An introduction to LaTeX And other options for producing documents containing mathematics.

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Presentation transcript:

An introduction to LaTeX And other options for producing documents containing mathematics

Robbie Robinson Department of Mathematics GWU Washington DC

1. What is TeX?

Tex is: ► A typesetting system for professional quality scientific documents. ►...especially those containing a lot of mathematical symbols. ► Runs on multiple platforms. ► Comes in PlainTeX, LaTex, AMS-LaTeX, etc.

Origin ► Written by Stanford University computer scientist Donald Knuth. ► … was as unhappy about how publishers typeset his papers, ► …studied traditional typesetting and printing, ► …built a lot of expert knowledge into TeX.

Pronunciation ► Name comes from Greek  ► Means both art and technology. ► Rhymes with “ belch ”…. ► Does not rhyme with “ sex ” ! ► However: LaTeX is sometimes pronounced “ lay-tex ” (as in a type of rubber).

What does TeX consist of? ► A language and software. ► Knuth ’ s part TeX, plus packages (like LaTex) ► Knuth ’ s ultimate version of the TeX program was released in ► Knuth: “ There will be no more changes. ” ► The TeX Book (1986) ultimate TeX language reference. ► Other Knuth books: on the program, fonts, etc.

2. LaTeX and other packages

Knuth made TeX programmable ► TeX is a primitive typesetting engine that allows additional programming. ► Programs can be put together into packages. ► These define dialects and styles. ► With the final version of the TeX program, Knuth released “ PlainTex ”, and the “ Vanilla ” style.

The next step was AMS-TeX… ► Released in early 1980's by AMS. ► Based on Knuth ’ s Vanilla style. ► Improvements:  handling very complex math formulas.  additional math oriented fonts. ► Developed by Michael Spivak. ► The Joy of TeX (1982 … )

Then there was LaTeX… ► Released in mid 1980 ’ s ► written by Leslie Lamport, of Digital Equipment Co. ► LaTeX: A documant preparation system (1986) ► Upgrade of Knuth ’ s basic TeX language, independent of AMS-TeX.

Innovations in LaTeX ► Automatic numbering of theorems and equations. ► A better “ mark-up ” system (e.g., environments). ► A Pascal-like style. ► A greater variety of document types article,book, etc.) ► … still more fonts.

Current State of the Art ► LaTeX-2  with pdflatex  Frank Mittelbach (et al) ► AMS-LaTeX as LaTeX-2  package. ► Easy to install distributions for Windows, Mac, Linux (all open source). ► TeXworks GUI for all platforms. ► Many useful packages, styles, and auxiliaries:  BibTeX, graphics, Beamer, etc.

Distributions. ► Microsoft Windows: MikTeX  (use the “Basic Installer”). ► Mac OS X: MacTeX  (install MacTeX.pkg). ► Linux (or any Unix): TeX-Live  (It’s probably best to install via your Linux distributions implementation of dpkg or RPM rather than from here.).

GUI Front Ends ► TeXworks (all platforms)  TeXShop (Mac), WinEdt (Windows) ► GNU Emacs with AUCTeX package (for the hardcore hacker).

References ► More Math into Latex by George A. Gratzer, (4 th ed 2007) Edition/dp/ Edition/dp/ Edition/dp/ ► Math into LaTeX by George A. Gratzer (1993) ftp://ftp.tex.ac.uk/tex-archive/info/mil/mil.pdf ftp://ftp.tex.ac.uk/tex-archive/info/mil/mil.pdf ► LaTeX by Wikibooks.org ► TUG (TeX Users Group)

3. Using TeX

Mark-up ► La/TeX is a markup language, like HTML (the language of the web). ► You type an ASCII file with the extension ".tex". ► As in HTML, you do not worry about formatting.  In HTML leave formatting to the browser.  In La/TeX leave formatting to TeX. ► TeX formats according to the style you are using.

Ideology ► “ Logical Document Design ” ► Common to TeX and HTML ► User describes logical role of each part of the document. ►... not how to place items on the page! ► i.e., not WYSIWYG!!!

Comparison with HTML ► HTML “ markup ” accomplished by surrounding items by tags. This is emphasized. <EM> This is emphasized. </EM> Your web browser decides how to emphasize (!)

What if you insist on italics? But I wanted italics! <IT> But I wanted italics! </IT> Works, but violates logical document design (!!)

Logical design: ► A great idea in theory ►... can be a pain in practice. ► HTML has been moving away from a strictly logical design for years.  “ dot.com ’ s ” want complete control of what you see!

Logical Document Design in TeX ► To emphasize text, you type: Emphasize this! {\em Emphasize this!} ► What you will (probably) get:

How do you demand italics? Italicize this! {\it Italicize this!} ► What you (should) get:

► {\bf … } for boldface, ► {\rm … } for Roman (not italics or bold) ► {\tt … } for teletype. ► {\sc … } for “ small caps ”. Font control in La-TeX.

4. Typing Mathematics.

More TeX v.s. HTML ► In HTML the big thing is hyperlinks  naturally there is an elaborate code for them. ► In TeX the big thing is mathematics.  Inside your document, all formulas are typeset in math mode.  In contrast, text is set in text mode.

Plain TeX example ► Inline math (mode): equations between $ ’ s An inline equation x 2 –x–1 = 0 appears in this line. An inline equation $x^2-x-1=0$ appears in this line. ► You will get (approximately) TeX decides where to break lines, pages, etc.

Displayed Equations (Plain TeX) ► Put display math between (double) $$ ’ s A displayed equation x 2 –x–1 = 0 sits by itself, centered on its own line. A displayed equation $$x^2-x-1=0$$ sits by itself, centered on its own line.

Knuth ’ s poor choice of delimiters ► TeX violates a common custom of mathematical notation: Delimiters or tags should come in left and right pairs. $x^2-x-1=0$ violates this.

LaTeX corrects Knuth ► Uses \( x^2-x-1=0 \) for inline math. ► Uses \[ x^2-x-1=0 \] for display math. ► I still use $x^2-x-1=0$ for inline. ► But for equations, I use a LaTeX feature called environments: Rarely used!

Here is a displayed equation \begin{equation} \label{eq:fib} x^2-x-1=0, \end{equation} and it has a number. Display equation environment in LaTeX: Here is a displayed equation (1.1)x 2 –x–1 = 0, and it has a number!

For all $\epsilon>0$ there exists $\delta$ so that if $|x-y|<\delta$ then $|f(x)-f(y)|<\epsilon$. Greek letters: For all  > 0 there exists  > 0 so that if |x - y| <  then |f(x) - f(y)| < . Spelled out as control sequences.

Given a bounded sequence $x_1,x_2,\dots$, there exists a convergent subsequence $x_{i_1},x_{i_2},\dots$. Subscripts and superscripts These use “ ^ ” and “ _ ”. Nesting is allowed with { } Given a bounded sequence x 1, x 2,…, there exists convergent subsequence.

If $f$ is in $L^2[0,1]$ and \begin{equation*} f_n=\frac{1}{2\pi} \int_0^{2\pi} f(x)e^{i n x}\,dx \end{equation*} then $||f||^2_2=\Sum_0^\infty |f_n|^2$. Integrals, and sums If f is in L 2 [0,2  ] and then.

\begin{thm}\label{th:fw} The equation $A^n+B^n=C^n$ has no integer solutions for $n>2$. \end{thm} \begin{proof} See the margins. \end{proof} Theorem-like environments Theorem 1.1. The equation A n +B n =C n has no integer solutions for n>2. Proof. See the margins. □

5. Document structure.

Starting and finishing ► LaTeX requires (at least a few) special lines at the beginning and end of a document. \documentclass[12pt]{amsart} \begin{document} Put your text here... \end{document}

Partitioning your document \documentclass[12pt]{amsart} \title{Hello world} \author{Robbie Robinson} \begin{document} \maketitle \section{Introduction} Put your text here… \section{The main result} Put your text here… \subsection{Some comments} Put your text here… \end{document}

Adding packages and macros \documentclass[12pt]{amsart} \usepackage{amsmath,amssymb,amsfonts} \usepackage{graphicx} … \begin{document} … \end{document} These packages ass fonts and symbols. And allow for the insertion of graphics.

Adding Comments \documentclass[12pt]{amsart} \begin{document} % Hi Steve. This is my latest draft. % What do you think? Put your text here… \end{document} Anything after a % on a line is a comment.

Other useful things to do ► Insert graphics (pdf preferred, but can take eps or bitmapped graphics too) ► Bibliography  Manually  With BibTeX  In LaTeX itself ► Index or table of contents All of the above are demonstrated somewhere in the sample LaTeX files

6. The LaTeX workflow

The TeXworks window

Choose “Syntax Coloring” in “Format”

Choose “pdfLaTeX” and GO

Errors (need to be fixed)

(Finally) the result

Run twice or more ► LaTeX is a 1 pass processor. Information about cross-referencing, etc. requires a second pass. ► With indexes, BibTeX bibliographies, etc., more passes may be necessary ► Errors and warnings. Take them all seriously

The perils of artificial intelligence ► LaTeX (and TeX) “want” to do things their way. ► As hard as it is to believe at first, their way is usually better then your way (Knuth studied 500 years of printing tradition). ► You can always force LaTeX to do what you want, but it can be difficult to do.

7. Useful Programs Now and on the horizon

Graphics ► Use graphicx package. ► See examples for how. ► pdf, Posescript (vector graphics preferred)  Mathematica*, Maple*, Matlab* (Maxima, Sage, Octave, Scilab, GNUplot)  Inkscape, llustrator*,ghostview, Acrobat* ► jpeg, tiff (bitmapped)  Your camera or phone, web downloads, Windows paint*  Photoshop*, Gimp, Irfanview (for windows) * = $$$

Bibtex ► Supports.bib format for bibliographic citations. ► Entries downloadable from MathSciNet (AMS math reviews online). ► References are automatically labeled. ► You can make master bibliography which can be reused.

WYSIWYG ► Scientific Workplace (Word, Notebook) (commercial) ► LyX (open source) ► MathType (add on Math editor for Microsoft Office) ► TeXpoint & MyTeXpoint (inset LaTeX in powerpoint)

8. The last word Now and on the horizon

Advice ► Easy to get started. With time, professional results. Be patient… ► Copy other LaTeX documents. ► Ask your professors or other students questions. ► Use Google/Bing search to find answers (e.g., “LaTeX symbols”, etc.). ► Try things and see what happens….