5 LATEX 2ε 2010

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1 :30 16:00 TEX

2 5 LATEX 2ε 2010

4 1986

5 Lisp-Stat 1996

6 ptex 1987 ASCII TEX 1990 ptex 1993 JIS X ptex JIS 1995 ptex 3.0 platex 2ε 2000 jsarticle 2008 ε-ptex e-ptex 2010 TEX Live 2010 ε-ptex

7 \documentclass{jsarticle} \begin{document} \end{document} JIS

8 JIS X 4051 min10 JIS X 4051 jis

9 Word TEX 20.5zw

10 book

11 jarticle jsarticle

12 TEX PostScript EPS 2 Ryumin-Light GothicBBB-Medium

14 JIS JIS 83JIS U+8FBB \CID{3056} \CID{8267} U+845B \CID{1481} \CID{7652} U+7947 \CID{1626} \CID{7659}

15 otf.sty \documentclass{jsarticle} \usepackage{otf} \begin{document} \CID{7652} \CID{1481} \end{document}

16 TEX

17 2010

18 2011 PDF PDF Windows Macintosh DVD-ROM PDF

19 TEX PDF PDF PNG JPEG K

21 Mac OS X Mac OS X Mac OS X Leopard Mac OS X Leopard World Apple Mac OS X OS OS Twitter

22 IPA IPAex Windows

23 dvipdfmx map cid-x.map rml H!Ryumin-Light gbm H!GothicBBB-Medium rml H ipam.ttf ipaexm.ttf gbm H ipag.ttf ipaexg.ttf $TEXMF/fonts/truetype mktexlsr

24 ProN W3 IPA MS

25 dvi pdftex ε- ptex dvipdfmx PDF PNG JPEG Ghostscript

26 PDF Mac OS X Sumatra PDF Windows PDF TeXShop Mac TeXworks Windows Mac Linux TeXworks

27 PDF Mac Quartz PDF pdf() PDF postscript() EPS Ghostscript PDF

28 Mac Quartz = c(" "," "," "," "," ") = c(83457,231112,18792,42190,2276)/10000 par(family="hirakakupron-w3") par(las=1) par(mgp=c(2,0.8,0)) barplot(, names.arg= ) axis(2, labels=expression( paste(" ", km^2, " ")), at=20, hadj=0.3, padj=-1, tick=false)

32 EPS PDF seteps() postscript("area2.eps", family="japan1gothicbbb") par(las=1) par(mgp=c(2,0.8,0)) barplot(, names.arg= ) axis(2, labels=expression( paste(" ", km^2, " ")), at=20, hadj=0.3, padj=-1, tick=false) dev.off()

35 PDF pdf("area3.pdf", family="japan1gothicbbb") par(las=1) par(mgp=c(2,0.8,0)) barplot(, names.arg= ) axis(2, labels=expression( paste(" ", km^2, " ")), at=20, hadj=0.3, padj=-1, tick=false) dev.off()

38 Illustrator

40 Quartz quartz(width=7, height=5) x = seq(-3.5, 1.5, by=0.1) y = dnorm(x) par(las=1) par(mgp=c(2,0.8,0)) plot(null, xlim=c(-3.5,3.5), ylim=c(0,0.4), xlab="", ylab="") polygon(c(x,rev(x)), c(rep(0,51),rev(y)), col="gray") curve(dnorm, lwd=2, add=t)

43 EPS PDF pdf("dnorm2.pdf", width=7, height=5) dev.off() seteps() postscript("dnorm2.eps", width=7, height=5) dev.off()

46 R embedfonts("hoge.pdf") embedfonts("hoge.pdf", options="-dpdfsettings=/prepress") /printer

47 LATEX \documentclass{jsarticle} \usepackage[dvipdfmx]{graphicx} \begin{document} \includegraphics[width=5cm]{hoge.pdf} \end{document} PDF dvipdfmx extractbb *.xbb mediabb.sty

48 LATEX PSfrag overpic.sty \includegraphics[...]{hoge.pdf} \begin{overpic}[grid,tics=5,...]{hoge.pdf} \end{overpic}

51 \begin{overpic}[grid,tics=5,...]{hoge.pdf} \end{overpic} \begin{overpic}[grid,tics=5,...]{hoge.pdf} \put(62,53){$f(x) =...$} \put(36,20){\colorbox{white}{$f(x) =...$}} \end{overpic}

52 F(x) = x f (t)dt f (x) = 1 2π e x2 /

53 \begin{overpic}[grid,tics=5,...]{hoge.pdf} \put(62,53){$f(x) =...$} \put(36,20){\colorbox{white}{$f(x) =...$}} \end{overpic} \begin{overpic}[...]{hoge.pdf} \put(62,53){$f(x) =...$} \put(36,20){\colorbox{white}{$f(x) =...$}} \end{overpic}

54 0.4 f (x) = 1 2π e x2 / F(x) = x f (t)dt

55 R R overpic

56 Ross Ihaka, Colour for Presentation Graphics, DSC Achim Zeileis, Kurt Hornik and Paul Murrell, Escaping RGBland: Selecting colors for statistical graphics, Computational Statistics & Data Analysis 53 (2009).

57 R barplot(rep(1,8),col=palette(),axes=false)

58 3D

59 library(colorspace) plot(null, xlim=c(0,4), ylim=c(0,2), axes=false, xlab="", ylab="") rect(0:3, 1.1, 1:4, 2, col=rainbow(4,gamma=2.2)) rect(0:3, 0, 1:4, 0.9, col=rainbow_hcl(4,gamma=2.2))

61 rgb gray cmyk pdf("hoge.pdf", width=7, height=5, colormodel="gray") # pdf("hoge.pdf", width=7, height=5, colormodel="cmyk") # RGB CMYK K

62 Cleveland (1994)

63 CMYK Cleveland (c,m,y,k) rrggbb* (1,0,0,0) 00a0e9 cyan (0,1,0,0) e4007f magenta (1,0,1,0) green (0,0.5,1,0) f39800 orange (1,0.5,0,0) 0068b7 royal blue** * Photoshop CS5 Japan Color 2001 Coated srgb ** Cleveland light blue

66 Lidwell et al., Universal Principles of Design (2003), p.43

67 Cleveland (0,1.0,0,0) (0,0.8,0,0) (0,0.6,0,0) (0,0.4,0,0) (0,0.2,0,0) (0.2,0,0,0) (0.4,0,0,0) (0.6,0,0,0) (0.8,0,0,0) (1.0,0,0,0)

69 (0,0.5,1.0,0) (0,0.4,0.8,0) (0,0.3,0.6,0) (0,0.2,0.4,0) (0,0.1,0.2,0) (0.2,0.1,0,0) (0.4,0.2,0,0) (0.6,0.3,0,0) (0.8,0.4,0,0) (1.0,0.5,0,0)

70 ORANGE / BLUE Stephen Few, Now You See It (2009)

71 ORANGE / BLUE Hastie et al., The Elements of Statistical Learning, 2nd ed. (2008)

73 Tufte (1983)

76 Knuth (1983): WEB Ramsey (1989): noweb Leisch (2002): Sweave Ihaka (2009): Customizing Sweave to Produce Better Looking LATEX Output

77 Sweave foo.snw \documentclass{jsarticle} \begin{document} 5 <<>>= x = runif(5) x \end{document}

78 R > Sweave("foo.Snw") Writing to file foo.tex Processing code chunks... 1 : echo term verbatim foo.tex LaTeX

79 5 > x = runif(5) > x [1] > mean(x) [1]

80 EPS \SweaveOpts{eps=FALSE,keep.source=TRUE}

81 Ihaka \DefineVerbatimEnvironment{Sinput}{Verbatim}{} \DefineVerbatimEnvironment{Scode}{Verbatim}{} \fvset{listparameters ={\setlength{\topsep}{0pt}}, xleftmargin=2em} \renewenvironment{schunk} {\vspace{\topsep}}{\vspace{\topsep}}

82 jsarticle 16pt R 12pt \fvset{xleftmargin=2zw,baselinestretch=0.75}

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