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Useful templates and syntaxes

Species textbox

{{Taxobox_begin | color = lightgreen | name = NAME}}
{{Taxobox_begin_placement | color = COLOR}}
{{Taxobox_regnum_entry | taxon = [[REGNUM]]}}
{{Taxobox_divisio_entry | taxon = [[DIVISIO]]}}
{{Taxobox_classis_entry | taxon = [[CLASSIS]]}}
{{Taxobox_ordo_entry | taxon = [[ORDO]]}}
{{Taxobox_familia_entry | taxon = [[FAMILIA]]}}
{{Taxobox_genus_entry | taxon = ''[[GENUS]]''}}
{{Taxobox_species_entry | taxon = '''SPECIES'''}}
{{Taxobox_end_placement}}
{{Taxobox_section_binomial_botany | color = COLOR|
binomial_name = GENUS  SPECIES| author = [[AUTHOR]]}}
{{Taxobox_end}}

Symbols and characters

Syntax	What you get
\acute{a} \quad \grave{a} \quad \breve{a} \quad \check{a} \quad \tilde{a}	${\displaystyle {\acute {a}}\quad {\grave {a}}\quad {\breve {a}}\quad {\check {a}}\quad {\tilde {a}}}$
\sin x + \ln y +\operatorname{sgn} z \sin a \ \cos b \ \tan c \ \cot d \ \sec e \ \csc f \sinh g \ \cosh h \ \tanh i \ \coth j \arcsin k \ \arccos l \ \arctan m \lim n \ \limsup o \ \liminf p \min q \ \max r \ \inf s \ \sup t \exp u \ \lg v \ \log w \ker x \ \deg x \gcd x \Pr x \ \det x \hom x \ \arg x \dim x	${\displaystyle \sin x+\ln y+\operatorname {sgn} z}$  ${\displaystyle \sin a\ \cos b\ \tan c\ \cot d\ \sec e\ \csc f}$  ${\displaystyle \sinh g\ \cosh h\ \tanh i\ \coth j}$  ${\displaystyle \arcsin k\ \arccos l\ \arctan m}$  ${\displaystyle \lim n\ \limsup o\ \liminf p}$  ${\displaystyle \min q\ \max r\ \inf s\ \sup t}$  ${\displaystyle \exp u\ \lg v\ \log w}$  ${\displaystyle \ker x\ \deg x\gcd x\Pr x\ \det x\hom x\ \arg x\dim x}$
s_k \equiv 0 \pmod{m} a \bmod b	${\displaystyle s_{k}\equiv 0{\pmod {m}}}$  ${\displaystyle a{\bmod {b}}\,\!}$
\nabla \; \partial x \; dx \; \dot x \; \ddot y	${\displaystyle \nabla \;\partial x\;dx\;{\dot {x}}\;{\ddot {y}}}$
\forall \; \exists \; \empty \; \emptyset \; \varnothing \in \ni \not\in \notin \subset \subseteq \supset \supseteq \cap \bigcap \cup \bigcup \biguplus	${\displaystyle \forall \;\exists \;\emptyset \;\emptyset \;\varnothing \in \ni \not \in \notin }$  ${\displaystyle \subset \subseteq \supset \supseteq \cap \bigcap \cup \bigcup \biguplus }$
\sqsubset \sqsubseteq \sqsupset \sqsupseteq \sqcap \sqcup \bigsqcup	${\displaystyle \sqsubset \sqsubseteq \sqsupset \sqsupseteq \sqcap \sqcup \bigsqcup }$
p \land \wedge \; \bigwedge \; \bar{q} \to p\ lor \vee \; \bigvee \; \lnot \; \neg q \; \setminus \; \smallsetminus	${\displaystyle p\land \wedge \;\bigwedge \;{\bar {q}}\to p\lor \vee \;\bigvee \;\lnot \;\neg q\;\setminus \;\smallsetminus }$
\sqrt{2}\approx 1.4	${\displaystyle {\sqrt {2}}\approx 1.4}$
\sqrt[n]{x}	${\displaystyle {\sqrt[{n}]{x}}}$
\sim \; \approx \; \simeq \; \cong \; \le \; < \; \ge \; > \; \equiv \; \not\equiv \; \ne \; \propto \; \pm \; \mp	${\displaystyle \sim \;\approx \;\simeq \;\cong \;\leq \;<\;\geq \;>\;\equiv \;\not \equiv \;\neq \;\propto \;\pm \;\mp }$
\Diamond \; \Box \; \triangle \; \angle \; \perp \; \mid \; \nmid \; \| \; 45^\circ	${\displaystyle \Diamond \;\Box \;\triangle \;\angle \;\perp \;\mid \;\nmid \;\|\;45^{\circ }}$
\leftarrow \; \gets \; \rightarrow \; \to \; \leftrightarrow \longleftarrow \; \longrightarrow \mapsto \; \longmapsto \; \hookrightarrow \; \hookleftarrow \nearrow \; \searrow \; \swarrow \; \nwarrow \uparrow \; \downarrow \; \updownarrow	${\displaystyle \leftarrow \;\gets \;\rightarrow \;\to \;\leftrightarrow }$  ${\displaystyle \longleftarrow \;\longrightarrow }$  ${\displaystyle \mapsto \;\longmapsto \;\hookrightarrow \;\hookleftarrow }$  ${\displaystyle \nearrow \;\searrow \;\swarrow \;\nwarrow }$  ${\displaystyle \uparrow \;\downarrow \;\updownarrow }$
\rightharpoonup \; \rightharpoondown \; \leftharpoonup \; \leftharpoondown \; \upharpoonleft \; \upharpoonright \; \downharpoonleft \; \downharpoonright	${\displaystyle \rightharpoonup \;\rightharpoondown \;\leftharpoonup \;\leftharpoondown \;\upharpoonleft \;\upharpoonright \;\downharpoonleft \;\downharpoonright }$
\Leftarrow \; \Rightarrow \; \Leftrightarrow \Longleftarrow \; \Longrightarrow \; \Longleftrightarrow (or \iff) \Uparrow \; \Downarrow \; \Updownarrow	${\displaystyle \Leftarrow \;\Rightarrow \;\Leftrightarrow }$  ${\displaystyle \Longleftarrow \;\Longrightarrow \;\Longleftrightarrow (or\iff )}$  ${\displaystyle \Uparrow \;\Downarrow \;\Updownarrow }$
\eth \; \S \; \P \; \% \; \dagger \; \ddagger \; \star \; * \; \ldots \smile \frown \wr \oplus \bigoplus \otimes \bigotimes \times \cdot \circ \bullet \bigodot \triangleleft \triangleright \infty \bot \top \vdash \vDash \Vdash \models \lVert \rVert \imath \; \hbar \; \ell \; \mho \; \Finv \; \Re \; \Im \; \wp \; \complement \quad \diamondsuit \; \heartsuit \; \clubsuit \; \spadesuit \; \Game \quad \flat \; \natural \; \sharp	${\displaystyle \eth \;\S \;\P \;\%\;\dagger \;\ddagger \;\star \;*\;\ldots }$  ${\displaystyle \smile \frown \wr \oplus \bigoplus \otimes \bigotimes }$  ${\displaystyle \times \cdot \circ \bullet \bigodot \triangleleft \triangleright \infty \bot \top \vdash \vDash \Vdash \models \lVert \rVert }$  ${\displaystyle \imath \;\hbar \;\ell \;\mho \;\Finv \;\Re \;\Im \;\wp \;\complement \quad \diamondsuit \;\heartsuit \;\clubsuit \;\spadesuit \;\Game \quad \flat \;\natural \;\sharp }$
\mathcal {45abcdenpqstuvwx}	${\displaystyle {\mathcal {45abcdenpqstuvwx}}}$

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