Mathematical Operators
8704 2200 ∀ forall ∀ for all ISOtech
8706 2202 ∂ part ∂ partial differential ISOtech
8707 2203 ∃ exist ∃ there exists ISOtech
8709 2205 ∅ empty ∅ empty set=null set, =diameter, ISOamso
8711 2207 ∇ nabla ∇ nabla=backward difference, ISOtech
8712 2208 ∈ isin ∈ element of ISOtech
8713 2209 ∉ notin ∉ not an element of ISOtech
8715 220B ∋ ni ∋ contains as member ISOtech
8719 220F ∏ prod ∏ n-ary product=product sign, ISOamsb
8721 2211 ∑ sum ∑ n-ary sumation ISOamsb
8722 2212 − minus − minus sign ISOtech
8727 2217 ∗ lowast ∗ asterisk operator ISOtech
8730 221A √ radic √ square root=radical sign, ISOtech
8733 221D ∝ prop ∝ proportional to ISOtech
8734 221E ∞ infin ∞ infinity ISOtech
8736 2220 ∠ ang ∠ angle ISOamso
8869 2227 ⊥ and ∧ logical and=wedge, ISOtech
8870 2228 ⊦ or ∨ logical or=vee, ISOtech
8745 2229 ∩ cap ∩ intersection=cap, ISOtech
8746 222A ∪ cup ∪ union=cup, ISOtech
8747 222B ∫ int ∫ integral ISOtech
8756 2234 ∴ there4 ∴ therefore ISOtech
8764 223C ∼ sim ∼ tilde operator=varies with, =similar to, ISOtech
8773 2245 ≅ cong ≅ approximately equal to ISOtech
8776 2248 ≈ asymp ≈ almost equal to=asymptotic to, ISOamsr
8800 2260 ≠ ne ≠ not equal to ISOtech
8801 2261 ≡ equiv ≡ identical to ISOtech
8804 2264 ≤ le ≤ less-than or equal to ISOtech
8805 2265 ≥ ge ≥ greater-than or equal to ISOtech
8834 2282 ⊂ sub ⊂ subset of ISOtech
8835 2283 ⊃ sup ⊃ superset of ISOtech
8836 2284 ⊄ nsub ⊄ not a subset of ISOamsn
8838 2286 ⊆ sube ⊆ subset of or equal to ISOtech
8839 2287 ⊇ supe ⊇ superset of or equal to ISOtech
8853 2295 ⊕ oplus ⊕ circled plus=direct sum, ISOamsb
8855 2297 ⊗ otimes ⊗ circled times=vector product, ISOamsb
8869 22A5 ⊥ perp ⊥ up tack=orthogonal to, =perpendicular, ISOtech
8901 22C5 ⋅ sdot ⋅ dot operator ISOamsb