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tutorial latex,by Tobias OetikerHubert Partl, Irene Hyna and Elisabeth translated to persian

TRANSCRIPT

  • LATEX2 LATEX2

    by Tobias OetikerHubert Partl, Irene Hyna and Elisabeth Slegl

    Version 4.26, September 25, 2008Translator: Mehdi Omidali :

  • Copyright1995-2005 Tobias Oetiker and Contributers. All rights reserved.is document is free; you can redistribute it and/or modify it under the terms of the

    GNU General Public License as published by the Free Soware Foundation; either version2 of the License, or (at your option) any later version.

    is document is distributed in the hope that it will be useful, but WITHOUT ANYWARRANTY; without even the impliedwarranty ofMERCHANTABILITY or FITNESS FORA PARTICULAR PURPOSE. See the GNU General Public License for more details.

    You should have received a copy of the GNU General Public License along with thisdocument; if not, write to the Free Soware Foundation, Inc., 675 Mass Ave, Cambridge,MA 02139, USA.

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    Free Soware Foundation, Inc., 675 Mass Ave, Cambridge, MA 02139, USA.

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    >moc.liamg@aoidhem<

    af=lh?xetalisraf/puorg/moc.elgoog.spuorg//:ptthmoc.aikiw.xetalisrap.af//:ptth

  • XETAL ][ .

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    >hc.rekiteo@ibot< rekiteO saiboT

    GA RENTRAP+REKITEO51 gewraAnetlO 0064dnalreztiwS

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    . XETAL-SMA . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

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    . mitabreV . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

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    .. tupitlum\ ssenkihtenil\ . . . . . . . . . . . . . . .. . . . . . . . . . . . . . . . . . . . . . . . . . . . .

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  • . FGP & ZkiT . . . . . . . . . . . . . . . . . . . . . . . cip-YX . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

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    . elur\ turts\ . . . . . . . . . . . . . . . . . . . . . . . . . .

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    . rdhycnaf . . . . . . . . . . . . . . . . . . . . . . . . remaeb . . . . . . . . . . . . . . . . . . . . . .

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    . SMA. . . . . . . . . . . . . . . . . . . . . . . . . . . . . SMA . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

    . SMA . . . . . . . . . . . . . . . . . . . . . . . . SMA . . . . . . . . . . . . . . . . . . . . . . . . . . SMA . . . . . . . . . . . . . . . . . . . . . . . . . . . . SMA . . . . . . . . . . . . . . . . .

  • . SMA . . . . . . . . . . . . . . . . . . . . . . . . . . . .

    . xcihparg . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

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  • 2XETAL . 2XETAL . XETAL

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    GYWISYW SMdroW tcefrePdroW leroC . .

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    GYWISYW .

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    .teg uoy tahw si ees uoy tahW

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    GYWISYW . .

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    retsmaH

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    uoy rehtehw rettam ton seod tIsecaps lareves ro eno retne.drow a retfa

    wen a strats enil ytpme nA.hpargarap

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    %tsiligarfisuoicodilaipxeci

    -ilaipxecitsiligarfilacrepuS :elpmaxe na si sisuoicod

    % .

    tnemmoc mitabrev . }mitabrev{egakcapesu\

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    }tnemucod{dne\ ssalctnemucod\ }tnemucod{nigeb\ elbmaerp .

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    & ivd.oof ivdx

    . 11X . pay . ivd

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    sp.oof o- ivd.oof zmcP- spivd

    fdpivd ivd. fdp .

    ivd.oof fdpivd

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    ssalc . . . reel edils . )snoitpo( . . .

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    }elcitra{]repap4a,edisowt,tp11[ssalctnemucod\

    4A .

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    elcitra . . .corp elcitra

    . .

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    xetliof/detroppus/birtnoc/xetal/sorcam

  • .:

    . tp01 .

    tp21 ,tp11 ,tp01

    . repaprettel . repap5arepap5b repapevitucexe repaplagel

    .

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    nqelf .

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    . elcitra troper koob .

    egapeltiton ,egapeltit

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    nmulocowt ,nmuloceno

    . elcitra troper koob . . edisowt .

    ediseno ,edisowt

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    ynanepo ,thgirnepo

  • .

    .:

    . xtd.cod ][ .

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    . xtd.elacsxetl .

    elacsxe

    . xtd.cnetuotl .

    cnetnof

    . . .od esiwrehto . . .od neht . . .fi . xtd.nehtfi ][ .

    nehtfi

    XETAL mysxetal . xtd.mysxetal ][ .

    mysxetal

    . . ][ .

    xdiekam

    ylnotnys . MBI 058/734 ,2-nitaL OSI ,1-nitaL OSI ,IICSAdened-resu ,swodniW-ISNA ,txeN ,hsotnicaM elppA ,segap edoc

    . xtd.cnetupni .

    cnetupni

    ivd xetal xtd.cod . .gnidocne tnof

    . .

    }egaap{]snoitpo[egakcapesu\

    egaap snoitpo . ) . (.

    .

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    codxet .

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    retoofredaehelyts egap

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    xet. . .

    yts. . egakcapesu\ .

    xtd. . . .

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    xtd. .

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    df. .

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    ivd. . . spivd

    .

    gol. .

    cot. . .

    fol. cot. .

    tol. .

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  • xdi. . xedniekam . .

    .

    dni. xdi. .

    gli. xedniekam .

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    }emanel{edulcni\

    xet.emanel . xet.emanel

    .

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    edulcni\ .

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    edulcni\ ylnoedulcni\ .

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    edulcni\ . ylnoedulcni\ .

    . :

    }emanel{tupni\

    .

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    ylnotnys .

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    }ylnotnys{egakcapesu\ylnoxatnys\

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    1 elpmaxE %alumrof sih decudortni nietsniE nehw stodl\}noitauqe{nigeb\

    , ;\ 2^c todc\ m = e}noitauqe{dne\nwonk ylediw tsom eht emit emas eht ta si hcihw.alumrof lacisyhp dootsrednu llew tsael eht dna

    2 elpmaxE %:wal tnerruc s'ffohhcriK swollof hcihw morf stodl\}noitauqe{nigeb\

    . ;\ 0 = k_I }n{^}1=k{_mus\}noitauqe{dne\

    stodl\ devired eb nac wal egatlov s'ffohhcriK

    3 elpmaxE %.segatnavda lareves sah hcihw stodl\

    }noitauqe{nigeb\R_I - F_I = D_I

    }noitauqe{dne\stodl\ .ledom rotsisnart tnereffid yrev a fo eroc eht si

    .

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  • .

    \newtheorem{mur}{Murphy}[section]

    \begin{mur} If there are two ormore ways to do something, andone of those ways can result ina catastrophe, then someonewill do it.\end{mur}

    Murphy 3.7.1. If there are two or more waysto do something, and one of those ways canresult in a catastrophe, then someone will doit.

    . Murphy .

    . proof amsthm

    \begin{proof}Trivial, use\[E=mc^2\]\end{proof}

    Proof. Trivial, use

    E = mc2

    \qedhere .

    \begin{proof}Trivial, use\[E=mc^2 \qedhere\]\end{proof}

    Proof. Trivial, use

    E = mc2

    ntheorem .

  • .

    .

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    . Josef Tkadlec David Carlisle symbols.tex

  • .

    :.

    . \not

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  • .

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  • .AMS :.

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    AMS :. u \dotplus \centerdotn \ltimes o \rtimes > \divideontimesd \doublecup e \doublecap r \smallsetminusY \veebar Z \barwedge [ \doublebarwedge \boxplus \boxminus \circleddash \boxtimes \boxdot } \circledcirc| \intercal ~ \circledast i \rightthreetimesg \curlyvee f \curlywedge h \leftthreetimes

  • .

    AMS :. l \lessdot m \gtrdot + \doteqdot6 \leqslant > \geqslant : \risingdotseq0 \eqslantless 1 \eqslantgtr ; \fallingdotseq5 \leqq = \geqq P \eqcircn \lll or \llless o \ggg $ \circeq. \lesssim & \gtrsim , \triangleq/ \lessapprox ' \gtrapprox l \bumpeq7 \lessgtr ? \gtrless m \BumpeqQ \lesseqgtr R \gtreqless s \thicksimS \lesseqqgtr T \gtreqqless t \thickapprox4 \preccurlyeq < \succcurlyeq u \approxeq2 \curlyeqprec 3 \curlyeqsucc v \backsim- \precsim % \succsim w \backsimeqw \precapprox v \succapprox \vDashj \subseteqq k \supseteqq \Vdashq \shortparallel c \Supset \VvdashJ \blacktriangleleft A \sqsupset \backepsilonB \vartriangleright * \because _ \varproptoI \blacktriangleright b \Subset G \betweenD \trianglerighteq a \smallfrown t \pitchforkC \vartriangleleft p \shortmid ` \smallsmileE \trianglelefteq ) \therefore @ \sqsubset

  • AMS :.

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  • .

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    AMS :. ~ \hbar } \hslash | \Bbbk \square \blacksquare s \circledSM \vartriangle N \blacktriangle { \complementO \triangledown H \blacktriangledown a \Game \lozenge \blacklozenge F \bigstar\ \angle ] \measuredangle \diagup \diagdown 8 \backprime@ \nexists ` \Finv ? \varnothingg \eth ^ \sphericalangle f \mho

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  • .

    \documentclass[10pt]{beamer}\mode{%\usetheme[hideothersubsections,

    right,width=22mm]{Goettingen}}

    \title{Simple Presentation}\author[D. Flipo]{Daniel Flipo}\institute{U.S.T.L. \& GUTenberg}\titlegraphic{\includegraphics[width=20mm]{USTL}}\date{2005}

    \begin{document}

    \begin{frame}\titlepage

    \end{frame}

    \section{An Example}

    \begin{frame}\frametitle{Things to do on a Sunday Afternoon}\begin{block}{One could \ldots}

    \begin{itemize}\item walk the dog\dots \pause\item read a book\pause\item confuse a cat\pause

    \end{itemize}\end{block}and many other things

    \end{frame}\end{document}

    beamer :.

  • }{noitces\ }{noitcesbus\ emarf .

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    .

    esuap\ . ylno\ revocnu\ tla\ laropmet\ .

    .

    fdp.ediugresuremaeb .

    ./ten.egrofecruos.remaeb-xetal//:ph

  • . .

    . .

    .

    erutcip . ][ .

    . erutcip reizebq\ q citardauq .

    . reizebq\ erutcip .

    .

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    .

    erutcip skcirtsp erutcipsp . skcirtsp . .

    cip-YX . ][ ) ][ (.

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    ) ( ][ .

    .

    ..

    erutcip

    }erutcip{dne\. . .)y ,x(}erutcip{nigeb\

    }erutcip{dne\. . .)0y ,0x()y ,x(}erutcip{nigeb\

    0y ,0x ,y ,x htgneltinu\ ) erutcip (

    }mc2.1{}htgneltinu\{htgneltes\

    htgneltinu\ tp1 . )y ,x( . )0y ,0x(

    .

    }tcejbo{)y ,x(tup\

    }tcejbo{}n{)y,x()y ,x(tupitlum\

    .

    )3y ,3x()2y ,2x()1y ,1x(reizebq\

    .

  • .

    ..

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    !!!!

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    """""""""""""""

    ###############

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  • ,6 ,5 , . . . ,5 ,6

    ) (.

    . htgneltinu\ .

    .

    ..

    }mm57.0{}htgneltinu\{htgneltes\)04,06(}erutcip{nigeb\}}03{)0,1(rotcev\{)02,03(tup\}}02{)1,4(rotcev\{)02,03(tup\}}52{)1,3(rotcev\{)02,03(tup\}}03{)1,2(rotcev\{)02,03(tup\}}01{)2,1(rotcev\{)02,03(tup\senilkciht\}}03{)1,4-(rotcev\{)02,03(tup\}}5{)4,1-(rotcev\{)02,03(tup\senilniht\}}5{)1-,1-(rotcev\{)02,03(tup\}}5{)4-,1-(rotcev\{)02,03(tup\

    }erutcip{dne\

    -:

    1

    *

    XXXyXXXX

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    }}htgnel{)1y ,1x(rotcev\{)y ,x(tup\

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    . senilkciht\ .

  • .

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  • erutcip . .

    ][ .

    ..

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    }erutcip{dne\

    H

    HHHH

    A

    B

    Ca

    b

    c

    = F)c s()b s()a s(s

    2c +b +a =: s

    erutcip tup\ .

  • .

    \linethikness \multiput ..

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  • ..

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    \linethickness{length} : \linethickness{length} \thicklines \thinlines \thinlines ( )

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  • .

    ..

    \setlength{\unitlength}{0.5mm}\begin{picture}(120,168)\newsavebox{\foldera}\savebox{\foldera}(40,32)[bl]{% definition\multiput(0,0)(0,28){2}{\line(1,0){40}}

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  • }eman{xobevaswen\

    }tnetnoc{]noitisop[)thgieh,htdiw(}eman{xobevas\

    }eman{xobesu\)y ,x(tup\

    .

    noitisop . lb . t )( r

    )( .

    eman . : aredlof\ bredlof\ .

    lavo\ enil\ .

  • .

    ..

    }mc8.0{}htgneltinu\{htgneltes\)4,6(}erutcip{nigeb\}mm570.0{ssenkcihtenil\}7{)0,1()0,0(tupitlum\}}4{)1,0(enil\{

    }5{)1,0()0,0(tupitlum\}}6{)0,1(enil\{

    senilkciht\}}5.0{)5,1(enil\{)5.0,5.0(tup\}}2{)1,4(enil\{)3,1(tup\)5.3,3()3,1()5.0,5.0(reizebq\senilniht\}}3{)1-,2(enil\{)2,5.2(tup\}}5.0{)5,1-(enil\{)5.0,5.5(tup\}mm1{ssenkcihtenil\)3,5()5.0,5.5()2,5.2(reizebq\senilniht\)3,3()3,4()2,4(reizebq\)2,2()3,2()3,3(reizebq\)1,3()1,2()2,2(reizebq\)2,4()1,4()1,3(reizebq\

    }erutcip{dne\

    DHHHHHHHDDDDD

    .

    . ssenkcihtenil\ senilniht\ senilkciht\ .

    .

    )2y ,2x( = 2P ,)1y ,1x( = 1P 2m ,1m . )y ,x( = S

    = x )1y 2y( 1x1m 2x2m

    , 1m 2m.)2 ,1 = i( )ix x(im+ iy = y

    ).(

    . ][ reizebq\ .

  • ..

    }mc1{}htgneltinu\{htgneltes\)52.0-,5.2-()6.3,3.4(}erutcip{nigeb\}}4.4{)0,1(rotcev\{)0,2-(tup\}$x${)50.-,54.2(tup\}}2.3{)1,0(rotcev\{)0,0(tup\}}$y${)0,0(xobekam\{)53.3,0(tup\)0.0,4832.1()0.0,0.0(reizebq\)2267.2,0.2(

    )0.0,4832.1-()0.0,0.0(reizebq\)2267.2,0.2-(

    }mm570.{ssenkcihtenil\}5{)0,1()0,2-(tupitlum\}}3{)1,0(enil\{

    }4{)1,0()0,2-(tupitlum\}}4{)0,1(enil\{

    }mm2.{ssenkcihtenil\}}4.{)0,1(enil\{)36721.,3. (tup\}}4.{)1,0(enil\{)73270.-,5.(tup\}}4.{)0,1(enil\{)36721.,7.-(tup\}}4.{)1,0(enil\{)73270.-,5.-(tup\}}4.{)0,1(enil\{)80345.,8.(tup\}}4.{)1,0(enil\{)80343.,1(tup\}}4.{)0,1(enil\{)80345.,2.1-(tup\}}4.{)1,0(enil\{)80343.,1-(tup\}}4.{)0,1(enil\{)14253.1,3.1(tup\}}4.{)1,0(enil\{)14251.1,5.1(tup\}}4.{)0,1(enil\{)14253.1,7.1-(tup\}}4.{)1,0(enil\{)14251.1,5.1-(tup\}}2.0{*elcric\{)52.0-,5.2-(tup\}erutcip{dne\

    x-

    6y

    u

    1 x hsoc = y . )2267.2 ,2( 9626.3 = m. ) .( .

    )0 ,4832.1( )0 ,4832.1(. . .

    }erutcip{nigeb\ .

  • . FGP & ZkiT

    )52.0-,5.2-()6.3,3.4(}erutcip{nigeb\

    ) ( )52.0,5.2( .

    ..

    }mc8.0{}htgneltinu\{htgneltes\)2-,3-()4,6(}erutcip{nigeb\}}5{)0,1(rotcev\{)0,5.2-(tup\}$ihc\${)1.0-,7.2(tup\}}3{)1,0(rotcev\{)5.1-,0(tup\}31{)0,4.0()1,5.2-(tupitlum\}}2.0{)0,1(enil\{

    }31{)0,4.0()1-,5.2-(tupitlum\}}2.0{)0,1(enil\{

    )4.1,2.0(tup\}$ihc\hnat\=c/v=ateb\${

    )3588.0,3588.0()0,0(reizebq\)0469.0,2(

    )3588.0-,3588.0-()0,0(reizebq\)0469.0-,2-(

    }}2.0{*elcric\{)2-,3-(tup\}erutcip{dne\

    -

    6hnat = c/v =

    t

    ).( . )0 ,0( = 1P1 = 1m )2 hnat ,2( = 2P 2 2hsoc /1 = 2m .

    )2,3( ) (.

    . FGP & ZkiT XETAL . FGP

    . FGP + ][. .

  • FGP zkit . zkit .

    erutcipzkit .

    ]3=elacs[}erutcipzkit{nigeb\)2.0-,1.0-( pilc\

    ;)2.1,8.1( elgnatcer]niht yrev,yarg,mc52.=pets[ward\

    ;)4.3,4.3( dirg )4.1-,4.1-(;)0,5.2( -- )0,5.1-( ward\;)5.1,0( -- )5.1-,0( ward\;)mc1( elcric )0,0( ward\,etihw!02!neerg=llif[wardllif\

    ]kcalb!05!neerg=ward)mm0,mm3( -- )0,0(

    ;elcyc -- )mm3:03:0( cra}erutcipzkit{dne\

    .

    );( .

    yrarbilzkitesu\ .

    %{yrarbilzkitesu\}gnihpromhtap.snoitaroced

    [}erutcipzkit{nigeb\]}3.=tcepsa,tneb{=noitaroced

    ]yargthgil=llif,etaroced[ ward\;)2,5.5( elgnatcer )0,0(

    ]ward,elcric[edon\;}A{ )5.,5.( ta )A(

    ]ward,elcric[edon\;}B{ )5.1,5( ta )B(

    ;)B( -- )A( ]etaroced,>-[ward\;)A( -- )B( ]etaroced,>-[ward\}erutcipzkit{dne\

    .A.

    B.

    .

    . FGP .

  • . FGP & ZkiT

    .

    .

    +... . . . . . . . . . . .

    . . ... . . . E... . . . ... . .... . ... .

    -... . . . . . . . . . . .

  • tolpfgp . . tolpung

    .

    . cip-YXyx .

    :

    }yx{]snoitpo[egakcapesu\

    snoitpo cip-YX . . lla YX

    .

    cip-YX :

    }htamyalpsid{nigeb\\\ B & A{xirtamyx\

    } D & C}htamyalpsid{dne\

    B A

    D C

    xirtamyx\ . .

    ra\ .

    }htamyalpsid{nigeb\\\ ]d[ra\ B & ]r[ra\ A {xirtamyx\

    } ]l[ra\ C & ]u[ra\ D}htamyalpsid{dne\

    B // A

    D

    OO

    ooC

    .

    punwod thgir el .

  • . cip-YX

    }htamyalpsid{nigeb\{xirtamyx\\\ B & ]r[ra\ ]rd[ra\ ]d[ra\ A} C & D

    }htamyalpsid{dne\

    A

    @ @@

    @@@@

    B //

    C D

    .

    .

    }htamyalpsid{nigeb\{xirtamyx\\\ & & ]rrd[ra\ ]rd[ra\ ]d[ra\ A} D & C & B

    }htamyalpsid{dne\

    A

    @ @@

    @@@@

    PP''PPP

    PPPPPP

    PPP

    D C B

    .

    .

    }htamyalpsid{nigeb\{xirtamyx\& g_]d[ra\ f^]r[ra\ A

    \\ }'g{^]d[ra\ B} C & }'f{_]r[ra\ D

    }htamyalpsid{dne\

    A// f

    g

    B

    g

    D

    fC //

    .

    .

    : | .

    }htamyalpsid{nigeb\{xirtamyx\& g|]d[ra\ f|]r[ra\ A

    \\ }'g{|]d[ra\ B} C & }'f{|]r[ra\ D

    }htamyalpsid{dne\

    // f A

    g

    B

    g

    C // f D

    eloh\|]...[ra\ . .

    .

  • \begin{displaymath}\xymatrix{\bullet\ar@{->}[rr] && \bullet\\\bullet\ar@{.}[rr] &&

    \bullet\\\bullet\ar@2{->}[rr] && \bullet\\\bullet\ar@3{->}[rr] && \bullet\\\bullet\ar@{=+}[rr] && \bullet}\end{displaymath}

    //

    oo

    _?/o/o/o/o/o/o/o

    /o/o/o/o/o/o/o

    //

    +3

    _ *4

    _

    :

    \begin{displaymath}\xymatrix{\bullet \ar[r]

    \ar@{.>}[r] &\bullet}\end{displaymath}

    ////

    \begin{displaymath}\xymatrix{\bullet \ar@/^/[r]

    \ar@/_/@{.>}[r] &\bullet}\end{displaymath}

    ((66

    XY-pic .

  • . cip-YX

    : cip-YX .

  • . .

    .

    .

    .

    .

    . :

    }dnammocsl{nigeb\}mud{ic\}dnammocsl{dne\

    mud\

    dnammocsl ic\ . mud\

    mud\ .

    dnammocsl . .

  • ..

    }noitined{]mun[}eman{dnammocwen\

    : )eman( )noitined(. mun

    ) (. .

    .

    ssnt\ .2XETAL ot noitcudortnI trohS oS toN e. .

    ton ehT{}ssnt\{dnammocwen\ot noitcudortnI trohS os}eXeTaL\

    }{stodl\ ''ssnt\`` si sihT''ssnt\``

    ot noitcudortnI trohS os ton e si siot noitcudortnI trohS os ton e . . . 2XETAL2XETAL

    . 1# . 2#

    .

    ]1[}tisxt\{dnammocwen\trohS }1#{hpme\ eht si sihT{

    }eXeTaL\ ot noitcudortnI:ydob tnemucod eht ni %}ezimeti{nigeb\}os ton{tisxt\ meti\}yrev{tisxt\ meti\}ezimeti{dne\

    ot noitcudortnI trohS os ton eht si si 2XETAL

    ot noitcudortnI trohS yrev eht si si 2XETAL

    .

    :

    dnammocwener\. dnammocwen\ . dnammocedivorp\ . dnammocwen\

    .

    .

    .

  • .

    ..

    dnammocwen\ tnemnorivnewen\. :

    }rea{}erofeb{]mun[}eman{tnemnorivnewen\

    tnemnorivnewen\ . erofeb . rea }eman{dne\ .

    tnemnorivnewen\ .

    }gnik{tnemnorivnewen\%}xe1{}xe1{elur\{

    }}}1{hcterts\{ecapsh\%}}1{hcterts\{ecapsh\{

    }}xe1{}xe1{elur\

    }gnik{nigeb\stodl\ stcejbus elbmuh yM}gnik{dne\

    . . . stcejbus elbmuh yM

    mun dnammocwen\ . .

    tnemnorivnewener\ . tnemnorivnewen\ .

    . elur\ hcterts\ ecapsh\ .

    ..

    . secapserongi\ .

    . dneretfasecapserongi\ secapserongi\ .

  • \newenvironment{simple}%{\noindent}%{\par\noindent}

    \begin{simple}See the space\\to the left.\end{simple}Same\\here.

    See the spaceto the le.Samehere.

    \newenvironment{correct}%{\noindent\ignorespaces}%{\par\noindent%\ignorespacesafterend}

    \begin{correct}No space\\to the left.\end{correct}Same\\here.

    No spaceto the le.Samehere.

    ..

    Makele .

    : .

    \usepackage{ifthen}\ifthenelse{\equal{\blackandwhite}{true}}{% "black and white" mode; do something..

    }{% "color" mode; do something different..

    }

    :

    latex '\newcommand{\blackandwhite}{true}\input{test.tex}'

    . \blackandwhite . false \blackandwhite

  • .

    ..

    .

    .

    egakcapesu\ .

    rekiteO saiboT yb egakcaP omeD %}kcapomed{egakcaPsedivorP\noitcudortnI trohS os ton ehT{}ssnt\{dnammocwen\

    }eXeTaL\ ottrohS }1#{hpme\ ehT{]1[}tisxt\{dnammocwen\

    }eXeTaL\ ot noitcudortnI}}etouq{dne\{}}etouq{nigeb\{}gnik{tnemnorivnewen\

    .:

    yts. .

    }eman egaap{egakcaPsedivorP\

    . egakcaPsedivorP\ . .

    .

    .

    ..

    ) . . . (.

    .

    . . .

    . . .

    dna llams ehT llams\{}delur snamoR }dlob{fbtxet\gib taerg fo lla egraL\{}.}ylatI{titxet\

    fo lla delur snamoR dlob dna llams e.ylatI gib taerg

  • .

    .

    .

    . .

    .

    . .

    dna egral EGRAL\{ sekil eH.sreel llams dna egral sekil eH .}srettel }llams llams\{

    . } . rap\ .

    rap\ .

    .:

    fires snas }...{fstxet\ namor }...{mrtxet\retirwepyt }...{tttxet\ecaf dlob }...{fbtxet\ muidem }...{dmtxet\cilati }...{titxet\ thgirpu }...{putxet\C S }...{cstxet\ detnals }...{lstxet\tnof tnemucod }...{lamrontxet\ dezisahpme }...{hpme\

    .:

    tnof ynit ynit\tnof llams yrev ezistpircs\tnof llams etiuq ezisetontoof\tnof llams llams\tnof lamron ezislamron\tnof egral egral\

    tnof regral egraL\

    tnof egral yrev EGRAL\

    eguh eguh\tsegral eguH\

  • .

    :.

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