Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε...

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L A T E X 2 ε L A T E X 2 ε Tobias Oetiker Hubert Partl, Irene Hyna and Elisabeth Schlegl Version 2.2-Beta, 25th January, 1996 .

Transcript of Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε...

Page 1: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

º·á¹Ð¹ÓLATEX 2ε©ºÑºäÁè¤èÍÂÂèÍ

ËÃ×Í LATEX 2εã¹ öò ¹Ò·Õ

â´Â Tobias Oetiker

Hubert Partl, Irene Hyna and Elisabeth Schlegl

Version 2.2-Beta, 25th January, 1996

á»Åâ´Â ¨Ñ¡ÃÀÒɳì ÇÔÈÇ¡ØÅ

ÃØè¹ ñ.óò àÁ×Í òñ Á¡ÃÒ¤Á òõôõ

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This document is ‘‘public domain''. It may be printed and distributed free of charge in its original form(including the list of authors). If it is changed or if parts of it are used within another document,then the author list must include all the original authors AND that author (those au-thors) who has (have) made the changes. When this document is used commercially, the GNU copyleft applies.

àÍ¡ÊÒéºÑº¹Õ໹ ‘‘ÊÒ¸ÒóÊÁºÑµÔ'' ÊÒÁÒö¨Ð¨Ñ´·Ó«ÓËÃ×Íᨡ¨èÒÂâ´ÂäÁè¤Ô´ÁÙŤèÒ ã¹ÃٻẺ´Ñ§à´ÔÁ (ÃÇÁ·Ñ§ÃÒª×ͧ͢¼Ùéà¢Õ¹

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à¹×ÍËÒÊèǹÁÒ¡¢Í§àÍ¡ÊÒéºÑº¹Õ¹ÓÁÒ¨Ò¡ÍÍÊàµÃÕ ·Õá¹Ð¹Ó LATEX 2.09 à¢Õ¹໹ÀÒÉÒàÂÍÃÁѹâ´Â:

Hubert Partl <[email protected]>Zentraler Informatikdienst der Universitat fur Bodenkultur Wien

Irene Hyna <[email protected]>Bundesministerium fur Wissenschaft und Forschung Wien

Elisabeth Schlegl <no email>in Graz

¶éҤسʹã¨àÍ¡ÊÒÃÀÒÉÒàÂÍÃÁѹ ÊÒÁÒö¨ÐËÒ©ºÑºÅèÒÊØ´ÊÓËÃѺ LATEX 2ε â´Â Jorg Knappen ä´é¨Ò¡ CTAN:/tex-archive/info/lkurz

¢³Ð·Õ¨Ñ´·ÓàÍ¡ÊÒéºÑº¹Õ ¼Ùéà¢Õ¹ä´é¢ÍãËé¼Ùé·Õãªé¡ÅØèÁ¢èÒÇ comp.text.tex ªèǵÃǨÍèÒ¹ «Ö§¡çÁÕ¡ÒõͺÃѺ¡ÅѺÁÒ໹¨Ó¹Ç¹ÁÒ¡ áµèÅФ¹àËÅèÒ¹ÕªèÇ·ѧ á¡é·Õ¼Ô´ ¤Óá¹Ð¹Ó áÅÐãËéà¹×ÍËҷըлÃѺ»Ãاº·¤ÇÒÁ ¾Ç¡à¢Òµéͧãªé¤ÇÒÁ¾ÂÒÂÒÁÍÂèÒ§ÁÒ¡·Õà´ÕÂÇ¡ÇèÒ¨ÐÁÒ໹ÃÙ»ÃèÒ§ÍÂèÒ§·ÕÍèÒ¹ä´éÍèÒ¹ÍÂÙè¹Õ ¼Ùéà¢Õ¹ã¤Ãè¢Í¢Íº¤Ø³·èÒ¹àËÅèÒ¹ÕÍÂèÒ§¨Ãԧ㨠»Ã¡µÔáÅéÇ¢éͼԴ¾ÅÒ´·Ñ§ËÅÒ·վºã¹àÍ¡ÊÒéºÑº¹Õ໹¢Í§¼Ùéà¢Õ¹àͧ ¶éҤس¾º¤Ó·ÕÊС´·ÕÊС´¶Ù¡µéͧáÅéÇ ¹Ñ¹áËÅФ×ͼŧҹ¢Í§à¢Ò´éÒ¹ÅèÒ§àËÅèÒ¹Õ·Õá¨é§¡ÅѺÁÒãËé

Rosemary Bailey, Friedemann Brauer David Carlisle, Christopher Chin,Chris McCormack, Wim van Dam, David Dureisseix, Elliot, David Frey,Robin Fairbairns, Erik Frisk, Alexandre Guimond, Cyril Goutte,Greg Gamble, Neil Hammond, Rasmus Borup Hansen, Martien Hulsen,Werner Icking, Jakob, Eric Jacoboni, Alan Jeffrey, Byron Jones, David Jones,Johannes-Maria Kaltenbach, Andrzej Kawalec, Alain Kessi, Christian Kern,Jorg Knappen, Kjetil Kjernsmo, Maik Lehradt, Martin Maechler,Claus Malten, Hubert Partl, John Refling, Mike Ressler, Brian Ripley,Young U. Ryu, Chris Rowley, Hanspeter Schmid, Craig Schlenter,Josef Tkadlec, Didier Verna, Fabian Wernli, Fritz Zaucker, Rick Zaccone, andMikhail Zotov

Page 4: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,
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LATEX [1] ໹Ãкº¨Ñ´àÃÕ§¾ÔÁ¾ì·ÕàËÁÒÐÊÁ·ÕÊØ´ ÊÓËÃѺàÍ¡ÊÒ÷ҧÇÔ·ÂÒÈÒʵÃì áÅФ³ÔµÈÒʵÃìÁդسÀÒ¾¡ÒÃàÃÕ§¾ÔÁ¾ì·ÕÍÍ¡ÁÒÊÙ§ Ãкº¡çÂѧàËÁÒÐÊÁÊÓËÃѺàÍ¡ÊÒ÷ء»ÃÐàÀ·àªè¹¡Ñ¹µÑ§áµè ¨´ËÁÒ 仨¹¶Ö§ ˹ѧÊ×ͷѧàÅèÁ LATEX ãªé TEX [2] ໹µÑǨѡÃ㹡ÒèѴàÃÕ§

¡ÒÃá¹Ð¹ÓÍÂèÒ§Êѹ¹Õ¨Ð¾Ù´¶Ö§ LATEX 2ε «Ö§¡ç¹èÒ¨Ðà¾Õ§¾Í·Õ¨Ð¹Óä»ãªé¡Ñº §Ò¹ÊèǹãË­è¢Í§ LATEXÊÓËÃѺÃÒÂÅÐàÍÕ´¢Í§Ãкº LATEX ·ÕÊÁºÙóì¹Ñ¹´Ùä´é¨Ò¡ [1, 3]

LATEX ÁÕãËéãªé§Ò¹º¹Ãкº¤ÍÁ¾ÔÇàµÍÃìÊèǹãË­è µÑ§áµèà¤Ã×ͧÃдѺ¾Õ«Õ¢Ö¹ä» ã¹ËÅÒÂÁËÒÇÔ·ÂÒÅÑÂÁÕâ»Ãá¡ÃÁ·Õ¾ÃéÍÁ¨Ðãªé§Ò¹Å§ÍÂÙèáÅéÇã¹Ãкºà¤Ã×Í¢èÒ ¢éÍÁÙÅ¡ÒÃàÃÕ¡ãªéÃкº LATEX ·ÕÁÕÍÂÙèáÅéÇàËÅèҹѹËÒ´Ùä´é¨Ò¡ Local Guide [4]¶éҤسäÁèÃÙéÇèÒ¨ÐàÃÔÁãªé§Ò¹ LATEX ÍÂèÒ§äôÕÅͧ¶ÒÁ¼Ùé·ÕãËéàÍ¡ÊÒÃá¡è¤Ø³´Ù¢Íºà¢µ¢Í§àÍ¡ÊÒÃàÅèÁ¹Õ¨ÐäÁè¾Ù´¶Ö§ÇÔ¸Õ¡ÒÃŧâ»Ãá¡ÃÁáÅеԴµÑ§Ãкº LATEX áµè¨ÐºÍ¡ÇÔ¸Õà¢Õ¹àÍ¡ÊÒ÷ըйÓä»»ÃÐÁÇżÅâ´Â LATEX ä´é

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¶éҤسÁÕ¤ÇÒÁ¤Ô´àËç¹·Õ¨ÐãÊèºÒ§ÍÂèÒ§à¾ÔÁàµÔÁÅ§ä» ÅººÒ§ÊèǹÍÍ¡ ËÃ×Íá¡é䢺ҧ¨Ø´ ªèÇ¡ÃسÒá¨é§ãËé¼Ùéà¢Õ¹·ÃÒº´éÇ ¼Ùéà¢Õ¹ʹ㨢éÍàʹÍá¹Ð ¨Ò¡¹Ñ¡ LATEX ·Ñ§ËÅÒ à¡ÕÂǡѺÍÐä÷էèÒµèͤÇÒÁà¢éÒ㨠áÅÐÍÐä÷Õ͸ԺÒ ä´éá¨èÁªÑ´¡ÇèÒ

Tobias Oetiker <[email protected]>

Department of Electrical Engineering,Swiss Federal Institute of Technology

ÃØè¹ÅèÒÊØ´¢Í§àÍ¡ÊÒéºÑºÀÒÉÒÍѧ¡ÄÉËÒä´é·Õ: CTAN:/tex-archive/info/lshort

ËÁÒÂà˵Ø: ¼Ùéá»Å¾ÂÒÂÒÁ¨Ð¤§ÃٻẺ¢Í§µé¹©ºÑºà´ÔÁäÇéãËéÁÒ¡·ÕÊØ´ ¶éÒ¾ºÇèÒÁÕ¢éͼԴ¾ÅÒ´»ÃСÒÃã´áÅéÇ ¡ç¤§à»¹¤ÇÒÁ¼Ô´¨Ò¡¼Ùéá»Å¹Ñ¹àͧ «Ö§¶éÒ·èÒ¹¼ÙéÍèÒ¹¨Ð¡ÃسҷéǧµÔ§ àʹÍá¹Ð ËÃ×Íá¨é§ãËé·ÃÒºáµè»ÃСÒÃã´¡ç´Õ ¼Ùéá»Å¢Í¹éÍÁÃѺ´éǤÇÒÁ¢Íº¤Ø³à»¹·ÕÊØ´

µÔ´µèͼÙéá»Åä´é·Õ: [email protected]

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ñ ÊÔ§·Õ¤ÇÃÃÙéàº×ͧµé¹ ññ.ñ ª×͹ѹÊӤѭ䩹 . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñ

ñ.ñ.ñ TEX . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ññ.ñ.ò LATEX . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñ

ñ.ò àº×ͧµé¹ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ññ.ò.ñ ¼Ùéáµè§ ¹Ñ¡Í͡Ẻ˹ѧÊ×Í ¼Ùé¨Ñ´àÃÕ§¾ÔÁ¾ì . . . . . . . . . . . . . ññ.ò.ò ÇÒ§â¤Ã§áººàÍ¡ÊÒà . . . . . . . . . . . . . . . . . . . . . . . òñ.ò.ó ¢éÍä´éà»ÃÕºàÊÕÂà»ÃÕº . . . . . . . . . . . . . . . . . . . . . . ò

ñ.ó ÅѡɳТͧä¿Åì LATEX . . . . . . . . . . . . . . . . . . . . . . . . . . óñ.ó.ñ ªèͧÇèÒ§ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óñ.ó.ò ÊÑ­Åѡɳì¾ÔàÈÉ . . . . . . . . . . . . . . . . . . . . . . . . ôñ.ó.ó ¤ÓÊѧµèÒ§æ¢Í§ LATEX . . . . . . . . . . . . . . . . . . . . . . ôñ.ó.ô ËÁÒÂà赯 . . . . . . . . . . . . . . . . . . . . . . . . . . . . ô

ñ.ô â¤Ã§ÊÃéÒ§¢Í§ä¿ÅìÍÔ¹¾Ø· . . . . . . . . . . . . . . . . . . . . . . . . . . õñ.õ ¡ÒÃÇÒ§ÃٻẺàÍ¡ÊÒà . . . . . . . . . . . . . . . . . . . . . . . . . . . õ

ñ.õ.ñ àÍ¡ÊÒûÃÐàÀ·µèÒ§æ . . . . . . . . . . . . . . . . . . . . . . . õñ.õ.ò ᾤࡨà¾ÔÁàµÔÁ . . . . . . . . . . . . . . . . . . . . . . . . . öñ.õ.ó Ẻ˹éÒ¡ÃдÒɵèÒ§æ . . . . . . . . . . . . . . . . . . . . . . ù

ñ.ö â¤Ã§¡Òâ¹Ò´ãË­è . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ù

ò ¡ÒÃàÃÕ§¾ÔÁ¾ìàÍ¡ÊÒà ññò.ñ ¡ÒÃáºè§ºÃ÷ѴáÅСÒÃá¡˹éÒ . . . . . . . . . . . . . . . . . . . . . . . ññ

ò.ñ.ñ ¡ÒûÃѺÂèÍ˹éÒ . . . . . . . . . . . . . . . . . . . . . . . . . ññò.ñ.ò ¡ÒÃáºè§¾ÂÒ§¤ì . . . . . . . . . . . . . . . . . . . . . . . . . ñò

ò.ò µÑÇÍÑ¡ÉÃáÅÐÊÑ­Åѡɳì¾ÔàÈÉ . . . . . . . . . . . . . . . . . . . . . . . . ñóò.ò.ñ à¤Ã×ͧËÁÒ¤Ӿٴ . . . . . . . . . . . . . . . . . . . . . . . . ñóò.ò.ò ¢Õ´Êѹ ¢Õ´ÂÒÇ . . . . . . . . . . . . . . . . . . . . . . . . . . ñóò.ò.ó à¤Ã×ͧËÁÒÂÅÐàÍÒäÇé . . . . . . . . . . . . . . . . . . . . . . . ñóò.ò.ô ÍÑ¡ÉäǺ . . . . . . . . . . . . . . . . . . . . . . . . . . . ñôò.ò.õ µÑÇà¹é¹¤ÓáÅÐÍÑ¡¢ÃоÔàÈÉ . . . . . . . . . . . . . . . . . . . . ñô

ò.ó ãªé§Ò¹¡ÑºÀÒÉÒ¹Òæ»ÃÐà·È . . . . . . . . . . . . . . . . . . . . . . . . . ñôò.ô ªèͧÇèÒ§ÃÐËÇèÒ§¤Ó . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñõò.õ ËÑÇàÃ×ͧ º· áÅÐ ËÑÇ¢éÍ . . . . . . . . . . . . . . . . . . . . . . . . . . . ñõò.ö ¡ÒÃÍéÒ§ÍÔ§µÓáË¹è§ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñ÷ò.÷ àªÔ§ÍÃö . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñ÷

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ò.ø ¤Óà¹é¹ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñ÷ò.ù ÊÀÒÇÐ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ñø

ò.ù.ñ ᨡᨧ àÃÕ§¢éÍ ºÃÃÂÒÂ¤Ó . . . . . . . . . . . . . . . . . . . ñøò.ù.ò ªÔ´«éÒ ªÔ´¢ÇÒ µÃ§¡ÅÒ§ . . . . . . . . . . . . . . . . . . . . . ñøò.ù.ó ¶é;¨¹ÐáÅÐâ¤Å§¡Å͹ . . . . . . . . . . . . . . . . . . . . ñùò.ù.ô ¨Ñ´áºº¤ÓµèÍ¤Ó . . . . . . . . . . . . . . . . . . . . . . . . . òðò.ù.õ ¡ÒÃÊÃéÒ§µÒÃÒ§ . . . . . . . . . . . . . . . . . . . . . . . . . òñ

ò.ñð Çѵ¶ØÅÍ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . òòò.ññ ¡ÒÃÊÃéÒ§¤ÓÊѧáÅÐÊÀÒÇТֹãËÁè . . . . . . . . . . . . . . . . . . . . . . . òô

ò.ññ.ñ ¡ÒÃÊÃéÒ§¤ÓÊѧãËÁè . . . . . . . . . . . . . . . . . . . . . . . . òôò.ññ.ò ¡ÒÃÊÃéÒ§ÊÀÒÇÐãËÁè . . . . . . . . . . . . . . . . . . . . . . . òõ

ó ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì ò÷ó.ñ ·ÑÇæä» . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ò÷ó.ò ¡ÒÃÃÇÁ¡ÅØèÁ·Ò§¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . . . òøó.ó Êٵä³ÔµÈÒʵÃì¾×¹°Ò¹ . . . . . . . . . . . . . . . . . . . . . . . . . . . òùó.ô ¡ÒèѴªèͧ俢ͧÊÁ¡Òà . . . . . . . . . . . . . . . . . . . . . . . . . . . óñó.õ ¡ÒèѴÇѵ¶ØµÒÁá¹ÇµÑ§ . . . . . . . . . . . . . . . . . . . . . . . . . . . . óñó.ö ¢¹Ò´¿Í¹µì·Ò§¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . . . óóó.÷ ¡ÒÃ͸ԺÒµÑÇá»Ã . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óóó.ø ·ÄÉ®Õ ¡® ÏÅÏ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óôó.ù ÊÑ­ÅѡɳìµÑÇË¹Ò . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óõó.ñð ÊÃØ»ÊÑ­Åѡɳì·Ò§¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . óö

ô ੾ÒÐàÃ×ͧ ôóô.ñ ¿Í¹µìáÅТ¹Ò´µÑÇÍÑ¡Éà . . . . . . . . . . . . . . . . . . . . . . . . . . ôóô.ò ªèÍ§ä¿ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôõ

ô.ò.ñ ÃÐÂÐÃÐËÇèÒ§ºÃ÷Ѵ . . . . . . . . . . . . . . . . . . . . . . . ôõô.ò.ò ¡ÒèѴÂèÍ˹éÒ . . . . . . . . . . . . . . . . . . . . . . . . . . ôõô.ò.ó ªèͧÇèÒ§µÒÁá¹ÇºÃ÷Ѵ . . . . . . . . . . . . . . . . . . . . . ôöô.ò.ô ªèͧÇèÒ§µÒÁá¹ÇµÑ§ . . . . . . . . . . . . . . . . . . . . . . . ôö

ô.ó ¡ÒÃÇÒ§ÃٻẺ˹éÒ¡ÃдÒÉ . . . . . . . . . . . . . . . . . . . . . . . . . ôøô.ô ºÃóҹءÃÁ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôøô.õ ´Ãê¹Õ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôùô.ö ¡ÒùÓä¿ÅìÀÒ¾ EPS ÁÒãªé . . . . . . . . . . . . . . . . . . . . . . . . . õð

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ñ.ñ ä¿ÅìàÍ¡ÊÒà LATEX ·ÕÊѹ·ÕÊØ´ . . . . . . . . . . . . . . . . . . . . . . . . õñ.ò µÑÇÍÂèÒ§ÃٻẺ·ÕàËÁ×͹º·¤ÇÒÁ·Õŧã¹ÇÒÃÊÒà . . . . . . . . . . . . . . . . . ö

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ÊÒúѭµÒÃÒ§

ñ.ñ »ÃÐàÀ·¢Í§àÍ¡ÊÒà . . . . . . . . . . . . . . . . . . . . . . . . . . . . . öñ.ò µÑÇàÅ×Í¡à¾ÔÁàµÔÁ¢Í§»ÃÐàÀ·àÍ¡ÊÒà . . . . . . . . . . . . . . . . . . . . . . ÷ñ.ó ᾤࡨºÒ§Êèǹ·Õᨡ¨èÒÂ仾ÃéÍÁ¡Ñº LATEX . . . . . . . . . . . . . . . . . øñ.ô Ẻ˹éÒ¡ÃдÒɵèÒ§æ·Õ LATEX ÁÕãËé . . . . . . . . . . . . . . . . . . . . . ù

ò.ñ µÑÇ»ÃСͺÍÑ¡Éà áÅÐ ÍÑ¡¢ÃоÔàÈÉ . . . . . . . . . . . . . . . . . . . . . . ñôò.ò ¤èÒµÓá˹è§Í¹Ø­Òµ¡ÒÃÇÒ§ . . . . . . . . . . . . . . . . . . . . . . . . . . òó

ó.ñ à¤Ã×ͧËÁÒ»ÃСͺµÑÇá»Ã . . . . . . . . . . . . . . . . . . . . . . . . . óöó.ò ÍÑ¡ÉáÃÕ¡µÑÇàÅç¡ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óöó.ó ÍÑ¡ÉáÃÕ¡µÑÇãË­è . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óöó.ô à¤Ã×ͧËÁÒÂà¡ÕÂǡѺ¤ÇÒÁÊÑÁ¾Ñ¹¸ì . . . . . . . . . . . . . . . . . . . . . . . ó÷ó.õ µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . . . . ó÷ó.ö µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃìãË­è . . . . . . . . . . . . . . . . . . . . . . . . ó÷ó.÷ ÅÙ¡ÈõèÒ§æ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óøó.ø µÑÇáºè§ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óøó.ù µÑÇáºè§ãË­è . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óøó.ñð ÊÑ­Åѡɳì¨Ô»Ò¶Ð . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óøó.ññ ÊÑ­Åѡɳì·ÕäÁèà¡ÕÂǡѺ¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . óùó.ñò µÑÇáºè§áºº AMS . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óùó.ñó ÍÑ¡ÉáÃÕ¡áÅÐÎÔººÃÙ . . . . . . . . . . . . . . . . . . . . . . . . . . . . . óùó.ñô ÊÑ­Åѡɳì¤ÇÒÁÊÑÁ¾Ñ¹¸ìẺ AMS . . . . . . . . . . . . . . . . . . . . . . óùó.ñõ ÅÙ¡ÈÃẺ AMS . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôðó.ñö à¤Ã×ͧËÁÒ¤ÇÒÁÊÑÁ¾Ñ¹¸ìáÅÐÅÙ¡ÈÃàªÔ§»¯ÔàʸẺ AMS . . . . . . . . . . . . ôðó.ñ÷ µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃìẺ AMS . . . . . . . . . . . . . . . . . . . . . ôñó.ñø ÊÑ­Åѡɳì¨Ô»Ò¶ÐẺ AMS . . . . . . . . . . . . . . . . . . . . . . . . . ôñó.ñù ÃٻẺµÑÇÍÑ¡É÷ҧ¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . ôñ

ô.ñ ¿Í¹µì·ÑÇä» . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôôô.ò ¢¹Ò´¿Í¹µì . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôôô.ó ¿Í¹µì¤³ÔµÈÒʵÃì . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôôô.ô ˹èÇÂÇÑ´·Õãªé¡Ñº TEX . . . . . . . . . . . . . . . . . . . . . . . . . . . . ôøô.õ µÑÇÍÂèÒ§¤èÒ key 㹡ÒÃÊÃéÒ§´Ãê¹Õ . . . . . . . . . . . . . . . . . . . . . . õðô.ö ¤èÒ key ·Õãªé¡Ñºá¾¤à¡¨ graphicx . . . . . . . . . . . . . . . . . . . . . . õñ

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ñ. ªèͧÇèÒ§áÅСÒÃ᡺Ã÷ѴÊèǹãË­è¨ÐäÁè¤èÍÂÁÕ¤ÇÒÁÊӤѭ à¾ÃÒШÐÁÕ¡ÒèѴªèͧÇèÒ§ãËé ¨Ò¡µÑǢͧÊÁ¡ÒÃàͧ ËÃ×ÍäÁè¡çâ´Â¤ÓÊѧ¾ÔàÈÉàªè¹ \, \quad ËÃ×Í \qquad

\beginequation\forall x \in \mathbfR:\qquad x^2 \geq 0\endequation

∀x ∈ R : x2 ≥ 0 (ó.ò)

ò. ÁÕºÃ÷ѴÇèÒ§æäÁèä´é ¨ÐÂÍÁãËé˹֧ÂèÍ˹éÒµèÍ˹֧ÊÁ¡ÒÃà·èҹѹ

ó. ÍÑ¡ÉÃáµèÅеÑǶ×ÍÇèÒ໹ª×ͧ͢µÑÇá»Ã áÅШÐàÃÕ§¾ÔÁ¾ìä»áºº¹Ñ¹ ¶éÒµéͧ¡ÒèоÔÁ¾ì¢éͤÇÒÁ¸ÃÃÁ´ÒÀÒÂã¹Êٵà (â´ÂÁÕ¡ÒèѴàÃÕ§áÅСÒÃàÇé¹ÃÐÂÐẺ»Ã¡µÔ) ãËéãªé¤ÓÊѧ \textrm...

\beginequationx^2 \geq 0\qquad\textrmâ´Â·Õ x\in\mathbfR\endequation

x2 ≥ 0 â´Â·Õ x ∈ R (ó.ó)

¹Ñ¡¤³ÔµÈÒʵÃìÍÒ¨¨ÐÊѺʹÇèÒ¨ÐãªéÊÑ­Åѡɳìä˹´Õ: ºÒ§·ÕÍÒ¨¨Ð´Ù´Õ¡ÇèÒ¶éÒãªé ‘µÑÇ˹Òâ»Ãè§'(blackboard bold) â´Âãªé \mathbb ¨Ò¡á¾¤à¡¨ amsfonts ËÃ×Í amssymb µÑÇÍÂèÒ§·ÕáÅéǨСÅÒÂ໹

\beginequationx^2 \geq 0\qquad\textrmâ´Â·Õ x\in\mathbbR\endequation

x2 ≥ 0 â´Â·Õ x ∈ R (ó.ô)

ó.ò ¡ÒÃÃÇÁ¡ÅØèÁ·Ò§¤³ÔµÈÒʵÃì

¤ÓÊѧ·Ò§¤³ÔµÈÒʵÃìÊèǹãË­è¨ÐÁռŵèÍÍÑ¡É÷յÒÁÁÒà·èҹѹ ¶éÒµéͧ¡ÒÃãËéÁռŵè͵ÑÇÍ×¹æ´éÇ¡çµéͧÃÇÁ¡ÅØèÁà¢éÒ´éÇ¡ѹâ´Âãªéà¤Ã×ͧËÁÒ»¡¡Ò ...

Page 41: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ó.ó Êٵä³ÔµÈÒʵÃì¾×¹°Ò¹ òù

\beginequationa^x+y \neq a^x+y\endequation ax + y 6= ax+y (ó.õ)

ó.ó Êٵä³ÔµÈÒʵÃì¾×¹°Ò¹

ËÑÇ¢é͹ըСÅèÒǶ֧¤ÓÊѧÊӤѭæ·Õãªé㹡ÒèѴàÃÕ§·Ò§¤³ÔµÈÒʵÃì ÊÓËÃѺÊÑ­Åѡɳì·Ñ§ËÁ´ ËÒ´Ùä´é¨Ò¡ËÑÇ¢éÍ ó.ñð ˹éÒ óö

ÍÑ¡ÉáÃÕ¡µÑÇàÅç¡ ãªé \alpha, \beta, \gamma, . . . µÑÇÍÑ¡ÉÃãË­èñ ãªé \Gamma, Delta, . . .

$\lambda, \xi, \pi, \mu, \Phi, \Omega$λ, ξ, π, µ,Φ,Ω

¡¡ÓÅѧáÅеÑÇËéÍ ãªéµÑÇÍÑ¡Éà ^ áÅÐ _ µÒÁÅӴѺ

$a_1$ \qquad $x^2$ \qquad$e^-\alpha t$\qquad$a^3_ij$\\$e^x^2 \neq e^x^2$

a1 x2 e−αt a3ij

ex2 6= ex2

à¤Ã×ͧËÁÒ ÃÒ¡·ÕÊͧ ãªé \sqrt à¤Ã×ͧËÁÒÂÃÒ¡·Õ n ãËéãªé \sqrt[n] LATEX ¨ÐàÅ×Í¡¢¹Ò´ãËéàͧáÅжéÒµéͧ¡ÒÃá¤èà¤Ã×ͧËÁÒÂäÇé¢éҧ˹éÒãËéãªé \surd

$\sqrtx$ \qquad$\sqrtx^2+\sqrty $ \qquad$\sqrt[3]2$ \\[3pt]$\surd[x^2 + y^2]$

√x

√x2 +

√y 3

√2

√[x2 + y2]

¤ÓÊѧ \overline áÅÐ \underline ¨ÐÅÒ¡àÊé¹µÒÁá¹Ç¹Í¹´éÒ¹º¹áÅдéÒ¹ÅèÒ§ µÒÁÅӴѺ

$\overlinem+n$m+ n

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$\underbracea+b+\cdots+z_s26$ a+ b+ · · ·+ z︸ ︷︷ ︸s26

¶éÒ¨Ðà¾ÔÁµÑÇà¹é¹ (accent) ÍÂèÒ§àªè¹ ÅÙ¡ÈÃàÅç¡ ËÃ×Íà¤Ã×ͧËÁÒÂä·Å´ì à¢éҡѺµÑÇá»Ã ÊÒÁÒö¹ÓÁÒ¨Ò¡µÒÃÒ§ ó.ñ ËÁÇ¡ËÃ×Íä·Å´ì·Õ¡ÇéÒ§¾Í¨Ð¤ÃͺÍÑ¡ÉÃä´éËÅÒµÑÇ ãªé¤ÓÊѧ \widetilde ËÃ×Í \wildhatÊÑ­Åѡɳì ' ãËéà¤Ã×ͧËÁÒµԡ·Ò§´éÒ¹º¹

\begindisplaymathy=x^2\qquad y'=2x\qquad y''=2\enddisplaymath y = x2 y′ = 2x y′′ = 2

àǤàµÍÃì ·Óä´éâ´Âà¾ÔÁÅÙ¡ÈÃàÅç¡æ»ÃСͺ¡ÑºµÑÇá»Ããªé¤ÓÊѧ \vec ¶éÒ¨Ðà¢Õ¹àǤàµÍÃì¨Ò¡ A ä» BÍÒ¨¨ÐãªéÊͧ¤ÓÊѧ¹Õä´é \overrightarrow ¡Ñº \overleftarrow

ñÍÑ¡ÉÃãË­è Alpha äÁèÁÕã¹ LATEX 2ε à¾ÃÒÐÁѹ´ÙàËÁ×͹¡ÑºÍÑ¡ÉÃâÃÁѹ A ¸ÃÃÁ´Ò áµè¹ÕÍÒ¨¨Ðà»ÅÕ¹á»Å§ä´é¶éÒÁÕ¡ÒÃà¢Õ¹ᾤࡨÊèǹ¢Í§¤³ÔµÈÒʵÃìãËÁè

Page 42: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

óð ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

\begindisplaymath\vec a\quad\overrightarrowAB\enddisplaymath ~a

−−→AB

¤ÓÊѧ¨Ó¾Ç¡ log ÁÑ¡¨ÐãªéÍÑ¡ÉõÑǵçäÁèàÍÕ§àËÁ×͹¡ÑºµÑÇá»Ã ´Ñ§¹Ñ¹ LATEX ¨Ö§ÁÕ¤ÓÊѧãËé໹¾ÔàÈÉÊÓËÃѺ¿§¡ìªÑ¹ÊӤѭæàªè¹

\arccos \cos \csc \exp \ker \limsup \min \sinh\arcsin \cosh \deg \gcd \lg \ln \Pr \sup\arctan \cot \det \hom \lim \log \sec \tan\arg \coth \dim \inf \liminf \max \sin \tanh

\[ \lim_n \rightarrow 0\frac\sin xx=1 \] lim

n→0

sinxx

= 1

ÊÓËÃѺâÁ´ÙÅÑÊÁÕãËéÊͧ¤ÓÊѧ¤×Í \bmod ãªé¡Ñº binary operator ‘‘a mod b'' áÅÐ \pmod ãªé¡Ñº¹Ô¾¨¹ì´Ñ§àªè¹ ‘‘x ≡ a (mod b).''

¡ÒÃÊÃéÒ§àÈÉÊèǹãªé \frac...... áµèºÒ§·Õãªé à¤Ã×ͧËÁÒ·Ѻ àªè¹ 1/2 ¡ç·ÓãËé´Ù´Õ¡ÇèÒ ÊÓËÃѺàÈÉÊèǹ¢¹Ò´àÅç¡æ

$1\frac12$~hours\begindisplaymath\frac x^2 k+1 \qquadx^ \frac2k+1 \qquadx^ 1/2 \enddisplaymath

1 12 hours

x2

k + 1x

2k+1 x1/2

¡ÒèѴàÃÕ§ÊÑÁ»ÃÐÊÔ·¸Ô·ÇÔ¹ÒÁ (binomial coefficient) ¨Ðãªéä´é·Ñ§ ... \choose ... ËÃ×Í... \atop ... ÍÂèÒ§ËÅѧ¡çàËÁ×͹¡ÑºÍѹáááµèäÁèÁÕǧàÅçº

\begindisplaymathn \choose k \qquad x \atop y+2\enddisplaymath

(n

k

)x

y + 2

à¤Ã×ͧËÁÒÂÍÔ¹·Õà¡Ãµãªé \int à¤Ã×ͧËÁÒ¼ÅÃÇÁ ãªé \sum â´Â¨Ðãªé»ÃСͺ¡Ñºà¤Ã×ͧËÁÒµÑÇ¡¡ÓÅѧáÅеÑÇËéͤ×Í ^ áÅÐ _ µÒÁÅӴѺ

\begindisplaymath\sum_i=1^n \qquad\int_0^\frac\pi2 \qquad\enddisplaymath

n∑i=1

∫ π2

0

à¤Ã×ͧËÁÒÂǧàÅ纵èÒ§æ ã¹ TEX ÁÕãËéáÅéÇ (àªè¹ [ 〈; ‖ ↓) ǧàÅçºáÅСéÒÁ»Ùãªéä´é·Ñ¹·ÕÊèǹà¤Ã×ͧËÁÒ \ áÅÐÇÃäµÍ¹Í×¹æ¨Ðµéͧãªé¤ÓÊѧ¾ÔàÈÉ«Ö§¨Ð´Ùä´é¨Ò¡µÒÃÒ§ ó.ø ˹éÒ óø

\begindisplaymatha, b, c\neq\a, b, c\\enddisplaymath a, b, c 6= a, b, c

TEX ¨Ð»ÃѺ¢¹Ò´¢Í§Ç§àÅçºãËéàËÁÒÐÊÁâ´ÂÍѵâ¹ÁѵԶéÒàÃÒãÊè \left ¹Ó˹éÒǧàÅçºà»´µèÒ§æËÃ×Í ãÊè\right ¹Ó˹éÒǧàÅ纻´µèÒ§æ ËÁÒÂà˵Ø: ¨ÐµéͧãÊè \right à¢éÒä»·Ø¡¤Ãѧ·ÕÁÕ \left ·Ò§«éÒ ¶éÒäÁèµéͧ¡ÒÃǧàÅ纷ҧ¢ÇÒ¡çãËéãÊèǧẺÁͧäÁèàËç¹á·¹ãªé ‘\right.'

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ó.ô ¡ÒèѴªèͧ俢ͧÊÁ¡Òà óñ

\begindisplaymath1 + \left( \frac11-x^2 \right) ^3\enddisplaymath

1 +(

11− x2

)3

ºÒ§·Õ¢¹Ò´¢Í§Ç§àÅ纵èÒ§æàÃÒ¡çÍÒ¨¨Ð¡Ó˹´àͧ¡çä´é ãËéãªé¤ÓÊѧ \big, \Big, \bigg áÅÐ \Bigg¹Ó˹éÒǧàÅ纵èÒ§æò

$\Big( (x+1) (x-1) \Big) ^2$ \\$\big(\Big(\bigg(\Bigg($\quad$\big\\Big\\bigg\\Bigg\$\quad$\big\|\Big\|\bigg\|\Bigg\|$

((x+ 1)(x− 1)

)2

(((( ∥∥∥∥∥∥∥∥∥∥∥∥∥∥

¶éÒ¨ÐãÊè Ø´ ¨Ø´ ¨Ø´ ŧã¹ÊÙµÃÊÒÁÒöãªéä´éËÅÒ¤ÓÊѧ \ldots ÊÃéÒ§¨Ø´µÃ§´éÒ¹ÅèÒ§Êèǹ \cdots ¨ÐÊÃéÒ§¨Ø´äÇéµÃ§¡ÅÒ§ Í×¹æ¡çÁÕàªè¹ \vdots ¨Ø´µÒÁá¹ÇµÑ§áÅÐ \ddots ÅÒ¡¨Ø´µÒÁá¹Ç·Ð᧠´ÙµÑÇÍÂèÒ§Í×¹æä´é¨Ò¡ËÑÇ¢éÍ ó.õ

\begindisplaymathx_1,\ldots, x_n \qquadx_1+\cdots+x_n\enddisplaymath

x1, . . . , xn x1 + · · ·+ xn

ó.ô ¡ÒèѴªèͧ俢ͧÊÁ¡ÒÃ

¶éÒàÃÒ¤Ô´ÇèÒªèͧÇèÒ§µèÒ§æÀÒÂã¹ÊÙµÃ·Õ TEX ¨Ñ´¡ÒÃãËéäÁèÊǧÒÁàÃÒÊÒÁÒö»ÃѺä´éâ´Âà¾ÔÁ¤ÓÊѧ¾ÔàÈÉà¢éÒ令ÓÊѧ·ÕÊӤѭ¡çÁÕ: \, ªèͧÇèÒ§àÅç¡æ, \ ªèͧÇèÒ§¢¹Ò´¡ÅÒ§ (\ ËÁÒ¶֧àÇ鹪èͧÇèÒ§), \quad áÅÐ \qquadÊÓËÃѺ·ÕÇèÒ§¢¹Ò´ãË­è áÅÐ \! ÊÓËÃѺŴªèͧÇèҧŧ

\newcommand\ud\mathrmd\begindisplaymath\int\!\!\!\int_D g(x, y)\, \ud x\, \ud y\enddisplaymathá·¹·Õ¨Ðãªé\begindisplaymath\int\int_D g(x, y)\ud x \ud y\enddisplaymath

∫∫D

g(x, y) dxdy

á·¹·Õ¨Ðãªé ∫ ∫D

g(x, y)dxdy

ËÁÒÂà赯 ‘d' ã¹´Ô¿à¿ÍÃìàùàªÕÂÅÁÑ¡¨ÐãªéÍÑ¡ÉÃâÃÁѹ»Ã¡µÔ

ó.õ ¡ÒèѴÇѵ¶ØµÒÁá¹ÇµÑ§

¡ÒèѴàÃÕ§ÍÒàÃÂì ãËéãªéÊÀÒÇÐ array «Ö§ÁÕ¡ÒÃãªé§Ò¹¤ÅéÒÂæ ¡Ñº ÊÀÒÇÐ tabular Êèǹ¤ÓÊѧ \\ ãªéà¾×ÍãËé¢Ö¹ºÃ÷ѴãËÁè

ò¡Ò÷ӧҹ¢Í§¤ÓÊѧàËÅèÒ¹ÕÍÒ¨¨ÐäÁè໹仵ÒÁ·Õ¤Ò´äÇéàÁ×Í ÁÕ¡ÒÃãªé¤ÓÊѧà¡ÕÂǡѺ¡ÒÃà»ÅÕ¹¢¹Ò´ä»´éÇ ËÃ×ÍãªéµÑÇàÅ×Í¡ 11ptËÃ×Í 12pt ¡ÃسÒãªéᾤࡨ exscale ËÃ×Í amsmath à¾×Íà»ÅÕ¹¾ÄµÔ¡ÃÃÁ·ÕÇèÒÁÒáÅéÇ

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óò ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

\begindisplaymath\mathbfX =\left( \beginarraycccx_11 & x_12 & \ldots \\x_21 & x_22 & \ldots \\\vdots & \vdots & \ddots\endarray \right)\enddisplaymath

X =

x11 x12 . . .x21 x22 . . ....

.... . .

ÊÀÒÇÐ array ÊÒÁÒö¨Ð¨Ñ´àÃÕ§¹Ô¾¨¹ìËÅÒÂÍѹ·ÕÁÕǧàÅçºÃèÇÁ¡Ñ¹ä´éâ´Âãªé ‘‘.'' ໹ǧàÅ红ÇÒ·ÕÁͧäÁèàËç¹ãªé¡Ñº \right

\begindisplaymathy = \left\ \beginarraylla & \textrm¶éÒ $d>c$ \\b+x & \textrm㹵͹àªéÒ \\l & \textrmµÅÍ´·Ñ§Çѹ\endarray \right.\enddisplaymath

y =

a ¶éÒ d > c

b+ x 㹵͹àªéÒl µÅÍ´·Ñ§Çѹ

ÊÁ¡Ò÷ÕãªéËÅÒºÃ÷ѴËÃ×ÍÃкºÊÁ¡Òà àÃÒÊÒÁÒöàÅ×Í¡ãªé ÊÀÒÇÐ eqnarray áÅÐ eqnarray* á·¹·Õ¨ÐãªéÊÀÒÇÐ equation ¢éÍáµèµèÒ§¡ç¤×Í ÊÀÒÇÐ eqnarray ¨ÐÁÕàÅ¢ÊÁ¡ÒûÃСͺ·Ø¡ºÃ÷ѴÊèǹÊÀÒÇÐeqnarray* äÁèÁÕ

ÊÀÒÇÐ eqnarray áÅÐ eqnarray* ·Ó§Ò¹¤ÅéÒÂæ¡ÑºµÒÃÒ§·ÕÁÕ 3 ¤ÍÅÑÁ¹ì·ÕÁÕÃٻẺ rcl â´Â·Õ¤ÍÅÑÁ¹ì¡ÅÒ§äÇéãªéÊÓËÃѺà¤Ã×ͧËÁÒÂà·èҡѺ ËÃ×Í äÁèà·èҡѺ ËÃ×ÍÍÒ¨¨Ð໹à¤Ã×ͧËÁÒÂÍ×¹æ·ÕàËÁÒÐÊÁáÅÐãªé¤ÓÊѧ \\ áºè§ºÃ÷Ѵ

\begineqnarrayf(x) & = & \cos x \\f'(x) & = & -\sin x \\\int_0^x f(y)dy &= & \sin x\endeqnarray

f(x) = cosx (ó.ö)f ′(x) = − sinx (ó.÷)∫ x

0

f(y)dy = sinx (ó.ø)

ÊѧࡵÇèÒ ªèͧÇèÒ§¢éÒ§æà¤Ã×ͧËÁÒÂà·èҡѺÍÒ¨¨ÐÁÕ¢¹Ò´¡ÇéÒ§à¡Ô¹ä» Íѹ¹ÕÊÒÁÒöŴŧÁÒä´é â´Âãªé\setlength\arraycolsep2pt ´Ñ§ã¹µÑÇÍÂèÒ§¶Ñ´ä»

¸ÃÃÁ´ÒáÅéÇÊÁ¡ÒÃÂÒÇæ ¨ÐäÁè¶Ù¡áºè§ÍÍ¡àͧâ´ÂÍѵâ¹ÁѵԼÙéà¢Õ¹¨Ðµéͧ໹¼Ùé¡Ó˹´¡ÒÃáºè§àͧ àÃÒÁÑ¡¨ÐãªéµÑÇÍÂèÒ§´éÒ¹ÅèҧẺã´áººË¹Ö§àÊÁÍ

\setlength\arraycolsep2pt\begineqnarray\sin x & = & x -\fracx^33!+\fracx^55!- \nonumber \\& & -\fracx^77!+\cdots\endeqnarray

sinx = x− x3

3!+x5

5!−

− x7

7!+ · · · (ó.ù)

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ó.ö ¢¹Ò´¿Í¹µì·Ò§¤³ÔµÈÒʵÃì óó

\begineqnarray\lefteqn \cos x = 1-\fracx^22! + \nonumber \\& & +\fracx^44!-\fracx^66!+\cdots\endeqnarray

cosx = 1− x2

2!+

+x4

4!− x6

6!+ · · · (ó.ñð)

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amsmath ãËéàÃÒãªé§Ò¹¤ÅéÒÂæ¡Ñ¹¹ÕÍÕ¡

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\beginequation2^\textrmnd \quad2^\mathrmnd\endequation

2nd 2nd (ó.ññ)

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\begindisplaymath\mathop\mathrmcorr(X,Y)=\frac\displaystyle\sum_i=1^n(x_i-\overline x)(y_i-\overline y)\displaystyle\biggl[\sum_i=1^n(x_i-\overline x)^2\sum_i=1^n(y_i-\overline y)^2\biggr]^1/2

\enddisplaymath

corr(X,Y ) =

n∑i=1

(xi − x)(yi − y)

[ n∑i=1

(xi − x)2n∑

i=1

(yi − y)2]1/2

¹Õ໹µÑÇÍÂèҧ˹֧·ÕáÊ´§¡ÒÃãªéǧàÅ纷ÕÁÕ¢¹Ò´àÅç¡¡ÇèÒ¸ÃÃÁ´Ò·Õãªé \left[ ËÃ×Í \right]

ó.÷ ¡ÒÃ͸ԺÒµÑÇá»Ã

ÊÓËÃѺÊÁ¡ÒúҧÍÂèÒ§ÍÒ¨¨Ðµéͧà¾ÔÁÊèǹ·Õᨡᨧ¤ÇÒÁËÁÒ¢ͧµÑÇá»Ãà¾ÔÁ¢Ö¹ÁÒ µÑÇÍÂèÒ§µèÍ仹ÕÍÒ¨¨ÐÁÕ»ÃÐ⪹ìÊÓËÃѺ¡Ã³Õ´Ñ§¡ÅèÒÇ

Page 46: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

óô ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

\begindisplaymatha^2+b^2=c^2\enddisplaymath\settowidth\parindentâ´Â·Õ:\

\makebox[0pt][r]â´Â·Õ:\ $a$, $b$ -- ໹´éÒ¹µÔ´ÁØÁ©Ò¡

$c$ -- ໹´éÒ¹µÃ§¢éÒÁÁØÁ©Ò¡

a2 + b2 = c2

â´Â·Õ: a, b -- ໹´éÒ¹µÔ´ÁØÁ©Ò¡c -- ໹´éÒ¹µÃ§¢éÒÁÁØÁ©Ò¡

¶éÒµéͧ¨Ñ´àÃÕ§ÅѡɳÐẺ¹ÕºèÍÂæ¡ç¤ÇèÐÅͧãªé¤ÓÊѧ \newenvironment ´Ù ¤ÓÊѧ¹Õãªéà¾×ÍÊÃéÒ§ÊÀÒÇÐãËÁèæÊÓËÃѺ¡ÒÃ͸ԺÒµÑÇá»Ã ´Ù¨Ò¡¡ÒÃ͸ԺÒµ͹·éÒ¢ͧº··ÕáÅéÇ

ó.ø ·ÄÉ®Õ ¡® ÏÅÏ

¡ÒèѴàÃÕ§àÍ¡ÊÒ÷ҧ¤³ÔµÈÒʵÃìÍÒ¨ÁÕ¤ÇÒÁ¨Ó໹µéͧ¨Ñ´àÃÕ§ ‘‘Lemma'', ‘‘Definition'', ‘‘Axiom''áÅÐâ¤Ã§ÊÃéÒ§¤ÅéÒÂæ¡Ñ¹ ãËéãªé¤ÓÊѧàËÅèÒ¹Õã¹ LATEX

\newtheoremname[counter ] text[section]

¾ÒÃÒÁÔàµÍÃì name ¤×ͤÓÊѹæà¾×ÍãªéÍéÒ§¶Ö§ ‘‘theorem'' â´Âãªé text »ÃСͺà¾×ͺ͡ª×ͨÃÔ§¢Í§‘‘theorem'' ¹Ñ¹ ·ÕàÃÒ¨Ðãªéà¢Õ¹ŧ仨ÃÔ§æã¹àÍ¡ÊÒÃ

ÊÓËÃѺ¾ÒÃÒÁÔàµÍÃì·ÕÍÂÙèÀÒÂã¹à¤Ã×ͧËÁÒ¡éÒÁ»Ù¨Ð໹µÑÇàÅ×Í¡à¾ÔÁàµÔÁ «Ö§¨ÐãªéËÃ×ÍäÁèãªé¡çä´é ·Ñ§ÊͧáËè§à»¹¨Ð໹µÑǹѺàÅ¢¢Í§·Äɮպ· àÁ×Íãªé¾ÒÃÒÁÔàµÍÃì counter ¤Ø³ÊÒÁÒö¨Ð¹Ó name ·Õä´é»ÃСÒÈ໹ ‘‘theorem'' äÇé¡è͹˹éÒ¹Õ ¨Ò¡¹Ñ¹áÅéÇ ‘‘theorem'' ãËÁè·Õ¨Ð¹ÑºàÅ¢ã¹ÅӴѺà´ÕÂǡѹ¡Ñº name ·ÕÍéÒ§¶Ö§

ËÅѧ¨Ò¡·Õãªé¤ÓÊѧ \newtheorem ä»áÅéÇ ã¹ªèǧµé¹¢Í§àÍ¡ÊÒà ¤Ø³¡çÊÒÁÒö¨Ð ¹Ó¤ÓÊѧµèÍ仹ÕÁÒãªéä´éã¹µÑÇàÍ¡ÊÒÃ

\beginname[text]¹Õ໹·Äɮպ··Õ¹èÒʹ㨢ͧ©Ñ¹\endname

·Õ¡ÅèÒÇÁÒ¹Õ¹èÒ¨Ð໹·ÄɮշÕà¾Õ§¾Í µÑÇÍÂèÒ§µèÍ仹ÕËÇѧÇèҨФÅÒ¢éÍʧÊÑ·ÕàËÅ×ͤéÒ§ ÍÂÙèãËéËÁ´ä»áÅСç¨ÐàËç¹ä´éªÑ´´éÇÂÇèÒÊÀÒÇÐ \newtheorem ໹àÃ×ͧ«Ñº«é͹¾ÍÊÁ¤Ç÷Õà´ÕÂÇ

% ÁÕ¡Òõѧ¤èÒµÑÇá»Ã ÏÅÏ% µÍ¹¹ÕÍÂÙèÊèǹµé¹¢Í§àÍ¡ÊÒÃ\newtheoremlawLaw\newtheoremjury[law]Jury% ã¹µÑÇàÍ¡ÊÒÃ\beginlaw \labellaw:boxDon't hide in the witness box\endlaw\beginjury[The Twelve]It could be you! So beware andsee law \reflaw:box\endjury\beginlawNo, No, No\endlaw

Law ñ Don't hide in the witness box

Jury ò (The Twelve) It could be you! So beware andsee law ñ

Law ó No, No, No

Page 47: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ó.ù ÊÑ­ÅѡɳìµÑÇË¹Ò óõ

·Äɮպ· ‘‘Jury'' ¨ÐãªéµÑǹѺàÅ¢ÃèÇÁ¡Ñº·Äɮպ· ‘‘Law'' ´Ñ§¹Ñ¹·Äɮպ··Ñ§ÊͧÍѹãªéËÁÒÂàÅ¢ÅӴѺÃèÇÁ¡Ñ¹ÍÂèÒ§·ÕàËç¹ ¤èÒ¾ÒÃÒÁÔàµÍÃìÀÒÂã¹à¤Ã×ͧËÁÒ¡éÒÁ»Ù ÍÒ¨¨Ð¹Ó¤èҾǡµÑǹѺÍ×¹ÁÒãªé ÊÓËÃѺ·Äɮպ·¡çä´éàªè¹

\newtheoremmurMurphy[section]\beginmur What can go wrong,will go wrong. \endmur

Murphy ó.ø.ñ What can go wrong, will go wrong.

·Äɮպ· ‘‘Murphy'' ãªéµÑǹѺàÅ¢·Õàª×ÍÁâ§à¢éҡѺËÁÒÂàÅ¢ section ¤Ø³ÊÒÁÒöãªé¤èÒÍ×¹æ¡çä´éàªè¹chapter ËÃ×Í subsection ໹µé¹

ó.ù ÊÑ­ÅѡɳìµÑÇ˹Ò

¡ÒÃãªéÊÑ­ÅѡɳìµÑÇ˹ҨѴ໹àÃ×ͧÂÒ¡·Õà´ÕÂÇÊÓËÃѺ LATEX ·Ñ§â´Â¡ÒÃãªé§Ò¹â´ÂµÑ§ã¨áÅÐâ´Â¾Ç¡ÊÁѤÃàÅè¹ ¤ÓÊѧ¡ÒÃà»ÅÕ¹¿Í¹µìÍÑ¡ÉÃ໹µÑÇ˹Òãªé \mathbf áµè¨Ð·ÓãËéÍÑ¡ÉÃ໹ẺµÑÇâÃÁѹµÑ§ ã¹¢³Ð·ÕâËÁ´¤³ÔµÈÒʵÃìãªéµÑÇàÍÕ§ÂѧÁÕ¤ÓÊѧ \boldmath áµè¨Ðãªéä´é੾Òй͡âËÁ´¤³ÔµÈÒʵÃì

\begindisplaymath\mu, M \qquad \mathbf\mu, M \qquad\mbox\boldmath $\mu, M$\enddisplaymath

µ,M µ,M µ, M

ᾤࡨ amsbsy (¹ÓÁÒãªéàÁ×ÍàÃÕ¡ amsmath) ÁÕÇÔ¸Õãªé·Õ§èÒ¡ÇèÒ â´Âãªé¤ÓÊѧ \boldsymbol áÅФÓÊѧ ‘‘poor man's bold'' \pmb â´Â¨ÐãËéÁÕ¡ÒþÔÁ¾ì«Óã¹Ãкº·ÕäÁèÁտ͹µìẺµÑÇ˹Ò

\begindisplaymath\mu, M \qquad\boldsymbol\mu, \boldsymbolM\qquad \pmb\mu, \pmbM\enddisplaymath

µ,M µ,M µµµ,MMM

Page 48: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

óö ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

ó.ñð ÊÃØ»ÊÑ­Åѡɳì·Ò§¤³ÔµÈÒʵÃì

µÒÃÒ§àËÅèÒ¹ÕÃǺÃÇÁÊÑ­ÅѡɳìµèÒ§æ·ÕãªéÍÂÙèã¹âËÁ´¤³ÔµÈÒʵÃì ¶éÒµéͧ¡ÒèÐãªéÊÑ­ÅѡɳìµèÒ§æã¹µÒÃÒ§·Õ ó.ñò--ó.ñö ó â´Â¨ÐµéͧàÃÕ¡ᾤࡨ amssymb 㹵͹µé¹¢Í§àÍ¡ÊÒà áÅеéͧŧ¿Í¹µì·Ò§¤³ÔµÈÒʵÃì¢Í§ AMS äÇé´éÇ ¶éÒᾤࡨáÅп͹µì¢Í§ AMS ÂѧäÁèä´éŧäÇéãËéä»ËÒä´é¨Ò¡CTAN:/tex-archive/macros/latex/packages/amslatex

µÒÃÒ§·Õ ó.ñ: à¤Ã×ͧËÁÒ»ÃСͺµÑÇá»Ã

a \hata a \checka a \tildea a \acuteaa \gravea a \dota a \ddota a \breveaa \bara ~a \veca A \widehatA A \widetildeA

µÒÃÒ§·Õ ó.ò: ÍÑ¡ÉáÃÕ¡µÑÇàÅç¡

α \alpha θ \theta o o υ \upsilonβ \beta ϑ \vartheta π \pi φ \phiγ \gamma ι \iota $ \varpi ϕ \varphiδ \delta κ \kappa ρ \rho χ \chiε \epsilon λ \lambda % \varrho ψ \psiε \varepsilon µ \mu σ \sigma ω \omegaζ \zeta ν \nu ς \varsigmaη \eta ξ \xi τ \tau

µÒÃÒ§·Õ ó.ó: ÍÑ¡ÉáÃÕ¡µÑÇãË­è

Γ \Gamma Λ \Lambda Σ \Sigma Ψ \Psi∆ \Delta Ξ \Xi Υ \Upsilon Ω \OmegaΘ \Theta Π \Pi Φ \Phi

óµÒÃÒ§àËÅèÒ¹Õ¹ÓÁÒ¨Ò¡ symbols.tex â´Â David Carlisle «Ö§µèÍÁÒä´é»ÃѺ»Ãاá¡éä¢à¾ÔÁàµÔÁâ´Â Josef Tkadlec

Page 49: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ó.ñð ÊÃØ»ÊÑ­Åѡɳì·Ò§¤³ÔµÈÒʵÃì ó÷

µÒÃÒ§·Õ ó.ô: à¤Ã×ͧËÁÒÂà¡ÕÂǡѺ¤ÇÒÁÊÑÁ¾Ñ¹¸ì

àÃÒÊÒÁÒöà»ÅÕ¹¤ÇÒÁËÁÒ¢ͧà¤Ã×ͧËÁÒ ãËé໹ÅѡɳÐã¹·Ò§µÃ§¡Ñ¹¢éÒÁä´é â´Â¡ÒÃãªé \not ãÊèŧ仢éҧ˹éÒ

< < > > = =≤ \leq or \le ≥ \geq or \ge ≡ \equiv \ll \gg .= \doteq≺ \prec \succ ∼ \sim \preceq \succeq ' \simeq⊂ \subset ⊃ \supset ≈ \approx⊆ \subseteq ⊇ \supseteq ∼= \cong< \sqsubset a = \sqsupset a

v \sqsubseteq w \sqsupseteq ./ \bowtie∈ \in 3 \ni , \owns ∝ \propto` \vdash a \dashv |= \models| \mid ‖ \parallel ⊥ \perp^ \smile _ \frown \asymp: : /∈ \notin 6= \neq or \ne

aãªéᾤࡨ latexsym à¾×Íãªé§Ò¹ÊÑ­ÅѡɳìàËÅèÒ¹Õ

µÒÃÒ§·Õ ó.õ: µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃì

+ + − -± \pm ∓ \mp / \triangleleft· \cdot ÷ \div . \triangleright× \times \ \setminus ? \star∪ \cup ∩ \cap ∗ \astt \sqcup u \sqcap \circ∨ \vee , \lor ∧ \wedge , \land • \bullet⊕ \oplus \ominus \diamond \odot \oslash ] \uplus⊗ \otimes © \bigcirc q \amalg4 \bigtriangleup 5 \bigtriangledown † \dagger

‡ \ddaggero \wr

µÒÃÒ§·Õ ó.ö: µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃìãË­è∑\sum

⋃\bigcup

∨\bigvee

⊕\bigoplus∏

\prod⋂

\bigcap∧

\bigwedge⊗

\bigotimes∐\coprod

⊔\bigsqcup

⊙\bigodot∫

\int∮

\oint⊎

\biguplus

Page 50: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

óø ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

µÒÃÒ§·Õ ó.÷: ÅÙ¡ÈõèÒ§æ

← \leftarrow or \gets ←− \longleftarrow ↑ \uparrow→ \rightarrow or \to −→ \longrightarrow ↓ \downarrow↔ \leftrightarrow ←→ \longleftrightarrow l \updownarrow⇐ \Leftarrow ⇐= \Longleftarrow ⇑ \Uparrow⇒ \Rightarrow =⇒ \Longrightarrow ⇓ \Downarrow⇔ \Leftrightarrow ⇐⇒ \Longleftrightarrow m \Updownarrow7→ \mapsto 7−→ \longmapsto \nearrow← \hookleftarrow → \hookrightarrow \searrow \leftharpoonup \rightharpoonup \swarrow \leftharpoondown \rightharpoondown \nwarrow \rightleftharpoons ⇐⇒ \iff (bigger spaces)

aãªéᾤࡨ latexsym à¾×Íãªé§Ò¹ÊÑ­ÅѡɳìàËÅèÒ¹Õ

µÒÃÒ§·Õ ó.ø: µÑÇáºè§

( ( ) ) ↑ \uparrow ⇑ \Uparrow[ [ or \lbrack ] ] or \rbrack ↓ \downarrow ⇓ \Downarrow \ or \lbrace \ or \rbrace l \updownarrow m \Updownarrow〈 \langle 〉 \rangle | | or \vert ‖ \| or \Vertb \lfloor c \rfloor d \lceil e \rceil/ / \ \backslash . (dual. empty)

µÒÃÒ§·Õ ó.ù: µÑÇáºè§ãË­è \lgroup \rgroup

\lmoustache \rmoustache \arrowvert

ww \Arrowvert \bracevert

µÒÃÒ§·Õ ó.ñð: ÊÑ­Åѡɳì¨Ô»Ò¶Ð

. . . \dots · · · \cdots... \vdots

. . . \ddots~ \hbar ı \imath \jmath ` \ell< \Re = \Im ℵ \aleph ℘ \wp∀ \forall ∃ \exists 0 \mho a ∂ \partial′ ' ′ \prime ∅ \emptyset ∞ \infty∇ \nabla 4 \triangle⊥ \bot > \top ∠ \angle

√\surd

♦ \diamondsuit ♥ \heartsuit ♣ \clubsuit ♠ \spadesuit¬ \neg or \lnot [ \flat \ \natural ] \sharp

aãªéᾤࡨ latexsym à¾×Íãªé§Ò¹ÊÑ­ÅѡɳìàËÅèÒ¹Õ

Page 51: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ó.ñð ÊÃØ»ÊÑ­Åѡɳì·Ò§¤³ÔµÈÒʵÃì óù

µÒÃÒ§·Õ ó.ññ: ÊÑ­Åѡɳì·ÕäÁèà¡ÕÂǡѺ¤³ÔµÈÒʵÃì

ÊÑ­ÅѡɳìàËÅèÒ¹ÕÊÒÁÒöãªéã¹âËÁ´¢éͤÇÒÁ»Ã¡µÔä´é´éÇÂ

† \dag § \S c© \copyright‡ \ddag ¶ \P $ \pounds

µÒÃÒ§·Õ ó.ñò: µÑÇáºè§áºº AMS

p \ulcorner q \urcorner x \llcorner y \lrcorner

µÒÃÒ§·Õ ó.ñó: ÍÑ¡ÉáÃÕ¡áÅÐÎÔººÃÙ

z \digamma κ \varkappa i \beth k \daleth ג \gimel

µÒÃÒ§·Õ ó.ñô: ÊÑ­Åѡɳì¤ÇÒÁÊÑÁ¾Ñ¹¸ìẺ AMS

l \lessdot m \gtrdot + \doteqdot or \Doteq6 \leqslant > \geqslant : \risingdotseq0 \eqslantless 1 \eqslantgtr ; \fallingdotseq5 \leqq = \geqq P \eqcirc≪ \lll or \llless ≫ \ggg or \gggtr $ \circeq. \lesssim & \gtrsim , \triangleq/ \lessapprox ' \gtrapprox l \bumpeq≶ \lessgtr ≷ \gtrless m \BumpeqQ \lesseqgtr R \gtreqless ∼ \thicksimS \lesseqqgtr T \gtreqqless ≈ \thickapprox4 \preccurlyeq < \succcurlyeq u \approxeq2 \curlyeqprec 3 \curlyeqsucc v \backsim- \precsim % \succsim w \backsimeqw \precapprox v \succapprox \vDashj \subseteqq k \supseteqq \Vdashb \Subset c \Supset \Vvdash< \sqsubset = \sqsupset \backepsilon∴ \therefore ∵ \because ∝ \varproptop \shortmid q \shortparallel G \between` \smallsmile a \smallfrown t \pitchforkC \vartriangleleft B \vartriangleright J \blacktriangleleftE \trianglelefteq D \trianglerighteq I \blacktriangleright

Page 52: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ôð ¡ÒèѴàÃÕ§Êٵä³ÔµÈÒʵÃì

µÒÃÒ§·Õ ó.ñõ: ÅÙ¡ÈÃẺ AMS

L99 \dashleftarrow 99K \dashrightarrow ( \multimap⇔ \leftleftarrows ⇒ \rightrightarrows \upuparrows \leftrightarrows \rightleftarrows \downdownarrowsW \Lleftarrow V \Rrightarrow \upharpoonleft \twoheadleftarrow \twoheadrightarrow \upharpoonright \leftarrowtail \rightarrowtail \downharpoonleft \leftrightharpoons \rightleftharpoons \downharpoonright \Lsh \Rsh \rightsquigarrow" \looparrowleft # \looparrowright ! \leftrightsquigarrowx \curvearrowleft y \curvearrowright \circlearrowleft \circlearrowright

µÒÃÒ§·Õ ó.ñö: à¤Ã×ͧËÁÒ¤ÇÒÁÊÑÁ¾Ñ¹¸ìáÅÐÅÙ¡ÈÃàªÔ§»¯ÔàʸẺ AMS

≮ \nless ≯ \ngtr & \varsubsetneqq \lneq \gneq ' \varsupsetneqq \nleq \ngeq " \nsubseteqq \nleqslant \ngeqslant # \nsupseteqq \lneqq \gneqq - \nmid \lvertneqq \gvertneqq ∦ \nparallel \nleqq \ngeqq . \nshortmid \lnsim \gnsim / \nshortparallel \lnapprox \gnapprox \nsim⊀ \nprec \nsucc \ncong \npreceq \nsucceq 0 \nvdash \precneqq \succneqq 2 \nvDash \precnsim \succnsim 1 \nVdash \precnapprox \succnapprox 3 \nVDash( \subsetneq ) \supsetneq 6 \ntriangleleft \varsubsetneq ! \varsupsetneq 7 \ntriangleright* \nsubseteq + \nsupseteq 5 \ntrianglelefteq$ \subsetneqq % \supsetneqq 4 \ntrianglerighteq

8 \nleftarrow 9 \nrightarrow = \nleftrightarrow: \nLeftarrow ; \nRightarrow < \nLeftrightarrow

Page 53: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ó.ñð ÊÃØ»ÊÑ­Åѡɳì·Ò§¤³ÔµÈÒʵÃì ôñ

µÒÃÒ§·Õ ó.ñ÷: µÑÇ¡Ãзӷҧ¤³ÔµÈÒʵÃìẺ AMS

u \dotplus \centerdot ᵀ \intercaln \ltimes o \rtimes > \divideontimesd \Cup or \doublecup e \Cap or \doublecap r \smallsetminusY \veebar Z \barwedge [ \doublebarwedge \boxplus \boxminus \circleddash \boxtimes \boxdot \circledcirch \leftthreetimes i \rightthreetimes ~ \circledastg \curlyvee f \curlywedge

µÒÃÒ§·Õ ó.ñø: ÊÑ­Åѡɳì¨Ô»Ò¶ÐẺ AMS

~ \hbar \hslash k \Bbbk \square \blacksquare s \circledSM \vartriangle N \blacktriangle \complementO \triangledown H \blacktriangledown a \Game♦ \lozenge \blacklozenge F \bigstar∠ \angle ] \measuredangle ^ \sphericalangle \diagup \diagdown 8 \backprime@ \nexists ` \Finv ∅ \varnothingð \eth 0 \mho

µÒÃÒ§·Õ ó.ñù: ÃٻẺµÑÇÍÑ¡É÷ҧ¤³ÔµÈÒʵÃì

µÑÇÍÂèÒ§ ¤ÓÊѧ ᾤࡨ·Õµéͧãªé

ABCdef \mathrmABCdefABCdef \mathitABCdefABCdef \mathnormalABCdefABC \mathcalABCABC \mathcalABC eucal with option: mathcal ËÃ×Í

\mathscrABC eucal with option: mathscrABCdef \mathfrakABCdef eufrak

ABC \mathbbABC amsfonts ËÃ×Í amssymb

Page 54: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,
Page 55: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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͈Òà¾Ôè§ÃպࢉÒÁÒ͈ҹº·¹Õé ¨¹¡ÇˆÒ¨ÐṈã¨ÇˆÒ¤Ø³ÊÒÁÒöŧÁ×Í·ÓàÍ¡ÊÒô‰Ç LATEX ä´‰º‰Ò§áʼnÇ

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Page 56: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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Page 63: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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ÊÓËÃѺÃÒÂÅÐàÍÕ´à¾ÔÁàµÔÁãËé´Ùä´é¨Ò¡ [8]

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Page 65: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

ºÃóҹءÃÁ

[1] Leslie Lamport. LATEX: A Document Preparation System. Addison-Wesley,Reading, Massachusetts, second edition, 1994, ISBN 0-201-52983-1.

[2] Donald E. Knuth. The TEXbook, Volume A of Computers andTypesetting, Addison-Wesley, Reading, Massachusetts, second edition, 1984,ISBN 0-201-13448-9.

[3] Michel Goossens, Frank Mittelbach and Alexander Samarin. The LATEX Companion.Addison-Wesley, Reading, Massachusetts, 1994, ISBN 0-201-54199-8.

[4] ÊÓËÃѺ·Ø¡æÃкº·Õŧâ»Ãá¡ÃÁ LATEX ¤ÇèÐÁÕ¤ÙèÁ×ÍãËé àÃÕ¡ÇèÒ LATEX Local Guide ·ÕºÍ¡ ÇèÒÃкº·ÕãªéÍÂÙè¹Ñ¹ÁÕÍÐäÃãËéºéÒ§ ÍÒ¨¨ÐÁÕÍÂÙèã¹ä¿Åìª×Í local.tex áµè¡çäÁèá¹èàÊÁÍä» ºÒ§·Õ¼Ùé´ÙáÅÃкºÍÒ¨¨ÐäÁèä´é·ÓãËéäÇé¡ç໹ä´é ¶éÒ໹ÍÂèÒ§¹ÕàË繨еéͧËѹ仾֧à«Õ¹ LATEX Ãͺæ¢éÒ§´Ù

[5] LATEX3 Project Team. LATEX 2ε for authors. ÁÕÁÒ¾ÃéÍÁ¡ÑºªØ´á¨¡¨èÒ¢ͧ LATEX 2ε ª×Íusrguide.tex.

[6] LATEX3 Project Team. LATEX 2ε for Class and Package writers. ÁÕÁÒ¾ÃéÍÁ¡ÑºªØ´á¨¡¨èÒ¢ͧ LATEX 2ε ª×Í clsguide.tex.

[7] LATEX3 Project Team. LATEX 2ε Font selection. ÁÕÁÒ¾ÃéÍÁ¡ÑºªØ´á¨¡¨èÒ¢ͧ LATEX 2εª×Í fntguide.tex.

[8] D. P. Carlisle. Packages in the ‘graphics' bundle. ÁÕÁҡѺ¡ÅØèÁªØ´ ‘graphics' ª×Ígrfguide.tex, ËÒä´é¨Ò¡áËÅè§à´ÕÂǡѺ·Õ¤Ø³ä»¹Ó LATEX ÁÒ

[9] Rainer Schopf, Bernd Raichle, Chris Rowley. A New Implementation of LATEX'sverbatim Environments. ÁÕÁҡѺ¡ÅØèÁªØ´ ‘tools' ª×Í verbatim.dtx, ËÒä´é¨Ò¡áËÅè§à´ÕÂǡѺ·Õ¤Ø³ä»¹Ó LATEX ÁÒ

[10] Graham Williams. The TeX Catalogue ÃǺÃÇÁÃÒª×ÍᾤࡨµèÒ§æ·Õà¡ÕÂÇ¢éͧ¡Ñº TEX áÅÐLATEX ÍÂèÒ§ÊÁºÙóì ÁÕãËéáÅéÇ·Õ CTAN:/help/Catalogue/catalogue.html

[11] Keith Reckdahl. Using EPS Graphics in LATEX 2ε Documents ͸ԺÒ·ءæÍÂèÒ§à¡ÕÂǡѺä¿Å쪹Դ EPS áÅСÒùÓÁÒãªé¡Ñº LATEX «Ö§ºÒ§·ÕÍÍ¡¨ÐÁÒ¡¡Çèҷդسµéͧ¡ÒèзÃÒº ´éÇ«Óä»ÁÕãËéáÅéÇ·Õ CTAN:/info/epslatex.ps

[12] ÇزԪÑ ÍÑÁ¾ÃÍÃèÒÁàÇ·Âì, ‘TEX ÀÒÉÒä·Â' ໹àÇ纷ÕÃÇÁâ»Ãá¡ÃÁµèÒ§æ·Õ¨Ó໹¡Ñº¡ÒÃãªé§Ò¹ÀÒÉÒä·Â´éÇ LATEXÍÂÙè·Õ http://thaigate.rd.nacsis.ac.jp/files/ttex.html

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õô ºÃóҹءÃÁ

[13] ¾ÙÅÅÒÀ ÇÕÃи¹ÒºØµÃ, ‘¡ÒÃãªéÀÒÉÒä·Â¡Ñº LATEX' àÍ¡ÊÒ÷վٴ¶Ö§Í§¤ì»ÃСͺµèÒ§æ㹡ÒÃãªé§Ò¹LATEX áÅСÒùÓÁÒ»ÃÐÂØ¡µìãªé¡ÑºÀÒÉÒä·ÂÍÂÙè·Õ http://zzzthai.fedu.uec.ac.jp/linux/thailatex/

[14] ÁÒ¹¾ ǧÈìÊÒÂÊØÇÃó, ‘ÃÙé¨Ñ¡¡Ñº Typesetter ÀÒÉÒä·Â ThaiTEX' ¤ÇÒÁ໹ÁÒà¡ÕÂǡѺ¡ÒÃãªé§Ò¹ÀÒÉÒä·Â¡Ñº TEXÍÂÙè·Õ http://thaigate.rd.nacsis.ac.jp/files/ttex.html

Page 67: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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Page 68: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

õö ´Ãê¹Õ

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minus, ñó\mathit, ôô\mathnormal, ôô\mathrm, óó, ôô\mathsf, ôô\mathtt, ôô

Page 71: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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Page 72: Æ„—„Ó 2 '”Ñ”ä`Ł⁄Ł˝´´Ł˝ · ”•Æ„—„ÓLATEX2ε '”Ñ”ä`Ł⁄Ł˝´´Ł˝ ¸ˆ×˝LATEX2媄öò„Ò•Õ â·´ Tobias Oetiker Hubert Partl,

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