The AsciiMath grammar is defined as
v ::= [A-Za-z] | greek letters | numbers | other constant symbols
u ::= sqrt | text | bb | other unary symbols for font commands
b ::= frac | root | stackrel | other binary symbols
l ::= ( | [ | { | (: | {: | other left brackets
r ::= ) | ] | } | :) | :} | other right brackets
S ::= v | lEr | uS | bSS Simple expression
I ::= S_S | S^S | S_S^S | S Intermediate expression
E ::= IE | I/I Expressionsyntax in EBNF style notation is
asciimath = expr*
expr = intermediate fraction?
fraction = '/' intermediate
intermediate = simp sub? super?
super = '^' simp
sub = '_' simp
simp = constant | paren_expr | unary_expr | binary_expr | text
paren_expr = lparen asciimath rparen
lparen = '(' | '[' | '{' | '(:' | '{:'
rparen = ')' | ']' | '}' | ':)' | ':}'
unary_expr = unary_op simp
unary_op = 'sqrt' | 'text'
binary_expr = binary_op simp simp
binary_op = 'frac' | 'root' | 'stackrel'
text = '"' [^"]* '"'
constant = number | symbol | identifier
number = '-'? [0-9]+ ( '.' [0-9]+ )?
symbol = /* any string in the symbol table */
identifier = [A-z]The parser returns an abstract syntax tree consisting of AsciiMath::AST::Node objects.
Each expression 'node' of the AST is one of the following forms:
- AsciiMath
-
asciimathis converted to aAsciiMath::AST::Sequence. An empty Array is converted to nil by the parser. A single elementAsciiMath::AST::Sequenceis unwrapped to just the element.Sequences of expressions are returned as `AsciiMath::AST::Sequence`s as well.
- Parentheses
-
lparen asciimath rparenis converted toAsciiMath::AST::Paren. When aparenexpression is used to group the operands of unary or binary operators aAsciiMath::AST::Groupis used instead. Thegroupnode retains the parentheses, but these are not rendered in the final output. - Super and Sub Script
-
simp sub,simp superandsimp sub superare converted toAsciiMath::AST::SubSup. - Unary Expressions
-
unary_op simpis converted toAsciiMath::AST::UnaryOp. - Binary Expressions
-
binary_op simp simpis converted toAsciiMath::AST::BinaryOp.intermediate / intermediateis converted toAsciiMath::AST::InfixOp. - Symbols
-
symbol(mathematical operators, function names, arrows, accents, greek letters, etc.) is converted toAsciiMath::AST::Symbol. The Symbol Table below list all the symbols that are recognized by the parser. - Identifiers
-
identifieris converted toAsciiMath::AST::Identifier. - Text
-
textis converted toAsciiMath::AST::Text. - Numbers
-
numberis converted toAsciiMath::AST::Number. - Colors
-
The first operand of the
colorbinary operator is converted toAsciiMath::AST::Color. - Matrices
-
Matrices in AsciiMath are a special case of nested
paren_expr. The matrix itself can be anyparen_expr. Inside this outer matrixparen_expreach row should be represented as aparen_exprusing either()or[]. Rows must be separated by commas (,). The elements of each row must also be separated by commas. Each row must contain the same number of elements.When the parser detects a well-formed matrix expression it will strip away the
paren_exprrepresentation of the matrix and each row. Instead it returns aAsciiMath::AST::Matrix. The matrix node contains aAsciiMath::AST::MatrixRowfor each row of the matrix. EachAsciiMath::AST::MatrixRowcontains a child node per column. Empty matrix cells are represented asAsciiMath::AST::Empty.
| AsciiMath | Symbol | MathML Value | LaTeX Value |
|---|---|---|---|
+ |
:plus |
+ (U+002B) |
+ |
- |
:minus |
− (U+2212) |
- |
* |
:cdot |
⋅ (U+22C5) |
\cdot |
cdot |
:cdot |
⋅ (U+22C5) |
\cdot |
** |
:ast |
* (U+002A) |
* |
ast |
:ast |
* (U+002A) |
* |
*** |
:star |
⋆ (U+22C6) |
\star |
star |
:star |
⋆ (U+22C6) |
\star |
// |
:slash |
/ (U+002F) |
/ |
\\ |
:backslash |
\ (U+005C) |
\backslash |
backslash |
:backslash |
\ (U+005C) |
\backslash |
setminus |
:setminus |
\ (U+005C) |
\setminus |
xx |
:times |
× (U+00D7) |
\times |
times |
:times |
× (U+00D7) |
\times |
|>< |
:ltimes |
⋉ (U+22C9) |
\ltimes |
ltimes |
:ltimes |
⋉ (U+22C9) |
\ltimes |
><| |
:rtimes |
⋊ (U+22CA) |
\rtimes |
rtimes |
:rtimes |
⋊ (U+22CA) |
\rtimes |
|><| |
:bowtie |
⋈ (U+22C8) |
\bowtie |
bowtie |
:bowtie |
⋈ (U+22C8) |
\bowtie |
-: |
:div |
÷ (U+00F7) |
\div |
div |
:div |
÷ (U+00F7) |
\div |
divide |
:div |
÷ (U+00F7) |
\div |
@ |
:circ |
⚬ (U+26AC) |
\circ |
circ |
:circ |
⚬ (U+26AC) |
\circ |
o+ |
:oplus |
⊕ (U+2295) |
\oplus |
oplus |
:oplus |
⊕ (U+2295) |
\oplus |
ox |
:otimes |
⊗ (U+2297) |
\otimes |
otimes |
:otimes |
⊗ (U+2297) |
\otimes |
o. |
:odot |
⊙ (U+2299) |
\odot |
odot |
:odot |
⊙ (U+2299) |
\odot |
sum |
:sum |
∑ (U+2211) |
\sum |
prod |
:prod |
∏ (U+220F) |
\prod |
^^ |
:wedge |
∧ (U+2227) |
\wedge |
wedge |
:wedge |
∧ (U+2227) |
\wedge |
^^^ |
:bigwedge |
⋀ (U+22C0) |
\bigwedge |
bigwedge |
:bigwedge |
⋀ (U+22C0) |
\bigwedge |
vv |
:vee |
∨ (U+2228) |
\vee |
vee |
:vee |
∨ (U+2228) |
\vee |
vvv |
:bigvee |
⋁ (U+22C1) |
\bigvee |
bigvee |
:bigvee |
⋁ (U+22C1) |
\bigvee |
nn |
:cap |
∩ (U+2229) |
\cap |
cap |
:cap |
∩ (U+2229) |
\cap |
nnn |
:bigcap |
⋂ (U+22C2) |
\bigcap |
bigcap |
:bigcap |
⋂ (U+22C2) |
\bigcap |
uu |
:cup |
∪ (U+222A) |
\cup |
cup |
:cup |
∪ (U+222A) |
\cup |
uuu |
:bigcup |
⋃ (U+22C3) |
\bigcup |
bigcup |
:bigcup |
⋃ (U+22C3) |
\bigcup |
= |
:eq |
= (U+003D) |
= |
!= |
:ne |
≠ (U+2260) |
\neq |
ne |
:ne |
≠ (U+2260) |
\neq |
:= |
:assign |
≔ (U+2254) |
:= |
< |
:lt |
< (U+003C) |
< |
lt |
:lt |
< (U+003C) |
< |
> |
:gt |
> (U+003E) |
> |
gt |
:gt |
> (U+003E) |
> |
<= |
:le |
≤ (U+2264) |
\le |
le |
:le |
≤ (U+2264) |
\le |
>= |
:ge |
≥ (U+2265) |
\ge |
ge |
:ge |
≥ (U+2265) |
\ge |
-< |
:prec |
≺ (U+227A) |
\prec |
-lt |
:prec |
≺ (U+227A) |
\prec |
prec |
:prec |
≺ (U+227A) |
\prec |
>- |
:succ |
≻ (U+227B) |
\succ |
succ |
:succ |
≻ (U+227B) |
\succ |
-<= |
:preceq |
⪯ (U+2AAF) |
\preceq |
preceq |
:preceq |
⪯ (U+2AAF) |
\preceq |
>-= |
:succeq |
⪰ (U+2AB0) |
\succeq |
succeq |
:succeq |
⪰ (U+2AB0) |
\succeq |
in |
:in |
∈ (U+2208) |
\in |
!in |
:notin |
∉ (U+2209) |
\notin |
notin |
:notin |
∉ (U+2209) |
\notin |
sub |
:subset |
⊂ (U+2282) |
\subset |
subset |
:subset |
⊂ (U+2282) |
\subset |
sup |
:supset |
⊃ (U+2283) |
\supset |
supset |
:supset |
⊃ (U+2283) |
\supset |
sube |
:subseteq |
⊆ (U+2286) |
\subseteq |
subseteq |
:subseteq |
⊆ (U+2286) |
\subseteq |
supe |
:supseteq |
⊇ (U+2287) |
\supseteq |
supseteq |
:supseteq |
⊇ (U+2287) |
\supseteq |
-= |
:equiv |
≡ (U+2261) |
\equiv |
equiv |
:equiv |
≡ (U+2261) |
\equiv |
~= |
:cong |
≅ (U+2245) |
\cong |
cong |
:cong |
≅ (U+2245) |
\cong |
~~ |
:approx |
≈ (U+2248) |
\approx |
approx |
:approx |
≈ (U+2248) |
\approx |
prop |
:propto |
∝ (U+221D) |
\propto |
propto |
:propto |
∝ (U+221D) |
\propto |
and |
:and |
\operatorname{and} |
|
or |
:or |
\operatorname{or} |
|
not |
:not |
¬ (U+00AC) |
\not |
neg |
:not |
¬ (U+00AC) |
\not |
=> |
:implies |
⇒ (U+21D2) |
\Rightarrow |
implies |
:implies |
⇒ (U+21D2) |
\Rightarrow |
if |
:if |
\operatorname{if} |
|
<=> |
:iff |
⇔ (U+21D4) |
\Leftrightarrow |
iff |
:iff |
⇔ (U+21D4) |
\Leftrightarrow |
AA |
:forall |
∀ (U+2200) |
\forall |
forall |
:forall |
∀ (U+2200) |
\forall |
EE |
:exists |
∃ (U+2203) |
\exists |
exists |
:exists |
∃ (U+2203) |
\exists |
_|_ |
:bot |
⊥ (U+22A5) |
\bot |
bot |
:bot |
⊥ (U+22A5) |
\bot |
TT |
:top |
⊤ (U+22A4) |
\top |
top |
:top |
⊤ (U+22A4) |
\top |
|-- |
:vdash |
⊢ (U+22A2) |
\vdash |
vdash |
:vdash |
⊢ (U+22A2) |
\vdash |
|== |
:models |
⊨ (U+22A8) |
\models |
models |
:models |
⊨ (U+22A8) |
\models |
( |
:lparen |
( (U+0028) |
( |
left( |
:lparen |
( (U+0028) |
( |
) |
:rparen |
) (U+0029) |
) |
right) |
:rparen |
) (U+0029) |
) |
[ |
:lbracket |
[ (U+005B) |
[ |
left[ |
:lbracket |
[ (U+005B) |
[ |
] |
:rbracket |
] (U+005D) |
] |
right] |
:rbracket |
] (U+005D) |
] |
{ |
:lbrace |
{ (U+007B) |
\{ |
} |
:rbrace |
} (U+007D) |
\} |
| |
:vbar |
| (U+007C) |
| |
:|: |
:vbar |
| (U+007C) |
| |
|: |
:vbar |
| (U+007C) |
| |
:| |
:vbar |
| (U+007C) |
| |
(: |
:langle |
〈 (U+2329) |
\langle |
<< |
:langle |
〈 (U+2329) |
\langle |
langle |
:langle |
〈 (U+2329) |
\langle |
:) |
:rangle |
〉 (U+232A) |
\rangle |
>> |
:rangle |
〉 (U+232A) |
\rangle |
rangle |
:rangle |
〉 (U+232A) |
\rangle |
int |
:integral |
∫ (U+222B) |
\int |
dx |
:dx |
dx |
|
dy |
:dy |
dy |
|
dz |
:dz |
dz |
|
dt |
:dt |
dt |
|
oint |
:contourintegral |
∮ (U+222E) |
\oint |
del |
:partial |
∂ (U+2202) |
\del |
partial |
:partial |
∂ (U+2202) |
\del |
grad |
:nabla |
∇ (U+2207) |
\nabla |
nabla |
:nabla |
∇ (U+2207) |
\nabla |
+- |
:pm |
± (U+00B1) |
\pm |
pm |
:pm |
± (U+00B1) |
\pm |
O/ |
:emptyset |
∅ (U+2205) |
\emptyset |
emptyset |
:emptyset |
∅ (U+2205) |
\emptyset |
oo |
:infty |
∞ (U+221E) |
\infty |
infty |
:infty |
∞ (U+221E) |
\infty |
aleph |
:aleph |
ℵ (U+2135) |
\aleph |
... |
:ellipsis |
… (U+2026) |
\ldots |
ldots |
:ellipsis |
… (U+2026) |
\ldots |
:. |
:therefore |
∴ (U+2234) |
\therefore |
therefore |
:therefore |
∴ (U+2234) |
\therefore |
:' |
:because |
∵ (U+2235) |
\because |
because |
:because |
∵ (U+2235) |
\because |
/_ |
:angle |
∠ (U+2220) |
\angle |
angle |
:angle |
∠ (U+2220) |
\angle |
/_\ |
:triangle |
△ (U+25B3) |
\triangle |
triangle |
:triangle |
△ (U+25B3) |
\triangle |
' |
:prime |
′ (U+2032) |
' |
prime |
:prime |
′ (U+2032) |
' |
tilde |
:tilde |
~ (U+007E) |
\~ |
\ |
:nbsp |
(U+00A0) |
\; |
frown |
:frown |
⌢ (U+2322) |
\frown |
quad |
:quad |
\quad |
|
qquad |
:qquad |
\qquad |
|
cdots |
:cdots |
⋯ (U+22EF) |
\cdots |
vdots |
:vdots |
⋮ (U+22EE) |
\vdots |
ddots |
:ddots |
⋱ (U+22F1) |
\ddots |
diamond |
:diamond |
⋄ (U+22C4) |
\diamond |
square |
:square |
□ (U+25A1) |
\square |
|__ |
:lfloor |
⌊ (U+230A) |
\lfloor |
lfloor |
:lfloor |
⌊ (U+230A) |
\lfloor |
__| |
:rfloor |
⌋ (U+230B) |
\rfloor |
rfloor |
:rfloor |
⌋ (U+230B) |
\rfloor |
|~ |
:lceiling |
⌈ (U+2308) |
\lceil |
lceiling |
:lceiling |
⌈ (U+2308) |
\lceil |
~| |
:rceiling |
⌉ (U+2309) |
\rceil |
rceiling |
:rceiling |
⌉ (U+2309) |
\rceil |
CC |
:dstruck_captial_c |
ℂ (U+2102) |
\mathbb{C} |
NN |
:dstruck_captial_n |
ℕ (U+2115) |
\mathbb{N} |
:dstruck_captial_q |
ℚ (U+211A) |
\mathbb{Q} |
|
RR |
:dstruck_captial_r |
ℝ (U+211D) |
\mathbb{R} |
ZZ |
:dstruck_captial_z |
ℤ (U+2124) |
\mathbb{Z} |
f |
:f |
f (U+0066) |
f |
g |
:g |
g (U+0067) |
g |
lim |
:lim |
\lim |
|
Lim |
:Lim |
\operatorname{Lim} |
|
min |
:min |
\min |
|
max |
:max |
\max |
|
sin |
:sin |
\sin |
|
Sin |
:Sin |
\operatorname{Sin} |
|
cos |
:cos |
\cos |
|
Cos |
:Cos |
\operatorname{Cos} |
|
tan |
:tan |
\tan |
|
Tan |
:Tan |
\operatorname{Tan} |
|
sinh |
:sinh |
\sinh |
|
Sinh |
:Sinh |
\operatorname{Sinh} |
|
cosh |
:cosh |
\cosh |
|
Cosh |
:Cosh |
\operatorname{Cosh} |
|
tanh |
:tanh |
\tanh |
|
Tanh |
:Tanh |
\operatorname{Tanh} |
|
cot |
:cot |
\cot |
|
Cot |
:Cot |
\operatorname{Cot} |
|
sec |
:sec |
\sec |
|
Sec |
:Sec |
\operatorname{Sec} |
|
csc |
:csc |
\csc |
|
Csc |
:Csc |
\operatorname{Csc} |
|
arcsin |
:arcsin |
\arcsin |
|
arccos |
:arccos |
\arccos |
|
arctan |
:arctan |
\arctan |
|
coth |
:coth |
\coth |
|
sech |
:sech |
\operatorname{sech} |
|
csch |
:csch |
\operatorname{csch} |
|
exp |
:exp |
\exp |
|
abs |
:abs |
\abs |
|
Abs |
:abs |
\abs |
|
norm |
:norm |
\norm |
|
floor |
:floor |
\floor |
|
ceil |
:ceil |
\ceil |
|
log |
:log |
\log |
|
Log |
:Log |
\operatorname{Log} |
|
ln |
:ln |
\ln |
|
Ln |
:Ln |
\operatorname{Ln} |
|
det |
:det |
\det |
|
dim |
:dim |
\dim |
|
mod |
:mod |
\mod |
|
gcd |
:gcd |
\gcd |
|
lcm |
:lcm |
\operatorname{lcm} |
|
lub |
:lub |
\operatorname{lub} |
|
glb |
:glb |
\operatorname{glb} |
|
uarr |
:uparrow |
↑ (U+2191) |
\uparrow |
uparrow |
:uparrow |
↑ (U+2191) |
\uparrow |
darr |
:downarrow |
↓ (U+2193) |
\downarrow |
downarrow |
:downarrow |
↓ (U+2193) |
\downarrow |
rarr |
:rightarrow |
→ (U+2192) |
\rightarrow |
rightarrow |
:rightarrow |
→ (U+2192) |
\rightarrow |
-> |
:to |
→ (U+2192) |
\rightarrow |
to |
:to |
→ (U+2192) |
\rightarrow |
>-> |
:rightarrowtail |
↣ (U+21A3) |
\rightarrowtail |
rightarrowtail |
:rightarrowtail |
↣ (U+21A3) |
\rightarrowtail |
->> |
:twoheadrightarrow |
↠ (U+21A0) |
\twoheadrightarrow |
twoheadrightarrow |
:twoheadrightarrow |
↠ (U+21A0) |
\twoheadrightarrow |
>->> |
:twoheadrightarrowtail |
⤖ (U+2916) |
\twoheadrightarrowtail |
twoheadrightarrowtail |
:twoheadrightarrowtail |
⤖ (U+2916) |
\twoheadrightarrowtail |
|-> |
:mapsto |
↦ (U+21A6) |
\mapsto |
mapsto |
:mapsto |
↦ (U+21A6) |
\mapsto |
larr |
:leftarrow |
← (U+2190) |
\leftarrow |
leftarrow |
:leftarrow |
← (U+2190) |
\leftarrow |
harr |
:leftrightarrow |
↔ (U+2194) |
\leftrightarrow |
leftrightarrow |
:leftrightarrow |
↔ (U+2194) |
\leftrightarrow |
rArr |
:Rightarrow |
⇒ (U+21D2) |
\Rightarrow |
Rightarrow |
:Rightarrow |
⇒ (U+21D2) |
\Rightarrow |
lArr |
:Leftarrow |
⇐ (U+21D0) |
\Leftarrow |
Leftarrow |
:Leftarrow |
⇐ (U+21D0) |
\Leftarrow |
hArr |
:Leftrightarrow |
⇔ (U+21D4) |
\Leftrightarrow |
Leftrightarrow |
:Leftrightarrow |
⇔ (U+21D4) |
\Leftrightarrow |
sqrt |
:sqrt |
sqrt () |
\sqrt |
root |
:root |
root () |
\root |
frac |
:frac |
frac () |
\frac |
/ |
:frac |
frac () |
\frac |
stackrel |
:stackrel |
stackrel () |
\stackrel |
overset |
:overset |
overset () |
\overset |
underset |
:underset |
underset () |
\underset |
color |
:color |
color () |
\color |
_ |
:sub |
_ (U+005F) |
\text{–} |
^ |
:sup |
^ (U+005E) |
\text{^} |
hat |
:hat |
^ (U+005E) |
\hat |
bar |
:overline |
¯ (U+00AF) |
\overline |
vec |
:vec |
→ (U+2192) |
\vec |
dot |
:dot |
. (U+002E) |
\dot |
ddot |
:ddot |
\ddot |
|
overarc |
:overarc |
⏜ (U+23DC) |
\overarc |
overparen |
:overarc |
⏜ (U+23DC) |
\overarc |
ul |
:underline |
_ (U+005F) |
\underline |
underline |
:underline |
_ (U+005F) |
\underline |
ubrace |
:underbrace |
⏟ (U+23DF) |
\underbrace |
underbrace |
:underbrace |
⏟ (U+23DF) |
\underbrace |
obrace |
:overbrace |
⏞ (U+23DE) |
\overbrace |
overbrace |
:overbrace |
⏞ (U+23DE) |
\overbrace |
cancel |
:cancel |
cancel () |
\cancel |
bb |
:bold |
bold () |
\mathbf |
bbb |
:double_struck |
double_struck () |
\mathbb |
ii |
:italic |
italic () |
\mathit |
bii |
:bold_italic |
bold_italic () |
\mathbf |
cc |
:script |
script () |
\mathscr |
bcc |
:bold_script |
bold_script () |
\mathscr |
tt |
:monospace |
monospace () |
\mathtt |
fr |
:fraktur |
fraktur () |
\mathfrak |
bfr |
:bold_fraktur |
bold_fraktur () |
\mathfrak |
sf |
:sans_serif |
sans_serif () |
\mathsf |
bsf |
:bold_sans_serif |
bold_sans_serif () |
\mathsf |
sfi |
:sans_serif_italic |
sans_serif_italic () |
\mathsf |
sfbi |
:sans_serif_bold_italic |
sans_serif_bold_italic () |
\mathsf |
alpha |
:alpha |
α (U+03B1) |
\alpha |
Alpha |
:Alpha |
Α (U+0391) |
\Alpha |
beta |
:beta |
β (U+03B2) |
\beta |
Beta |
:Beta |
Β (U+0392) |
\Beta |
gamma |
:gamma |
γ (U+03B3) |
\gamma |
Gamma |
:Gamma |
Γ (U+0393) |
\Gamma |
delta |
:delta |
δ (U+03B4) |
\delta |
Delta |
:Delta |
Δ (U+0394) |
\Delta |
epsi |
:epsilon |
ε (U+03B5) |
\epsilon |
epsilon |
:epsilon |
ε (U+03B5) |
\epsilon |
Epsilon |
:Epsilon |
Ε (U+0395) |
\Epsilon |
varepsilon |
:varepsilon |
ɛ (U+025B) |
\varepsilon |
zeta |
:zeta |
ζ (U+03B6) |
\zeta |
Zeta |
:Zeta |
Ζ (U+0396) |
\Zeta |
eta |
:eta |
η (U+03B7) |
\eta |
Eta |
:Eta |
Η (U+0397) |
\Eta |
theta |
:theta |
θ (U+03B8) |
\theta |
Theta |
:Theta |
Θ (U+0398) |
\Theta |
vartheta |
:vartheta |
ϑ (U+03D1) |
\vartheta |
iota |
:iota |
ι (U+03B9) |
\iota |
Iota |
:Iota |
Ι (U+0399) |
\Iota |
kappa |
:kappa |
κ (U+03BA) |
\kappa |
Kappa |
:Kappa |
Κ (U+039A) |
\Kappa |
lambda |
:lambda |
λ (U+03BB) |
\lambda |
Lambda |
:Lambda |
Λ (U+039B) |
\Lambda |
mu |
:mu |
μ (U+03BC) |
\mu |
Mu |
:Mu |
Μ (U+039C) |
\Mu |
nu |
:nu |
ν (U+03BD) |
\nu |
Nu |
:Nu |
Ν (U+039D) |
\Nu |
xi |
:xi |
ξ (U+03BE) |
\xi |
Xi |
:Xi |
Ξ (U+039E) |
\Xi |
omicron |
:omicron |
ο (U+03BF) |
\omicron |
Omicron |
:Omicron |
Ο (U+039F) |
\Omicron |
pi |
:pi |
π (U+03C0) |
\pi |
Pi |
:Pi |
Π (U+03A0) |
\Pi |
rho |
:rho |
ρ (U+03C1) |
\rho |
Rho |
:Rho |
Ρ (U+03A1) |
\Rho |
sigma |
:sigma |
σ (U+03C3) |
\sigma |
Sigma |
:Sigma |
Σ (U+03A3) |
\Sigma |
tau |
:tau |
τ (U+03C4) |
\tau |
Tau |
:Tau |
Τ (U+03A4) |
\Tau |
upsilon |
:upsilon |
υ (U+03C5) |
\upsilon |
Upsilon |
:Upsilon |
Υ (U+03A5) |
\Upsilon |
phi |
:phi |
φ (U+03C6) |
\phi |
Phi |
:Phi |
Φ (U+03A6) |
\Phi |
varphi |
:varphi |
ϕ (U+03D5) |
\varphi |
chi |
:chi |
χ (U+03C7) |
\chi |
Chi |
:Chi |
Χ (U+03A7) |
\Chi |
psi |
:psi |
ψ (U+03C8) |
\psi |
Psi |
:Psi |
Ψ (U+03A8) |
\Psi |
omega |
:omega |
ω (U+03C9) |
\omega |
Omega |
:Omega |
Ω (U+03A9) |
\Omega |