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LATEX and WinEdt for MA4053

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Table 9: Binary Relations.<br />

You can produce corresponding negations by adding a \not comm<strong>and</strong> as<br />

prefix to the following symbols, e.g. \not\sim gives ≁<br />

< < > > = =<br />

≤ \leq or \le ≥ \geq or \ge ≡ \equiv<br />

.<br />

≪ \ll ≫ \gg<br />

= \doteq<br />

≺ \prec ≻ \succ ∼ \sim<br />

≼ \preceq ≽ \succeq ≃ \simeq<br />

⊂ \subset ⊃ \supset ≈ \approx<br />

⊆ \subseteq ⊇ \supseteq ∼ = \cong<br />

⊏ \sqsubset ⊐ \sqsupset ✶ \Join<br />

⊑ \sqsubseteq ⊒ \sqsupseteq ⊲⊳ \bowtie<br />

∈ \in ∋ \ni , \owns ∝ \propto<br />

⊢ \vdash ⊣ \dashv |= \models<br />

| \mid ‖ \parallel ⊥ \perp<br />

⌣ \smile ⌢ \frown ≍ \asymp<br />

: : /∈ \notin ≠ \neq or \ne<br />

Table 10: Binary Operators.<br />

+ + − -<br />

± \pm ∓ \mp ⊳ \triangleleft<br />

· \cdot ÷ \div ⊲ \triangleright<br />

× \times \ \setminus ⋆ \star<br />

∪ \cup ∩ \cap ∗ \ast<br />

⊔ \sqcup ⊓ \sqcap ◦ \circ<br />

∨ \vee , \lor ∧ \wedge , \l<strong>and</strong> • \bullet<br />

⊕ \oplus ⊖ \ominus ⋄ \diamond<br />

⊙ \odot ⊘ \oslash ⊎ \uplus<br />

⊗ \otimes ○ \bigcirc ∐ \amalg<br />

△ \bigtriangleup ▽ \bigtriangledown † \dagger<br />

✁ \lhd ✄ \rhd ‡ \ddagger<br />

✂ \unlhd ☎ \unrhd ≀ \wr<br />

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