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𝑎 + 𝑏 * 𝑐
a+b{\cdot}c
𝐴 * 𝐵 + 𝐶
A{\cdot}B+C
(𝑎 + 𝑏) * 𝑐
\left(a+b\right){\cdot}c
(𝑎 + 𝑏) / (𝑥 - 𝑦)
\frac{a+b}{x-y}
(𝑎 + 𝑏)**(𝑥 - 𝑦)
\left(a+b\right)^{x-y}
(𝑝/𝑞)**γ
\left(\frac{p}{q}\right)^{\gamma{}}
abs(𝑝/𝑞)**ξ
\left|\frac{p}{q}\right|^{\xi{}}
𝑎**𝑏**𝑐
a^{b^{c}}
(𝑎**𝑏)**𝑐
\left(a^{b}\right)^{c}
sin (sin 𝑥)
\sin{\left(\sin{x}\right)}
(𝑖⩵0,3)∑ 𝑖
\sum_{i=0}^{3} i
matrix[[ 0,1]
,[-1,0]]
\begin{pmatrix}0&1\\ -1&0\end{pmatrix}
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25697325
25697325
4.718
4.718
1e-3
1{\cdot}10^{ -3}
257.35e9
2.5735{\cdot}10^{11}
-5.1e-8
-5.1{\cdot}10^{ -8}
7/13
\frac{7}{13}
-(1/2)
-\frac{1}{2}
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𝑎 + 𝑏
a+b
𝑎 - 𝑏
a-b
𝑎 * 𝑏
a{\cdot}b
𝑎<⍪>𝑏
\left\langle{a,b}\right\rangle
𝑎 × 𝑏
a\times{}b
𝑎 ± 𝑏
a\pm{}b
𝑎 ∓ 𝑏
a\mp{}b
𝑎 ⊕ 𝑏
a\oplus{}b
𝑎 ⊗ 𝑏
a\otimes{}b
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𝑎◞𝑏
a_{b}
𝑎◞◝(𝑏,𝑐)
a_{b}^{c}
ψ◞"Foo"
\psi{}_{\mathrm{Foo}}
ψ◞𝐹‸𝑜‸𝑜
\psi{}_{Foo}
𝑓◝(3☽"")☾𝑥
f^{\left(3\right)}\left(x\right)
Function application and definition
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𝑓☾𝑥
f\left(x\right)
𝑓☾(𝑔☾𝑥)
f\left(g\left(x\right)\right)
𝑓☾(𝑥⍪𝑦)
f\left(x,y\right)
𝓕☾φ☾𝑥
\mathcal{F}\left(\varphi{}\right)\left(x\right)
(𝑓∘𝑔)☽𝑥
\left(f\circ{}g\right)x
(𝑓∘𝑔)☽(𝑥*𝑦)
\left(f\circ{}g\right)\left(x{\cdot}y\right)
𝑓∘𝑔☾𝑥
f\circ{}g\left(x\right)
𝑓 ÷ (ℤ-→ℝ)
f:\mathbb{Z}\to{}\mathbb{R}
𝑓☾𝑥 ÷= 𝑥+π
f\left(x\right){:=}x+\pi{}
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𝑝 ∨ 𝑞
p\vee{}q
𝑝 ∧ 𝑞
p\wedge{}q
𝑝==>𝑞
p\Longrightarrow{}q
𝑝<==𝑞
p\Longleftarrow{}q
𝑝<=>𝑞
p\Longleftrightarrow{}q
𝑝==>𝑞==>𝑟
p\Longrightarrow{}q\Longrightarrow{}r
cases[(1, "Today"), (2, "Else")]
\begin{cases}1&\text{Today}\\2&\text{Else}\end{cases}
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𝑎 ⩵ 𝑏
a=b
𝑎 ≥ 𝑐
a\geq{}c
𝑎 ⪪ ρ
a<\rho{}
𝑥 ⩵ 𝑦 ⩵ 𝑧
x=y=z
𝑠 ⊂ 𝑡 ⊆ 𝑢
s\subset{}t\subseteq{}u
ℎ ≈ 𝑔 ∼ 𝑓 ≃ 𝑒 ≅ 𝑑
h\approx{}g\sim{}f\simeq{}e\cong{}d
𝑝 ∈ ℚ ⊂ ℝ
p\in{}\mathbb{Q}\subset{}\mathbb{R}
𝐮 ⟂ (vec%$>𝑣) ∥ (underline%$>𝑤)
\mathbf{u}\perp{}\vec{v}\parallel{}\underline{w}
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(-1,1)∫d 𝑥 (𝑥**2)
\int\limits_{ -1}^{1}\mathrm{d}x\ {}x^{2}
ω◞∫d 𝑥 (exp $ -(𝑥**2))
\int_{\omega{}}\!\!\!\mathrm{d}x\ {}\exp{\left( -x^{2}\right)}
(0,1)∫d 𝑥 ((0,1)∫d 𝑦 (𝑥*𝑦))
\int\limits_{0}^{1}\mathrm{d}x\ {}\int\limits_{0}^{1}\mathrm{d}y\ {}\left(x{\cdot}y\right)
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𝑎 + 𝑏 + 𝑐 &~~! [𝑏 ⩵ 𝑦]
a+b+c=a+y+c
𝑎 + 𝑏 + 𝑐 &~~! [𝑏+𝑐 ⩵ 𝑐+𝑏, 𝑎+𝑐 ⩵ ξ]
a+b+c=\xi{}+b
𝑎 - 𝑏 &~~! [𝑏 ⩵ 𝑦] &~~! [𝑎 ⩵ 𝑧]
a-b=a-y=z-y
𝑥 + 𝑦
& continueExpr (⩵) (&~: 𝑦 :=: 𝑥*(1+𝑥))
& continueExpr (⩵) (&~: 𝑥 :=: 2◝𝑝)
x+y=x+x{\cdot}\left(1+x\right)=2^{p}+2^{p}{\cdot}\left(1+2^{p}\right)
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𝑚 + 𝑝‸𝑞‸𝑟
m+pqr
𝑚 + 𝑝‸(2+𝑞)‸𝑟
m+p\left(2+q\right)r
𝑚 + (𝑝␣𝑞␣𝑟)
m+\left(p\ {}q\ {}r\right)
𝑚 + (𝑝␣2+𝑞␣𝑟)
m+\left(p\ {}2+q\ {}r\right)
𝑚 + (𝑝<>𝑞<>𝑟)
m+pqr
𝑚 + (𝑝<>(2+𝑞)<>𝑟)
m+\left(p2+qr\right)
𝑚 * ((1+2)<>(3+4))
m{\cdot}\left(1+23+4\right)
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set(3⍪4⍪5)
\left\{3,4,5\right\}
setCompr (𝑥◝2) (𝑥∈ℕ)
\left\{x^{2}\middle|x\in{}\mathbb{N}\right\}
setCompr (𝑥/𝑦) (𝑥∈ℤ⍪ 𝑦∈ℕ⍪ 𝑦⪫0)
\left\{\frac{x}{y}\middle|x\in{}\mathbb{Z},y\in{}\mathbb{N},y>0\right\}
setCompr (𝑥⍪𝑦) (𝑥∈ℤ⍪ 𝑦∈ℝ)
\left\{\left(x,y\right)\middle|x\in{}\mathbb{Z},y\in{}\mathbb{R}\right\}
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𝓐<>𝔅<>𝔥<>𝐏<>𝐳
\mathcal{A}\mathfrak{B}\mathfrak{h}\mathbf{P}\mathbf{z}
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3*𝑧 - 1
3{\cdot}z-1
𝑎-𝑏+𝑐
a-b+c
(𝑥/2)|◞◝(𝑥⩵0,1)
\left.\frac{x}{2}\right|_{x=0}^{1}
𝑏 + (𝑥/2)
╰─┬─╯"fraction"
b+\underbrace{\frac{x}{2}}_{\mathrm{fraction}}
3 - 1 &~~! [ ㄒ-ㄗ ⩵ -(ㄗ-ㄒ) ]
3-1= -\left(1-3\right)
𝑎 ∗ 𝑏
a\ast{}b
𝑎 ⋆ 𝑏
a\star{}b