LaTeX symbols in REPL

LaTeX symbols in REPL

short nameunicode
\0/3โ†‰
\1/โ…Ÿ
\1/10โ…’
\1/2ยฝ
\1/3โ…“
\1/4ยผ
\1/5โ…•
\1/6โ…™
\1/7โ…
\1/8โ…›
\1/9โ…‘
\2/3โ…”
\2/5โ…–
\3/4ยพ
\3/5โ…—
\3/8โ…œ
\4/5โ…˜
\5/6โ…š
\5/8โ…
\7/8โ…ž
\AAร…
\AEร†
\Alphaฮ‘
\Andโฉ“
\Angleโฆœ
\Angstromโ„ซ
\Betaฮ’
\Botโซซ
\Bumpeqโ‰Ž
\Capโ‹’
\Chiฮง
\Colonโˆท
\Coloneqโฉด
\Cupโ‹“
\DDownarrowโŸฑ
\DHร
\DJฤ
\Dashvโซค
\Ddownarrowโค‹
\Deltaฮ”
\Digammaฯœ
\Doteqโ‰‘
\DownArrowBarโค“
\DownArrowUpArrowโ‡ต
\DownLeftRightVectorโฅ
\DownLeftTeeVectorโฅž
\DownLeftVectorBarโฅ–
\DownRightTeeVectorโฅŸ
\DownRightVectorBarโฅ—
\Downarrowโ‡“
\ElOrโฉ–
\Elroangโฆ†
\Epsilonฮ•
\Equalโฉต
\Equivโ‰ฃ
\Etaฮ—
\Finvโ„ฒ
\Gameโ…
\Gammaฮ“
\Hฬ‹
\Imโ„‘
\Iotaฮ™
\Kappaฮš
\Koppaฯž
\Lล
\LLeftarrowโญ…
\Lambdaฮ›
\LapโงŠ
\Ldshโ†ฒ
\LeftDownTeeVectorโฅก
\LeftDownVectorBarโฅ™
\LeftRightVectorโฅŽ
\LeftTeeVectorโฅš
\LeftTriangleBarโง
\LeftUpDownVectorโฅ‘
\LeftUpTeeVectorโฅ 
\LeftUpVectorBarโฅ˜
\LeftVectorBarโฅ’
\Leftarrowโ‡
\Leftrightarrowโ‡”
\Lleftarrowโ‡š
\LongleftarrowโŸธ
\LongleftrightarrowโŸบ
\LongmapsfromโŸฝ
\LongmapstoโŸพ
\LongrightarrowโŸน
\Lshโ†ฐ
\Mapsfromโค†
\Mapstoโค‡
\NGลŠ
\Nearrowโ‡—
\NestedGreaterGreaterโชข
\NestedLessLessโชก
\NotGreaterGreater"โ‰ซฬธ"
\NotLeftTriangleBar"โงฬธ"
\NotLessLess"โ‰ชฬธ"
\NotNestedGreaterGreater"โชขฬธ"
\NotNestedLessLess"โชกฬธ"
\NotRightTriangleBar"โงฬธ"
\NotSquareSubset"โŠฬธ"
\NotSquareSuperset"โŠฬธ"
\Nwarrowโ‡–
\Oร˜
\OEล’
\Omegaฮฉ
\Orโฉ”
\Otimesโจท
\Pยถ
\Phiฮฆ
\Piฮ 
\Precโชป
\PropertyLineโ…Š
\Psiฮจ
\QEDโˆŽ
\RRightarrowโญ†
\Rdshโ†ณ
\Reโ„œ
\ReverseUpEquilibriumโฅฏ
\Rhoฮก
\RightDownTeeVectorโฅ
\RightDownVectorBarโฅ•
\RightTeeVectorโฅ›
\RightTriangleBarโง
\RightUpDownVectorโฅ
\RightUpTeeVectorโฅœ
\RightUpVectorBarโฅ”
\RightVectorBarโฅ“
\Rightarrowโ‡’
\Rlarrโฅ‚
\RoundImpliesโฅฐ
\Rrightarrowโ‡›
\Rshโ†ฑ
\RuleDelayedโงด
\Sยง
\Sampiฯ 
\Searrowโ‡˜
\Sigmaฮฃ
\SqcapโฉŽ
\Sqcupโฉ
\Stigmaฯš
\Subsetโ‹
\Succโชผ
\Supsetโ‹‘
\Swarrowโ‡™
\THรž
\Tauฮค
\Thetaฮ˜
\Timesโจฏ
\Topโซช
\UUparrowโŸฐ
\UpArrowBarโค’
\UpEquilibriumโฅฎ
\Uparrowโ‡‘
\Updownarrowโ‡•
\Upsilonฮฅ
\UuparrowโคŠ
\VDashโŠซ
\VdashโŠฉ
\Vertโ€–
\VvdashโŠช
\Vvertโฆ€
\Xiฮž
\Yupโ…„
\Zbarฦต
\Zetaฮ–
\^!๊œ
\^(โฝ
\^)โพ
\^+โบ
\^-โป
\^0โฐ
\^1ยน
\^2ยฒ
\^3ยณ
\^4โด
\^5โต
\^6โถ
\^7โท
\^8โธ
\^9โน
\^=โผ
\^Aแดฌ
\^Bแดฎ
\^Dแดฐ
\^Eแดฑ
\^Gแดณ
\^Hแดด
\^Iแดต
\^Jแดถ
\^Kแดท
\^Lแดธ
\^Mแดน
\^Nแดบ
\^Oแดผ
\^Pแดพ
\^Rแดฟ
\^Tแต€
\^Uแต
\^Vโฑฝ
\^Wแต‚
\^aแตƒ
\^alphaแต…
\^bแต‡
\^betaแต
\^cแถœ
\^chiแตก
\^dแตˆ
\^deltaแตŸ
\^downarrow๊œœ
\^eแต‰
\^epsilonแต‹
\^fแถ 
\^gแต
\^gammaแตž
\^hสฐ
\^iโฑ
\^iotaแถฅ
\^jสฒ
\^kแต
\^lหก
\^ltphiแถฒ
\^mแต
\^nโฟ
\^oแต’
\^pแต–
\^phiแต 
\^rสณ
\^sหข
\^tแต—
\^thetaแถฟ
\^uแต˜
\^uparrow๊œ›
\^vแต›
\^wสท
\^xหฃ
\^yสธ
\^zแถป
\_(โ‚
\_)โ‚Ž
\_+โ‚Š
\_-โ‚‹
\_0โ‚€
\_1โ‚
\_2โ‚‚
\_3โ‚ƒ
\_4โ‚„
\_5โ‚…
\_6โ‚†
\_7โ‚‡
\_8โ‚ˆ
\_9โ‚‰
\_=โ‚Œ
\_aโ‚
\_betaแตฆ
\_chiแตช
\_eโ‚‘
\_gammaแตง
\_hโ‚•
\_iแตข
\_jโฑผ
\_kโ‚–
\_lโ‚—
\_mโ‚˜
\_nโ‚™
\_oโ‚’
\_pโ‚š
\_phiแตฉ
\_rแตฃ
\_rhoแตจ
\_sโ‚›
\_schwaโ‚”
\_tโ‚œ
\_uแตค
\_vแตฅ
\_xโ‚“
\aaรฅ
\accurrentโฆ
\acidfreeโ™พ
\acuteฬ
\adotsโ‹ฐ
\aeรฆ
\alephโ„ต
\allequalโ‰Œ
\alphaฮฑ
\amalgโจฟ
\angdnrโฆŸ
\angleโˆ 
\anglesโฆž
\angleubarโฆค
\annuityโƒง
\approxโ‰ˆ
\approxeqโ‰Š
\approxeqqโฉฐ
\approxnotequalโ‰†
\aquariusโ™’
\arceqโ‰˜
\ariesโ™ˆ
\astโˆ—
\asteqโฉฎ
\asteraccentโƒฐ
\astrosunโ˜‰
\asympโ‰
\awintโจ‘
\backepsilonฯถ
\backppprimeโ€ท
\backpprimeโ€ถ
\backprimeโ€ต
\backsimโˆฝ
\backsimeqโ‹
\bagmemberโ‹ฟ
\barฬ„
\barcapโฉƒ
\barcupโฉ‚
\barleftarrowโ‡ค
\barleftarrowrightarrowbarโ†น
\barovernorthwestarrowโ†ธ
\barrightarrowdiamondโค 
\barveeโŠฝ
\barwedgeโŠผ
\bbA๐”ธ
\bbB๐”น
\bbCโ„‚
\bbD๐”ป
\bbE๐”ผ
\bbF๐”ฝ
\bbG๐”พ
\bbGammaโ„พ
\bbHโ„
\bbI๐•€
\bbJ๐•
\bbK๐•‚
\bbL๐•ƒ
\bbM๐•„
\bbNโ„•
\bbO๐•†
\bbPโ„™
\bbPiโ„ฟ
\bbQโ„š
\bbRโ„
\bbS๐•Š
\bbT๐•‹
\bbU๐•Œ
\bbV๐•
\bbW๐•Ž
\bbX๐•
\bbY๐•
\bbZโ„ค
\bba๐•’
\bbb๐•“
\bbc๐•”
\bbd๐••
\bbe๐•–
\bbeight๐Ÿ 
\bbf๐•—
\bbfive๐Ÿ
\bbfour๐Ÿœ
\bbg๐•˜
\bbgammaโ„ฝ
\bbh๐•™
\bbi๐•š
\bbiDโ……
\bbidโ…†
\bbieโ…‡
\bbiiโ…ˆ
\bbijโ…‰
\bbj๐•›
\bbk๐•œ
\bbl๐•
\bbm๐•ž
\bbn๐•Ÿ
\bbnine๐Ÿก
\bbo๐• 
\bbone๐Ÿ™
\bbp๐•ก
\bbpiโ„ผ
\bbq๐•ข
\bbr๐•ฃ
\bbrktbrkโŽถ
\bbs๐•ค
\bbsemiโจŸ
\bbseven๐ŸŸ
\bbsix๐Ÿž
\bbsumโ…€
\bbt๐•ฅ
\bbthree๐Ÿ›
\bbtwo๐Ÿš
\bbu๐•ฆ
\bbv๐•ง
\bbw๐•จ
\bbx๐•ฉ
\bby๐•ช
\bbz๐•ซ
\bbzero๐Ÿ˜
\becauseโˆต
\benzenrโฃ
\betaฮฒ
\bethโ„ถ
\betweenโ‰ฌ
\bfA๐€
\bfAlpha๐šจ
\bfB๐
\bfBeta๐šฉ
\bfC๐‚
\bfChi๐šพ
\bfD๐ƒ
\bfDelta๐šซ
\bfDigamma๐ŸŠ
\bfE๐„
\bfEpsilon๐šฌ
\bfEta๐šฎ
\bfF๐…
\bfG๐†
\bfGamma๐šช
\bfH๐‡
\bfI๐ˆ
\bfIota๐šฐ
\bfJ๐‰
\bfK๐Š
\bfKappa๐šฑ
\bfL๐‹
\bfLambda๐šฒ
\bfM๐Œ
\bfMu๐šณ
\bfN๐
\bfNu๐šด
\bfO๐Ž
\bfOmega๐›€
\bfOmicron๐šถ
\bfP๐
\bfPhi๐šฝ
\bfPi๐šท
\bfPsi๐šฟ
\bfQ๐
\bfR๐‘
\bfRho๐šธ
\bfS๐’
\bfSigma๐šบ
\bfT๐“
\bfTau๐šป
\bfTheta๐šฏ
\bfU๐”
\bfUpsilon๐šผ
\bfV๐•
\bfW๐–
\bfX๐—
\bfXi๐šต
\bfY๐˜
\bfZ๐™
\bfZeta๐šญ
\bfa๐š
\bfalpha๐›‚
\bfb๐›
\bfbeta๐›ƒ
\bfc๐œ
\bfchi๐›˜
\bfd๐
\bfdelta๐›…
\bfdigamma๐Ÿ‹
\bfe๐ž
\bfeight๐Ÿ–
\bfepsilon๐›œ
\bfeta๐›ˆ
\bff๐Ÿ
\bffive๐Ÿ“
\bffour๐Ÿ’
\bfg๐ 
\bfgamma๐›„
\bfh๐ก
\bfi๐ข
\bfiota๐›Š
\bfj๐ฃ
\bfk๐ค
\bfkappa๐›‹
\bfl๐ฅ
\bflambda๐›Œ
\bfm๐ฆ
\bfmu๐›
\bfn๐ง
\bfnabla๐›
\bfnine๐Ÿ—
\bfnu๐›Ž
\bfo๐จ
\bfomega๐›š
\bfomicron๐›
\bfone๐Ÿ
\bfp๐ฉ
\bfpartial๐››
\bfphi๐›Ÿ
\bfpi๐›‘
\bfpsi๐›™
\bfq๐ช
\bfr๐ซ
\bfrakA๐•ฌ
\bfrakB๐•ญ
\bfrakC๐•ฎ
\bfrakD๐•ฏ
\bfrakE๐•ฐ
\bfrakF๐•ฑ
\bfrakG๐•ฒ
\bfrakH๐•ณ
\bfrakI๐•ด
\bfrakJ๐•ต
\bfrakK๐•ถ
\bfrakL๐•ท
\bfrakM๐•ธ
\bfrakN๐•น
\bfrakO๐•บ
\bfrakP๐•ป
\bfrakQ๐•ผ
\bfrakR๐•ฝ
\bfrakS๐•พ
\bfrakT๐•ฟ
\bfrakU๐–€
\bfrakV๐–
\bfrakW๐–‚
\bfrakX๐–ƒ
\bfrakY๐–„
\bfrakZ๐–…
\bfraka๐–†
\bfrakb๐–‡
\bfrakc๐–ˆ
\bfrakd๐–‰
\bfrake๐–Š
\bfrakf๐–‹
\bfrakg๐–Œ
\bfrakh๐–
\bfraki๐–Ž
\bfrakj๐–
\bfrakk๐–
\bfrakl๐–‘
\bfrakm๐–’
\bfrakn๐–“
\bfrako๐–”
\bfrakp๐–•
\bfrakq๐––
\bfrakr๐–—
\bfraks๐–˜
\bfrakt๐–™
\bfraku๐–š
\bfrakv๐–›
\bfrakw๐–œ
\bfrakx๐–
\bfraky๐–ž
\bfrakz๐–Ÿ
\bfrho๐›’
\bfs๐ฌ
\bfseven๐Ÿ•
\bfsigma๐›”
\bfsix๐Ÿ”
\bft๐ญ
\bftau๐›•
\bftheta๐›‰
\bfthree๐Ÿ‘
\bftwo๐Ÿ
\bfu๐ฎ
\bfupsilon๐›–
\bfv๐ฏ
\bfvarTheta๐šน
\bfvarepsilon๐›†
\bfvarkappa๐›ž
\bfvarphi๐›—
\bfvarpi๐›ก
\bfvarrho๐› 
\bfvarsigma๐›“
\bfvartheta๐›
\bfw๐ฐ
\bfx๐ฑ
\bfxi๐›
\bfy๐ฒ
\bfz๐ณ
\bfzero๐ŸŽ
\bfzeta๐›‡
\biA๐‘จ
\biAlpha๐œœ
\biB๐‘ฉ
\biBeta๐œ
\biC๐‘ช
\biChi๐œฒ
\biD๐‘ซ
\biDelta๐œŸ
\biE๐‘ฌ
\biEpsilon๐œ 
\biEta๐œข
\biF๐‘ญ
\biG๐‘ฎ
\biGamma๐œž
\biH๐‘ฏ
\biI๐‘ฐ
\biIota๐œค
\biJ๐‘ฑ
\biK๐‘ฒ
\biKappa๐œฅ
\biL๐‘ณ
\biLambda๐œฆ
\biM๐‘ด
\biMu๐œง
\biN๐‘ต
\biNu๐œจ
\biO๐‘ถ
\biOmega๐œด
\biOmicron๐œช
\biP๐‘ท
\biPhi๐œฑ
\biPi๐œซ
\biPsi๐œณ
\biQ๐‘ธ
\biR๐‘น
\biRho๐œฌ
\biS๐‘บ
\biSigma๐œฎ
\biT๐‘ป
\biTau๐œฏ
\biTheta๐œฃ
\biU๐‘ผ
\biUpsilon๐œฐ
\biV๐‘ฝ
\biW๐‘พ
\biX๐‘ฟ
\biXi๐œฉ
\biY๐’€
\biZ๐’
\biZeta๐œก
\bia๐’‚
\bialpha๐œถ
\bib๐’ƒ
\bibeta๐œท
\bic๐’„
\bichi๐Œ
\bid๐’…
\bidelta๐œน
\bie๐’†
\biepsilon๐
\bieta๐œผ
\bif๐’‡
\big๐’ˆ
\bigamma๐œธ
\bigblacktriangledownโ–ผ
\bigblacktriangleupโ–ฒ
\bigbotโŸ˜
\bigcapโ‹‚
\bigcircโ—‹
\bigcupโ‹ƒ
\bigcupdotโจƒ
\bigodotโจ€
\bigoplusโจ
\bigotimesโจ‚
\bigslopedveeโฉ—
\bigslopedwedgeโฉ˜
\bigsqcapโจ…
\bigsqcupโจ†
\bigstarโ˜…
\bigtimesโจ‰
\bigtopโŸ™
\bigtriangledownโ–ฝ
\bigtriangleupโ–ณ
\biguplusโจ„
\bigveeโ‹
\bigwedgeโ‹€
\bigwhitestarโ˜†
\bih๐’‰
\bii๐’Š
\biiota๐œพ
\bij๐’‹
\bik๐’Œ
\bikappa๐œฟ
\bil๐’
\bilambda๐€
\bim๐’Ž
\bimu๐
\bin๐’
\binabla๐œต
\binu๐‚
\bio๐’
\biomega๐Ž
\biomicron๐„
\bip๐’‘
\bipartial๐
\biphi๐“
\bipi๐…
\bipsi๐
\biq๐’’
\bir๐’“
\birho๐†
\bis๐’”
\bisansA๐˜ผ
\bisansAlpha๐ž
\bisansB๐˜ฝ
\bisansBeta๐ž‘
\bisansC๐˜พ
\bisansChi๐žฆ
\bisansD๐˜ฟ
\bisansDelta๐ž“
\bisansE๐™€
\bisansEpsilon๐ž”
\bisansEta๐ž–
\bisansF๐™
\bisansG๐™‚
\bisansGamma๐ž’
\bisansH๐™ƒ
\bisansI๐™„
\bisansIota๐ž˜
\bisansJ๐™…
\bisansK๐™†
\bisansKappa๐ž™
\bisansL๐™‡
\bisansLambda๐žš
\bisansM๐™ˆ
\bisansMu๐ž›
\bisansN๐™‰
\bisansNu๐žœ
\bisansO๐™Š
\bisansOmega๐žจ
\bisansOmicron๐žž
\bisansP๐™‹
\bisansPhi๐žฅ
\bisansPi๐žŸ
\bisansPsi๐žง
\bisansQ๐™Œ
\bisansR๐™
\bisansRho๐ž 
\bisansS๐™Ž
\bisansSigma๐žข
\bisansT๐™
\bisansTau๐žฃ
\bisansTheta๐ž—
\bisansU๐™
\bisansUpsilon๐žค
\bisansV๐™‘
\bisansW๐™’
\bisansX๐™“
\bisansXi๐ž
\bisansY๐™”
\bisansZ๐™•
\bisansZeta๐ž•
\bisansa๐™–
\bisansalpha๐žช
\bisansb๐™—
\bisansbeta๐žซ
\bisansc๐™˜
\bisanschi๐Ÿ€
\bisansd๐™™
\bisansdelta๐žญ
\bisanse๐™š
\bisansepsilon๐Ÿ„
\bisanseta๐žฐ
\bisansf๐™›
\bisansg๐™œ
\bisansgamma๐žฌ
\bisansh๐™
\bisansi๐™ž
\bisansiota๐žฒ
\bisansj๐™Ÿ
\bisansk๐™ 
\bisanskappa๐žณ
\bisansl๐™ก
\bisanslambda๐žด
\bisansm๐™ข
\bisansmu๐žต
\bisansn๐™ฃ
\bisansnabla๐žฉ
\bisansnu๐žถ
\bisanso๐™ค
\bisansomega๐Ÿ‚
\bisansomicron๐žธ
\bisansp๐™ฅ
\bisanspartial๐Ÿƒ
\bisansphi๐Ÿ‡
\bisanspi๐žน
\bisanspsi๐Ÿ
\bisansq๐™ฆ
\bisansr๐™ง
\bisansrho๐žบ
\bisanss๐™จ
\bisanssigma๐žผ
\bisanst๐™ฉ
\bisanstau๐žฝ
\bisanstheta๐žฑ
\bisansu๐™ช
\bisansupsilon๐žพ
\bisansv๐™ซ
\bisansvarTheta๐žก
\bisansvarepsilon๐žฎ
\bisansvarkappa๐Ÿ†
\bisansvarphi๐žฟ
\bisansvarpi๐Ÿ‰
\bisansvarrho๐Ÿˆ
\bisansvarsigma๐žป
\bisansvartheta๐Ÿ…
\bisansw๐™ฌ
\bisansx๐™ญ
\bisansxi๐žท
\bisansy๐™ฎ
\bisansz๐™ฏ
\bisanszeta๐žฏ
\bisigma๐ˆ
\bit๐’•
\bitau๐‰
\bitheta๐œฝ
\biu๐’–
\biupsilon๐Š
\biv๐’—
\bivarTheta๐œญ
\bivarepsilon๐œบ
\bivarkappa๐’
\bivarphi๐‹
\bivarpi๐•
\bivarrho๐”
\bivarsigma๐‡
\bivartheta๐‘
\biw๐’˜
\bix๐’™
\bixi๐ƒ
\biy๐’š
\biz๐’›
\bizeta๐œป
\bkarowโค
\blackcircledrightdotโšˆ
\blackcircledtwodotsโš‰
\blackcircleulquadwhiteโ—•
\blackinwhitediamondโ—ˆ
\blackinwhitesquareโ–ฃ
\blacklefthalfcircleโ—–
\blacklozengeโงซ
\blackpointerleftโ—„
\blackpointerrightโ–บ
\blackrighthalfcircleโ——
\blacksmileyโ˜ป
\blacksquareโ– 
\blacktriangleโ–ด
\blacktriangledownโ–พ
\blacktriangleleftโ—€
\blacktrianglerightโ–ถ
\blanksymbolโข
\blkhorzovalโฌฌ
\blkvertovalโฌฎ
\blockfullโ–ˆ
\blockhalfshadedโ–’
\blocklefthalfโ–Œ
\blocklowhalfโ–„
\blockqtrshadedโ–‘
\blockrighthalfโ–
\blockthreeqtrshadedโ–“
\blockuphalfโ–€
\botโŠฅ
\botsemicircleโ—ก
\bowtieโ‹ˆ
\boxastโง†
\boxbarโ—ซ
\boxbslashโง…
\boxcircleโง‡
\boxdiagโง„
\boxdotโŠก
\boxminusโŠŸ
\boxplusโŠž
\boxquestionโฐ
\boxtimesโŠ 
\boxupcaretโ“
\breveฬ†
\brokenbarยฆ
\bsansA๐—”
\bsansAlpha๐–
\bsansB๐—•
\bsansBeta๐—
\bsansC๐—–
\bsansChi๐ฌ
\bsansD๐——
\bsansDelta๐™
\bsansE๐—˜
\bsansEpsilon๐š
\bsansEta๐œ
\bsansF๐—™
\bsansG๐—š
\bsansGamma๐˜
\bsansH๐—›
\bsansI๐—œ
\bsansIota๐ž
\bsansJ๐—
\bsansK๐—ž
\bsansKappa๐Ÿ
\bsansL๐—Ÿ
\bsansLambda๐ 
\bsansM๐— 
\bsansMu๐ก
\bsansN๐—ก
\bsansNu๐ข
\bsansO๐—ข
\bsansOmega๐ฎ
\bsansOmicron๐ค
\bsansP๐—ฃ
\bsansPhi๐ซ
\bsansPi๐ฅ
\bsansPsi๐ญ
\bsansQ๐—ค
\bsansR๐—ฅ
\bsansRho๐ฆ
\bsansS๐—ฆ
\bsansSigma๐จ
\bsansT๐—ง
\bsansTau๐ฉ
\bsansTheta๐
\bsansU๐—จ
\bsansUpsilon๐ช
\bsansV๐—ฉ
\bsansW๐—ช
\bsansX๐—ซ
\bsansXi๐ฃ
\bsansY๐—ฌ
\bsansZ๐—ญ
\bsansZeta๐›
\bsansa๐—ฎ
\bsansalpha๐ฐ
\bsansb๐—ฏ
\bsansbeta๐ฑ
\bsansc๐—ฐ
\bsanschi๐ž†
\bsansd๐—ฑ
\bsansdelta๐ณ
\bsanse๐—ฒ
\bsanseight๐Ÿด
\bsansepsilon๐žŠ
\bsanseta๐ถ
\bsansf๐—ณ
\bsansfive๐Ÿฑ
\bsansfour๐Ÿฐ
\bsansg๐—ด
\bsansgamma๐ฒ
\bsansh๐—ต
\bsansi๐—ถ
\bsansiota๐ธ
\bsansj๐—ท
\bsansk๐—ธ
\bsanskappa๐น
\bsansl๐—น
\bsanslambda๐บ
\bsansm๐—บ
\bsansmu๐ป
\bsansn๐—ป
\bsansnabla๐ฏ
\bsansnine๐Ÿต
\bsansnu๐ผ
\bsanso๐—ผ
\bsansomega๐žˆ
\bsansomicron๐พ
\bsansone๐Ÿญ
\bsansp๐—ฝ
\bsanspartial๐ž‰
\bsansphi๐ž
\bsanspi๐ฟ
\bsanspsi๐ž‡
\bsansq๐—พ
\bsansr๐—ฟ
\bsansrho๐ž€
\bsanss๐˜€
\bsansseven๐Ÿณ
\bsanssigma๐ž‚
\bsanssix๐Ÿฒ
\bsanst๐˜
\bsanstau๐žƒ
\bsanstheta๐ท
\bsansthree๐Ÿฏ
\bsanstwo๐Ÿฎ
\bsansu๐˜‚
\bsansupsilon๐ž„
\bsansv๐˜ƒ
\bsansvarTheta๐ง
\bsansvarepsilon๐ด
\bsansvarkappa๐žŒ
\bsansvarphi๐ž…
\bsansvarpi๐ž
\bsansvarrho๐žŽ
\bsansvarsigma๐ž
\bsansvartheta๐ž‹
\bsansw๐˜„
\bsansx๐˜…
\bsansxi๐ฝ
\bsansy๐˜†
\bsansz๐˜‡
\bsanszero๐Ÿฌ
\bsanszeta๐ต
\bscrA๐“
\bscrB๐“‘
\bscrC๐“’
\bscrD๐““
\bscrE๐“”
\bscrF๐“•
\bscrG๐“–
\bscrH๐“—
\bscrI๐“˜
\bscrJ๐“™
\bscrK๐“š
\bscrL๐“›
\bscrM๐“œ
\bscrN๐“
\bscrO๐“ž
\bscrP๐“Ÿ
\bscrQ๐“ 
\bscrR๐“ก
\bscrS๐“ข
\bscrT๐“ฃ
\bscrU๐“ค
\bscrV๐“ฅ
\bscrW๐“ฆ
\bscrX๐“ง
\bscrY๐“จ
\bscrZ๐“ฉ
\bscra๐“ช
\bscrb๐“ซ
\bscrc๐“ฌ
\bscrd๐“ญ
\bscre๐“ฎ
\bscrf๐“ฏ
\bscrg๐“ฐ
\bscrh๐“ฑ
\bscri๐“ฒ
\bscrj๐“ณ
\bscrk๐“ด
\bscrl๐“ต
\bscrm๐“ถ
\bscrn๐“ท
\bscro๐“ธ
\bscrp๐“น
\bscrq๐“บ
\bscrr๐“ป
\bscrs๐“ผ
\bscrt๐“ฝ
\bscru๐“พ
\bscrv๐“ฟ
\bscrw๐”€
\bscrx๐”
\bscry๐”‚
\bscrz๐”ƒ
\bsimilarleftarrowโญ
\bsimilarrightarrowโญ‡
\bsolhsubโŸˆ
\btdlษฌ
\btimesโจฒ
\bulletโ€ข
\bullseyeโ—Ž
\bumpeqโ‰
\bumpeqqโชฎ
\cฬง
\cancerโ™‹
\candraฬ
\capโˆฉ
\capdotโฉ€
\capricornusโ™‘
\capwedgeโฉ„
\carriagereturnโ†ต
\cbrtโˆ›
\cdotโ‹…
\cdotpยท
\cdotsโ‹ฏ
\checkฬŒ
\checkmarkโœ“
\chiฯ‡
\circโˆ˜
\circeqโ‰—
\circlearrowleftโ†บ
\circlearrowrightโ†ป
\circledRยฎ
\circledSโ“ˆ
\circledastโŠ›
\circledbulletโฆฟ
\circledcircโŠš
\circleddashโŠ
\circledequalโŠœ
\circledparallelโฆท
\circledrightdotโš†
\circledstarโœช
\circledtwodotsโš‡
\circledwhitebulletโฆพ
\circlellquadโ—ต
\circlelrquadโ—ถ
\circleonleftarrowโฌฐ
\circleonrightarrowโ‡ด
\circletophalfblackโ—“
\circleulquadโ—ด
\circleurquadโ—ท
\circleurquadblackโ—”
\circlevertfillโ—
\cirfbโ—’
\cirflโ—
\cirfnintโจ
\cirfrโ—‘
\clockointโจ
\clomegษท
\closedvarcapโฉ
\closedvarcupโฉŒ
\closedvarcupsmashprodโฉ
\clubsuitโ™ฃ
\clwintegralโˆฑ
\coloneqโ‰”
\commaminusโจฉ
\complementโˆ
\congโ‰…
\congdotโฉญ
\conictaperโŒฒ
\conjquantโจ‡
\coprodโˆ
\copyrightยฉ
\csubโซ
\csubeโซ‘
\csupโซ
\csupeโซ’
\cupโˆช
\cupdotโŠ
\cupveeโฉ…
\curlyeqprecโ‹ž
\curlyeqsuccโ‹Ÿ
\curlyveeโ‹Ž
\curlywedgeโ‹
\curvearrowleftโ†ถ
\curvearrowrightโ†ท
\daggerโ€ 
\dalethโ„ธ
\dangerโ˜ก
\dashVโซฃ
\dashleftharpoondownโฅซ
\dashrightharpoondownโฅญ
\dashvโŠฃ
\dbkarowโค
\dblarrowupdownโ‡…
\ddaggerโ€ก
\ddddotโƒœ
\dddotโƒ›
\ddfncโฆ™
\ddotฬˆ
\ddotsโ‹ฑ
\ddotseqโฉท
\defasโง‹
\degreeยฐ
\delโˆ‡
\deltaฮด
\dhรฐ
\diagdownโ•ฒ
\diagupโ•ฑ
\diameterโŒ€
\diamondโ‹„
\diamondbotblackโฌ™
\diamondleftarrowโค
\diamondleftarrowbarโคŸ
\diamondleftblackโฌ–
\diamondrightblackโฌ—
\diamondsuitโ™ข
\diamondtopblackโฌ˜
\diceiโš€
\diceiiโš
\diceiiiโš‚
\diceivโšƒ
\dicevโš„
\diceviโš…
\digammaฯ
\dingasteriskโœฝ
\disinโ‹ฒ
\disjquantโจˆ
\divรท
\divideontimesโ‹‡
\djฤ‘
\dlcornโŽฃ
\dotฬ‡
\doteqโ‰
\dotequivโฉง
\dotminusโˆธ
\dotplusโˆ”
\dotsโ€ฆ
\dotsimโฉช
\dotsminusdotsโˆบ
\dottedcircleโ—Œ
\dottedsquareโฌš
\dottimesโจฐ
\doublebarveeโฉข
\doublepipeว‚
\doubleplusโงบ
\downarrowโ†“
\downarrowbarredโคˆ
\downdasharrowโ‡ฃ
\downdownarrowsโ‡Š
\downharpoonleftโ‡ƒ
\downharpoonrightโ‡‚
\downharpoonsleftrightโฅฅ
\downvDashโซช
\downwhitearrowโ‡ฉ
\downzigzagarrowโ†ฏ
\draftingarrowโž›
\drbkarrowโค
\droangฬš
\dshfncโ”†
\dsolโงถ
\dualmapโงŸ
\dyoghสค
\egsdotโช˜
\eighthnoteโ™ช
\elintersโง
\ellโ„“
\elsdotโช—
\emdashโ€”
\emptysetโˆ…
\emptysetoarrโฆณ
\emptysetoarrlโฆด
\emptysetobarโฆฑ
\emptysetocircโฆฒ
\enclosecircleโƒ
\enclosediamondโƒŸ
\enclosesquareโƒž
\enclosetriangleโƒค
\endashโ€“
\enspace'โ€‚' == Char(0x2002)
\eparslโงฃ
\epsilonฯต
\eqcircโ‰–
\eqcolonโ‰•
\eqdefโ‰
\eqdotโฉฆ
\eqeqeqโฉถ
\eqgtrโ‹
\eqlessโ‹œ
\eqqgtrโชš
\eqqlessโช™
\eqqplusโฉฑ
\eqqsimโฉณ
\eqqslantgtrโชœ
\eqqslantlessโช›
\eqsimโ‰‚
\eqslantgtrโช–
\eqslantlessโช•
\equalleftarrowโญ€
\equalparallelโ‹•
\equivโ‰ก
\equivDDโฉธ
\eqvparslโงฅ
\eshสƒ
\etaฮท
\ethรฐ
\eulerโ„ฏ
\eulermascheroniโ„‡
\euroโ‚ฌ
\exclamdownยก
\existsโˆƒ
\fallingdotseqโ‰’
\fdiagovnearrowโคฏ
\fdiagovrdiagโคฌ
\femaleโ™€
\fhrษพ
\fisheyeโ—‰
\flatโ™ญ
\fltnsโฅ
\forallโˆ€
\forksโซœ
\forksnotโซ
\forkvโซ™
\fourthrootโˆœ
\frakA๐”„
\frakB๐”…
\frakCโ„ญ
\frakD๐”‡
\frakE๐”ˆ
\frakF๐”‰
\frakG๐”Š
\frakHโ„Œ
\frakIโ„‘
\frakJ๐”
\frakK๐”Ž
\frakL๐”
\frakM๐”
\frakN๐”‘
\frakO๐”’
\frakP๐”“
\frakQ๐””
\frakRโ„œ
\frakS๐”–
\frakT๐”—
\frakU๐”˜
\frakV๐”™
\frakW๐”š
\frakX๐”›
\frakY๐”œ
\frakZโ„จ
\fraka๐”ž
\frakb๐”Ÿ
\frakc๐” 
\frakd๐”ก
\frake๐”ข
\frakf๐”ฃ
\frakg๐”ค
\frakh๐”ฅ
\fraki๐”ฆ
\frakj๐”ง
\frakk๐”จ
\frakl๐”ฉ
\frakm๐”ช
\frakn๐”ซ
\frako๐”ฌ
\frakp๐”ญ
\frakq๐”ฎ
\frakr๐”ฏ
\fraks๐”ฐ
\frakt๐”ฑ
\fraku๐”ฒ
\frakv๐”ณ
\frakw๐”ด
\frakx๐”ต
\fraky๐”ถ
\frakz๐”ท
\frownโŒข
\fullouterjoinโŸ—
\gammaฮณ
\geโ‰ฅ
\geminiโ™Š
\geqโ‰ฅ
\geqqโ‰ง
\geqqslantโซบ
\geqslantโฉพ
\gesccโชฉ
\gesdotโช€
\gesdotoโช‚
\gesdotolโช„
\geslesโช”
\ggโ‰ซ
\gggโ‹™
\gggnestโซธ
\gimelโ„ท
\glEโช’
\glaโชฅ
\gljโชค
\glstส”
\gnapproxโชŠ
\gneqโชˆ
\gneqqโ‰ฉ
\gnsimโ‹ง
\graveฬ€
\gsimeโชŽ
\gsimlโช
\gtccโชง
\gtcirโฉบ
\gtquestโฉผ
\gtrapproxโช†
\gtrdotโ‹—
\gtreqlessโ‹›
\gtreqqlessโชŒ
\gtrlessโ‰ท
\gtrsimโ‰ณ
\guilsinglleftโ€น
\guilsinglrightโ€บ
\gvertneqq"โ‰ฉ๏ธ€"
\hatฬ‚
\hatapproxโฉฏ
\hbarฤง
\heartsuitโ™ก
\hermaphroditeโšฅ
\hermitconjmatrixโŠน
\hexagonโŽ”
\hexagonblackโฌฃ
\highminusยฏ
\hksearowโคฅ
\hkswarowโคฆ
\hlmrkห‘
\hookleftarrowโ†ฉ
\hookrightarrowโ†ช
\houseโŒ‚
\hrectangleโ–ญ
\hrectangleblackโ–ฌ
\hslashโ„
\hspace'โ€Š' == Char(0x200a)
\hvligฦ•
\iffโŸบ
\iiiintโจŒ
\iiintโˆญ
\iintโˆฌ
\imageโŠท
\imathฤฑ
\impliedbyโŸธ
\impliesโŸน
\inโˆˆ
\incrementโˆ†
\indepโซซ
\inftyโˆž
\inglstส–
\intโˆซ
\intBarโจŽ
\intbarโจ
\intcapโจ™
\intcupโจš
\intercalโŠบ
\interleaveโซด
\intprodโจผ
\intprodrโจฝ
\intxโจ˜
\inversewhitecircleโ—™
\invnotโŒ
\invvสŒ
\invwส
\invwhitelowerhalfcircleโ—›
\invwhiteupperhalfcircleโ—š
\iotaฮน
\isansA๐˜ˆ
\isansB๐˜‰
\isansC๐˜Š
\isansD๐˜‹
\isansE๐˜Œ
\isansF๐˜
\isansG๐˜Ž
\isansH๐˜
\isansI๐˜
\isansJ๐˜‘
\isansK๐˜’
\isansL๐˜“
\isansM๐˜”
\isansN๐˜•
\isansO๐˜–
\isansP๐˜—
\isansQ๐˜˜
\isansR๐˜™
\isansS๐˜š
\isansT๐˜›
\isansU๐˜œ
\isansV๐˜
\isansW๐˜ž
\isansX๐˜Ÿ
\isansY๐˜ 
\isansZ๐˜ก
\isansa๐˜ข
\isansb๐˜ฃ
\isansc๐˜ค
\isansd๐˜ฅ
\isanse๐˜ฆ
\isansf๐˜ง
\isansg๐˜จ
\isansh๐˜ฉ
\isansi๐˜ช
\isansj๐˜ซ
\isansk๐˜ฌ
\isansl๐˜ญ
\isansm๐˜ฎ
\isansn๐˜ฏ
\isanso๐˜ฐ
\isansp๐˜ฑ
\isansq๐˜ฒ
\isansr๐˜ณ
\isanss๐˜ด
\isanst๐˜ต
\isansu๐˜ถ
\isansv๐˜ท
\isansw๐˜ธ
\isansx๐˜น
\isansy๐˜บ
\isansz๐˜ป
\isinEโ‹น
\isindotโ‹ต
\isinobarโ‹ท
\isinsโ‹ด
\isinvbโ‹ธ
\itA๐ด
\itAlpha๐›ข
\itB๐ต
\itBeta๐›ฃ
\itC๐ถ
\itChi๐›ธ
\itD๐ท
\itDelta๐›ฅ
\itE๐ธ
\itEpsilon๐›ฆ
\itEta๐›จ
\itF๐น
\itG๐บ
\itGamma๐›ค
\itH๐ป
\itI๐ผ
\itIota๐›ช
\itJ๐ฝ
\itK๐พ
\itKappa๐›ซ
\itL๐ฟ
\itLambda๐›ฌ
\itM๐‘€
\itMu๐›ญ
\itN๐‘
\itNu๐›ฎ
\itO๐‘‚
\itOmega๐›บ
\itOmicron๐›ฐ
\itP๐‘ƒ
\itPhi๐›ท
\itPi๐›ฑ
\itPsi๐›น
\itQ๐‘„
\itR๐‘…
\itRho๐›ฒ
\itS๐‘†
\itSigma๐›ด
\itT๐‘‡
\itTau๐›ต
\itTheta๐›ฉ
\itU๐‘ˆ
\itUpsilon๐›ถ
\itV๐‘‰
\itW๐‘Š
\itX๐‘‹
\itXi๐›ฏ
\itY๐‘Œ
\itZ๐‘
\itZeta๐›ง
\ita๐‘Ž
\italpha๐›ผ
\itb๐‘
\itbeta๐›ฝ
\itc๐‘
\itchi๐œ’
\itd๐‘‘
\itdelta๐›ฟ
\ite๐‘’
\itepsilon๐œ–
\iteta๐œ‚
\itf๐‘“
\itg๐‘”
\itgamma๐›พ
\ithโ„Ž
\iti๐‘–
\itimath๐šค
\itiota๐œ„
\itj๐‘—
\itjmath๐šฅ
\itk๐‘˜
\itkappa๐œ…
\itl๐‘™
\itlambda๐œ†
\itm๐‘š
\itmu๐œ‡
\itn๐‘›
\itnabla๐›ป
\itnu๐œˆ
\ito๐‘œ
\itomega๐œ”
\itomicron๐œŠ
\itp๐‘
\itpartial๐œ•
\itphi๐œ™
\itpi๐œ‹
\itpsi๐œ“
\itq๐‘ž
\itr๐‘Ÿ
\itrho๐œŒ
\its๐‘ 
\itsigma๐œŽ
\itt๐‘ก
\ittau๐œ
\ittheta๐œƒ
\itu๐‘ข
\itupsilon๐œ
\itv๐‘ฃ
\itvarTheta๐›ณ
\itvarepsilon๐œ€
\itvarkappa๐œ˜
\itvarphi๐œ‘
\itvarpi๐œ›
\itvarrho๐œš
\itvarsigma๐œ
\itvartheta๐œ—
\itw๐‘ค
\itx๐‘ฅ
\itxi๐œ‰
\ity๐‘ฆ
\itz๐‘ง
\itzeta๐œ
\jmathศท
\joinโจ
\jupiterโ™ƒ
\kฬจ
\kappaฮบ
\kernelcontractionโˆป
\lล‚
\lambdaฮป
\langleโŸจ
\latโชซ
\lateโชญ
\lazysinvโˆพ
\lceilโŒˆ
\ldotsโ€ฆ
\ldqโ€œ
\leโ‰ค
\leftarrowโ†
\leftarrowapproxโญŠ
\leftarrowbackapproxโญ‚
\leftarrowbsimilarโญ‹
\leftarrowonoplusโฌฒ
\leftarrowplusโฅ†
\leftarrowtailโ†ข
\leftarrowtriangleโ‡ฝ
\leftarrowxโฌพ
\leftbkarrowโคŒ
\leftcurvedarrowโฌฟ
\leftdasharrowโ‡ 
\leftdbkarrowโคŽ
\leftdotarrowโฌธ
\leftharpoonaccentโƒ
\leftharpoondownโ†ฝ
\leftharpoonsupdownโฅข
\leftharpoonupโ†ผ
\leftharpoonupdashโฅช
\leftleftarrowsโ‡‡
\leftmoonโ˜พ
\leftouterjoinโŸ•
\leftrightarrowโ†”
\leftrightarrowcircleโฅˆ
\leftrightarrowsโ‡†
\leftrightarrowtriangleโ‡ฟ
\leftrightharpoondownupโฅ‹
\leftrightharpoonsโ‡‹
\leftrightharpoonsdownโฅง
\leftrightharpoonsupโฅฆ
\leftrightharpoonupdownโฅŠ
\leftrightsquigarrowโ†ญ
\leftsquigarrowโ‡œ
\leftthreearrowsโฌฑ
\leftthreetimesโ‹‹
\leftwavearrowโ†œ
\leftwhitearrowโ‡ฆ
\leoโ™Œ
\leqโ‰ค
\leqqโ‰ฆ
\leqqslantโซน
\leqslantโฉฝ
\lesccโชจ
\lesdotโฉฟ
\lesdotoโช
\lesdotorโชƒ
\lesgesโช“
\lessapproxโช…
\lessdotโ‹–
\lesseqgtrโ‹š
\lesseqqgtrโช‹
\lessgtrโ‰ถ
\lesssimโ‰ฒ
\lfloorโŒŠ
\lgEโช‘
\lgblkcircleโฌค
\lgblksquareโฌ›
\lgwhtcircleโ—ฏ
\lgwhtsquareโฌœ
\libraโ™Ž
\linefeedโ†ด
\llโ‰ช
\llarcโ—Ÿ
\llblacktriangleโ—ฃ
\llbracketโŸฆ
\llcornerโŒž
\lllnestโซท
\lltriangleโ—บ
\lmoustacheโŽฐ
\lmrkห
\lnapproxโช‰
\lneqโช‡
\lneqqโ‰จ
\lnsimโ‹ฆ
\longleftarrowโŸต
\longleftrightarrowโŸท
\longleftsquigarrowโฌณ
\longmapsfromโŸป
\longmapstoโŸผ
\longrightarrowโŸถ
\longrightsquigarrowโŸฟ
\looparrowleftโ†ซ
\looparrowrightโ†ฌ
\lowห•
\lowintโจœ
\lozengeโ—Š
\lpargtโฆ 
\lqโ€˜
\lrarcโ—ž
\lrblacktriangleโ—ข
\lrcornerโŒŸ
\lrtriangleโ—ฟ
\lrtriangleeqโงก
\lsimeโช
\lsimgโช
\lsqhookโซ
\ltccโชฆ
\ltcirโฉน
\ltimesโ‹‰
\ltlmrษฑ
\ltlnษฒ
\ltphiษธ
\ltquestโฉป
\lvboxlineโŽธ
\lvertneqq"โ‰จ๏ธ€"
\maleโ™‚
\malteseโœ 
\mapsdownโ†ง
\mapsfromโ†ค
\mapstoโ†ฆ
\mapsupโ†ฅ
\marsโ™‚
\mdblkcircleโšซ
\mdblkdiamondโฌฅ
\mdblklozengeโฌง
\mdblksquareโ—ผ
\mdlgblkcircleโ—
\mdlgblkdiamondโ—†
\mdlgwhtdiamondโ—‡
\mdsmblksquareโ—พ
\mdsmwhtcircleโšฌ
\mdsmwhtsquareโ—ฝ
\mdwhtcircleโšช
\mdwhtdiamondโฌฆ
\mdwhtlozengeโฌจ
\mdwhtsquareโ—ป
\measangledltoswโฆฏ
\measangledrtoseโฆฎ
\measangleldtoswโฆซ
\measanglelutonwโฆฉ
\measanglerdtoseโฆช
\measanglerutoneโฆจ
\measangleultonwโฆญ
\measangleurtoneโฆฌ
\measeqโ‰ž
\measuredangleโˆก
\measuredangleleftโฆ›
\medblackstarโญ‘
\medwhitestarโญ
\mercuryโ˜ฟ
\mhoโ„ง
\midโˆฃ
\midbarveeโฉ
\midbarwedgeโฉœ
\minhatโฉŸ
\minusโˆ’
\minusdotโจช
\minusfdotsโจซ
\minusrdotsโจฌ
\mlcpโซ›
\modelsโŠง
\modtwosumโจŠ
\mpโˆ“
\muฮผ
\multimapโŠธ
\nBumpeq"โ‰Žฬธ"
\nHdownarrowโ‡Ÿ
\nHuparrowโ‡ž
\nLeftarrowโ‡
\nLeftrightarrowโ‡Ž
\nRightarrowโ‡
\nVDashโŠฏ
\nVdashโŠฎ
\nVleftarrowโ‡บ
\nVleftarrowtailโฌบ
\nVleftrightarrowโ‡ผ
\nVrightarrowโ‡ป
\nVrightarrowtailโค•
\nVtwoheadleftarrowโฌต
\nVtwoheadleftarrowtailโฌฝ
\nVtwoheadrightarrowโค
\nVtwoheadrightarrowtailโค˜
\nablaโˆ‡
\nandโŠผ
\napproxโ‰‰
\nasympโ‰ญ
\naturalโ™ฎ
\nbumpeq"โ‰ฬธ"
\ncongโ‰‡
\neโ‰ 
\nearrowโ†—
\negยฌ
\neovnwarrowโคฑ
\neovsearrowโคฎ
\neptuneโ™†
\neqsim"โ‰‚ฬธ"
\nequivโ‰ข
\neuterโšฒ
\nexistsโˆ„
\ngล‹
\ngeqโ‰ฑ
\ngeqslant"โฉพฬธ"
\ngtrโ‰ฏ
\ngtrsimโ‰ต
\niโˆ‹
\niobarโ‹พ
\nisโ‹ผ
\nisdโ‹บ
\nleftarrowโ†š
\nleftrightarrowโ†ฎ
\nleqโ‰ฐ
\nleqslant"โฉฝฬธ"
\nlessโ‰ฎ
\nlesssimโ‰ด
\nmidโˆค
\nniโˆŒ
\nolinebreak\u2060
\norโŠฝ
\notฬธ
\notbackslashโ€
\notgreaterlessโ‰น
\notinโˆ‰
\notlessgreaterโ‰ธ
\notslashโŒฟ
\nparallelโˆฆ
\npolintโจ”
\nprecโŠ€
\npreccurlyeqโ‹ 
\npreceq"โชฏฬธ"
\nprecsim"โ‰พฬธ"
\nrightarrowโ†›
\nrlegฦž
\nsimโ‰
\nsimeโ‰„
\nsqsubseteqโ‹ข
\nsqsupseteqโ‹ฃ
\nsubsetโŠ„
\nsubseteqโŠˆ
\nsubseteqq"โซ…ฬธ"
\nsuccโŠ
\nsucccurlyeqโ‹ก
\nsucceq"โชฐฬธ"
\nsuccsim"โ‰ฟฬธ"
\nsupsetโŠ…
\nsupseteqโŠ‰
\nsupseteqq"โซ†ฬธ"
\ntriangleleftโ‹ช
\ntrianglelefteqโ‹ฌ
\ntrianglerightโ‹ซ
\ntrianglerighteqโ‹ญ
\nuฮฝ
\numeroโ„–
\nvDashโŠญ
\nvLeftarrowโค‚
\nvLeftrightarrowโค„
\nvRightarrowโคƒ
\nvdashโŠฌ
\nvleftarrowโ‡ท
\nvleftarrowtailโฌน
\nvleftrightarrowโ‡น
\nvrightarrowโ‡ธ
\nvrightarrowtailโค”
\nvtwoheadleftarrowโฌด
\nvtwoheadleftarrowtailโฌผ
\nvtwoheadrightarrowโค€
\nvtwoheadrightarrowtailโค—
\nwarrowโ†–
\nwovnearrowโคฒ
\oรธ
\obarโŒฝ
\obslashโฆธ
\ocircฬŠ
\ocommatoprightฬ•
\odivโจธ
\odotโŠ™
\odotslashdotโฆผ
\oeล“
\ogreaterthanโง
\ohmโ„ฆ
\oiiintโˆฐ
\oiintโˆฏ
\ointโˆฎ
\ointctrclockwiseโˆณ
\olessthanโง€
\omegaฯ‰
\ominusโŠ–
\openbracketleftโŸฆ
\openbracketrightโŸง
\openoษ”
\oplusโŠ•
\opluslhrimโจญ
\oplusrhrimโจฎ
\ordfeminineยช
\ordmasculineยบ
\originalโŠถ
\oslashโŠ˜
\otimesโŠ—
\otimeshatโจถ
\otimeslhrimโจด
\otimesrhrimโจต
\oturnedcommaฬ’
\overbarฬ…
\overbraceโž
\overbracketโŽด
\overleftarrowโƒ–
\overleftrightarrowโƒก
\ovhookฬ‰
\palhฬก
\parallelโˆฅ
\parallelogramโ–ฑ
\parallelogramblackโ–ฐ
\partialโˆ‚
\partialmeetcontractionโชฃ
\pbgamษค
\pentagonโฌ 
\pentagonblackโฌŸ
\perpโŸ‚
\perspcorrespondโฉž
\pertenthousandโ€ฑ
\perthousandโ€ฐ
\pesโ‚ง
\pgammaษฃ
\phiฯ•
\piฯ€
\piscesโ™“
\pitchforkโ‹”
\planckโ„Ž
\plusdotโจฅ
\pluseqqโฉฒ
\plushatโจฃ
\plussimโจฆ
\plussubtwoโจง
\plustrifโจจ
\plutoโ™‡
\pmยฑ
\pointintโจ•
\postalmarkใ€’
\pppprimeโ—
\ppprimeโ€ด
\pprimeโ€ณ
\precโ‰บ
\precapproxโชท
\preccurlyeqโ‰ผ
\preceqโชฏ
\preceqqโชณ
\precnapproxโชน
\precneqโชฑ
\precneqqโชต
\precnsimโ‹จ
\precsimโ‰พ
\primeโ€ฒ
\prodโˆ
\proflineโŒ’
\profsurfโŒ“
\proptoโˆ
\prurelโŠฐ
\pscrvส‹
\psiฯˆ
\pupsilสŠ
\quad'โ€ƒ' == Char(0x2003)
\quarternoteโ™ฉ
\questeqโ‰Ÿ
\questiondownยฟ
\rLarrโฅ„
\raisห”
\rangleโŸฉ
\rarrxโฅ‡
\raspสผ
\rceilโŒ‰
\rdiagovfdiagโคซ
\rdiagovsearrowโคฐ
\rdqโ€
\reaposโ€›
\recorderโŒ•
\reglstส•
\revangleโฆฃ
\revangleubarโฆฅ
\revemptysetโฆฐ
\rfloorโŒ‹
\rhฬข
\rhoฯ
\rightangleโˆŸ
\rightanglearcโŠพ
\rightanglemdotโฆ
\rightarrowโ†’
\rightarrowbackapproxโญˆ
\rightarrowbarโ‡ฅ
\rightarrowbsimilarโญŒ
\rightarrowdiamondโคž
\rightarrowgtrโญƒ
\rightarrowplusโฅ…
\rightarrowsupsetโญ„
\rightarrowtailโ†ฃ
\rightarrowtriangleโ‡พ
\rightdasharrowโ‡ข
\rightdotarrowโค‘
\rightharpoonaccentโƒ‘
\rightharpoondownโ‡
\rightharpoonsupdownโฅค
\rightharpoonupโ‡€
\rightharpoonupdashโฅฌ
\rightleftarrowsโ‡„
\rightleftharpoonsโ‡Œ
\rightleftharpoonsdownโฅฉ
\rightleftharpoonsupโฅจ
\rightmoonโ˜ฝ
\rightouterjoinโŸ–
\rightpentagonโญ”
\rightpentagonblackโญ“
\rightrightarrowsโ‡‰
\rightsquigarrowโ‡
\rightthreearrowsโ‡ถ
\rightthreetimesโ‹Œ
\rightwavearrowโ†
\rightwhitearrowโ‡จ
\ringplusโจข
\risingdotseqโ‰“
\rlษผ
\rmoustacheโŽฑ
\rppolintโจ’
\rqโ€™
\rrbracketโŸง
\rsolbarโงท
\rsqhookโซŽ
\rtimesโ‹Š
\rtldษ–
\rtllษญ
\rtlnษณ
\rtlrษฝ
\rtlsส‚
\rtltสˆ
\rtlzส
\rttrnrษป
\rvboxlineโŽน
\rvbullโ—˜
\sagittariusโ™
\sansA๐– 
\sansB๐–ก
\sansC๐–ข
\sansD๐–ฃ
\sansE๐–ค
\sansF๐–ฅ
\sansG๐–ฆ
\sansH๐–ง
\sansI๐–จ
\sansJ๐–ฉ
\sansK๐–ช
\sansL๐–ซ
\sansLmirroredโ…ƒ
\sansLturnedโ…‚
\sansM๐–ฌ
\sansN๐–ญ
\sansO๐–ฎ
\sansP๐–ฏ
\sansQ๐–ฐ
\sansR๐–ฑ
\sansS๐–ฒ
\sansT๐–ณ
\sansU๐–ด
\sansV๐–ต
\sansW๐–ถ
\sansX๐–ท
\sansY๐–ธ
\sansZ๐–น
\sansa๐–บ
\sansb๐–ป
\sansc๐–ผ
\sansd๐–ฝ
\sanse๐–พ
\sanseight๐Ÿช
\sansf๐–ฟ
\sansfive๐Ÿง
\sansfour๐Ÿฆ
\sansg๐—€
\sansh๐—
\sansi๐—‚
\sansj๐—ƒ
\sansk๐—„
\sansl๐—…
\sansm๐—†
\sansn๐—‡
\sansnine๐Ÿซ
\sanso๐—ˆ
\sansone๐Ÿฃ
\sansp๐—‰
\sansq๐—Š
\sansr๐—‹
\sanss๐—Œ
\sansseven๐Ÿฉ
\sanssix๐Ÿจ
\sanst๐—
\sansthree๐Ÿฅ
\sanstwo๐Ÿค
\sansu๐—Ž
\sansv๐—
\sansw๐—
\sansx๐—‘
\sansy๐—’
\sansz๐—“
\sanszero๐Ÿข
\saturnโ™„
\sbbrgฬช
\sblhrห“
\sbrhrห’
\schwaษ™
\scorpioโ™
\scpolintโจ“
\scrA๐’œ
\scrBโ„ฌ
\scrC๐’ž
\scrD๐’Ÿ
\scrEโ„ฐ
\scrFโ„ฑ
\scrG๐’ข
\scrHโ„‹
\scrIโ„
\scrJ๐’ฅ
\scrK๐’ฆ
\scrLโ„’
\scrMโ„ณ
\scrN๐’ฉ
\scrO๐’ช
\scrP๐’ซ
\scrQ๐’ฌ
\scrRโ„›
\scrS๐’ฎ
\scrT๐’ฏ
\scrU๐’ฐ
\scrV๐’ฑ
\scrW๐’ฒ
\scrX๐’ณ
\scrY๐’ด
\scrZ๐’ต
\scra๐’ถ
\scrb๐’ท
\scrc๐’ธ
\scrd๐’น
\screโ„ฏ
\scrf๐’ป
\scrgโ„Š
\scrh๐’ฝ
\scri๐’พ
\scrj๐’ฟ
\scrk๐“€
\scrl๐“
\scrm๐“‚
\scrn๐“ƒ
\scroโ„ด
\scrp๐“…
\scrq๐“†
\scrr๐“‡
\scrs๐“ˆ
\scrt๐“‰
\scru๐“Š
\scrv๐“‹
\scrw๐“Œ
\scrx๐“
\scry๐“Ž
\scrz๐“
\scurelโŠฑ
\searrowโ†˜
\seovnearrowโคญ
\setminusโˆ–
\sharpโ™ฏ
\shuffleโงข
\sigmaฯƒ
\simโˆผ
\simeqโ‰ƒ
\simgEโช 
\simgtrโชž
\similarleftarrowโญ‰
\simlEโชŸ
\simlessโช
\simminussimโฉฌ
\simplusโจค
\simrdotsโฉซ
\sinewaveโˆฟ
\smallblacktriangleleftโ—‚
\smallblacktrianglerightโ–ธ
\smallinโˆŠ
\smallniโˆ
\smalltriangleleftโ—ƒ
\smalltrianglerightโ–น
\smashtimesโจณ
\smblkdiamondโฌฉ
\smblklozengeโฌช
\smblksquareโ–ช
\smeparslโงค
\smileโŒฃ
\smtโชช
\smteโชฌ
\smwhitestarโญ’
\smwhtcircleโ—ฆ
\smwhtlozengeโฌซ
\smwhtsquareโ–ซ
\soutฬถ
\spadesuitโ™ 
\sphericalangleโˆข
\sphericalangleupโฆก
\sqcapโŠ“
\sqcupโŠ”
\sqflโ—ง
\sqfnwโ”™
\sqfrโ—จ
\sqfseโ—ช
\sqlozengeโŒ‘
\sqrintโจ–
\sqrtโˆš
\sqrtbottomโŽท
\sqspneโ‹ฅ
\sqsubsetโŠ
\sqsubseteqโŠ‘
\sqsubsetneqโ‹ค
\sqsupsetโŠ
\sqsupseteqโŠ’
\squareโ–ก
\squarebotblackโฌ“
\squarecrossfillโ–ฉ
\squarehfillโ–ค
\squarehvfillโ–ฆ
\squarellblackโฌ•
\squarellquadโ—ฑ
\squarelrquadโ—ฒ
\squareneswfillโ–จ
\squarenwsefillโ–ง
\squaretopblackโฌ’
\squareulblackโ—ฉ
\squareulquadโ—ฐ
\squareurblackโฌ”
\squareurquadโ—ณ
\squarevfillโ–ฅ
\squovalโ–ข
\ssรŸ
\starโ‹†
\starequalโ‰›
\sterlingยฃ
\strikeฬถ
\strnsโค
\subedotโซƒ
\submultโซ
\subsetโŠ‚
\subsetapproxโซ‰
\subsetdotโชฝ
\subseteqโŠ†
\subseteqqโซ…
\subsetneqโŠŠ
\subsetneqqโซ‹
\subsetplusโชฟ
\subsimโซ‡
\subsubโซ•
\subsupโซ“
\succโ‰ป
\succapproxโชธ
\succcurlyeqโ‰ฝ
\succeqโชฐ
\succeqqโชด
\succnapproxโชบ
\succneqโชฒ
\succneqqโชถ
\succnsimโ‹ฉ
\succsimโ‰ฟ
\sumโˆ‘
\sumintโจ‹
\sunโ˜ผ
\supdsubโซ˜
\supedotโซ„
\suphsolโŸ‰
\suphsubโซ—
\supmultโซ‚
\supsetโŠƒ
\supsetapproxโซŠ
\supsetdotโชพ
\supseteqโŠ‡
\supseteqqโซ†
\supsetneqโŠ‹
\supsetneqqโซŒ
\supsetplusโซ€
\supsimโซˆ
\supsubโซ”
\supsupโซ–
\surdโˆš
\swarrowโ†™
\tauฯ„
\taurusโ™‰
\tdcolโซถ
\teshสง
\thรพ
\thereforeโˆด
\thetaฮธ
\thickspace'โ€…' == Char(0x2005)
\thinspace'โ€‰' == Char(0x2009)
\threedangleโŸ€
\threeunderdotโƒจ
\tieconcatโ€
\tildeฬƒ
\tildelowหœ
\tildetrplโ‰‹
\timesร—
\timesbarโจฑ
\toโ†’
\toeaโคจ
\tonaโคง
\topโŠค
\topbotโŒถ
\topsemicircleโ— 
\tosaโคฉ
\towaโคช
\trademarkโ„ข
\trapeziumโข
\trianglecdotโ—ฌ
\triangledownโ–ฟ
\triangleleftโ—
\triangleleftblackโ—ญ
\trianglelefteqโŠด
\triangleminusโจบ
\triangleplusโจน
\triangleqโ‰œ
\trianglerightโ–ท
\trianglerightblackโ—ฎ
\trianglerighteqโŠต
\triangletimesโจป
\tricolonโ
\tripleplusโงป
\trnaษ
\trnhษฅ
\trnmษฏ
\trnmlrษฐ
\trnrษน
\trnrlษบ
\trnsaษ’
\trntส‡
\trnyสŽ
\ttA๐™ฐ
\ttB๐™ฑ
\ttC๐™ฒ
\ttD๐™ณ
\ttE๐™ด
\ttF๐™ต
\ttG๐™ถ
\ttH๐™ท
\ttI๐™ธ
\ttJ๐™น
\ttK๐™บ
\ttL๐™ป
\ttM๐™ผ
\ttN๐™ฝ
\ttO๐™พ
\ttP๐™ฟ
\ttQ๐š€
\ttR๐š
\ttS๐š‚
\ttT๐šƒ
\ttU๐š„
\ttV๐š…
\ttW๐š†
\ttX๐š‡
\ttY๐šˆ
\ttZ๐š‰
\tta๐šŠ
\ttb๐š‹
\ttc๐šŒ
\ttd๐š
\tte๐šŽ
\tteight๐Ÿพ
\ttf๐š
\ttfive๐Ÿป
\ttfour๐Ÿบ
\ttg๐š
\tth๐š‘
\tti๐š’
\ttj๐š“
\ttk๐š”
\ttl๐š•
\ttm๐š–
\ttn๐š—
\ttnine๐Ÿฟ
\tto๐š˜
\ttone๐Ÿท
\ttp๐š™
\ttq๐šš
\ttr๐š›
\tts๐šœ
\ttseven๐Ÿฝ
\ttsix๐Ÿผ
\ttt๐š
\ttthree๐Ÿน
\tttwo๐Ÿธ
\ttu๐šž
\ttv๐šŸ
\ttw๐š 
\ttx๐šก
\tty๐šข
\ttz๐šฃ
\ttzero๐Ÿถ
\turnangleโฆข
\turnediotaโ„ฉ
\turnednotโŒ™
\turnkสž
\twocapsโฉ‹
\twocupsโฉŠ
\twoheaddownarrowโ†ก
\twoheadleftarrowโ†ž
\twoheadleftarrowtailโฌป
\twoheadleftdbkarrowโฌท
\twoheadmapsfromโฌถ
\twoheadmapstoโค…
\twoheadrightarrowโ† 
\twoheadrightarrowtailโค–
\twoheaduparrowโ†Ÿ
\twoheaduparrowcircleโฅ‰
\twonotesโ™ซ
\uห˜
\ularcโ—œ
\ulblacktriangleโ—ค
\ulcornerโŒœ
\ultriangleโ—ธ
\uminusโฉ
\underbarฬฒ
\underbraceโŸ
\underbracketโŽต
\underleftarrowโƒฎ
\underleftharpoondownโƒญ
\underleftrightarrowอ
\underrightarrowโƒฏ
\underrightharpoondownโƒฌ
\upMuฮœ
\upNuฮ
\upOmicronฮŸ
\upandโ…‹
\uparrowโ†‘
\uparrowbarredโค‰
\updasharrowโ‡ก
\updownarrowโ†•
\updownarrowbarโ†จ
\updownharpoonleftrightโฅ
\updownharpoonrightleftโฅŒ
\upepsilonฮต
\upharpoonleftโ†ฟ
\upharpoonrightโ†พ
\upharpoonsleftrightโฅฃ
\upinโŸ’
\upintโจ›
\upkoppaฯŸ
\uplusโŠŽ
\upoldKoppaฯ˜
\upoldkoppaฯ™
\upomicronฮฟ
\upsampiฯก
\upsilonฯ…
\upstigmaฯ›
\upuparrowsโ‡ˆ
\upvDashโซซ
\upvarbetaฯ
\upwhitearrowโ‡ง
\uranusโ™…
\urarcโ—
\urblacktriangleโ—ฅ
\urcornerโŒ
\urtriangleโ—น
\vDashโŠจ
\varThetaฯด
\varbarwedgeโŒ…
\varcarriagereturnโŽ
\varclubsuitโ™ง
\vardiamondsuitโ™ฆ
\vardoublebarwedgeโŒ†
\varepsilonฮต
\varheartsuitโ™ฅ
\varhexagonโฌก
\varhexagonblackโฌข
\varhexagonlrbondsโŒฌ
\varisinobarโ‹ถ
\varisinsโ‹ณ
\varkappaฯฐ
\varlrtriangleโŠฟ
\varniobarโ‹ฝ
\varnisโ‹ป
\varnothingโˆ…
\varointclockwiseโˆฒ
\varphiฯ†
\varpiฯ–
\varrhoฯฑ
\varsigmaฯ‚
\varspadesuitโ™ค
\varstarโœถ
\varsubsetneqq"โŠŠ๏ธ€"
\varsupsetneq"โŠ‹๏ธ€"
\varthetaฯ‘
\vartriangleโ–ต
\vartriangleleftโŠฒ
\vartrianglerightโŠณ
\varveebarโฉก
\vdashโŠข
\vdotsโ‹ฎ
\vecโƒ—
\veeโˆจ
\veebarโŠป
\veedoublebarโฉฃ
\veeeqโ‰š
\veemidvertโฉ›
\veeodotโฉ’
\venusโ™€
\vertiหŒ
\vertoverlayโƒ’
\vertsหˆ
\verymuchlessโ‹˜
\viewdataโŒ—
\virgoโ™
\visiblespaceโฃ
\vrectangleblackโ–ฎ
\vrectoโ–ฏ
\vysmblkcircleโˆ™
\vysmblksquareโฌ
\vysmwhtsquareโฌž
\wedgeโˆง
\wedgedotโŸ‘
\wedgedoublebarโฉ 
\wedgemidvertโฉš
\wedgeodotโฉ‘
\wedgeonwedgeโฉ•
\wedgeqโ‰™
\whitearrowupfrombarโ‡ช
\whiteinwhitetriangleโŸ
\whitepointerleftโ—…
\whitepointerrightโ–ป
\whthorzovalโฌญ
\whtvertovalโฌฏ
\wideangledownโฆฆ
\wideangleupโฆง
\widebridgeaboveโƒฉ
\wideutildeฬฐ
\wpโ„˜
\wrโ‰€
\xiฮพ
\xorโŠป
\xratโ„ž
\yenยฅ
\yoghส’
\zetaฮถ
ยกยฃยฅยฆยงยฉยชยฌยฎยฏยฐยฑยฒยณยถยทยนยบยผยฝยพยฟร…ร†รร—ร˜รžรŸรฅรฆรฐรฐรทรธรพฤฤ‘ฤงฤฑลล‚ลŠล‹ล’ล“ฦ•ฦžฦตว‚ศทษษ’ษ”ษ–ษ™ษฃษคษฅษฌษญษฏษฐษฑษฒษณษทษธษนษบษปษผษฝษพส‚สƒส‡สˆสŠส‹สŒสสŽสส’ส”ส•ส–สžสคสงสฐสฒสณสทสธสผหˆหŒหห‘ห’ห“ห”ห•ห˜หœหกหขหฃฬ€ฬฬ‚ฬƒฬ„ฬ…ฬ†ฬ‡ฬˆฬ‰ฬŠฬ‹ฬŒฬฬ’ฬ•ฬšฬกฬขฬงฬจฬชฬฐฬฒฬถฬถฬธอฮ‘ฮ’ฮ“ฮ”ฮ•ฮ–ฮ—ฮ˜ฮ™ฮšฮ›ฮœฮฮžฮŸฮ ฮกฮฃฮคฮฅฮฆฮงฮจฮฉฮฑฮฒฮณฮดฮตฮตฮถฮทฮธฮนฮบฮปฮผฮฝฮพฮฟฯ€ฯฯ‚ฯƒฯ„ฯ…ฯ†ฯ‡ฯˆฯ‰ฯฯ‘ฯ•ฯ–ฯ˜ฯ™ฯšฯ›ฯœฯฯžฯŸฯ ฯกฯฐฯฑฯดฯตฯถแดฌแดฎแดฐแดฑแดณแดดแดตแดถแดทแดธแดนแดบแดผแดพแดฟแต€แตแต‚แตƒแต…แต‡แตˆแต‰แต‹แตแตแตแต’แต–แต—แต˜แต›แตแตžแตŸแต แตกแตขแตฃแตคแตฅแตฆแตงแตจแตฉแตชแถœแถ แถฅแถฒแถปแถฟโ€‚โ€ƒโ€…โ€‰โ€Šโ€“โ€”โ€–โ€˜โ€™โ€›โ€œโ€โ€ โ€กโ€ขโ€ฆโ€ฆโ€ฐโ€ฑโ€ฒโ€ณโ€ดโ€ตโ€ถโ€ทโ€นโ€บโ€โ—โโ โฐโฑโดโตโถโทโธโนโบโปโผโฝโพโฟโ‚€โ‚โ‚‚โ‚ƒโ‚„โ‚…โ‚†โ‚‡โ‚ˆโ‚‰โ‚Šโ‚‹โ‚Œโ‚โ‚Žโ‚โ‚‘โ‚’โ‚“โ‚”โ‚•โ‚–โ‚—โ‚˜โ‚™โ‚šโ‚›โ‚œโ‚งโ‚ฌโƒโƒ‘โƒ’โƒ–โƒ—โƒ›โƒœโƒโƒžโƒŸโƒกโƒคโƒงโƒจโƒฉโƒฌโƒญโƒฎโƒฏโƒฐโ„‚โ„‡โ„Šโ„‹โ„Œโ„โ„Žโ„Žโ„โ„โ„‘โ„‘โ„’โ„“โ„•โ„–โ„˜โ„™โ„šโ„›โ„œโ„œโ„โ„žโ„ขโ„คโ„ฆโ„งโ„จโ„ฉโ„ซโ„ฌโ„ญโ„ฏโ„ฏโ„ฐโ„ฑโ„ฒโ„ณโ„ดโ„ตโ„ถโ„ทโ„ธโ„ผโ„ฝโ„พโ„ฟโ…€โ…โ…‚โ…ƒโ…„โ……โ…†โ…‡โ…ˆโ…‰โ…Šโ…‹โ…โ…‘โ…’โ…“โ…”โ…•โ…–โ…—โ…˜โ…™โ…šโ…›โ…œโ…โ…žโ…Ÿโ†‰โ†โ†‘โ†’โ†’โ†“โ†”โ†•โ†–โ†—โ†˜โ†™โ†šโ†›โ†œโ†โ†žโ†Ÿโ† โ†กโ†ขโ†ฃโ†คโ†ฅโ†ฆโ†งโ†จโ†ฉโ†ชโ†ซโ†ฌโ†ญโ†ฎโ†ฏโ†ฐโ†ฑโ†ฒโ†ณโ†ดโ†ตโ†ถโ†ทโ†ธโ†นโ†บโ†ปโ†ผโ†ฝโ†พโ†ฟโ‡€โ‡โ‡‚โ‡ƒโ‡„โ‡…โ‡†โ‡‡โ‡ˆโ‡‰โ‡Šโ‡‹โ‡Œโ‡โ‡Žโ‡โ‡โ‡‘โ‡’โ‡“โ‡”โ‡•โ‡–โ‡—โ‡˜โ‡™โ‡šโ‡›โ‡œโ‡โ‡žโ‡Ÿโ‡ โ‡กโ‡ขโ‡ฃโ‡คโ‡ฅโ‡ฆโ‡งโ‡จโ‡ฉโ‡ชโ‡ดโ‡ตโ‡ถโ‡ทโ‡ธโ‡นโ‡บโ‡ปโ‡ผโ‡ฝโ‡พโ‡ฟโˆ€โˆโˆ‚โˆƒโˆ„โˆ…โˆ…โˆ†โˆ‡โˆ‡โˆˆโˆ‰โˆŠโˆ‹โˆŒโˆโˆŽโˆโˆโˆ‘โˆ’โˆ“โˆ”โˆ–โˆ—โˆ˜โˆ™โˆšโˆšโˆ›โˆœโˆโˆžโˆŸโˆ โˆกโˆขโˆฃโˆคโˆฅโˆฆโˆงโˆจโˆฉโˆชโˆซโˆฌโˆญโˆฎโˆฏโˆฐโˆฑโˆฒโˆณโˆดโˆตโˆทโˆธโˆบโˆปโˆผโˆฝโˆพโˆฟโ‰€โ‰โ‰‚โ‰‚ฬธโ‰ƒโ‰„โ‰…โ‰†โ‰‡โ‰ˆโ‰‰โ‰Šโ‰‹โ‰Œโ‰โ‰Žโ‰Žฬธโ‰โ‰ฬธโ‰โ‰‘โ‰’โ‰“โ‰”โ‰•โ‰–โ‰—โ‰˜โ‰™โ‰šโ‰›โ‰œโ‰โ‰žโ‰Ÿโ‰ โ‰กโ‰ขโ‰ฃโ‰คโ‰คโ‰ฅโ‰ฅโ‰ฆโ‰งโ‰จโ‰จ๏ธ€โ‰ฉโ‰ฉ๏ธ€โ‰ชโ‰ชฬธโ‰ซโ‰ซฬธโ‰ฌโ‰ญโ‰ฎโ‰ฏโ‰ฐโ‰ฑโ‰ฒโ‰ณโ‰ดโ‰ตโ‰ถโ‰ทโ‰ธโ‰นโ‰บโ‰ปโ‰ผโ‰ฝโ‰พโ‰พฬธโ‰ฟโ‰ฟฬธโŠ€โŠโŠ‚โŠƒโŠ„โŠ…โŠ†โŠ‡โŠˆโŠ‰โŠŠโŠŠ๏ธ€โŠ‹โŠ‹๏ธ€โŠโŠŽโŠโŠฬธโŠโŠฬธโŠ‘โŠ’โŠ“โŠ”โŠ•โŠ–โŠ—โŠ˜โŠ™โŠšโŠ›โŠœโŠโŠžโŠŸโŠ โŠกโŠขโŠฃโŠคโŠฅโŠงโŠจโŠฉโŠชโŠซโŠฌโŠญโŠฎโŠฏโŠฐโŠฑโŠฒโŠณโŠดโŠตโŠถโŠทโŠธโŠนโŠบโŠปโŠปโŠผโŠผโŠฝโŠฝโŠพโŠฟโ‹€โ‹โ‹‚โ‹ƒโ‹„โ‹…โ‹†โ‹‡โ‹ˆโ‹‰โ‹Šโ‹‹โ‹Œโ‹โ‹Žโ‹โ‹โ‹‘โ‹’โ‹“โ‹”โ‹•โ‹–โ‹—โ‹˜โ‹™โ‹šโ‹›โ‹œโ‹โ‹žโ‹Ÿโ‹ โ‹กโ‹ขโ‹ฃโ‹คโ‹ฅโ‹ฆโ‹งโ‹จโ‹ฉโ‹ชโ‹ซโ‹ฌโ‹ญโ‹ฎโ‹ฏโ‹ฐโ‹ฑโ‹ฒโ‹ณโ‹ดโ‹ตโ‹ถโ‹ทโ‹ธโ‹นโ‹บโ‹ปโ‹ผโ‹ฝโ‹พโ‹ฟโŒ€โŒ‚โŒ…โŒ†โŒˆโŒ‰โŒŠโŒ‹โŒโŒ‘โŒ’โŒ“โŒ•โŒ—โŒ™โŒœโŒโŒžโŒŸโŒขโŒฃโŒฌโŒฒโŒถโŒฝโŒฟโ€โ“โฐโŽ”โŽฃโŽฐโŽฑโŽดโŽตโŽถโŽทโŽธโŽนโŽโžโŸโขโฃโคโฅโฆโงโขโฃโ“ˆโ”†โ”™โ•ฑโ•ฒโ–€โ–„โ–ˆโ–Œโ–โ–‘โ–’โ–“โ– โ–กโ–ขโ–ฃโ–คโ–ฅโ–ฆโ–งโ–จโ–ฉโ–ชโ–ซโ–ฌโ–ญโ–ฎโ–ฏโ–ฐโ–ฑโ–ฒโ–ณโ–ดโ–ตโ–ถโ–ทโ–ธโ–นโ–บโ–ปโ–ผโ–ฝโ–พโ–ฟโ—€โ—โ—‚โ—ƒโ—„โ—…โ—†โ—‡โ—ˆโ—‰โ—Šโ—‹โ—Œโ—โ—Žโ—โ—โ—‘โ—’โ—“โ—”โ—•โ—–โ——โ—˜โ—™โ—šโ—›โ—œโ—โ—žโ—Ÿโ— โ—กโ—ขโ—ฃโ—คโ—ฅโ—ฆโ—งโ—จโ—ฉโ—ชโ—ซโ—ฌโ—ญโ—ฎโ—ฏโ—ฐโ—ฑโ—ฒโ—ณโ—ดโ—ตโ—ถโ—ทโ—ธโ—นโ—บโ—ปโ—ผโ—ฝโ—พโ—ฟโ˜…โ˜†โ˜‰โ˜กโ˜ปโ˜ผโ˜ฝโ˜พโ˜ฟโ™€โ™€โ™‚โ™‚โ™ƒโ™„โ™…โ™†โ™‡โ™ˆโ™‰โ™Šโ™‹โ™Œโ™โ™Žโ™โ™โ™‘โ™’โ™“โ™ โ™กโ™ขโ™ฃโ™คโ™ฅโ™ฆโ™งโ™ฉโ™ชโ™ซโ™ญโ™ฎโ™ฏโ™พโš€โšโš‚โšƒโš„โš…โš†โš‡โšˆโš‰โšฅโšชโšซโšฌโšฒโœ“โœ โœชโœถโœฝโž›โŸ€โŸโŸ‚โŸˆโŸ‰โŸ‘โŸ’โŸ•โŸ–โŸ—โŸ˜โŸ™โŸฆโŸฆโŸงโŸงโŸจโŸฉโŸฐโŸฑโŸตโŸถโŸทโŸธโŸธโŸนโŸนโŸบโŸบโŸปโŸผโŸฝโŸพโŸฟโค€โคโค‚โคƒโค„โค…โค†โค‡โคˆโค‰โคŠโค‹โคŒโคโคŽโคโคโค‘โค’โค“โค”โค•โค–โค—โค˜โคโคžโคŸโค โคฅโคฆโคงโคจโคฉโคชโคซโคฌโคญโคฎโคฏโคฐโคฑโคฒโฅ‚โฅ„โฅ…โฅ†โฅ‡โฅˆโฅ‰โฅŠโฅ‹โฅŒโฅโฅŽโฅโฅโฅ‘โฅ’โฅ“โฅ”โฅ•โฅ–โฅ—โฅ˜โฅ™โฅšโฅ›โฅœโฅโฅžโฅŸโฅ โฅกโฅขโฅฃโฅคโฅฅโฅฆโฅงโฅจโฅฉโฅชโฅซโฅฌโฅญโฅฎโฅฏโฅฐโฆ€โฆ†โฆ™โฆ›โฆœโฆโฆžโฆŸโฆ โฆกโฆขโฆฃโฆคโฆฅโฆฆโฆงโฆจโฆฉโฆชโฆซโฆฌโฆญโฆฎโฆฏโฆฐโฆฑโฆฒโฆณโฆดโฆทโฆธโฆผโฆพโฆฟโง€โงโง„โง…โง†โง‡โงŠโง‹โงโงฬธโงโงฬธโงŸโงกโงขโงฃโงคโงฅโงซโงดโงถโงทโงบโงปโจ€โจโจ‚โจƒโจ„โจ…โจ†โจ‡โจˆโจ‰โจŠโจ‹โจŒโจโจŽโจโจโจ‘โจ’โจ“โจ”โจ•โจ–โจ˜โจ™โจšโจ›โจœโจโจŸโจขโจฃโจคโจฅโจฆโจงโจจโจฉโจชโจซโจฌโจญโจฎโจฏโจฐโจฑโจฒโจณโจดโจตโจถโจทโจธโจนโจบโจปโจผโจฝโจฟโฉ€โฉโฉ‚โฉƒโฉ„โฉ…โฉŠโฉ‹โฉŒโฉโฉŽโฉโฉโฉ‘โฉ’โฉ“โฉ”โฉ•โฉ–โฉ—โฉ˜โฉšโฉ›โฉœโฉโฉžโฉŸโฉ โฉกโฉขโฉฃโฉฆโฉงโฉชโฉซโฉฌโฉญโฉฎโฉฏโฉฐโฉฑโฉฒโฉณโฉดโฉตโฉถโฉทโฉธโฉนโฉบโฉปโฉผโฉฝโฉฝฬธโฉพโฉพฬธโฉฟโช€โชโช‚โชƒโช„โช…โช†โช‡โชˆโช‰โชŠโช‹โชŒโชโชŽโชโชโช‘โช’โช“โช”โช•โช–โช—โช˜โช™โชšโช›โชœโชโชžโชŸโช โชกโชกฬธโชขโชขฬธโชฃโชคโชฅโชฆโชงโชจโชฉโชชโชซโชฌโชญโชฎโชฏโชฏฬธโชฐโชฐฬธโชฑโชฒโชณโชดโชตโชถโชทโชธโชนโชบโชปโชผโชฝโชพโชฟโซ€โซโซ‚โซƒโซ„โซ…โซ…ฬธโซ†โซ†ฬธโซ‡โซˆโซ‰โซŠโซ‹โซŒโซโซŽโซโซโซ‘โซ’โซ“โซ”โซ•โซ–โซ—โซ˜โซ™โซ›โซœโซโซฃโซคโซชโซชโซซโซซโซซโซดโซถโซทโซธโซนโซบโฌ’โฌ“โฌ”โฌ•โฌ–โฌ—โฌ˜โฌ™โฌšโฌ›โฌœโฌโฌžโฌŸโฌ โฌกโฌขโฌฃโฌคโฌฅโฌฆโฌงโฌจโฌฉโฌชโฌซโฌฌโฌญโฌฎโฌฏโฌฐโฌฑโฌฒโฌณโฌดโฌตโฌถโฌทโฌธโฌนโฌบโฌปโฌผโฌฝโฌพโฌฟโญ€โญโญ‚โญƒโญ„โญ…โญ†โญ‡โญˆโญ‰โญŠโญ‹โญŒโญโญ‘โญ’โญ“โญ”โฑผโฑฝใ€’๊œ›๊œœ๊œ๐€๐๐‚๐ƒ๐„๐…๐†๐‡๐ˆ๐‰๐Š๐‹๐Œ๐๐Ž๐๐๐‘๐’๐“๐”๐•๐–๐—๐˜๐™๐š๐›๐œ๐๐ž๐Ÿ๐ ๐ก๐ข๐ฃ๐ค๐ฅ๐ฆ๐ง๐จ๐ฉ๐ช๐ซ๐ฌ๐ญ๐ฎ๐ฏ๐ฐ๐ฑ๐ฒ๐ณ๐ด๐ต๐ถ๐ท๐ธ๐น๐บ๐ป๐ผ๐ฝ๐พ๐ฟ๐‘€๐‘๐‘‚๐‘ƒ๐‘„๐‘…๐‘†๐‘‡๐‘ˆ๐‘‰๐‘Š๐‘‹๐‘Œ๐‘๐‘Ž๐‘๐‘๐‘‘๐‘’๐‘“๐‘”๐‘–๐‘—๐‘˜๐‘™๐‘š๐‘›๐‘œ๐‘๐‘ž๐‘Ÿ๐‘ ๐‘ก๐‘ข๐‘ฃ๐‘ค๐‘ฅ๐‘ฆ๐‘ง๐‘จ๐‘ฉ๐‘ช๐‘ซ๐‘ฌ๐‘ญ๐‘ฎ๐‘ฏ๐‘ฐ๐‘ฑ๐‘ฒ๐‘ณ๐‘ด๐‘ต๐‘ถ๐‘ท๐‘ธ๐‘น๐‘บ๐‘ป๐‘ผ๐‘ฝ๐‘พ๐‘ฟ๐’€๐’๐’‚๐’ƒ๐’„๐’…๐’†๐’‡๐’ˆ๐’‰๐’Š๐’‹๐’Œ๐’๐’Ž๐’๐’๐’‘๐’’๐’“๐’”๐’•๐’–๐’—๐’˜๐’™๐’š๐’›๐’œ๐’ž๐’Ÿ๐’ข๐’ฅ๐’ฆ๐’ฉ๐’ช๐’ซ๐’ฌ๐’ฎ๐’ฏ๐’ฐ๐’ฑ๐’ฒ๐’ณ๐’ด๐’ต๐’ถ๐’ท๐’ธ๐’น๐’ป๐’ฝ๐’พ๐’ฟ๐“€๐“๐“‚๐“ƒ๐“…๐“†๐“‡๐“ˆ๐“‰๐“Š๐“‹๐“Œ๐“๐“Ž๐“๐“๐“‘๐“’๐““๐“”๐“•๐“–๐“—๐“˜๐“™๐“š๐“›๐“œ๐“๐“ž๐“Ÿ๐“ ๐“ก๐“ข๐“ฃ๐“ค๐“ฅ๐“ฆ๐“ง๐“จ๐“ฉ๐“ช๐“ซ๐“ฌ๐“ญ๐“ฎ๐“ฏ๐“ฐ๐“ฑ๐“ฒ๐“ณ๐“ด๐“ต๐“ถ๐“ท๐“ธ๐“น๐“บ๐“ป๐“ผ๐“ฝ๐“พ๐“ฟ๐”€๐”๐”‚๐”ƒ๐”„๐”…๐”‡๐”ˆ๐”‰๐”Š๐”๐”Ž๐”๐”๐”‘๐”’๐”“๐””๐”–๐”—๐”˜๐”™๐”š๐”›๐”œ๐”ž๐”Ÿ๐” ๐”ก๐”ข๐”ฃ๐”ค๐”ฅ๐”ฆ๐”ง๐”จ๐”ฉ๐”ช๐”ซ๐”ฌ๐”ญ๐”ฎ๐”ฏ๐”ฐ๐”ฑ๐”ฒ๐”ณ๐”ด๐”ต๐”ถ๐”ท๐”ธ๐”น๐”ป๐”ผ๐”ฝ๐”พ๐•€๐•๐•‚๐•ƒ๐•„๐•†๐•Š๐•‹๐•Œ๐•๐•Ž๐•๐•๐•’๐•“๐•”๐••๐•–๐•—๐•˜๐•™๐•š๐•›๐•œ๐•๐•ž๐•Ÿ๐• ๐•ก๐•ข๐•ฃ๐•ค๐•ฅ๐•ฆ๐•ง๐•จ๐•ฉ๐•ช๐•ซ๐•ฌ๐•ญ๐•ฎ๐•ฏ๐•ฐ๐•ฑ๐•ฒ๐•ณ๐•ด๐•ต๐•ถ๐•ท๐•ธ๐•น๐•บ๐•ป๐•ผ๐•ฝ๐•พ๐•ฟ๐–€๐–๐–‚๐–ƒ๐–„๐–…๐–†๐–‡๐–ˆ๐–‰๐–Š๐–‹๐–Œ๐–๐–Ž๐–๐–๐–‘๐–’๐–“๐–”๐–•๐––๐–—๐–˜๐–™๐–š๐–›๐–œ๐–๐–ž๐–Ÿ๐– ๐–ก๐–ข๐–ฃ๐–ค๐–ฅ๐–ฆ๐–ง๐–จ๐–ฉ๐–ช๐–ซ๐–ฌ๐–ญ๐–ฎ๐–ฏ๐–ฐ๐–ฑ๐–ฒ๐–ณ๐–ด๐–ต๐–ถ๐–ท๐–ธ๐–น๐–บ๐–ป๐–ผ๐–ฝ๐–พ๐–ฟ๐—€๐—๐—‚๐—ƒ๐—„๐—…๐—†๐—‡๐—ˆ๐—‰๐—Š๐—‹๐—Œ๐—๐—Ž๐—๐—๐—‘๐—’๐—“๐—”๐—•๐—–๐——๐—˜๐—™๐—š๐—›๐—œ๐—๐—ž๐—Ÿ๐— ๐—ก๐—ข๐—ฃ๐—ค๐—ฅ๐—ฆ๐—ง๐—จ๐—ฉ๐—ช๐—ซ๐—ฌ๐—ญ๐—ฎ๐—ฏ๐—ฐ๐—ฑ๐—ฒ๐—ณ๐—ด๐—ต๐—ถ๐—ท๐—ธ๐—น๐—บ๐—ป๐—ผ๐—ฝ๐—พ๐—ฟ๐˜€๐˜๐˜‚๐˜ƒ๐˜„๐˜…๐˜†๐˜‡๐˜ˆ๐˜‰๐˜Š๐˜‹๐˜Œ๐˜๐˜Ž๐˜๐˜๐˜‘๐˜’๐˜“๐˜”๐˜•๐˜–๐˜—๐˜˜๐˜™๐˜š๐˜›๐˜œ๐˜๐˜ž๐˜Ÿ๐˜ ๐˜ก๐˜ข๐˜ฃ๐˜ค๐˜ฅ๐˜ฆ๐˜ง๐˜จ๐˜ฉ๐˜ช๐˜ซ๐˜ฌ๐˜ญ๐˜ฎ๐˜ฏ๐˜ฐ๐˜ฑ๐˜ฒ๐˜ณ๐˜ด๐˜ต๐˜ถ๐˜ท๐˜ธ๐˜น๐˜บ๐˜ป๐˜ผ๐˜ฝ๐˜พ๐˜ฟ๐™€๐™๐™‚๐™ƒ๐™„๐™…๐™†๐™‡๐™ˆ๐™‰๐™Š๐™‹๐™Œ๐™๐™Ž๐™๐™๐™‘๐™’๐™“๐™”๐™•๐™–๐™—๐™˜๐™™๐™š๐™›๐™œ๐™๐™ž๐™Ÿ๐™ ๐™ก๐™ข๐™ฃ๐™ค๐™ฅ๐™ฆ๐™ง๐™จ๐™ฉ๐™ช๐™ซ๐™ฌ๐™ญ๐™ฎ๐™ฏ๐™ฐ๐™ฑ๐™ฒ๐™ณ๐™ด๐™ต๐™ถ๐™ท๐™ธ๐™น๐™บ๐™ป๐™ผ๐™ฝ๐™พ๐™ฟ๐š€๐š๐š‚๐šƒ๐š„๐š…๐š†๐š‡๐šˆ๐š‰๐šŠ๐š‹๐šŒ๐š๐šŽ๐š๐š๐š‘๐š’๐š“๐š”๐š•๐š–๐š—๐š˜๐š™๐šš๐š›๐šœ๐š๐šž๐šŸ๐š ๐šก๐šข๐šฃ๐šค๐šฅ๐šจ๐šฉ๐šช๐šซ๐šฌ๐šญ๐šฎ๐šฏ๐šฐ๐šฑ๐šฒ๐šณ๐šด๐šต๐šถ๐šท๐šธ๐šน๐šบ๐šป๐šผ๐šฝ๐šพ๐šฟ๐›€๐›๐›‚๐›ƒ๐›„๐›…๐›†๐›‡๐›ˆ๐›‰๐›Š๐›‹๐›Œ๐›๐›Ž๐›๐›๐›‘๐›’๐›“๐›”๐›•๐›–๐›—๐›˜๐›™๐›š๐››๐›œ๐›๐›ž๐›Ÿ๐› ๐›ก๐›ข๐›ฃ๐›ค๐›ฅ๐›ฆ๐›ง๐›จ๐›ฉ๐›ช๐›ซ๐›ฌ๐›ญ๐›ฎ๐›ฏ๐›ฐ๐›ฑ๐›ฒ๐›ณ๐›ด๐›ต๐›ถ๐›ท๐›ธ๐›น๐›บ๐›ป๐›ผ๐›ฝ๐›พ๐›ฟ๐œ€๐œ๐œ‚๐œƒ๐œ„๐œ…๐œ†๐œ‡๐œˆ๐œ‰๐œŠ๐œ‹๐œŒ๐œ๐œŽ๐œ๐œ๐œ‘๐œ’๐œ“๐œ”๐œ•๐œ–๐œ—๐œ˜๐œ™๐œš๐œ›๐œœ๐œ๐œž๐œŸ๐œ ๐œก๐œข๐œฃ๐œค๐œฅ๐œฆ๐œง๐œจ๐œฉ๐œช๐œซ๐œฌ๐œญ๐œฎ๐œฏ๐œฐ๐œฑ๐œฒ๐œณ๐œด๐œต๐œถ๐œท๐œธ๐œน๐œบ๐œป๐œผ๐œฝ๐œพ๐œฟ๐€๐๐‚๐ƒ๐„๐…๐†๐‡๐ˆ๐‰๐Š๐‹๐Œ๐๐Ž๐๐๐‘๐’๐“๐”๐•๐–๐—๐˜๐™๐š๐›๐œ๐๐ž๐Ÿ๐ ๐ก๐ข๐ฃ๐ค๐ฅ๐ฆ๐ง๐จ๐ฉ๐ช๐ซ๐ฌ๐ญ๐ฎ๐ฏ๐ฐ๐ฑ๐ฒ๐ณ๐ด๐ต๐ถ๐ท๐ธ๐น๐บ๐ป๐ผ๐ฝ๐พ๐ฟ๐ž€๐ž๐ž‚๐žƒ๐ž„๐ž…๐ž†๐ž‡๐žˆ๐ž‰๐žŠ๐ž‹๐žŒ๐ž๐žŽ๐ž๐ž๐ž‘๐ž’๐ž“๐ž”๐ž•๐ž–๐ž—๐ž˜๐ž™๐žš๐ž›๐žœ๐ž๐žž๐žŸ๐ž ๐žก๐žข๐žฃ๐žค๐žฅ๐žฆ๐žง๐žจ๐žฉ๐žช๐žซ๐žฌ๐žญ๐žฎ๐žฏ๐žฐ๐žฑ๐žฒ๐žณ๐žด๐žต๐žถ๐žท๐žธ๐žน๐žบ๐žป๐žผ๐žฝ๐žพ๐žฟ๐Ÿ€๐Ÿ๐Ÿ‚๐Ÿƒ๐Ÿ„๐Ÿ…๐Ÿ†๐Ÿ‡๐Ÿˆ๐Ÿ‰๐ŸŠ๐Ÿ‹๐ŸŽ๐Ÿ๐Ÿ๐Ÿ‘๐Ÿ’๐Ÿ“๐Ÿ”๐Ÿ•๐Ÿ–๐Ÿ—๐Ÿ˜๐Ÿ™๐Ÿš๐Ÿ›๐Ÿœ๐Ÿ๐Ÿž๐ŸŸ๐Ÿ ๐Ÿก๐Ÿข๐Ÿฃ๐Ÿค๐Ÿฅ๐Ÿฆ๐Ÿง๐Ÿจ๐Ÿฉ๐Ÿช๐Ÿซ๐Ÿฌ๐Ÿญ๐Ÿฎ๐Ÿฏ๐Ÿฐ๐Ÿฑ๐Ÿฒ๐Ÿณ๐Ÿด๐Ÿต๐Ÿถ๐Ÿท๐Ÿธ๐Ÿน๐Ÿบ๐Ÿป๐Ÿผ๐Ÿฝ๐Ÿพ๐Ÿฟ