.cshrc 1.cshrc set path=(/usr/meiji/pub/lib/tetex/bin $path) TEX http://www.isc.meiji.ac.jp/~ae00050/ ( WWW myreport.tex (dvi ) isc-xas06% platex myreport.tex

More information

semi10.dvi

semi10.dvi TEX 2001 4 9 4 1 TEX 2 1.1 TEX.................................................. 2 1.2 L A TEX................................................ 2 1.2.1............................................. 2 1.2.2.............................................

More information

L A TEX ver L A TEX LATEX 1.1 L A TEX L A TEX tex 1.1 1) latex mkdir latex 2) latex sample1 sample2 mkdir latex/sample1 mkdir latex/sampl

L A TEX ver L A TEX LATEX 1.1 L A TEX L A TEX tex 1.1 1) latex mkdir latex 2) latex sample1 sample2 mkdir latex/sample1 mkdir latex/sampl L A TEX ver.2004.11.18 1 L A TEX LATEX 1.1 L A TEX L A TEX tex 1.1 1) latex mkdir latex 2) latex sample1 sample2 mkdir latex/sample1 mkdir latex/sample2 3) /staff/kaede work/www/math/takase sample1.tex

More information

1.2 L A TEX 2ε Unicode L A TEX 2ε L A TEX 2ε Windows, Linux, Macintosh L A TEX 2ε 1.3 L A TEX 2ε L A TEX 2ε 1. L A TEX 2ε 2. L A TEX 2ε L A TEX 2ε WYS

1.2 L A TEX 2ε Unicode L A TEX 2ε L A TEX 2ε Windows, Linux, Macintosh L A TEX 2ε 1.3 L A TEX 2ε L A TEX 2ε 1. L A TEX 2ε 2. L A TEX 2ε L A TEX 2ε WYS L A TEX 2ε 16 10 7 1 L A TEX 2ε L A TEX 2ε TEX Stanford Donald E. Knuth 1.1 1.1.1 Windows, Linux, Macintosh OS Adobe Acrobat Reader Adobe Acrobat Reader PDF 1.1.2 1 1.2 L A TEX 2ε Unicode L A TEX 2ε L

More information

a0postercls? Gerlinde Kettl, Matthias Weiser T E Xmacro wwwctanorg/tex-archive/macros/latex/contrib/a0poster LAT E X

a0postercls? Gerlinde Kettl, Matthias Weiser T E Xmacro wwwctanorg/tex-archive/macros/latex/contrib/a0poster LAT E X a0postercls, http://wwwmathkobe-uacjp/a0poster ( ) ( ): orange (Debian/GNU Linux, Etch) ssh -X orange pdf :, - pdf ( ) orange / tex a0postercls? Gerlinde Kettl, Matthias Weiser T E Xmacro wwwctanorg/tex-archive/macros/latex/contrib/a0poster

More information

JSIAM URL TEX Web jsjsiam.cls jsiammacrover

JSIAM URL   TEX Web jsjsiam.cls jsiammacrover TeX. 200. How to use the TEX class files for the Transaction of the Japan Society for Industrial and Applied Mathematics Taro Ouyou Hanako Suzuki Jirou Nihon Saburou Yamada Harumi Ouyou Nihon Suuri University

More information

TEX TEX 2011 TEX OS TEX TEX TEX TEX TEX Live updmap update map xdvi TEX Live The session Distribution Round Table

TEX TEX 2011 TEX OS TEX TEX TEX TEX TEX Live updmap update map xdvi TEX Live The session Distribution Round Table TEX 2011 2011 10 22 2012 1 30 2011 10 22 TEX 2011 TEX OS TEX TEX TEX TEX TEX Live updmap update map xdvi TEX Live The session Distribution Round Table was held in the TEX Conference Japan 2011 on 22nd

More information

help gem gem gem my help

help gem gem gem my help hikiutils 1234 2017 3 1 1 6 1.0.1 help gem................... 7 gem.................................... 7 gem................................... 7 my help.................................. 7 my help......................

More information

Table of Contents 1 What is TEX? 2 TEX Online? 3 Online TEX Sites 4 Let s Try TEX Online! 5 日本語 Template H. Suzuki (ICU) TEX Online April 8, /

Table of Contents 1 What is TEX? 2 TEX Online? 3 Online TEX Sites 4 Let s Try TEX Online! 5 日本語 Template H. Suzuki (ICU) TEX Online April 8, / TEX Online Hiroshi Suzuki ( 鈴木寛 ) International Christian University April 8, 2016 H. Suzuki (ICU) TEX Online April 8, 2016 1 / 10 Table of Contents 1 What is TEX? 2 TEX Online? 3 Online TEX Sites 4 Let

More information

Donald Ervin Knuth 1974 ACM [2] 1996 12 / TeX TEX E e TeX Gibb s Lecture [1] [ 1900 Metafont ] CTS 1981 1 bit bit bit bit 10 1981 4 bit 78 Gibb s Lect

Donald Ervin Knuth 1974 ACM [2] 1996 12 / TeX TEX E e TeX Gibb s Lecture [1] [ 1900 Metafont ] CTS 1981 1 bit bit bit bit 10 1981 4 bit 78 Gibb s Lect TeX TeX 20 6 IIJ TEX 1983 3 bit 1969 3 1 1983 6 [1] Donald E. Knuth TEX Art of Computer Programming TEX E technology TEX Knuth 1978 1 4 Gibb s Lecture Mathematical Typography Donald Ervin Knuth 1974 ACM

More information

OK Windows NT4.0/2000/XP : [ ] [ ] (WindowsNT4.0/2000 [ ] ) [ ] OK 2.2 Windows Windows notepad.exe notify.wav.exe.wav TEX sample.tex.tex Windows TEX [

OK Windows NT4.0/2000/XP : [ ] [ ] (WindowsNT4.0/2000 [ ] ) [ ] OK 2.2 Windows Windows notepad.exe notify.wav.exe.wav TEX sample.tex.tex Windows TEX [ Windows TEX 1 Donald E. Knuth TEX 1.0 20 TEX TEX TEX L A TEX 2ε TEX TEX Windows TEX 2 TEX 2.1 Windows Windows ( MS-DOS ) TEX Windows98/98SE/Me : [ ] [ ] [ ] msconfig OK [ ] [Autoexec.bat] (WindowsMe [

More information

r6.dvi

r6.dvi 13 1 WYSIWYG/ 2013.5.21 1 WYSIWYG/ (LaTeX HTML+CSS ) 2 Web 3 ( GUI) 4 Web (1) 5 Web (2) 1 1.1 ( ) ( ) 1 1: / ( 1) ( ) ( ) 1 1 ( 2) / (text editor) Emacs Windows Mac OS X Unix ( ) (script) 2: 1.2??? 1 (

More information

4.4... 17 4.5... 18 4.6... 18 4.7 sin log lim... 18 5 19 6 20 6.1... 20 6.2... 21 7 22 7.1... 22 7.2... 23 8 Deutsch 24 9 24 1 Hello, TEX World! 1.1 T

4.4... 17 4.5... 18 4.6... 18 4.7 sin log lim... 18 5 19 6 20 6.1... 20 6.2... 21 7 22 7.1... 22 7.2... 23 8 Deutsch 24 9 24 1 Hello, TEX World! 1.1 T -platex2 by MiYaGG 1 Hello, TEX World! 2 1.1 TEX... 2 1.2 pl A TEX2... 3 1.3 TEX... 4 1.4 TEX... 4 1.5 To err is human......... 6 1.6 UNIX... 6 2 7 2.1... 7 2.2... 8 2.3... 8 2.4... 9 2.5... 10 2.6...

More information

TeXユーザの集い2009参加者アンケート報告書

TeXユーザの集い2009参加者アンケート報告書 TEX 29 TEX 29 http://oku.edu.mie-u.ac.jp/texconf9/ 29 9 1 29 8 29 TEX 29 TEX TEX 29 TEX 2 TEX TEX TEX 29 2 2 TEX 29 79 SQS (Shared Questionnaire System) *1 TEX TEX 3 TEX TEX 3.1 1. 25 2. 35 3. 45 4. 55

More information

プラズマ核融合学会誌2月【78-2】/講座3 奥村晴彦

プラズマ核融合学会誌2月【78-2】/講座3 奥村晴彦 3. PDF PostScript L A TEX e-papers and e-prints: PDF, PostScript, LATEX, and all that OKUMURA Haruhiko Matsusaka University, Matsusaka 515-8511, Japan (Received 25 October 2001) Abstract This tutorial

More information

5 LATEX 2ε 2010

5 LATEX 2ε 2010 2010-11-27 15:30 16:00 TEX 5 LATEX 2ε 2010 1986 Lisp-Stat 1996 ptex 1987 ASCII TEX 1990 ptex 1993 JIS X 4051 1994 ptex JIS 1995 ptex 3.0 platex 2ε 2000 jsarticle 2008 ε-ptex e-ptex 2010 TEX Live 2010

More information

Chapter 1 latex latex divout for windouws,texmaker,beamer latex 2012/2/2 2

Chapter 1 latex latex divout for windouws,texmaker,beamer latex 2012/2/2 2 Contents 1 2 2 latex 3 2.1 latex..................... 3 3 divout 4 3.1 divout for windouws.................... 4 3.2 divout for windows pdf................ 4 4 Texmaker 5 4.1 texmaker.............................

More information

#A A A F, F d F P + F P = d P F, F y P F F x A.1 ( α, 0), (α, 0) α > 0) (x, y) (x + α) 2 + y 2, (x α) 2 + y 2 d (x + α)2 + y 2 + (x α) 2 + y 2 =

#A A A F, F d F P + F P = d P F, F y P F F x A.1 ( α, 0), (α, 0) α > 0) (x, y) (x + α) 2 + y 2, (x α) 2 + y 2 d (x + α)2 + y 2 + (x α) 2 + y 2 = #A A A. F, F d F P + F P = d P F, F P F F A. α, 0, α, 0 α > 0, + α +, α + d + α + + α + = d d F, F 0 < α < d + α + = d α + + α + = d d α + + α + d α + = d 4 4d α + = d 4 8d + 6 http://mth.cs.kitmi-it.c.jp/

More information

DVIOUT-マスタ-

DVIOUT-マスタ- L A TEX T.T TEX TEX 1 TEX TEX Donald E. Knuth tex 2 L A TEX TEX LATEX( DEC Leslie Lamport TEX TEX 3 L A TEX 3.1 L A TEX documentclass[]{} begin{document} end{document} LATEX 3.1.1 documentclass[a4paper,twocolumn,11pt]{jarticle}

More information

TEX ( ) #2 Options Advanced Configure Ghostscript Options dwinkanji URL W32TeX Windows ptex W32TeX

TEX ( ) #2 Options Advanced Configure Ghostscript Options dwinkanji URL W32TeX Windows ptex W32TeX TEX ( ) #1 1 TEX 1.1 TEX TEX Donald Knuth 1 Introduction 1.1 Metaphor metaphor II 07 #1 1: 1: CPU HDD (program) (neural network) (architecture) 1.2 1.2.1 Word Processor Word Mac/Windows TEX 1: TEX 1.2

More information

4 4 θ X θ P θ 4. 0, 405 P 0 X 405 X P 4. () 60 () 45 () 40 (4) 765 (5) 40 B 60 0 P = 90, = ( ) = X

4 4 θ X θ P θ 4. 0, 405 P 0 X 405 X P 4. () 60 () 45 () 40 (4) 765 (5) 40 B 60 0 P = 90, = ( ) = X 4 4. 4.. 5 5 0 A P P P X X X X +45 45 0 45 60 70 X 60 X 0 P P 4 4 θ X θ P θ 4. 0, 405 P 0 X 405 X P 4. () 60 () 45 () 40 (4) 765 (5) 40 B 60 0 P 0 0 + 60 = 90, 0 + 60 = 750 0 + 60 ( ) = 0 90 750 0 90 0

More information

LaTeX実践講座 - これから TeXを使って文書を書きまくる人のために

LaTeX実践講座 - これから TeXを使って文書を書きまくる人のために L A T E X T E X 2 2016 7 29 ( ) ITPASS @ 3 508 1 2 3 L A T E X Tips 4 Beamer Emacs T E X YaTeX 5 1 2 3 L A T E X Tips 4 Beamer Emacs T E X YaTeX 5 T E X T E X T E X L A T E X,, , T E X, 1,... T E X 1 2

More information

LeapMotion JINS MEME 2019

LeapMotion JINS MEME 2019 LeapMotion JINS MEME 2019 3 1 Mac OS X, Processing, LeapMotion, JINS MEME 11 1.1 Mac OS X.................................... 11 1.2 Processing.................................... 12 1.3 LeapMotion...................................

More information

2 bmc.exe dviout BMC... BMP BoundingBox C CTAN Comprehensive TeX Archive Network CTAN TEX cx Canon 300dpi D DLL DLL Dynamic Link Library Windows DLL D

2 bmc.exe dviout BMC... BMP BoundingBox C CTAN Comprehensive TeX Archive Network CTAN TEX cx Canon 300dpi D DLL DLL Dynamic Link Library Windows DLL D 1 A AMS AMS-L A TEX Adobe Acrobat (Reader) L A TEX Adobe Acrobat PDF AMS-LaTeX Adobe Acrobat PS/EPS PDF ASCII ptex Acrobat Distiller Adobe Acrobat Reader PDF TEXp publishing?? ptex2.1.10 (TEX3.14159, tetex1.0)

More information

t θ, τ, α, β S(, 0 P sin(θ P θ S x cos(θ SP = θ P (cos(θ, sin(θ sin(θ P t tan(θ θ 0 cos(θ tan(θ = sin(θ cos(θ ( 0t tan(θ

t θ, τ, α, β S(, 0 P sin(θ P θ S x cos(θ SP = θ P (cos(θ, sin(θ sin(θ P t tan(θ θ 0 cos(θ tan(θ = sin(θ cos(θ ( 0t tan(θ 4 5 ( 5 3 9 4 0 5 ( 4 6 7 7 ( 0 8 3 9 ( 8 t θ, τ, α, β S(, 0 P sin(θ P θ S x cos(θ SP = θ P (cos(θ, sin(θ sin(θ P t tan(θ θ 0 cos(θ tan(θ = sin(θ cos(θ ( 0t tan(θ S θ > 0 θ < 0 ( P S(, 0 θ > 0 ( 60 θ

More information

1 3 1.1.......................... 3 1............................... 3 1.3....................... 5 1.4.......................... 6 1.5........................ 7 8.1......................... 8..............................

More information

70 : 20 : A B (20 ) (30 ) 50 1

70 : 20 : A B (20 ) (30 ) 50 1 70 : 0 : A B (0 ) (30 ) 50 1 1 4 1.1................................................ 5 1. A............................................... 6 1.3 B............................................... 7 8.1 A...............................................

More information

r6.dvi

r6.dvi 14 1 WYSIWYG/ 2014.5.27 1 WYSIWYG/ (LaTeX HTML+CSS ) 2 Web 3 ( GUI) 4 Web (1) 5 Web (2) 1 1.1 ( ) ( ) 1 1: / ( 1) ( ) ( ) 1 1 ( 2) / (text editor) Emacs Windows Mac OS X Unix ( ) (script) 2: 1.2??? 1 (

More information

1.3 2 gnuplot> set samples gnuplot> plot sin(x) sin gnuplot> plot [0:6.28] [-1.5:1.5] sin(x) gnuplot> plot [-6.28:6.28] [-1.5:1.5] sin(x),co

1.3 2 gnuplot> set samples gnuplot> plot sin(x) sin gnuplot> plot [0:6.28] [-1.5:1.5] sin(x) gnuplot> plot [-6.28:6.28] [-1.5:1.5] sin(x),co gnuplot 8 gnuplot 1 1.1 gnuplot gnuplot 2D 3D gnuplot ( ) gnuplot UNIX Windows Machintosh Excel gnuplot C 1.2 web gnuplot $ gnuplot gnuplot gnuplot> exit 1 1.3 2 gnuplot> set samples 1024 1024 gnuplot>

More information

9:30 9:35 1 T EX CAS KETpic 9:55 2 TEX CAS KETpic GUI 10:15 10:25 3 T EX Web 10:45 4 TEX FTEXT 11:05 11:20 5 T EX DITA 12:05 13:05 6 BIBTEX 13:25 13:4

9:30 9:35 1 T EX CAS KETpic 9:55 2 TEX CAS KETpic GUI 10:15 10:25 3 T EX Web 10:45 4 TEX FTEXT 11:05 11:20 5 T EX DITA 12:05 13:05 6 BIBTEX 13:25 13:4 2009 8 29 9:30 9:35 1 T EX CAS KETpic 9:55 2 TEX CAS KETpic GUI 10:15 10:25 3 T EX Web 10:45 4 TEX FTEXT 11:05 11:20 5 T EX DITA 12:05 13:05 6 BIBTEX 13:25 13:45 7 Geometry 5.0: A More Flexible Interface

More information

¥ƥ­¥¹¥ȥ¨¥ǥ£¥¿¤λȤ¤˽

¥ƥ­¥¹¥ȥ¨¥ǥ£¥¿¤λȤ¤˽ : 2010 2 14 1 MS Word.doc (MS Word 2003 ).docx (MS Word 2007 ) Word Windows.txt MS Word Word Word Word Excel Word 1 Word Word Word MS Word MS Word MS Word Word Windows MS Word MS Word Word Windows.txt

More information

= = 2

= = 2 2006 4 2 2 4 3 2 4 3 5 4 6 8 7 9 8 26 9 27 0 32 http://www.hyui.com/girl/harmonic.html Hiroshi Yui c 2006, All rights reserved. http://www.hyui.com/ = = 2 3 2 = = + 2 + 3 + = = = n = = = lim n! = = n =

More information

PowerPoint プレゼンテーション

PowerPoint プレゼンテーション 秋学期情報スキル応用 田中基彦教授, 樫村京一郎講師 ( 工学部 共通教育科 ) DTP の基礎 (2) 1. 日本語の入力法 2. 数式, グラフィック, テーブル - 数式 のみは理数系 3. 相互参照, 目次, 文献参照 - あの項目はどこにある? * 提出問題 5 DTP について 提出問題 5 LaTeX 言語を用いる DTP (DeskTop Publishing) について, つぎの各問に答えなさい

More information

1 1 2 TEX 1 2.1 TEX...................................... 1 2.1.1 TEX............................. 2 2.1.2 TEX...................... 3 2.2 L A TEX....

1 1 2 TEX 1 2.1 TEX...................................... 1 2.1.1 TEX............................. 2 2.1.2 TEX...................... 3 2.2 L A TEX.... CJK LATEX LATEX2HTML 15 2 10 1 1 2 TEX 1 2.1 TEX...................................... 1 2.1.1 TEX............................. 2 2.1.2 TEX...................... 3 2.2 L A TEX.....................................

More information

(2 Linux Mozilla [ ] [ ] [ ] [ ] URL 2 qkc, nkc ~/.cshrc (emacs 2 set path=($path /usr/meiji/pub/linux/bin tcsh b

(2 Linux Mozilla [ ] [ ] [ ] [ ] URL   2 qkc, nkc ~/.cshrc (emacs 2 set path=($path /usr/meiji/pub/linux/bin tcsh b II 5 (1 2005 5 26 http://www.math.meiji.ac.jp/~mk/syori2-2005/ UNIX (Linux Linux 1 : 2005 http://www.math.meiji.ac.jp/~mk/syori2-2005/jouhousyori2-2005-00/node2. html ( (Linux 1 2 ( ( http://www.meiji.ac.jp/mind/tool/internet-license/

More information

数学論文の書き方 - 第2回:基礎編

数学論文の書き方 - 第2回:基礎編 2 2007 6 20 1 2 3 amscd xy-pic 4 5 1 2 3 amscd xy-pic 4 5 1 2 3 amscd xy-pic 4 5 1 2 3 amscd xy-pic 4 5 1 2 3 amscd xy-pic 4 5 Outline 1 2 3 amscd xy-pic 4 5 amsart, L A T E X \documentclass{} article

More information

C 17 1 pl A TEX upl A TEX dvipdfmx L A TEX japanese-otf *1 0.5 ptex IPA 2 TEX pl A TEX upl A TEX DVI dvipdfmx atbegshi everypage 3 \usepackage \usepac

C 17 1 pl A TEX upl A TEX dvipdfmx L A TEX japanese-otf *1 0.5 ptex IPA 2 TEX pl A TEX upl A TEX DVI dvipdfmx atbegshi everypage 3 \usepackage \usepac pxchfon Takayuki YATO; aka. ZR v1.1b [2017/10/04] 1 2 2 2 3 2 4 4 5 6 5.1........................................ 7 5.2........................................ 7 5.3 ptex-fontmaps.................................

More information

linux_apli02.dvi

linux_apli02.dvi 2002 2 Linux 2002 5 16 : UNIX GUI X Window System KDE GNOME. Linux Tex 1 X Window System 1.1 X Window System X Window System Unix GUI Linux X Window System X X Project Athena MIT X X X Microsoft Windows

More information

pxchfon Takayuki YATO; aka. ZR v1.5a [2019/07/10]

pxchfon Takayuki YATO; aka. ZR v1.5a [2019/07/10] pxchfon Takayuki YATO; aka. ZR v1.5a [2019/07/10] 1 2 2 2 3 2 4 5 5 7 5.1........................................ 7 5.2........................................ 8 5.3 ptex-fontmaps.................................

More information

lim lim lim lim 0 0 d lim 5. d 0 d d d d d d 0 0 lim lim 0 d

lim lim lim lim 0 0 d lim 5. d 0 d d d d d d 0 0 lim lim 0 d lim 5. 0 A B 5-5- A B lim 0 A B A 5. 5- 0 5-5- 0 0 lim lim 0 0 0 lim lim 0 0 d lim 5. d 0 d d d d d d 0 0 lim lim 0 d 0 0 5- 5-3 0 5-3 5-3b 5-3c lim lim d 0 0 5-3b 5-3c lim lim lim d 0 0 0 3 3 3 3 3 3

More information

1 4 2 4 2.1 LaTeX................................................ 4 2.2 GSscript.................................................. 12 2.3 GSview......

1 4 2 4 2.1 LaTeX................................................ 4 2.2 GSscript.................................................. 12 2.3 GSview...... LaTeX HP270075K 2016/05/25 1 1 4 2 4 2.1 LaTeX................................................ 4 2.2 GSscript.................................................. 12 2.3 GSview..................................................

More information

TeX紹介

TeX紹介 TeX の紹介 スタートアップゼミ 2018#4 2018 年 5 月 7 日 ( 月 ) 担当 : 三木真理子 0 目次 2 1. TeX とは 2. インストールについて 3. TeX ファイルと関連ファイルについて 4. TeX 実践 数式を書く 図を挿入する 表を挿入する 参考文献を入れる 5. 参考 URL 1 TeX とは? テフ または テック と読む 表記する際は E を下げて書くか小文字にする

More information

高校生の就職への数学II

高校生の就職への数学II II O Tped b L A TEX ε . II. 3. 4. 5. http://www.ocn.ne.jp/ oboetene/plan/ 7 9 i .......................................................................................... 3..3...............................

More information

Word LATEX Excel R

Word LATEX Excel R 2013-11-30 10:20 10:45 TEX Live 6 R CIO Word LATEX Excel R Reproducible Research LATEX R/Sweave/knitr LL (Ruby/Perl/Python/... ) make Subversion/git 6 LATEX2ε ptex ptex +ε-tex + uptex CTAN (Comprehensive

More information

9 5 ( α+ ) = (α + ) α (log ) = α d = α C d = log + C C 5. () d = 4 d = C = C = 3 + C 3 () d = d = C = C = 3 + C 3 =

9 5 ( α+ ) = (α + ) α (log ) = α d = α C d = log + C C 5. () d = 4 d = C = C = 3 + C 3 () d = d = C = C = 3 + C 3 = 5 5. 5.. A II f() f() F () f() F () = f() C (F () + C) = F () = f() F () + C f() F () G() f() G () = F () 39 G() = F () + C C f() F () f() F () + C C f() f() d f() f() C f() f() F () = f() f() f() d =

More information

Microsoft PowerPoint - 第13回 TeX 1日目.ppt [互換モード]

Microsoft PowerPoint - 第13回 TeX 1日目.ppt [互換モード] 平成 21 年度情報リテラシー 担当 : 木下浩二 (4 号館 404) kinoshita@cs.ehime-u.ac.jp http://ipr20.cs.ehime-u.ac.jp/~kinoshita/literacy/ 準備 リテラシ用のディレクトリ内に, 新たなディレクトリ tex を作成 HP からファイル tex.tar.gz をダウンロードして, 作成したディレクトリに保存 解凍

More information

1 1 3 ABCD ABD AC BD E E BD 1 : 2 (1) AB = AD =, AB AD = (2) AE = AB + (3) A F AD AE 2 = AF = AB + AD AF AE = t AC = t AE AC FC = t = (4) ABD ABCD 1 1

1 1 3 ABCD ABD AC BD E E BD 1 : 2 (1) AB = AD =, AB AD = (2) AE = AB + (3) A F AD AE 2 = AF = AB + AD AF AE = t AC = t AE AC FC = t = (4) ABD ABCD 1 1 ABCD ABD AC BD E E BD : () AB = AD =, AB AD = () AE = AB + () A F AD AE = AF = AB + AD AF AE = t AC = t AE AC FC = t = (4) ABD ABCD AB + AD AB + 7 9 AD AB + AD AB + 9 7 4 9 AD () AB sin π = AB = ABD AD

More information

さくらの個別指導 ( さくら教育研究所 ) A a 1 a 2 a 3 a n {a n } a 1 a n n n 1 n n 0 a n = 1 n 1 n n O n {a n } n a n α {a n } α {a

さくらの個別指導 ( さくら教育研究所 ) A a 1 a 2 a 3 a n {a n } a 1 a n n n 1 n n 0 a n = 1 n 1 n n O n {a n } n a n α {a n } α {a ... A a a a 3 a n {a n } a a n n 3 n n n 0 a n = n n n O 3 4 5 6 n {a n } n a n α {a n } α {a n } α α {a n } a n n a n α a n = α n n 0 n = 0 3 4. ()..0.00 + (0.) n () 0. 0.0 0.00 ( 0.) n 0 0 c c c c c

More information

readme.dvi

readme.dvi Vol. 34, No. 1 (2005), 1 15 L A TEX jjas.cls pl A TEX2ε jjas.cls http://www.applstat.gr.jp/ L A TEX L A TEX 1. 2 3 4 2. template.tex 2.1. \documentclass[mentuke]{jjas} \usepackage{graphicx} \usepackage[varg]{txfonts}

More information

( ) 2.1. C. (1) x 4 dx = 1 5 x5 + C 1 (2) x dx = x 2 dx = x 1 + C = 1 2 x + C xdx (3) = x dx = 3 x C (4) (x + 1) 3 dx = (x 3 + 3x 2 + 3x +

( ) 2.1. C. (1) x 4 dx = 1 5 x5 + C 1 (2) x dx = x 2 dx = x 1 + C = 1 2 x + C xdx (3) = x dx = 3 x C (4) (x + 1) 3 dx = (x 3 + 3x 2 + 3x + (.. C. ( d 5 5 + C ( d d + C + C d ( d + C ( ( + d ( + + + d + + + + C (5 9 + d + d tan + C cos (sin (6 sin d d log sin + C sin + (7 + + d ( + + + + d log( + + + C ( (8 d 7 6 d + 6 + C ( (9 ( d 6 + 8 d

More information

L A TEX (2)

L A TEX (2) L A TEX M1 E-mail : takigawa@atmos.rcast.u-tokyo.ac.jp 2016 4 19 L A TEX ( c ) 1 1 1.1................................................. 1 1.2................................................ 3 1.3...............................................

More information

MathLibre KNOPPIX (next generation) 2012 KNOPPIX/Math MathLibre KNOPPIX , KNOPPIX 6.0, next generation. KNOPPIX/Math KDE,

MathLibre KNOPPIX (next generation) 2012 KNOPPIX/Math MathLibre KNOPPIX , KNOPPIX 6.0, next generation. KNOPPIX/Math KDE, MathLibre KNOPPIX (next generation) 2012 KNOPPIX/Math MathLibre KNOPPIX 20120514, 20120608 KNOPPIX 60, next generation KNOPPIX/Math 2010 KDE, lxde, 1 KNOPPIX/Math DVD Q KNOPPIX/Math A http://wwwmathkobe-uacjp/openxm/math/dojo,

More information

1 (1) ( i ) 60 (ii) 75 (iii) 315 (2) π ( i ) (ii) π (iii) 7 12 π ( (3) r, AOB = θ 0 < θ < π ) OAB A 2 OB P ( AB ) < ( AP ) (4) 0 < θ < π 2 sin θ

1 (1) ( i ) 60 (ii) 75 (iii) 315 (2) π ( i ) (ii) π (iii) 7 12 π ( (3) r, AOB = θ 0 < θ < π ) OAB A 2 OB P ( AB ) < ( AP ) (4) 0 < θ < π 2 sin θ 1 (1) ( i ) 60 (ii) 75 (iii) 15 () ( i ) (ii) 4 (iii) 7 1 ( () r, AOB = θ 0 < θ < ) OAB A OB P ( AB ) < ( AP ) (4) 0 < θ < sin θ < θ < tan θ 0 x, 0 y (1) sin x = sin y (x, y) () cos x cos y (x, y) 1 c

More information

2.2 Sage I 11 factor Sage Sage exit quit 1 sage : exit 2 Exiting Sage ( CPU time 0m0.06s, Wall time 2m8.71 s). 2.2 Sage Python Sage 1. Sage.sage 2. sa

2.2 Sage I 11 factor Sage Sage exit quit 1 sage : exit 2 Exiting Sage ( CPU time 0m0.06s, Wall time 2m8.71 s). 2.2 Sage Python Sage 1. Sage.sage 2. sa I 2017 11 1 SageMath SageMath( Sage ) Sage Python Sage Python Sage Maxima Maxima Sage Sage Sage Linux, Mac, Windows *1 2 Sage Sage 4 1. ( sage CUI) 2. Sage ( sage.sage ) 3. Sage ( notebook() ) 4. Sage

More information

, 3, 6 = 3, 3,,,, 3,, 9, 3, 9, 3, 3, 4, 43, 4, 3, 9, 6, 6,, 0 p, p, p 3,..., p n N = p p p 3 p n + N p n N p p p, p 3,..., p n p, p,..., p n N, 3,,,,

, 3, 6 = 3, 3,,,, 3,, 9, 3, 9, 3, 3, 4, 43, 4, 3, 9, 6, 6,, 0 p, p, p 3,..., p n N = p p p 3 p n + N p n N p p p, p 3,..., p n p, p,..., p n N, 3,,,, 6,,3,4,, 3 4 8 6 6................................. 6.................................. , 3, 6 = 3, 3,,,, 3,, 9, 3, 9, 3, 3, 4, 43, 4, 3, 9, 6, 6,, 0 p, p, p 3,..., p n N = p p p 3 p n + N p n N p p p,

More information

C1-202 / F-101 originally from 2014 4 15 3 1 3 C1 2 C1-202 F 1 F-101 PC imac MacPro OS Mac OS X C WWW L A TEX 2 3 4 e-mail kyama@tut.jp C-506 6767 5 2 2.1 ID ID 2.2 2.3 2.4 2.4.1 1. imac MacPro 2. 3.

More information

85 4

85 4 85 4 86 Copright c 005 Kumanekosha 4.1 ( ) ( t ) t, t 4.1.1 t Step! (Step 1) (, 0) (Step ) ±V t (, t) I Check! P P V t π 54 t = 0 + V (, t) π θ : = θ : π ) θ = π ± sin ± cos t = 0 (, 0) = sin π V + t +V

More information

春期講座 ~ 極限 1 1, 1 2, 1 3, 1 4,, 1 n, n n {a n } n a n α {a n } α {a n } α lim n an = α n a n α α {a n } {a n } {a n } 1. a n = 2 n {a n } 2, 4, 8, 16,

春期講座 ~ 極限 1 1, 1 2, 1 3, 1 4,, 1 n, n n {a n } n a n α {a n } α {a n } α lim n an = α n a n α α {a n } {a n } {a n } 1. a n = 2 n {a n } 2, 4, 8, 16, 春期講座 ~ 極限 1 1, 1 2, 1 3, 1 4,, 1 n, n n {a n } n a n α {a n } α {a n } α lim an = α n a n α α {a n } {a n } {a n } 1. a n = 2 n {a n } 2, 4, 8, 16, 32, n a n {a n } {a n } 2. a n = 10n + 1 {a n } lim an

More information

2

2 1 2 10 14 945 3000 2012 3 10 4 5 6 7 8 9 10 11 12 2011 11 21 12301430 (1215 ) 13 6 27 17 () ( ) ( ) (112360) 2 (1157) (119099) ((11861231) )( ) (11641205) 3 (1277) 3 4 (1558) (1639)() 12 (1699)( ) 7 (1722)

More information

1 1 sin cos P (primary) S (secondly) 2 P S A sin(ω2πt + α) A ω 1 ω α V T m T m 1 100Hz m 2 36km 500Hz. 36km 1

1 1 sin cos P (primary) S (secondly) 2 P S A sin(ω2πt + α) A ω 1 ω α V T m T m 1 100Hz m 2 36km 500Hz. 36km 1 sin cos P (primary) S (secondly) 2 P S A sin(ω2πt + α) A ω ω α 3 3 2 2V 3 33+.6T m T 5 34m Hz. 34 3.4m 2 36km 5Hz. 36km m 34 m 5 34 + m 5 33 5 =.66m 34m 34 x =.66 55Hz, 35 5 =.7 485.7Hz 2 V 5Hz.5V.5V V

More information

A (1) = 4 A( 1, 4) 1 A 4 () = tan A(0, 0) π A π

A (1) = 4 A( 1, 4) 1 A 4 () = tan A(0, 0) π A π 4 4.1 4.1.1 A = f() = f() = a f (a) = f() (a, f(a)) = f() (a, f(a)) f(a) = f 0 (a)( a) 4.1 (4, ) = f() = f () = 1 = f (4) = 1 4 4 (4, ) = 1 ( 4) 4 = 1 4 + 1 17 18 4 4.1 A (1) = 4 A( 1, 4) 1 A 4 () = tan

More information

/* sansu1.c */ #include <stdio.h> main() { int a, b, c; /* a, b, c */ a = 200; b = 1300; /* a 200 */ /* b 200 */ c = a + b; /* a b c */ }

/* sansu1.c */ #include <stdio.h> main() { int a, b, c; /* a, b, c */ a = 200; b = 1300; /* a 200 */ /* b 200 */ c = a + b; /* a b c */ } C 2: A Pedestrian Approach to the C Programming Language 2 2-1 2.1........................... 2-1 2.1.1.............................. 2-1 2.1.2......... 2-4 2.1.3..................................... 2-6

More information

2014 S hara/lectures/lectures-j.html r 1 S phone: ,

2014 S hara/lectures/lectures-j.html r 1 S phone: , 14 S1-1+13 http://www.math.kyushu-u.ac.jp/ hara/lectures/lectures-j.html r 1 S1-1+13 14.4.11. 19 phone: 9-8-4441, e-mail: hara@math.kyushu-u.ac.jp Office hours: 1 4/11 web download. I. 1. ϵ-δ 1. 3.1, 3..

More information

2009 IA 5 I 22, 23, 24, 25, 26, (1) Arcsin 1 ( 2 (4) Arccos 1 ) 2 3 (2) Arcsin( 1) (3) Arccos 2 (5) Arctan 1 (6) Arctan ( 3 ) 3 2. n (1) ta

2009 IA 5 I 22, 23, 24, 25, 26, (1) Arcsin 1 ( 2 (4) Arccos 1 ) 2 3 (2) Arcsin( 1) (3) Arccos 2 (5) Arctan 1 (6) Arctan ( 3 ) 3 2. n (1) ta 009 IA 5 I, 3, 4, 5, 6, 7 6 3. () Arcsin ( (4) Arccos ) 3 () Arcsin( ) (3) Arccos (5) Arctan (6) Arctan ( 3 ) 3. n () tan x (nπ π/, nπ + π/) f n (x) f n (x) fn (x) Arctan x () sin x [nπ π/, nπ +π/] g n

More information

DCL intro Manual for Ubuntu11.10

DCL intro Manual for Ubuntu11.10 ubnutu 11.10 2011/Nov/23 i 1 1 2 ubuntu 2 3 3 3.1........................................... 3 3.2 gedit........................................... 3 3.3........................................ 4 4 sun

More information

O1-1 O1-2 O1-3 O1-4 O1-5 O1-6

O1-1 O1-2 O1-3 O1-4 O1-5 O1-6 O1-1 O1-2 O1-3 O1-4 O1-5 O1-6 O1-7 O1-8 O1-9 O1-10 O1-11 O1-12 O1-13 O1-14 O1-15 O1-16 O1-17 O1-18 O1-19 O1-20 O1-21 O1-22 O1-23 O1-24 O1-25 O1-26 O1-27 O1-28 O1-29 O1-30 O1-31 O1-32 O1-33 O1-34 O1-35

More information

微分積分 サンプルページ この本の定価 判型などは, 以下の URL からご覧いただけます. このサンプルページの内容は, 初版 1 刷発行時のものです.

微分積分 サンプルページ この本の定価 判型などは, 以下の URL からご覧いただけます.   このサンプルページの内容は, 初版 1 刷発行時のものです. 微分積分 サンプルページ この本の定価 判型などは, 以下の URL からご覧いただけます. ttp://www.morikita.co.jp/books/mid/00571 このサンプルページの内容は, 初版 1 刷発行時のものです. i ii 014 10 iii [note] 1 3 iv 4 5 3 6 4 x 0 sin x x 1 5 6 z = f(x, y) 1 y = f(x)

More information

f(x) = x (1) f (1) (2) f (2) f(x) x = a y y = f(x) f (a) y = f(x) A(a, f(a)) f(a + h) f(x) = A f(a) A x (3, 3) O a a + h x 1 f(x) x = a

f(x) = x (1) f (1) (2) f (2) f(x) x = a y y = f(x) f (a) y = f(x) A(a, f(a)) f(a + h) f(x) = A f(a) A x (3, 3) O a a + h x 1 f(x) x = a 3 3.1 3.1.1 A f(a + h) f(a) f(x) lim f(x) x = a h 0 h f(x) x = a f 0 (a) f 0 (a) = lim h!0 f(a + h) f(a) h = lim x!a f(x) f(a) x a a + h = x h = x a h 0 x a 3.1 f(x) = x x = 3 f 0 (3) f (3) = lim h 0 (

More information

K E N Z U 01 7 16 HP M. 1 1 4 1.1 3.......................... 4 1.................................... 4 1..1..................................... 4 1...................................... 5................................

More information

[] x < T f(x), x < T f(x), < x < f(x) f(x) f(x) f(x + nt ) = f(x) x < T, n =, 1,, 1, (1.3) f(x) T x 2 f(x) T 2T x 3 f(x), f() = f(t ), f(x), f() f(t )

[] x < T f(x), x < T f(x), < x < f(x) f(x) f(x) f(x + nt ) = f(x) x < T, n =, 1,, 1, (1.3) f(x) T x 2 f(x) T 2T x 3 f(x), f() = f(t ), f(x), f() f(t ) 1 1.1 [] f(x) f(x + T ) = f(x) (1.1), f(x), T f(x) x T 1 ) f(x) = sin x, T = 2 sin (x + 2) = sin x, sin x 2 [] n f(x + nt ) = f(x) (1.2) T [] 2 f(x) g(x) T, h 1 (x) = af(x)+ bg(x) 2 h 2 (x) = f(x)g(x)

More information

II No.01 [n/2] [1]H n (x) H n (x) = ( 1) r n! r!(n 2r)! (2x)n 2r. r=0 [2]H n (x) n,, H n ( x) = ( 1) n H n (x). [3] H n (x) = ( 1) n dn x2 e dx n e x2

II No.01 [n/2] [1]H n (x) H n (x) = ( 1) r n! r!(n 2r)! (2x)n 2r. r=0 [2]H n (x) n,, H n ( x) = ( 1) n H n (x). [3] H n (x) = ( 1) n dn x2 e dx n e x2 II No.1 [n/] [1]H n x) H n x) = 1) r n! r!n r)! x)n r r= []H n x) n,, H n x) = 1) n H n x) [3] H n x) = 1) n dn x e dx n e x [4] H n+1 x) = xh n x) nh n 1 x) ) d dx x H n x) = H n+1 x) d dx H nx) = nh

More information

1 I 1.1 ± e = = - = C C MKSA [m], [Kg] [s] [A] 1C 1A 1 MKSA 1C 1C +q q +q q 1

1 I 1.1 ± e = = - = C C MKSA [m], [Kg] [s] [A] 1C 1A 1 MKSA 1C 1C +q q +q q 1 1 I 1.1 ± e = = - =1.602 10 19 C C MKA [m], [Kg] [s] [A] 1C 1A 1 MKA 1C 1C +q q +q q 1 1.1 r 1,2 q 1, q 2 r 12 2 q 1, q 2 2 F 12 = k q 1q 2 r 12 2 (1.1) k 2 k 2 ( r 1 r 2 ) ( r 2 r 1 ) q 1 q 2 (q 1 q 2

More information

1 θ i (1) A B θ ( ) A = B = sin 3θ = sin θ (A B sin 2 θ) ( ) 1 2 π 3 < = θ < = 2 π 3 Ax Bx3 = 1 2 θ = π sin θ (2) a b c θ sin 5θ = sin θ f(sin 2 θ) 2

1 θ i (1) A B θ ( ) A = B = sin 3θ = sin θ (A B sin 2 θ) ( ) 1 2 π 3 < = θ < = 2 π 3 Ax Bx3 = 1 2 θ = π sin θ (2) a b c θ sin 5θ = sin θ f(sin 2 θ) 2 θ i ) AB θ ) A = B = sin θ = sin θ A B sin θ) ) < = θ < = Ax Bx = θ = sin θ ) abc θ sin 5θ = sin θ fsin θ) fx) = ax bx c ) cos 5 i sin 5 ) 5 ) αβ α iβ) 5 α 4 β α β β 5 ) a = b = c = ) fx) = 0 x x = x =

More information

29

29 9 .,,, 3 () C k k C k C + C + C + + C 8 + C 9 + C k C + C + C + C 3 + C 4 + C 5 + + 45 + + + 5 + + 9 + 4 + 4 + 5 4 C k k k ( + ) 4 C k k ( k) 3 n( ) n n n ( ) n ( ) n 3 ( ) 3 3 3 n 4 ( ) 4 4 4 ( ) n n

More information

cpall.dvi

cpall.dvi 55 7 gnuplot gnuplot Thomas Williams Colin Kelley Unix Windows MacOS gnuplot ( ) ( ) gnuplot gnuplot 7.1 gnuplot gnuplot () PC(Windows MacOS ) gnuplot http://www.gnuplot.info gnuplot 7.2 7.2.1 gnuplot

More information

function2.pdf

function2.pdf 2... 1 2009, http://c-faculty.chuo-u.ac.jp/ nishioka/ 2 11 38 : 5) i) [], : 84 85 86 87 88 89 1000 ) 13 22 33 56 92 147 140 120 100 80 60 40 20 1 2 3 4 5 7.1 7 7.1 1. *1 e = 2.7182 ) fx) e x, x R : 7.1)

More information

I, II 1, 2 ɛ-δ 100 A = A 4 : 6 = max{ A, } A A 10

I, II 1, 2 ɛ-δ 100 A = A 4 : 6 = max{ A, } A A 10 1 2007.4.13. A 3-312 tel: 092-726-4774, e-mail: hara@math.kyushu-u.ac.jp, http://www.math.kyushu-u.ac.jp/ hara/lectures/lectures-j.html Office hours: B A I ɛ-δ ɛ-δ 1. 2. A 0. 1. 1. 2. 3. 2. ɛ-δ 1. ɛ-n

More information

(1) D = [0, 1] [1, 2], (2x y)dxdy = D = = (2) D = [1, 2] [2, 3], (x 2 y + y 2 )dxdy = D = = (3) D = [0, 1] [ 1, 2], 1 {

(1) D = [0, 1] [1, 2], (2x y)dxdy = D = = (2) D = [1, 2] [2, 3], (x 2 y + y 2 )dxdy = D = = (3) D = [0, 1] [ 1, 2], 1 { 7 4.., ], ], ydy, ], 3], y + y dy 3, ], ], + y + ydy 4, ], ], y ydy ydy y y ] 3 3 ] 3 y + y dy y + 3 y3 5 + 9 3 ] 3 + y + ydy 5 6 3 + 9 ] 3 73 6 y + y + y ] 3 + 3 + 3 3 + 3 + 3 ] 4 y y dy y ] 3 y3 83 3

More information

johokiso-char.pdf.pdf

johokiso-char.pdf.pdf 1 2 (2) l ASCIIJISUnicode ISO-2022-JP, Shift_JIS, EUC-JP Web l Copyright 2006-2018 Kota Abe 2018/06/12 3 4 l ()!? 5 6 l : This is a pen. 84 104 105 83 This is a pen. (, encode) () (, decode) l 41 42 43

More information

1 911 9001030 9:00 A B C D E F G H I J K L M 1A0900 1B0900 1C0900 1D0900 1E0900 1F0900 1G0900 1H0900 1I0900 1J0900 1K0900 1L0900 1M0900 9:15 1A0915 1B0915 1C0915 1D0915 1E0915 1F0915 1G0915 1H0915 1I0915

More information

b n c n d n d n = f() d (n =, ±, ±, ) () πi ( a) n+ () () = a R a f() = a k Γ ( < k < R) Γ f() Γ ζ R ζ k a Γ f() = f(ζ) πi ζ dζ f(ζ) dζ (3) πi Γ ζ (3)

b n c n d n d n = f() d (n =, ±, ±, ) () πi ( a) n+ () () = a R a f() = a k Γ ( < k < R) Γ f() Γ ζ R ζ k a Γ f() = f(ζ) πi ζ dζ f(ζ) dζ (3) πi Γ ζ (3) [ ] KENZOU 6 3 4 Origin 6//5) 3 a a f() = b n ( a) n c n + ( a) n n= n= = b + b ( a) + b ( a) + + c a + c ( a) + b n = f() πi ( a) n+ d, c n = f() d πi ( a) n+ () b n c n d n d n = f() d (n =, ±, ±, )

More information

Chap11.dvi

Chap11.dvi . () x 3 + dx () (x )(x ) dx + sin x sin x( + cos x) dx () x 3 3 x + + 3 x + 3 x x + x 3 + dx 3 x + dx 6 x x x + dx + 3 log x + 6 log x x + + 3 rctn ( ) dx x + 3 4 ( x 3 ) + C x () t x t tn x dx x. t x

More information