Lihat sumber Testwiki:ProyekWiki Matematika/Gaya penulisan

{{Terjemah|inggris}}

Halaman ini adalah hasil alih bahasa dari subhalaman artikel Wikipedia Bahasa Inggris [[Wikipedia:Manual of Style|Manual of Style]]. Halaman ini berisi panduan untuk menulis dan membuat suntingan yang jelas, ensiklopedik, dan menarik, terkait artikel-artikel [[matematika]]; juga penggunaan notasi matematika untuk artikel Wikipedia dan subjek-subjek lainnya. Untuk pedoman penulisan yang tidak dijelaskan pada halaman ini, ikuti [[Wikipedia:Pedoman gaya|pedoman umum]] dan sub-subhalaman lainnya untuk konsistensi penulisan di Wikipedia.

== Struktur ==

Mungkin hal tersulit ketika menulis artikel Wikipedia mengenai topik matematika tertentu (atau topik apapun pada umumnya), adalah memahami tingkat pengetahuan pembaca. Sebagai contoh, ketika menulis artikel tentang [[Medan (matematika)|lapangan]] dalam konteks [[Aljabar abstrak]], apakah sebaiknya mengasumsikan pembaca sudah familiar dengan [[teori grup]]? Pendekatan yang umum dalam menulis adalah memulai artikel dengan konsep yang sederhana lalu melanjutkannya dengan pembahasan yg lebih abstrak dan teknis, sama halnya ketika mengikuti suatu seminar

=== Bagian pembuka ===
{{main|Wikipedia:Manual of Style/Lead section}}

Artikel sebaiknya diawali dengan bagian perkenalan, yang bertujuan untuk:
*mendeskripsikan dan mendefinisikan subjek,
*memberikan konteks terkait subjek, dan
*memberikan rangkuman hal-hal penting dari artikel.

Bagian ini, sedapat mungkin dapat dimengerti oleh pembaca awam, sehingga penggunaan istilah dan simbol yang spesifik sebaiknya dihindari. Selain itu, penggunaan formula di paragraf pertama harus dihindari, karena mereka tidak dapat ditampilkan dalm jendela ''pop-up'' yang muncul ketika mengarahkan tetikus ke pranala biru.

Secara umum, kalimat pertama perlu berisi judul artikel (atau variasinya) berserta nama-nama alternatifnya, dalam tulisan cetak tebal. Kalimat tersebut juga perlu menyebutkan artikel berisi sebuah topik matematika, kecuali sudah disebutkan pada judul artikel. Aman untuk mengasumsikan pembaca familiar dengan aritmetika, aljabar, geometri, dan mungkin juga sudah mendengar tentang kalkulus, walau kemungkinan besar mereka belum familiar dengannya. Untuk artikel pada subjek-subjek ini, atau subjek yang lebih sederhana, asumsikan pembaca tidak familiar dengan subjek tulisan. Dapat diasumsikan juga pembaca tidak mengetahui topik-topik selain pada subjek tersebut atau yang topik lebih rumit. Kalimat pertama sebaiknya mendefinisikan atau mendeskripsikan subjek secara informal. Sebagai contoh:

<blockquote>Dalam [[matematika]], '''topologi''' (Berasal dari [[Bahasa Yunani]] {{Lang-el|τόπος|lit=tempat|label=none}}, dan {{Lang-el|λόγος|lit=ilmu|label=none}}) adalah ilmu yang mempelajari sifat-sifat [[Objek matematika|objek geometri]] that are preserved under [[Continuous function|continuous]] [[Deformation theory|deformations]], such as [[Stretch factor|stretching]], [[Twist (mathematics)|twisting]], crumpling and bending, but not tearing or [[Quotient space (topology)|gluing]].</blockquote>

<blockquote>In [[Euclidean geometry|Euclidean plane geometry]], '''Apollonius's problem''' is to construct circles that are [[tangent]] to three given circles in a plane.</blockquote>

Bagian pembuka perlu mencakup, jika sesuai:
* ''  sejarah '', termasuk nama dan tanggal, terutama jika artikel tidak memiliki bagian "Sejarah". Asal usul nama subjek harus dijelaskan jika tidak jelas dengan sendirinya.
* Sebuah '' pengantar informal '' untuk topik, yang bersifat sederhana, dan cocok untuk khalayak umum. Pembaca yang sesuai untuk bagian ini akan berbeda-beda menurut artikelnya, tetapi harus sesederhana mungkin. Pengenalan informal harus secara jelas menyatakan bahwa itu informal, dan hanya dikatakan untuk memperkenalkan pendekatan formal. Sertakan analogi fisik atau geometris atau diagram jika dapat membantu memperkenalkan topik.
* '' Motivasi '' atau '' aplikasi '', yang dapat menjelaskan penggunaan topik dan hubungannya dengan bidang matematika lain atau mata pelajaran non-matematika lainnya. 

=== Isi artikel ===
Pembaca memiliki tingkat pengalaman dan pengetahuan yang berbeda. Jika ragu, artikel harus menentukan notasi yang mereka gunakan. Misalnya, beberapa pembaca akan segera mengenali bahwa &Delta; ('' K '') berarti [[Discriminant of an algebraic number field|discriminant of a number field]], tetapi yang lain mungkin tidak mengetahui notasi tersebut. Hal ini dapat dibantu oleh tambahan kalimat seperti "... di mana &Delta; ('' K '') adalah [[Discriminant of an algebraic number field|discriminant]] dari [[Medan (matematika) | lapangan]] '' K ''. "

Sebuah artikel harus menggunakan notasi standar jika memungkinkan, dan notasi yang tidak standar atau tidak umum harus didefinisikan di sebelumnya. Misalnya, jika '' x '' ^ '' n '' atau '' x '' ** '' n '' digunakan untuk eksponen alih-alih '' x <sup> n </sup> '', artikel harus mendefinisikan notasi ini. Jika sebuah artikel memerlukan notasi yang banyak, pertimbangkan untuk memasukkan notasi-notasi tersebut sebagai daftar berpoin atau memisahkannya menjadi bagian "Notasi".

Artikel tentang [[objek matematika]] harus memberikan definisi objek yang tepat, mungkin di bagian "Definisi" setelah bagian motivasi. Sebagai contoh:

<blockquote> Misalkan '' S '' dan '' T '' adalah [[ruang topologi]], dan misalkan '' f '' menjadi [[fungsi (matematika)|fungsi]] dari '' S '' menjadi '' T ''. Fungsi '' f '' disebut '' kontinu '' jika, untuk setiap [[himpunan terbuka]] '' O '' di '' T '', [[preimage]] '' f '' &nbsp; <sup > −1 </sup> ('' O '') adalah himpunan terbuka di '' S ''. </blockquote>

Frasa "definisi formal" dapat membantu menandai definisi sebenarnya dari sebuah konsep bagi pembaca yang tidak terbiasa dengan terminologi akademis; di mana "definisi" berarti definisi formal, dan "bukti" selalu merupakan bukti formal.

When the topic is a theorem, the article should provide a precise statement of the theorem. Sometimes this statement will be in the lead, for example:
<blockquote>'''Lagrange's theorem''', in the [[mathematics]] of [[group theory]], states that for any [[finite group]] ''G'', the [[order (group theory)|order]] (number of elements) of every [[subgroup]] ''H'' of ''G'' divides the order of ''G''.</blockquote>
Other times, it may be better to separate the statement into its own section, as for long theorems like the [[Poincaré–Birkhoff–Witt theorem]], or to present multiple equivalent formulations, as for [[Nakayama's lemma]].

Representative examples and applications help to illustrate definitions and theorems and to provide context for why they might be interesting. Shorter examples may fit into the main exposition of the article, such as the discussion at {{section link|Algebraic number theory|Failure of unique factorization}}, while others may deserve their own section, as in {{section link|Chain rule|First example}}. Multiple related examples may also be given together, as in {{section link|Adjunction formula|Applications to curves}}. Occasionally, it is appropriate to give a large number of computationally-flavored examples, as in {{section link|Lambert W function|Applications}}. It may also be edifying to list non-examples, which almost-but-not-quite satisfy the definition. In keeping with the purpose and [[WP:TONE|tone]] of an encyclopedia, examples should be ''informative'' rather than ''instructional'' (see [[WP:NOTTEXTBOOK]] for details).

A picture can really bring home a point, and can often precede the mathematical discussion of a concept. [[Wikipedia:How to create graphs for Wikipedia articles|How to create graphs for Wikipedia articles]] contains some details on how to create graphs and other pictures as well as how to include them in articles.

Formulas tend to repel less mathematical readers, and mathematics articles should take pains to explain (or even replace) them by words if possible.{{why}} In particular, the English words "for all", "exists", and "in" should be preferred to the corresponding symbols ∀, ∃, and ∈. Similarly, definitions should be highlighted with words such as "is defined by" in the text.

If not included in the introduction, a history section can provide additional context and details on the topic's motivation and connections.

===Concluding matters===
Most mathematical ideas are capable of some form of generalization. If appropriate, such material can be put under a "Generalizations" section. As an example, multiplication of the rational numbers can be generalized to other [[field (mathematics)|fields]].

It is also generally good to have a "See also" section in an article. The section should link to related subjects, or to pages which could provide more insight into the contents of the article. More details on "See also" sections can be found at {{section link|Wikipedia:Manual of Style/Layout|"See also" section}}. Lastly, a well-written and complete article should have a "References" section. This topic is discussed in detail in the section {{section link||Including literature and references}}.

=={{anchor|TONE|NOWE}}Writing style in mathematics==
{{shortcut|MOS:MATH#TONE|MOS:MATH#NOWE}}

There are several issues of writing style that are particularly relevant in mathematical writing.

In the interest of clarity, sentences should not begin with a symbol. Do not write:
* {{!xt|Suppose that ''G'' is a group. ''G'' can be decomposed into cosets, as follows.}}
* {{!xt|Let ''H'' be the corresponding subgroup of ''G''. ''H'' is then finite.}}
* {{!xt|<math>\pi</math> is a mathematical constant.}}

Instead, write something like:
* {{xt|A group ''G'' may be decomposed into cosets as follows.}}
* {{xt|If ''H'' is the corresponding subgroup of ''G'', then ''H'' is finite.}}
* {{xt|The letter <math>\pi</math> denotes a mathematical constant.}}

Mathematics articles are often written in a conversational style similar to a whiteboard lecture. However, a narrative pedagogical style runs counter to Wikipedia's recommended encyclopedic tone. While opinions vary on the most edifying style, authors should generally strike a balance between bare lists of facts and formulae, and relying too much on addressing the reader directly and referring to "we". Also avoid contentless clichés as {{!xt|Note that}}, {{!xt|It should be noted that}}, {{!xt|It must be mentioned that}}, {{!xt|It must be emphasized that}}, {{!xt|Consider that}}, and {{!xt|We see that}}. There is no use in imploring the reader to take note of each thing being pointed out. Rather than drawing the reader's attention to crucial information buried in the text, try to reorganize and rephrase to put the crucial part first. {{SeeAlso|MOS:NOTED}}

Articles should be as accessible as possible to readers not already familiar with the subject matter. Notations not entirely standard should be properly introduced and explained. Whenever a variable or other symbol is defined by a formula, make sure to say this is a definition introducing a notation, not an equation involving a previously known object. Also identify the nature of the entity being defined. Don't write:
* {{!xt|1=Multiplying ''M'' by ''u'' = ''v'' − ''v''<sub>0</sub>, ...}}

Instead, write:
* {{xt|1=Multiplying ''M'' by the vector ''u'' defined by ''u'' = ''v'' − ''v''<sub>0</sub>, ...}}

In definitions, the symbol "=" is preferred over "≡" or "''':'''=".

When defining a term, do not use the phrase "if and only if".  For example, instead of
* {{!xt|1=A function ''f'' is ''even'' if and only if ''f''(&minus;''x'') = ''f''(''x'') for all ''x''}}
write
* {{xt|1=A function ''f'' is ''even'' if ''f''(&minus;''x'') = ''f''(''x'') for all ''x''.}}

If it is reasonable to do so, rephrase the sentence to avoid the use of the word "if" entirely. For example,
* {{xt|1=An ''even function'' is a function&nbsp;''f'' such that ''f''(&minus;''x'') = ''f''(''x'') for all ''x''.}}

Avoid, as far as possible, useless phrases such as:
* {{!xt|It is easily seen that ...}}
* {{!xt|Clearly ...}}
* {{!xt|Obviously ...}}

The reader might not find what you write obvious. Instead, try to hint ''why'' something must hold, such as:
* {{xt|It follows directly from this definition that ...}}
* {{xt|By a straightforward, if lengthy, algebraic calculation, ...}}

Articles should avoid common blackboard abbreviations such as ''wrt'' (with respect to), ''wlog'' (without loss of generality), and ''iff'' (if and only if), as well as quantifier symbols ∀ and ∃ instead of ''for all'' and ''there exists''. In addition to compromising the encyclopedic tone, these abbreviations are a form of jargon that may confuse the reader.

The plural of ''formula'' is either ''formulae'' or ''formulas''. Both are acceptable, but an article should be internally consistent. In an already consistent article, editors should refrain from changing one style to another.

==Mathematical conventions==
{{see also|Wikipedia:WikiProject Logic/Standards for notation}}

A number of conventions have been developed to make Wikipedia's mathematics articles more consistent with each other. These conventions cover choices of terminology, such as the definitions of ''compact'' and ''ring'', as well as notation, such as the correct symbols to use for a subset.

These conventions are suggested in order to bring some uniformity between different articles, to aid a reader who moves from one article to another. However, each article may establish its own conventions. For example, an article on a specialized subject might be more clear if written using the conventions common in that area. Thus the act of changing an article from one set of conventions to another should not be undertaken lightly.

Each article should explain its own terminology as if there are no conventions, in order to minimize the chance of confusion. Not only do different articles use different conventions, but Wikipedia's readers come to articles with widely different conventions in mind. These readers will often not be familiar with our conventions, which may differ greatly from the conventions they see outside Wikipedia. Moreover, when our articles are presented in print or on other websites, there may be no simple way for readers to check what conventions have been employed.

===Terminology conventions===

====Natural numbers====
"The [[set (mathematics)|set]] of [[natural numbers]]" has two common meanings: {{nowrap|{{mset|0, 1, 2, 3, ...}},}} which may also be called ''non-negative integers'', and {{nowrap|{{mset|1, 2, 3, ...}},}} which may also be called ''positive integers''. Use the sense appropriate to the field to which the subject of the article belongs if the field has a preferred convention. If the sense is unclear, and if it is important whether or not zero is included, consider using one of the alternative phrases rather than ''natural numbers'' if the context permits.

====Algebra====
*A [[ring (mathematics)|ring]] is assumed to be [[associative]] and [[unital algebra|unital]].  A structure satisfying all the ring axioms except the existence of a multiplicative identity is called a [[rng (algebra)|rng]].<ref>Currently, [[ring (mathematics)]] and related articles attempt to cover both unital rings and non-unital rings: they do not consistently implement this interpretation. This attempt to cover multiple meanings violates [[WP:DICT#Major differences]] ([[homograph]]s).</ref> There is an exception for rings of operators, such as [[* algebra]]s, [[B* algebra]]s, [[C* algebra]]s, which we do not assume to be unital.
*The ring with one element is called the [[zero ring]].
*A [[local ring]] is not assumed [[noetherian ring|noetherian]] (''contra'' [[Zariski]]).
*For [[Clifford algebra]]s use ''v''<sup>2</sup> = +''Q''(''v'').

====Algebraic geometry====
*An [[algebraic variety]] is assumed to be an ''irreducible'' [[algebraic set]].
*A [[scheme (mathematics)|scheme]] is not assumed to be separated. The term "prescheme" is not used.

====Topology====
*A [[compact space]] is not assumed to be [[Hausdorff space|Hausdorff]] (''contra'' [[Nicolas Bourbaki|Bourbaki]], who uses [[quasi-compact]] for our notion of [[Compact space|compactness]]).
*Separation axioms for topological spaces are as described on the [[separation axiom]] page.

====Miscellaneous====
*[[Directed set]]s are [[preordered set]]s with finite joins, not [[partially ordered set|partial orders]] as in, e.g., [[John L. Kelley|Kelley]] (''General Topology''; {{ISBN|0-387-90125-6}}).
* A [[lattice (order)|lattice]] need not be bounded. In a bounded lattice, 0 and 1 are allowed to be equal.
*[[Elliptic function]]s are written in ''ω'' = [[half-period]] style.
*A weight ''k'' [[modular form]] follows the Serre convention that ''f''(−1/''τ'') = ''τ''<sup>''k''</sup>''f''(''τ''), and ''q'' = ''e''<sup>2''πiτ''</sup>.

===Notational conventions===
*The abstract [[cyclic group]] of [[order (group theory)|order]] ''n'', when written additively, has notation Z<sub>''n''</sub>, or in contexts where there may be  confusion with [[p-adic integer|''p''-adic integers]], '''Z'''/''n'''''Z'''; when written multiplicatively, e.g. as [[roots of unity]], C<sub>''n''</sub> is used (this does not affect the notation of [[isometry group]]s called C<sub>''n''</sub>).
*The standard notation for the abstract [[dihedral group]] of order 2''n'' is D<sub>''n''</sub> in geometry and D<sub>2''n''</sub> in finite group theory. There is no good way to reconcile these two conventions, so articles using them should make clear which they are using.
*[[Bernoulli number]]s are denoted by B<sub>''n''</sub>, and are zero for ''n'' odd and greater than 1.
*In [[category theory]], write [[Hom-set]]s, or [[morphism]]s from ''A'' to ''B'', as Hom(''A'',''B'') rather than Mor(''A'',''B'') (and with the implied convention that the category is not a [[small category]] unless that is said).
*The [[semidirect product]] of groups ''K'' and ''Q'' should be written {{nowrap|''K'' ×<sub>''φ''</sub> ''Q''}} or {{nowrap|''Q'' ×<sub>''φ''</sub> ''K''}} where ''K'' is the normal subgroup and {{nowrap|''φ'' : ''Q'' → Aut(''K'')}} is the [[homomorphism]] defining the product. The semidirect product may also be written {{nowrap|''K'' ⋊ ''Q''}} or {{nowrap|''Q'' ⋉ ''K''}} (with the bar on the side of the non-normal subgroup) with or without the ''φ''.
**The context should clearly state that this is a semidirect product and should state which group is normal.
**The bar notation is discouraged because it is not supported by all browsers.
**If the bar notation is used it should be entered as <code><nowiki>{{unicode|&amp;#x22C9;}}</nowiki></code> (⋉) or <code><nowiki>{{unicode|&amp;#x22CA;}}</nowiki></code> (⋊) for maximum portability.
*[[Subset]] is denoted by <math>\subseteq</math>, proper subset by <math>\subsetneq</math>. The symbol <math>\subset</math> may be used if the meaning is clear from context, or if it is not important whether it is interpreted as subset or as proper subset (for example, <math>A\subset B</math> might be given as the hypothesis of a theorem whose conclusion is obviously true in the case that <math>A=B</math>). All other uses of the <math>\subset</math> symbol should be explicitly explained in the text.
*For a matrix [[transpose]], use superscript non-italic capital letter T: ''X''<sup>T</sup>, <math>X^\mathrm T</math> or <math>X^\mathsf T</math>, and not ''X''<sup>''T''</sup>, <math>X^T</math>, or <math>X^\top</math>.
*In a [[lattice (order)|lattice]], infima are written as {{nowrap|''a'' ∧ ''b''}} or as a product ''ab'', suprema as {{nowrap|''a'' ∨ ''b''}} or as a sum {{nowrap|''a'' + ''b''}}. In a pure lattice theoretical context the first notation is used, usually without any precedence rules. In a pure engineering or "ideals in a ring" context the second notation is used and multiplication has higher precedence than addition. In any other context the confusion of readers of all backgrounds should be minimized. In an abstract bounded lattice, the smallest and greatest elements are denoted by 0 and 1.
*The scalar or [[dot product]] of vectors should be denoted with a centre-dot {{nowrap|'''a''' ⋅ '''b'''}}, as an [[inner product]] {{angle bracket|'''a''','''b'''}} or ('''a''','''b'''), or as a [[matrix product]] '''a'''<sup>T</sup>'''b''', never with juxtaposition '''ab'''.

==Proofs==
This is an encyclopedia, not a collection of mathematical texts; but we often want to include proofs to explain a theorem or definition. A downside of including proofs is that they may interrupt the flow of the article, whose goal is usually expository. Use your judgment; as a rule of thumb, include proofs when they expose or illuminate the concept or idea; don't include them when they serve only to establish the correctness of a result.

Since many readers will want to skip proofs, it is a good idea to set them apart in some way, for instance by giving them a separate section. Additional discussion and guidelines can be found at [[Wikipedia:WikiProject Mathematics/Proofs]].

==Algorithms==
{{see also|Wikipedia:WikiProject Computer science/Manual of style (computer science)#Algorithms}}

An article about an [[algorithm]] may include [[pseudocode]] or in some cases [[source code]] in some [[programming language]]. Wikipedia does not have a standard programming language or languages, and not all readers will understand any particular language even if the language is well-known and easy to read, so consider whether the algorithm could be expressed in some other way. If source code is used always choose a programming language that expresses the algorithm as clearly as possible.

Articles should not include multiple implementations of the same algorithm in different programming languages unless there is encyclopedic interest in each implementation.

Source code should always use [[MW:Extension:SyntaxHighlight GeSHi|syntax highlighting]]. For example this markup:<ref>
This example, from here [http://en.wikipedia.org/w/index.php?title=Sieve_of_Eratosthenes&oldid=347438933], is in [[Haskell (programming language)|Haskell]], not a well-known language so generally not a good choice when showing an algorithm.
</ref>

 <nowiki><syntaxhighlight lang="Haskell">
  primes = sieve [2..]
  sieve (p : xs) = p : sieve [x | x <- xs, x `mod` p > 0]
</syntaxhighlight></nowiki>

generates the following:

<syntaxhighlight lang="Haskell">
  primes = sieve [2..]
  sieve (p : xs) = p : sieve [x | x <- xs, x `mod` p > 0]
</syntaxhighlight>

==Including literature and references==
It is quite important for an article to have a well-chosen list of references and pointers to the literature. Some reasons for this are the following:
* Wikipedia articles cannot be a substitute for a textbook (that is what [[Wikibooks]] is for). Also, often one might want to find out more details (like the proof of a theorem stated in the article).
* Some notions are defined differently depending on context or author. Articles should contain some references that support the given usage.
* Important theorems should cite historical papers as an additional information (not necessarily for looking them up).
* Today many research papers or even books are freely available online and thus virtually just one click away from Wikipedia. Newcomers would greatly profit from having an immediate connection to further discussions of a topic.
* Providing further reading enables other editors to verify and to extend the given information, as well as to discuss the quality of a particular source.

The [[Wikipedia:Cite sources]] article has more information on this and also several examples for how the cited literature should look.

==Typesetting of mathematical formulae==
{{anchor|Formula|Formulae|FORMULA|FORMULAE|Typesetting of mathematical formulas}}{{shortcut|MOS:FORMULA|MOS:FORMULAE}}
{{see also|Help:Displaying a formula}}
One may set formulae using LaTeX (the {{tag|math|o}} tag, described in the next subsection) or, in certain cases, using other means of formatting that render in HTML; both are acceptable and widely used, except for ''section headings,'' which should use HTML only, as LaTeX markup might cause uneven spacing in the table of contents, as well as the appearance of illegible [[WP:ANCHOR|anchor links]] to sections. Some of the issues presented by using LaTeX or HTML are discussed below.

Large-scale formatting changes to an article or group of articles are likely to be controversial. One should not change formatting [[WP:be bold|boldly]] from LaTeX to HTML, nor from non-LaTeX to LaTeX without a clear improvement. Proposed changes should generally be discussed on the [[WP:talk pages|talk page of the article]] before implementation. If there is no positive response, or if planned changes affect more than one article, consider notifying an appropriate Wikiproject, such as [[Wikipedia:WikiProject Mathematics|WikiProject Mathematics]] for mathematical articles.

For inline formulae, such as {{math|''a''<sup>2</sup> − ''b''<sup>2</sup>}}, the community of mathematical editors of English Wikipedia currently has no consensus about preferred formatting; see [[WP:Rendering math]] for details.

For a formula ''on its own line'' the preferred formatting is the LaTeX markup, with a possible exception for simple [[string (computer science)|strings]] of Latin letters, digits, [[template:punctuation marks|common punctuation marks]], and arithmetical operators. Even for simple formulae the LaTeX markup might be preferred if required for uniformity within an article.

===Using LaTeX markup===
Wikipedia allows editors to typeset mathematical formulae in (a subset of) [[LaTeX]] markup (see also [[TeX]]); the formulae are, for a default reader, translated into [[Portable Network Graphics|PNG]] images. They may also be rendered as [[MathML]] or [[HTML]] (using [[MathJax]]), depending on user preferences. For more details on this, see [[Help:Displaying a formula]].

The LaTeX formulae can be displayed inline (like this: <math>\mathbf{x}\in\mathbb{R}^2</math>), as well as on their own line:
<math display=block>\int_0^\pi \sin x\,dx.</math>

A frequent method for displaying formulas on their own line has been to indent the line with one or more colons&nbsp;(:). Although this produces the intended visual appearance, it produces invalid html (see {{slink|Wikipedia:Manual of Style/Accessibility|Indentation}}). Instead, formulas may be placed on their own line using <nowiki><math display=block></nowiki>. For instance, the formula above was typeset using <code>&lt;math display=block&gt;<syntaxhighlight lang="tex" inline>\int_0^\pi \sin x\,dx.</syntaxhighlight>&lt;/math&gt;</code>.

If you find an article which indents lines with spaces in order to achieve some formula layout effect, you should convert the formula to LaTeX markup.

Having LaTeX-based formulae inline has the following drawbacks:
* The font size can be slightly larger than that of the surrounding text on some browsers, making text containing inline formulae harder to read.
* The download speed of a page is negatively affected if it contains many formulas.

If an inline formula needs to be typeset in LaTeX, often better formatting can be achieved with the <code>\textstyle</code> LaTeX command. By default, LaTeX code is rendered as if it were a displayed equation (not inline), and this can frequently be too big. For example, the formula <code>&lt;math&gt;<syntaxhighlight lang="tex" inline>\sum_{n=1}^\infty 1/n^2 = \pi^2/6</syntaxhighlight>&lt;/math&gt;</code>, which displays as <math>\sum_{n=1}^\infty 1/n^2 = \pi^2/6</math>, is too large to be used inline. <code>\textstyle</code> generates a smaller summation sign and moves the limits on the sum to the right side of the summation sign. The code for this is <code>&lt;math&gt;<syntaxhighlight lang="tex" inline>\textstyle\sum_{n=1}^\infty 1/n^2 = \pi^2/6</syntaxhighlight>&lt;/math&gt;</code>, and it renders as the much more aesthetic <math>\textstyle\sum_{n=1}^\infty 1/n^2 = \pi^2/6</math>.

HTML-generating formatting, as [[#Using HTML|described below]], is adequate for articles that use only simple inline formulae and better for text-only browsers.

====Deprecated formatting====
{{anchor|Very simple formulae|Forcing output to be an image}}

Older versions of the MediaWiki software supported displaying simple LaTeX formulae as HTML rather than as an image. Although this is no longer an option, some formulae have formatting in them intended to force them to display as an image, such as an invisible quarter space (<code>\,</code>) added at the end of the formula, or <code>\displaystyle</code> at the beginning. Such formatting can be removed if a formula is edited and need not be added to new formulae.

====Alt text====
Images generated from LaTeX markup have [[WP:ALT|alt text]], which is displayed to visually impaired readers and other readers who cannot see the images. The default alt text is the LaTeX markup that produced the image. You can override this by explicitly specifying an <code>alt</code> attribute for the <code>math</code> element. For example, <code><nowiki><math alt="Square root of pi">\sqrt{\pi}</math></nowiki></code> generates an image <math alt="square root of pi">\sqrt{\pi}</math> whose alt text is "Square root of pi". Small and easily explained formulas used in less technical articles can benefit from explicitly specified alt text. More complicated formulas, or formulas used in more technical articles, are often better off with the default alt text.

===Using HTML===
The following sections cover the way of presenting simple inline formulae in HTML, instead of using LaTeX.

Templates supporting HTML formatting are listed in  [[:Category:Mathematical formatting templates]]. Not all templates are recommended for use; in particular, use of the {{tl|frac}} template to format fractions is discouraged in mathematics articles.

====Font formatting====

By default, regular text is rendered in a sans serif font.

:The relationship is defined as <code><nowiki>''x'' = −(''y''<sup>2</sup> + 2)</nowiki></code>.

will result in:

:The relationship is defined as ''x'' = −(''y''<sup>2</sup> + 2).

As TeX uses a [[serif]] font to display a formula (both as PNG and HTML), you may use the {{tlx|math}} template to display your HTML formula in serif as well. Doing so will also ensure that the text within a formula will not line-wrap, and that the font size will closely match the surrounding text in any [[Wikipedia:Skins|skin]].  Note that certain special characters (equal signs, absolute value bars) require [[Template:Math#Use_of_equals-sign_and_absolute_value_bars|special attention]].

:The relationship is defined as <code><nowiki>{{math|''x'' {{=}} −(''y''<sup>2</sup> + 2)}}</nowiki></code>.

will result in:

:The relationship is defined as {{math|''x'' {{=}} −(''y''<sup>2</sup> + 2)}}.

=====Variables=====
To start with, we generally use italic text for variables, but never for numbers or symbols. You can use <code><nowiki>''x''</nowiki></code> in the edit box to refer to the variable ''x''. Some prefer using the HTML "variable" tag, <code>&lt;var&gt;</code>, since it provides semantic meaning to the text contained within. Others use the {{tl|mvar}} template to show single variables in a serif typeface, to help distinguish certain characters such as {{mvar|I}} and {{mvar|l}}. Which method you choose is entirely up to you, but in order to keep with convention, we recommend the wiki markup method of enclosing the variable name between repeated apostrophe marks. Thus we write:

:<code><nowiki>''x'' = −(''y''<sup>2</sup> + 2)</nowiki></code>&nbsp;,

which results in:

:''x'' = −(''y''<sup>2</sup> + 2)&nbsp;.

While italicizing variables, things like parentheses, digits, equal and plus signs should be kept outside of the double-apostrophed sections. In particular, do not use double apostrophes as if they are <code>&lt;math&gt;</code> tags; they merely denote italics. Descriptive subscripts should not be in italics, because they are not variables. For example, ''m''<sub>foo</sub> is the mass of a foo. [[SI unit]]s are never italicized: ''x''&nbsp;=&nbsp;5&nbsp;cm.

=====Functions=====
Names for [[List of mathematical functions|standard functions]], such as sin and cos, are not in italic font, but we use italic names such as ''f'' for functions in other cases; for example when we define the function as in {{nowrap|1=''f''(''x'') = sin(''x'') cos(''x'')}}.

=====Sets=====
Sets are usually written in upper case italics; for example:

:''A'' = {''x'' : ''x'' > 0}

would be written:

:<code><nowiki>''A'' = {''x'' : ''x'' > 0}</nowiki></code>&nbsp;.

=====Greek letters=====
Italicize lower-case Greek letters when they are variables or constants (in line with the general advice to italicize variables): the example expression ''λ'' + ''y'' {{=}} ''πr''<sup>2</sup> would then be typeset as:

<code><nowiki>''&amp;lambda;'' + ''y'' = ''&amp;pi;r''<sup>2</sup></nowiki></code>

(It is also possible to enter [[Greek_alphabet#Greek_in_Unicode|Greek letters]] directly.)

For consistency with the (La)TeX style, do not italicize ''capital'' Greek letters; ''n''! = [[Gamma function|&Gamma;]](''n''+1).

=====Common sets of numbers=====
Commonly used sets of numbers are typeset in boldface, as in the set of real numbers '''R'''. Again, typically we use wiki markup: three apostrophes (<code><nowiki>'''</nowiki></code>) rather than the HTML <code><nowiki><b></nowiki></code> tag for making text bold.

{{further|#Blackboard bold}}

=====Superscripts and subscripts=====
{{main article|Wikipedia:Manual of Style (superscripts and subscripts)}}

Subscripts and superscripts should be wrapped in <code>&lt;sub></code> and <code>&lt;sup></code> tags, respectively, with no other formatting info. Font sizes and such should be entrusted to be handled with stylesheets.<!--see discussion on [[Template talk:Sup]]--> For example, to write ''c''<sub>3+5</sub>, use

:<code><nowiki>''c''<sub>3+5</sub></nowiki></code>.

Do not use special characters like <code>[[Unicode_subscripts_and_superscripts|²]]</code> (<code>&amp;sup2;</code>) for squares. This does not combine well with other powers, as the following comparison shows:

: 1 + ''x'' + ''x''² + ''x''<sup>3</sup> + ''x''<sup>4</sup> (with <code>&amp;sup2;</code>) versus
: 1 + ''x'' + ''x''<sup>2</sup> + ''x''<sup>3</sup> + ''x''<sup>4</sup> (with <code>&lt;sup>2&lt;/sup></code>).

Moreover, the TeX engine used on Wikipedia may format simple superscripts using <code><nowiki><sup>...</sup></nowiki></code> depending on user preferences. Thus, instead of the image <math>x^2\,</math>, many users see ''x''<sup>2</sup>. Formulae formatted without using TeX should use the same syntax to maintain the same appearance.

====Special symbols====
There are [[list of mathematical symbols]], [[list of mathematical symbols by subject]] and a list at [[Wikipedia:Mathematical symbols]] that may be useful when editing mathematics articles. [[Mathematical operators and symbols in Unicode|Almost all mathematical operator symbols]] have their specific [[code point]]s in [[Unicode]] outside both [[ASCII]] and [[General Punctuation]] (with notable exception of "+", "=", "|", as well as ",", ":", and three sorts of [[bracket]]s). As a rule of thumb, specific mathematical symbols shall be used, not similar-looking ASCII or punctuation symbols, even if corresponding [[glyph]]s are indistinguishable. The [[list of mathematical symbols by subject]] includes markup for LaTeX and HTML, and Unicode code points.

There are two caveats to keep in mind, however.
# Not all of the symbols in these lists are displayed correctly on all browsers (see [[Help:Special characters]]). Although the symbols that correspond to [[List of XML and HTML character entity references|named entities]] are very likely to be displayed correctly, a significant number of viewers will have problems seeing all the characters listed at [[Mathematical operators and symbols in Unicode]]. One way to guarantee that an uncommon symbol is rendered correctly for all readers is to [[#Forcing output to be an image|force the symbol to display as an image]], using the &lt;math> environment.
# Not all readers will be familiar with mathematical notation. Thus, to maximize the size of the audience who can read an article, it is better to be conservative in using symbols. For example, writing "''a'' divides ''b''" rather than "{{nowrap|''a'' {{!}} ''b''}}" in an elementary article may make it more accessible.

====Less-than sign====
Although the MediaWiki markup engine is fairly smart about differentiating between unescaped "&lt;" characters that are used to denote the start of an embedded HTML or HTML-like tag and those that are just being used as literal less-than symbols, it is ideal to use <code>&amp;lt;</code> when writing the less-than sign, just like in HTML and XML. For example, to write ''x'' &lt; 3, use

:<code><nowiki>''x'' &amp;lt; 3</nowiki></code>,
not
:<code><nowiki>''x'' &lt; 3</nowiki></code>.

====Multiplication sign====
{{shortcut|WP:&sdot;}}

Standard algebraic notation is best for formulae, so two variables ''q'' and ''d'' being multiplied are best written as ''qd'' when presented in a formula. That is, when ''citing'' a formula, don't use <code>&amp;times;</code>.

However, when ''explaining'' the formula for a general audience (not just mathematicians), or giving examples of its application, it is prudent to use the [[multiplication sign]]: "×", coded as <code>&amp;times;</code> in HTML. Do not use the letter "x" to indicate multiplication. For example:

* When [[division (mathematics)|dividing]] 26 by 4, 6 is the [[quotient]] and 2 is the [[remainder]], because 26&nbsp;=&nbsp;6&nbsp;×&nbsp;4&nbsp;+&nbsp;2.
* −42 = 9&nbsp;×&nbsp;(−5)&nbsp;+&nbsp;3

An alternative to the <code>&amp;times;</code> markup is the [[dot operator]] <code>&amp;sdot;</code> (also encoded <code><nowiki><math>\cdot</math></nowiki></code> and reachable in the "Math and logic" drop-down list below the edit box), which produces a properly spaced centered dot: "''a''&nbsp;&sdot;&nbsp;''b''".

Do not use the ASCII [[asterisk]]&nbsp;(*) as a multiplication sign outside of [[source code]]. It is not used for this purpose in professionally published mathematics, and most fonts render it in an inappropriate vertical position (above the midline of the text rather than centered on it). For the dot operator, do not use punctuation symbols, such as a simple interpunct <code>&amp;middot;</code> (the choice offered in the "Wiki markup" drop-down list below the edit box), as in many fonts it does not kern properly. The use of {{unichar|2022|bullet|link=bullet (typography)}} as an operator symbol is also discouraged except in abstract contexts (e.g. to denote an unspecified operator).

====Minus sign====
The correct encoding of the minus sign "−" is different from all varieties of [[hyphen]] "-‐‑",<ref>Note that, aside of &lt;math>, many [[Help:template|templates]] and [[Help:parser|parser functions]] accept the [[hyphen-minus]] "-" as a valid representation of the minus sign. Except situations where "-" has to represent the minus sign in a [[source code]] (including wiki code), it should not be seen in a rendered page, though.</ref> as well as from en-[[dash]] "–". To really get a minus sign, use the "minus" character "−" (reachable via selecting "Math and logic" in the drop-down list below the edit box or using <code>{{tls|minus}}</code>) or use the "<code>&amp;minus;</code>" entity.

====Square brackets====
Square brackets have two problems; they can occasionally cause problems with wiki markup, and editors sometimes 'fix' the brackets in asymmetrical [[interval (mathematics)|intervals]]  to make them symmetrical. The nowiki tag can be used as a general solution to problems like this, as in <code><nowiki>&lt;nowiki&gt;]&lt;/nowiki&gt;</nowiki></code> to have the <nowiki>]</nowiki> treated as literal text.

The use of intervals for the range or domain of a function is very common. A solution which makes the reason for the different brackets around an interval more plain is to use one of the templates {{tl|open-closed}}, {{tl|closed-open}}, {{tl|open-open}}, {{tl|closed-closed}}. For instance:

:<code><nowiki>{{open-closed|−π, π}}</nowiki></code>

produces

:{{open-closed|−π, π}}.

These templates use the {{tl|math}} template to avoid line breaks and use the TeX font.

====Function symbol====
{{shortcut|MOS:FNOF}}
There is a special Unicode symbol, {{unichar|0192|LATIN SMALL LETTER F WITH HOOK|html=}}, sometimes used as the [[Florin sign|Florin currency symbol]].<ref>Latin Extended-B, [http://www.unicode.org/charts/PDF/U0180.pdf]</ref>  As of December 2010, this character is not interpreted correctly by screen readers such as [[JAWS (screen reader)|JAWS]] and [[NonVisual Desktop Access]]<ref>[[Wikipedia talk:WikiProject Mathematics/Archive 68#ƒ or f?]]</ref>.  An italicized letter ''f'' should be used instead.

====Radical symbol====
{{shortcut|MOS:RADICAL}}
The [[radical symbol]] √ can be used when written on its own, but when part of a larger expression, can be problematic. {{tl|radic}} is the best way to write such expressions in HTML, but the result is unattractive due to the hole between the overline and the radical symbol in many web browsers:
:{{radical|9}}, {{radical|27|3}}
This method should be avoided whenever technically possible to do so. Instead, use {{tag|math}} tags and \sqrt{}, even if inline.  For example:
:<math>\sqrt{9}, \sqrt[3]{27}</math>

Because of Mediawiki bug {{phab|T263572}}, {{tag|math}} markup is incompatible with the Media Viewer (used for full-screen image viewing on mobile devices), so until that is fixed, the {{tl|radic}} method or √ with no overline should be used in image captions.

The use of √ with no overline is acceptable for simple expressions, as long as the operand is unambiguous.<ref>[[Special:Permalink/987584665#Radical_RFC_comments|October 2020 RfC]].</ref>

===Explanation of symbols in formulae===
A list such as:
<blockquote>
Example 1: The foocity is given by
:<math>\mathbf{F} = \mathbf{b} \times a\mathbf{r},</math>
where
* <math>\mathbf{b}</math> is the barness vector,
* <math>a</math> is the bazness coefficient,
* <math>\mathbf{r}</math> is the quuxance vector.
</blockquote>
should be written as prose:{{Why}}
<blockquote>
Example 2: The foocity is given by
:<math>\mathbf{F} = \mathbf{b} \times a\mathbf{r},</math>
where <math>\mathbf{b}</math> is the barness vector, <math>a</math> is the bazness coefficient, and <math>\mathbf{r}</math> is the quuxance vector.
</blockquote>
An exception would be if some of the definitions are very long (for example, as in [[Heat equation#Three-dimensional problem|Heat equation]]), but, even in this case, each definition should end with a comma or semicolon, and the last one should end with a period if it terminates a sentence.

==={{anchor|PUNC}}Punctuation after formulae===
{{shortcut|MOS:MATH#PUNC}}

Just as in mathematics publications, a sentence which ends with a formula must have a period at the end of the formula.<ref>This style, adopted by Wikipedia, is shared by Higham (1998), Halmos (1970), the Chicago Manual of Style, and many mathematics journals.</ref> This equally applies to displayed formulae (that is, formulae that take up a line by themselves). Similarly, if the conventional punctuation rules would require a question mark, comma, semicolon, or other punctuation at that place, the formula must have that punctuation at the end.

If the formula is written in LaTeX, that is, surrounded by the <code><nowiki><math></nowiki></code> and <code><nowiki></math></nowiki></code> tags, then the punctuation should also be inside the tags, because otherwise the puctuation could wrap to a new line if the formula is at the edge of the browser window. Alternatively—since the previous result can be unaesthetic, especially for inlined formulae presented as an image whose baseline does not line up with that of the running text—the punctuation can be placed after the <code><nowiki></math></nowiki></code> tag and then the whole formula (including the punctuation) can be enclosed with the {{tl|nowrap}} template, as in <code><nowiki>This shows that {{nowrap|<math>\tfrac{1}{2} = 0.5</math>.}}</nowiki></code>.

===Font usage===

====Multi-letter names====
Functions that have multi-letter names should always be in an upright font. The most well-known functions—trigonometric functions, logarithms, etc.—can be written without parentheses for as long as the result does not become ambiguous. For example:

: <math>2\sin x</math>   (parentheses may be omitted here, as the argument consists of a single term only; typeset from <syntaxhighlight lang="tex" inline><math>2\sin x</math></syntaxhighlight>)
:<math>2\sin(x+1)</math> (parentheses are required to clarify the intended argument)
but not
: <math>2sin x</math>   (''incorrect''—typeset from <syntaxhighlight lang="tex" inline><math>2sin x</math></syntaxhighlight>).

: Note: For potential pitfalls of forms not understood consistently across the board, see [[order of operations]] and [[implied multiplication]]; if there is any risk that a term could become ambiguous for our readership, use parentheses.

When operator (function) names do not have a pre-defined abbreviation,  we may use <syntaxhighlight lang="tex" inline>\operatorname</syntaxhighlight>:
: <math>2\operatorname{csch}x</math>   (typeset from <syntaxhighlight lang="tex" inline><math>2\operatorname{csch}x</math></syntaxhighlight>).
: <math>a\operatorname{tr}(A)</math>   (typeset from <syntaxhighlight lang="tex" inline><math>a\operatorname{tr}(A)</math></syntaxhighlight>).
<code>\operatorname</code> includes correct spacing that would not be present with other means such as <code>\rm</code>:
: <math>2{\rm sin} x</math>   (''incorrect''—typeset from <syntaxhighlight lang="tex" inline><math>2{\rm sin} x</math></syntaxhighlight>).

Special care is needed with subscripted labels to distinguish the purpose of the subscript (as this is a common error): variables and constants in subscripts should be italic, while textual labels should be in normal text font (Roman, upright). For example:

: <math> x_\text{this one} = y_\text{that one}</math>   (correct—typeset from <syntaxhighlight lang="tex" inline><math> x_\text{this one} = y_\text{that one}</math></syntaxhighlight>),
and
: <math>\sum_{i=1}^n { y_i^2 }</math>   (correct—typeset from <syntaxhighlight lang="tex" inline><math>\sum_{i=1}^n { y_i^2 }</math></syntaxhighlight>),
but not
: <math>r = x_{predicted} - x_{observed}</math>   (''incorrect''—typeset from <syntaxhighlight lang="tex" inline><math>r = x_{predicted} - x_{observed}</math></syntaxhighlight>).

For several years this manual recommended <code>\mbox</code> as a workaround for lack of <code>\text</code>, but this is now considered undesirable.  See ''[[/Why you should never use \mbox within Wikipedia|An opinion: Why you should never use \mbox within Wikipedia]].''

====Roman versus italic====
For single-letter variables, constants, and operators such as the [[derivative|differential]], [[imaginary unit]], and [[e (mathematical constant)|Euler's number]], Wikipedia articles usually use an italic font. One writes
:<math>\int_0^\pi \sin x \, dx ,</math>   (typeset from <syntaxhighlight lang="tex" inline><math>\int_0^\pi \sin x \, dx ,</math></syntaxhighlight>—note the thin space (<syntaxhighlight lang="tex" inline>\,</syntaxhighlight>) before <syntaxhighlight lang="tex" inline>dx</syntaxhighlight>),
:<math>\frac{dz}{dx} = \frac{dz}{dy} \cdot \frac{dy}{dx} ,</math>   (typeset from <syntaxhighlight lang="tex" inline><math>\frac{dz}{dx} = \frac{dz}{dy} \cdot \frac{dy}{dx} ,</math></syntaxhighlight>),
:<math>x+iy,</math>   (typeset from <syntaxhighlight lang="tex" inline><math>x+iy,</math></syntaxhighlight>), and
:<math>e^{i\theta} .</math>   (typeset from <syntaxhighlight lang="tex" inline><math>e^{i\theta} .</math></syntaxhighlight>).
Some authors prefer to use an upright (Roman) font, as in d, i, and e, and other authors use Roman boldface, as in '''i'''.  Changes from one style to another should be done only to make an article consistent with itself.  Formatting changes should not be made solely to make articles consistent with each other, nor to make articles conform to a particular style guide or standards body.  It is inappropriate for an editor to go through articles doing mass changes from one style to another.  When there is dispute over the correct style to use, follow the same principles as [[MOS:STYLERET]].  

Generally, one way to determine which usage is appropriate on Wikipedia is to look at prevalence in reliable sources in addition to relevant style guides, per [[WP:WEIGHT]].  For example, the ISO&nbsp;80000-2 recommends that the mathematical constant {{math|''e''}} should be typeset in an upright Roman font: {{math|e}}.  But this guide is rarely followed in reliable mathematical sources, and it is contradicted by other style guides, like [[Donald Knuth]]'s ''TeXbook''.  This makes the more common practice to use an italic face for the constant {{math|''e''}}.

====Blackboard bold====
{{Shortcut|MOS:BBB}}
[[Blackboard bold]] typeface was never used in traditional typography. It has been introduced for easier distinguishing boldface from ordinary face on a blackboard. It is presently used in mathematical printing for denoting some constant objects in a way that cannot be confused with other uses of boldface.

Nowadays, blackboard bold is very commonly used for denoting standard [[number system]]s (<math>\mathbb N,</math> <math>\mathbb Z,</math> <math>\mathbb Q,</math> <math>\mathbb R,</math> <math>\mathbb C,</math> <math>\mathbb H,</math> <math>\mathbb F_q,</math> <math>\mathbb Z_p,</math> <math>\mathbb Q_p</math>). The advantage of these notations, is that they can be used without being redefined in texts that are not specifically about them. Other uses of blackboard bold are less common, and are generally not commonly accepted. Some authors still use usual boldface for denoting standard number systems.

A particular concern for the use of blackboard bold on Wikipedia is that the Unicode symbols for blackboard bold characters are not supported by all systems, or that font substitution on browsers often render these symbols in discordant fonts. The use of Unicode characters for blackboard bold is discouraged in English Wikipedia. Instead, the LaTeX rendering (for example <code><nowiki><math>\mathbb{Z}</math></nowiki></code>) or the standard boldface must be used. As with all such choices, each article should be consistent with itself, and editors should not change articles from one choice of typeface to another, except for consistency. Again, when there is dispute, follow [[MOS:STYLERET]].

===Fractions===
{{see also|Wikipedia:Manual of Style/Dates and numbers#Fractions}}

In mathematics articles, fractions should always be written either with a horizontal fraction bar (as in <math>\textstyle\frac{1}{2}</math>), or with a forward [[slash (punctuation)|slash]] and with the baseline of the numbers aligned with the baseline of the surrounding text (as in 1/2). The use of {{tl|frac}} (such as {{frac|1|2}}) is discouraged in mathematics articles.  The use of [[Unicode]] symbols (such as ½) is discouraged entirely, for [[Web accessibility|accessibility]] reasons among others.  Metric units are given in decimal fractions (e.g., 5.2&nbsp;cm); non-metric units can be either type of fraction, but the fraction style should be consistent throughout the article.<!--This section needs to be checked periodically for consistency with MOSNUM#Fractions.-->

==Graphs and diagrams==
[[File:MOS triangle.svg|thumb|right|The angle {{mvar|CAB}} is {{mvar|α}}.<br>The length of {{mvar|CA}} is {{mvar|b}}.]]
{{See also|Wikipedia:How to create charts for Wikipedia articles}}

There is no general agreement on what fonts to use in graphs and diagrams. In geometrical diagrams points are normally labelled using upper case letters, sides with lower case and angles with lower case Greek letters.

Recent{{when}} geometry books tend to use an italic serif font in diagrams as in <math>A</math> for a point. This allows easy use in LaTeX markup. However, older books tend to use upright letters as in <math>\mathrm{A}</math> and many diagrams in Wikipedia use sans-serif upright A instead. Graphs in books tend to use LaTeX conventions, but yet again there are wide variations.

For ease of reference diagrams and graphs should use the same conventions as the text that refers to them. If there is a better illustration with a different convention, though, the better illustration should normally be used.
{{clear}}

==See also==

===Help for those writing a formula===
*[[Help:Displaying a formula]]
*[[Wikipedia:Mathematical symbols]]
*[[Wikipedia:Rendering math]]

===General information===
*[[Wikipedia:WikiProject Mathematics]]
*[[Wikipedia:Scientific citation guidelines]]—advice on providing references for mathematical and scientific articles

==Notes==
{{Reflist}}

==Further reading==
A style guide specifically written for mathematics:
* {{ citation | first = Nicholas J. | last = Higham | author-link = Nicholas Higham | title = Handbook of Writing for the Mathematical Sciences | edition = second | publisher = SIAM (Society for Industrial and Applied Mathematics) | date = 1998 | isbn = 0-89871-420-6 | url = http://epubs.siam.org/doi/book/10.1137/1.9780898719550}}.
More style guidance:
* {{ citation | first = P.R. | last = Halmos | author-link = Paul Halmos | title = How to Write Mathematics | journal = Enseignements Mathématiques | doi=10.5169/seals-43857 | volume = 16 | pages = 123–152 | date = 1970 }}. Reprinted in {{ISBN|0821800558}}
Some finer points of typography are discussed in:
* {{ citation | first = Donald E. | last = Knuth | author-link = Donald Knuth | title = The TeXbook | publisher = Addison-Wesley | location = Reading, Massachusetts | date = 1984 | isbn = 0-201-13448-9 }}.
General style manuals often include advice on mathematics, including
* {{citation
 | editor = University of Chicago Press Staff
 | year = 2010
 | title = The Chicago Manual of Style
 | edition = 16th
 | url = http://www.chicagomanualofstyle.org/home.html
 | publisher = University of Chicago Press
 | isbn = 9780226104201
}}

{{Manual of Style}}

[[Category:WikiProject Mathematics]]
[[Category:Wikipedia how-to|{{PAGENAME}}]]
[[Category:Wikipedia Manual of Style (science)|Mathematics]]