MATLAB Function Reference (Volume 2: Graphics)

MATLAB Function Reference (Volume 2: Graphics) MATLAB Function Reference (Volume 2: Graphics)

12.07.2015 Views

Text PropertiesCharacterSequenceSymbolCharacterSequenceSymbolCharacterSequenceSymbol\alpha α \upsilon υ \sim ∼\beta β \phi φ \leq ≤\gamma γ \chi χ \infty ∞\delta δ \psi ψ \clubsuit ♣\epsilon ε \omega ω \diamondsuit ♦\zeta ζ \Gamma Γ \heartsuit ♥\eta η \Delta ∆ \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 °\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 ℘2-518

Text PropertiesCharacterSequenceSymbolCharacterSequenceSymbolCharacterSequenceSymbol\otimes ⊗ \oplus ⊕ \oslash ∅\cap ∩ \cup ∪ \supseteq ⊇\supset ⊃ \subseteq ⊆ \subset ⊂\int ∫ \in ∈ \o ο\rfloor ⎦ \lceil ⎡ \nabla ∇\lfloor ⎣ \cdot ⋅ \ldots …\perp ⊥ \neg ¬ \prime ′\wedge ∧ \times × \0 ∅\rceil ⎤ \surd √ \mid |\vee ∨ \varpi ϖ \copyright ©\langle 〈 \rangle 〉You can also specify stream modifiers that control the font used. The first fourmodifiers are mutually exclusive. However, you can use \fontname incombination with one of the other modifiers:• \bf – bold font• \it – italics font• \sl – oblique font (rarely available)• \rm – normal font• \fontname{fontname} – specify the name of the font family to use.• \fontsize{fontsize} – specify the font size in FontUnits.Stream modifiers remain in effect until the end of the string or only within thecontext defined by braces { }.Specifying Subscript and Superscript CharactersThe subscript character “_” and the superscript character “^” modify thecharacter or substring defined in braces immediately following.2-519

Text PropertiesCharacterSequenceSymbolCharacterSequenceSymbolCharacterSequenceSymbol\alpha α \upsilon υ \sim ∼\beta β \phi φ \leq ≤\gamma γ \chi χ \infty ∞\delta δ \psi ψ \clubsuit ♣\epsilon ε \omega ω \diamondsuit ♦\zeta ζ \Gamma Γ \heartsuit ♥\eta η \Delta ∆ \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 °\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 ℘2-518

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