MATLAB中输出直观公式

 

Character Sequence	Symbol	Character Sequence	Symbol	Character Sequence	Symbol
\alpha	α	\upsilon	υ	\sim	~
\beta	β	\phi	Φ	\leq	≤
\gamma	γ	\chi	χ	\infty	∞
\delta	δ	\psi	ψ	\clubsuit	♣
\epsilon	ɛ	\omega	ω	\diamondsuit	♦
\zeta	ζ	\Gamma	Γ	\heartsuit	♥
\eta	η	\Delta	Δ	\spadesuit	♠
\theta	Θ	\Theta	Θ	\leftrightarrow	↔
\vartheta	ϑ	\Lambda	Λ	\leftarrow	←
\iota	ι	\Xi	Ξ	\uparrow	↑
\kappa	κ	\Pi	Π	\rightarrow	→
\lambda	λ	\Sigma	Σ	\downarrow	↓
\mu	µ	\Upsilon	ϒ	\circ	º
\nu	ν	\Phi	Φ	\pm	±
\xi	ξ	\Psi	Ψ	\geq	≥
\pi	π	\Omega	Ω	\propto	∝
\rho	ρ	\forall	∀	\partial	∂
\sigma	σ	\exists	∃	\bullet	•
\varsigma	ς	\ni	∍	\div	÷
\tau	τ	\cong	≅	\neq	≠
\equiv	≡	\approx	≈	\aleph	ℵ
\Im	ℑ	\Re	ℜ	\wp	℘
\otimes	⊗	\oplus	⊕	\oslash	∅
\cap	∩	\cup	∪	\supseteq	⊇
\supset	⊃	\subseteq	⊆	\subset	⊂
\int	∫	\in	∈	\o	ο
\rfloor	ë	\lceil	é	\nabla	∇
\lfloor	û	\cdot	·	\ldots	...
\perp	⊥	\neg	¬	\prime	´
\wedge	∧	\times	x	\0	∅
\rceil	ù	\surd	√	\mid	|
\vee	∨	\varpi	ϖ	\copyright	©
\langle	∠	\rangle	∠	\bar{x}
\acute{\eta}		\check{\alpha}		\grave{\eta}
\breve{a}		\ddot{y}		\dot{x}
\hat{\alpha}		\tilde{\iota}
sintheta		costheta		tantheta
arcsinfrac{L}{r}		arccosfrac{T}{r}		arctanfrac{L}{T}
sinh g		cosh h		tanh i
operatorname{sh}j		operatorname{argsh}k		operatorname{ch}h
operatorname{argch}l		operatorname{th}i		operatorname{argth}m
k'(x)=lim_{Delta xto 0}frac{k(x)-k(x-Delta x)}{Delta x}		limsup S	limsup S	liminf I	liminf I
max H		min L		inf s	inf s
sup t	sup t	exp!t		ln X
lg X		log X		log_alpha X
ker x	ker x	deg x		gcd(T,U,V,W,X)
Pr x	Pr x	det x		hom x	hom x
arg x	arg x	dim x	dim x	lim_{tto n}T
pmod{m}	(mod m)	a bmod b	amod b
nabla		partial x		mathrm{d}x
dot x		ddot y		bigsqcup
forall		exists		empty
in		ni		notin
subseteq		supset		supseteq
cup		bigcup		biguplus
sqsupset		sqsupseteq		sqcap
emptyset		varnothing		notin
subset		cap		bigcap
sqsubset		sqsubseteq		sqcup
p	p	land		wedge
bar{q} to p		lor		vee
lnot		neg q		setminus
bigwedge		bigvee		smallsetminus
sqrt{3}		sqrt[n]{3}		\sqrt{3}\approx1.732050808\ldots
x\ne A		t\propto v		(x-y)^2\equiv(-x+y)^2\equiv x^2-2xy+y^2
\pm		\mp		\sin\!\frac{\pi}{3}=\sin60^\operatorname{\omicron}=\frac{\sqrt{3}}{2}
\cong		\simeq		\gg
>		\geqq		\ll
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