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6.4.2.3.36. 2200-22ff Mathematical Operators

HexNameGenCombBiDecompUpLoTitUTF-8Glyph
2200FOR ALLSm0ONe2 88 80 ∀
2201COMPLEMENTSm0ONe2 88 81 ∁
2202PARTIAL DIFFERENTIALSm0ONe2 88 82 ∂
2203THERE EXISTSSm0ONe2 88 83 ∃
2204THERE DOES NOT EXISTSm0ON2203 0338e2 88 84 ∄
2205EMPTY SETSm0ONe2 88 85 ∅
2206INCREMENTSm0ONe2 88 86 ∆
2207NABLASm0ONe2 88 87 ∇
2208ELEMENT OFSm0ONe2 88 88 ∈
2209NOT AN ELEMENT OFSm0ON2208 0338e2 88 89 ∉
220aSMALL ELEMENT OFSm0ONe2 88 8a ∊
220bCONTAINS AS MEMBERSm0ONe2 88 8b ∋
220cDOES NOT CONTAIN AS MEMBERSm0ON220B 0338e2 88 8c ∌
220dSMALL CONTAINS AS MEMBERSm0ONe2 88 8d ∍
220eEND OF PROOFSm0ONe2 88 8e ∎
220fN-ARY PRODUCTSm0ONe2 88 8f ∏
2210N-ARY COPRODUCTSm0ONe2 88 90 ∐
2211N-ARY SUMMATIONSm0ONe2 88 91 ∑
2212MINUS SIGNSm0ETe2 88 92 −
2213MINUS-OR-PLUS SIGNSm0ETe2 88 93 ∓
2214DOT PLUSSm0ONe2 88 94 ∔
2215DIVISION SLASHSm0ONe2 88 95 ∕
2216SET MINUSSm0ONe2 88 96 ∖
2217ASTERISK OPERATORSm0ONe2 88 97 ∗
2218RING OPERATORSm0ONe2 88 98 ∘
2219BULLET OPERATORSm0ONe2 88 99 ∙
221aSQUARE ROOTSm0ONe2 88 9a √
221bCUBE ROOTSm0ONe2 88 9b ∛
221cFOURTH ROOTSm0ONe2 88 9c ∜
221dPROPORTIONAL TOSm0ONe2 88 9d ∝
221eINFINITYSm0ONe2 88 9e ∞
221fRIGHT ANGLESm0ONe2 88 9f ∟
2220ANGLESm0ONe2 88 a0 ∠
2221MEASURED ANGLESm0ONe2 88 a1 ∡
2222SPHERICAL ANGLESm0ONe2 88 a2 ∢
2223DIVIDESSm0ONe2 88 a3 ∣
2224DOES NOT DIVIDESm0ON2223 0338e2 88 a4 ∤
2225PARALLEL TOSm0ONe2 88 a5 ∥
2226NOT PARALLEL TOSm0ON2225 0338e2 88 a6 ∦
2227LOGICAL ANDSm0ONe2 88 a7 ∧
2228LOGICAL ORSm0ONe2 88 a8 ∨
2229INTERSECTIONSm0ONe2 88 a9 ∩
222aUNIONSm0ONe2 88 aa ∪
222bINTEGRALSm0ONe2 88 ab ∫
222cDOUBLE INTEGRALSm0ON<compat> 222B 222Be2 88 ac ∬
222dTRIPLE INTEGRALSm0ON<compat> 222B 222B 222Be2 88 ad ∭
222eCONTOUR INTEGRALSm0ONe2 88 ae ∮
222fSURFACE INTEGRALSm0ON<compat> 222E 222Ee2 88 af ∯
2230VOLUME INTEGRALSm0ON<compat> 222E 222E 222Ee2 88 b0 ∰
2231CLOCKWISE INTEGRALSm0ONe2 88 b1 ∱
2232CLOCKWISE CONTOUR INTEGRALSm0ONe2 88 b2 ∲
2233ANTICLOCKWISE CONTOUR INTEGRALSm0ONe2 88 b3 ∳
2234THEREFORESm0ONe2 88 b4 ∴
2235BECAUSESm0ONe2 88 b5 ∵
2236RATIOSm0ONe2 88 b6 ∶
2237PROPORTIONSm0ONe2 88 b7 ∷
2238DOT MINUSSm0ONe2 88 b8 ∸
2239EXCESSSm0ONe2 88 b9 ∹
223aGEOMETRIC PROPORTIONSm0ONe2 88 ba ∺
223bHOMOTHETICSm0ONe2 88 bb ∻
223cTILDE OPERATORSm0ONe2 88 bc ∼
223dREVERSED TILDESm0ONe2 88 bd ∽
223eINVERTED LAZY SSm0ONe2 88 be ∾
223fSINE WAVESm0ONe2 88 bf ∿
2240WREATH PRODUCTSm0ONe2 89 80 ≀
2241NOT TILDESm0ON007E 0338e2 89 81 ≁
2242MINUS TILDESm0ONe2 89 82 ≂
2243ASYMPTOTICALLY EQUAL TOSm0ONe2 89 83 ≃
2244NOT ASYMPTOTICALLY EQUAL TOSm0ON2243 0338e2 89 84 ≄
2245APPROXIMATELY EQUAL TOSm0ONe2 89 85 ≅
2246APPROXIMATELY BUT NOT ACTUALLY EQUAL TOSm0ONe2 89 86 ≆
2247NEITHER APPROXIMATELY NOR ACTUALLY EQUAL TOSm0ON2245 0338e2 89 87 ≇
2248ALMOST EQUAL TOSm0ONe2 89 88 ≈
2249NOT ALMOST EQUAL TOSm0ON2248 0338e2 89 89 ≉
224aALMOST EQUAL OR EQUAL TOSm0ONe2 89 8a ≊
224bTRIPLE TILDESm0ONe2 89 8b ≋
224cALL EQUAL TOSm0ONe2 89 8c ≌
224dEQUIVALENT TOSm0ONe2 89 8d ≍
224eGEOMETRICALLY EQUIVALENT TOSm0ONe2 89 8e ≎
224fDIFFERENCE BETWEENSm0ONe2 89 8f ≏
2250APPROACHES THE LIMITSm0ONe2 89 90 ≐
2251GEOMETRICALLY EQUAL TOSm0ONe2 89 91 ≑
2252APPROXIMATELY EQUAL TO OR THE IMAGE OFSm0ONe2 89 92 ≒
2253IMAGE OF OR APPROXIMATELY EQUAL TOSm0ONe2 89 93 ≓
2254COLON EQUALSSm0ONe2 89 94 ≔
2255EQUALS COLONSm0ONe2 89 95 ≕
2256RING IN EQUAL TOSm0ONe2 89 96 ≖
2257RING EQUAL TOSm0ONe2 89 97 ≗
2258CORRESPONDS TOSm0ONe2 89 98 ≘
2259ESTIMATESSm0ONe2 89 99 ≙
225aEQUIANGULAR TOSm0ONe2 89 9a ≚
225bSTAR EQUALSSm0ONe2 89 9b ≛
225cDELTA EQUAL TOSm0ONe2 89 9c ≜
225dEQUAL TO BY DEFINITIONSm0ONe2 89 9d ≝
225eMEASURED BYSm0ONe2 89 9e ≞
225fQUESTIONED EQUAL TOSm0ONe2 89 9f ≟
2260NOT EQUAL TOSm0ON003D 0338e2 89 a0 ≠
2261IDENTICAL TOSm0ONe2 89 a1 ≡
2262NOT IDENTICAL TOSm0ON2261 0338e2 89 a2 ≢
2263STRICTLY EQUIVALENT TOSm0ONe2 89 a3 ≣
2264LESS-THAN OR EQUAL TOSm0ONe2 89 a4 ≤
2265GREATER-THAN OR EQUAL TOSm0ONe2 89 a5 ≥
2266LESS-THAN OVER EQUAL TOSm0ONe2 89 a6 ≦
2267GREATER-THAN OVER EQUAL TOSm0ONe2 89 a7 ≧
2268LESS-THAN BUT NOT EQUAL TOSm0ONe2 89 a8 ≨
2269GREATER-THAN BUT NOT EQUAL TOSm0ONe2 89 a9 ≩
226aMUCH LESS-THANSm0ONe2 89 aa ≪
226bMUCH GREATER-THANSm0ONe2 89 ab ≫
226cBETWEENSm0ONe2 89 ac ≬
226dNOT EQUIVALENT TOSm0ON224D 0338e2 89 ad ≭
226eNOT LESS-THANSm0ON003C 0338e2 89 ae ≮
226fNOT GREATER-THANSm0ON003E 0338e2 89 af ≯
2270NEITHER LESS-THAN NOR EQUAL TOSm0ON2264 0338e2 89 b0 ≰
2271NEITHER GREATER-THAN NOR EQUAL TOSm0ON2265 0338e2 89 b1 ≱
2272LESS-THAN OR EQUIVALENT TOSm0ONe2 89 b2 ≲
2273GREATER-THAN OR EQUIVALENT TOSm0ONe2 89 b3 ≳
2274NEITHER LESS-THAN NOR EQUIVALENT TOSm0ON2272 0338e2 89 b4 ≴
2275NEITHER GREATER-THAN NOR EQUIVALENT TOSm0ON2273 0338e2 89 b5 ≵
2276LESS-THAN OR GREATER-THANSm0ONe2 89 b6 ≶
2277GREATER-THAN OR LESS-THANSm0ONe2 89 b7 ≷
2278NEITHER LESS-THAN NOR GREATER-THANSm0ON2276 0338e2 89 b8 ≸
2279NEITHER GREATER-THAN NOR LESS-THANSm0ON2277 0338e2 89 b9 ≹
227aPRECEDESSm0ONe2 89 ba ≺
227bSUCCEEDSSm0ONe2 89 bb ≻
227cPRECEDES OR EQUAL TOSm0ONe2 89 bc ≼
227dSUCCEEDS OR EQUAL TOSm0ONe2 89 bd ≽
227ePRECEDES OR EQUIVALENT TOSm0ONe2 89 be ≾
227fSUCCEEDS OR EQUIVALENT TOSm0ONe2 89 bf ≿
2280DOES NOT PRECEDESm0ON227A 0338e2 8a 80 ⊀
2281DOES NOT SUCCEEDSm0ON227B 0338e2 8a 81 ⊁
2282SUBSET OFSm0ONe2 8a 82 ⊂
2283SUPERSET OFSm0ONe2 8a 83 ⊃
2284NOT A SUBSET OFSm0ON2282 0338e2 8a 84 ⊄
2285NOT A SUPERSET OFSm0ON2283 0338e2 8a 85 ⊅
2286SUBSET OF OR EQUAL TOSm0ONe2 8a 86 ⊆
2287SUPERSET OF OR EQUAL TOSm0ONe2 8a 87 ⊇
2288NEITHER A SUBSET OF NOR EQUAL TOSm0ON2286 0338e2 8a 88 ⊈
2289NEITHER A SUPERSET OF NOR EQUAL TOSm0ON2287 0338e2 8a 89 ⊉
228aSUBSET OF WITH NOT EQUAL TOSm0ONe2 8a 8a ⊊
228bSUPERSET OF WITH NOT EQUAL TOSm0ONe2 8a 8b ⊋
228cMULTISETSm0ONe2 8a 8c ⊌
228dMULTISET MULTIPLICATIONSm0ONe2 8a 8d ⊍
228eMULTISET UNIONSm0ONe2 8a 8e ⊎
228fSQUARE IMAGE OFSm0ONe2 8a 8f ⊏
2290SQUARE ORIGINAL OFSm0ONe2 8a 90 ⊐
2291SQUARE IMAGE OF OR EQUAL TOSm0ONe2 8a 91 ⊑
2292SQUARE ORIGINAL OF OR EQUAL TOSm0ONe2 8a 92 ⊒
2293SQUARE CAPSm0ONe2 8a 93 ⊓
2294SQUARE CUPSm0ONe2 8a 94 ⊔
2295CIRCLED PLUSSm0ONe2 8a 95 ⊕
2296CIRCLED MINUSSm0ONe2 8a 96 ⊖
2297CIRCLED TIMESSm0ONe2 8a 97 ⊗
2298CIRCLED DIVISION SLASHSm0ONe2 8a 98 ⊘
2299CIRCLED DOT OPERATORSm0ONe2 8a 99 ⊙
229aCIRCLED RING OPERATORSm0ONe2 8a 9a ⊚
229bCIRCLED ASTERISK OPERATORSm0ONe2 8a 9b ⊛
229cCIRCLED EQUALSSm0ONe2 8a 9c ⊜
229dCIRCLED DASHSm0ONe2 8a 9d ⊝
229eSQUARED PLUSSm0ONe2 8a 9e ⊞
229fSQUARED MINUSSm0ONe2 8a 9f ⊟
22a0SQUARED TIMESSm0ONe2 8a a0 ⊠
22a1SQUARED DOT OPERATORSm0ONe2 8a a1 ⊡
22a2RIGHT TACKSm0ONe2 8a a2 ⊢
22a3LEFT TACKSm0ONe2 8a a3 ⊣
22a4DOWN TACKSm0ONe2 8a a4 ⊤
22a5UP TACKSm0ONe2 8a a5 ⊥
22a6ASSERTIONSm0ONe2 8a a6 ⊦
22a7MODELSSm0ONe2 8a a7 ⊧
22a8TRUESm0ONe2 8a a8 ⊨
22a9FORCESSm0ONe2 8a a9 ⊩
22aaTRIPLE VERTICAL BAR RIGHT TURNSTILESm0ONe2 8a aa ⊪
22abDOUBLE VERTICAL BAR DOUBLE RIGHT TURNSTILESm0ONe2 8a ab ⊫
22acDOES NOT PROVESm0ON22A2 0338e2 8a ac ⊬
22adNOT TRUESm0ON22A8 0338e2 8a ad ⊭
22aeDOES NOT FORCESm0ON22A9 0338e2 8a ae ⊮
22afNEGATED DOUBLE VERTICAL BAR DOUBLE RIGHT TURNSTILESm0ON22AB 0338e2 8a af ⊯
22b0PRECEDES UNDER RELATIONSm0ONe2 8a b0 ⊰
22b1SUCCEEDS UNDER RELATIONSm0ONe2 8a b1 ⊱
22b2NORMAL SUBGROUP OFSm0ONe2 8a b2 ⊲
22b3CONTAINS AS NORMAL SUBGROUPSm0ONe2 8a b3 ⊳
22b4NORMAL SUBGROUP OF OR EQUAL TOSm0ONe2 8a b4 ⊴
22b5CONTAINS AS NORMAL SUBGROUP OR EQUAL TOSm0ONe2 8a b5 ⊵
22b6ORIGINAL OFSm0ONe2 8a b6 ⊶
22b7IMAGE OFSm0ONe2 8a b7 ⊷
22b8MULTIMAPSm0ONe2 8a b8 ⊸
22b9HERMITIAN CONJUGATE MATRIXSm0ONe2 8a b9 ⊹
22baINTERCALATESm0ONe2 8a ba ⊺
22bbXORSm0ONe2 8a bb ⊻
22bcNANDSm0ONe2 8a bc ⊼
22bdNORSm0ONe2 8a bd ⊽
22beRIGHT ANGLE WITH ARCSm0ONe2 8a be ⊾
22bfRIGHT TRIANGLESm0ONe2 8a bf ⊿
22c0N-ARY LOGICAL ANDSm0ONe2 8b 80 ⋀
22c1N-ARY LOGICAL ORSm0ONe2 8b 81 ⋁
22c2N-ARY INTERSECTIONSm0ONe2 8b 82 ⋂
22c3N-ARY UNIONSm0ONe2 8b 83 ⋃
22c4DIAMOND OPERATORSm0ONe2 8b 84 ⋄
22c5DOT OPERATORSm0ONe2 8b 85 ⋅
22c6STAR OPERATORSm0ONe2 8b 86 ⋆
22c7DIVISION TIMESSm0ONe2 8b 87 ⋇
22c8BOWTIESm0ONe2 8b 88 ⋈
22c9LEFT NORMAL FACTOR SEMIDIRECT PRODUCTSm0ONe2 8b 89 ⋉
22caRIGHT NORMAL FACTOR SEMIDIRECT PRODUCTSm0ONe2 8b 8a ⋊
22cbLEFT SEMIDIRECT PRODUCTSm0ONe2 8b 8b ⋋
22ccRIGHT SEMIDIRECT PRODUCTSm0ONe2 8b 8c ⋌
22cdREVERSED TILDE EQUALSSm0ONe2 8b 8d ⋍
22ceCURLY LOGICAL ORSm0ONe2 8b 8e ⋎
22cfCURLY LOGICAL ANDSm0ONe2 8b 8f ⋏
22d0DOUBLE SUBSETSm0ONe2 8b 90 ⋐
22d1DOUBLE SUPERSETSm0ONe2 8b 91 ⋑
22d2DOUBLE INTERSECTIONSm0ONe2 8b 92 ⋒
22d3DOUBLE UNIONSm0ONe2 8b 93 ⋓
22d4PITCHFORKSm0ONe2 8b 94 ⋔
22d5EQUAL AND PARALLEL TOSm0ONe2 8b 95 ⋕
22d6LESS-THAN WITH DOTSm0ONe2 8b 96 ⋖
22d7GREATER-THAN WITH DOTSm0ONe2 8b 97 ⋗
22d8VERY MUCH LESS-THANSm0ONe2 8b 98 ⋘
22d9VERY MUCH GREATER-THANSm0ONe2 8b 99 ⋙
22daLESS-THAN EQUAL TO OR GREATER-THANSm0ONe2 8b 9a ⋚
22dbGREATER-THAN EQUAL TO OR LESS-THANSm0ONe2 8b 9b ⋛
22dcEQUAL TO OR LESS-THANSm0ONe2 8b 9c ⋜
22ddEQUAL TO OR GREATER-THANSm0ONe2 8b 9d ⋝
22deEQUAL TO OR PRECEDESSm0ONe2 8b 9e ⋞
22dfEQUAL TO OR SUCCEEDSSm0ONe2 8b 9f ⋟
22e0DOES NOT PRECEDE OR EQUALSm0ON227C 0338e2 8b a0 ⋠
22e1DOES NOT SUCCEED OR EQUALSm0ON227D 0338e2 8b a1 ⋡
22e2NOT SQUARE IMAGE OF OR EQUAL TOSm0ON2291 0338e2 8b a2 ⋢
22e3NOT SQUARE ORIGINAL OF OR EQUAL TOSm0ON2292 0338e2 8b a3 ⋣
22e4SQUARE IMAGE OF OR NOT EQUAL TOSm0ONe2 8b a4 ⋤
22e5SQUARE ORIGINAL OF OR NOT EQUAL TOSm0ONe2 8b a5 ⋥
22e6LESS-THAN BUT NOT EQUIVALENT TOSm0ONe2 8b a6 ⋦
22e7GREATER-THAN BUT NOT EQUIVALENT TOSm0ONe2 8b a7 ⋧
22e8PRECEDES BUT NOT EQUIVALENT TOSm0ONe2 8b a8 ⋨
22e9SUCCEEDS BUT NOT EQUIVALENT TOSm0ONe2 8b a9 ⋩
22eaNOT NORMAL SUBGROUP OFSm0ON22B2 0338e2 8b aa ⋪
22ebDOES NOT CONTAIN AS NORMAL SUBGROUPSm0ON22B3 0338e2 8b ab ⋫
22ecNOT NORMAL SUBGROUP OF OR EQUAL TOSm0ON22B4 0338e2 8b ac ⋬
22edDOES NOT CONTAIN AS NORMAL SUBGROUP OR EQUALSm0ON22B5 0338e2 8b ad ⋭
22eeVERTICAL ELLIPSISSm0ONe2 8b ae ⋮
22efMIDLINE HORIZONTAL ELLIPSISSm0ONe2 8b af ⋯
22f0UP RIGHT DIAGONAL ELLIPSISSm0ONe2 8b b0 ⋰
22f1DOWN RIGHT DIAGONAL ELLIPSISSm0ONe2 8b b1 ⋱
22f2-22ffUnused

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