ÿWPCµ�µt)Ü" )Ta/i6q=àQ?îÿÿ OVER ÿÿSUP or ^ ÿÿ^ ÿÿSUB or _ ÿÿ_ ÿÿ SQRT ÿÿ ROOT ÿÿ NROOT ÿÿ&FROM ÿÿ'TO ÿÿLEFT ÿÿRIGHT ÿÿSTACK ÿÿSTACKALIGN ÿÿMATRIX ÿÿ"FUNC ÿÿ!UNDERLINE ÿÿ OVERLINE ÿÿ{ ÿÿ} ÿÿHORZ ÿÿVERT ÿÿ+~ ÿÿ,` ÿÿ BINOM ÿÿ& ÿÿ# ÿÿ#MATFORM ÿÿALIGNL ÿÿALIGNR ÿÿ1ALIGNC ÿÿ*PHANTOM .. \\ ÿÿ-BOLD ÿÿ.ITAL ÿÿ/OVERSM ÿÿ0BINOMSM ÿÿ2LINESPACE ÿÿ3LONGDIV ÿÿ4LONGDIVS ÿÿ^_ ã(- â+ ä= å* ISUM SMALLSUM LINT SMALLINT MOINT SMALLOINT JPROD SMALLPROD KCOPROD SMALLCOPROD >CAP or INTER>INTER ‘BIGCAP =CUP or UNION=UNION �BIGCUP ’UPLUS “BIGUPLUS ÝSQCAP ÞBIGSQCAP ”SQCUP •BIGSQCUP ˜OR or VEE ˜VEE ™BIGVEE –AND or WEDGE–WEDGE —BIGWEDGE œOPLUS �BIGOPLUS ´OMINUS µBIGOMINUS šOTIMES ›BIGOTIMES ¶ODIV ·BIGODIV žODOT ŸBIGODOT (( or LPAREN dLPAREN )) or RPAREN kRPAREN [[ or LBRACK rLBRACK ]] or RBRACK yRBRACK ¸LDBRACK ¿RDBRACK LBRACE RBRACE %LFLOOR +RFLOOR 1LCEIL 7RCEIL €LANGLE „RANGLE ˆSLASH ŒBACKSLASH LINE DLINE æ' ç'' è''' INF INFINITY ,PARTIAL +GRAD 'TIMES DIV +- *-+ PLUSMINUS *MINUSPLUS CDOT WXOR <= or LE LE >= or GE GE M<< or LL MLL N>> or GG NGG {LLL |GGG c!= or NE cNE NOT uPREC wSUCC vPRECEQ xSUCCEQ == or EQUIV EQUIV dNEQUIV SIM sSIMEQ APPROX tCONG PROPTO ¯DOTEQ PARALLEL YPERP zFORALL yEXISTS fTHEREFORE eBECAUSE gIDENTICAL ®DSUM ÙQEQUAL °IMAGE ±RIMAGE ²ISO ÒNISO ³ASYMEQ ÏNASYMEQ �SMILE ŽFROWN ¶BETWEEN ·WREATH XTOP [ASSERT \MASSERT ´MODELS OANGLE ¨MSANGLE ©SANGLE ÚRTANGLE $DEG alpha beta gamma delta epsilon =varepsilon zeta eta theta >vartheta iota kappa lambda mu nu xi omicron !pi @varpi #rho Avarrho %sigma 'varsigma )tau +upsilon -phi Cvarphi /chi 1psi 3omega ALPHA BETA GAMMA DELTA EPSILON ZETA ETA THETA IOTA KAPPA LAMBDA MU NU XI OMICRON PI "RHO $SIGMA (TAU *UPSILON ,PHI .CHI 0PSI 2OMEGA  <- GETS  BECOMES ->     Ÿ ž 7 6 9 8 8IMPLIES : ; < = > ? A @ � ” • – — ™ ˜ š › œ � ‘ ’ “ ª « ¬ ­ Š ‹ ˆ ‰     n µ Œ p ¸ _ ` o � m ! " ] ^ SETMINUS CSUBSET DSUPSET E F ~  ‚SQSUBSET …SQSUPSET ƒ † „ ‡ IN ÑNOTIN GOWNS HEMPTYSET   ¡ ¢ £ Å Æ Ç È É Ê Ë Ì ¹ º » ¼ ½ ¾ ¿ À Á Â Ã Ä Í Î Ð 4REAL 3IMAG j k 5 l 2 i Ó Ô Õ Ö × Ø §MHO #ANGSTROM 0ERROR 1LITER ALEPH HAT ACUTE GRAVE DOT DDOT àDDDOT TILDE BREVE CHECK BAR CIRCLE /VEC áDYAD ÜDOTSAXIS ÝDOTSLOW ÞDOTSVERT ßDOTSDIAG ÿÿ)cos ÿÿ)sin ÿÿ)tan ÿÿ)arccos ÿÿ)arcsin ÿÿ)arctan ÿÿ)cosh ÿÿ)sinh ÿÿ)tanh ÿÿ)cot ÿÿ)coth ÿÿ)sec ÿÿ)cosec ÿÿ)exp ÿÿ)log ÿÿ)ln ÿÿ)lim ÿÿ)liminf ÿÿ)limsup ÿÿ)min ÿÿ)max ÿÿ)gcd ÿÿ)arc ÿÿ)det ÿÿ)mod DFraction: x OVER ySSuperscript: x SUP y or x^yqSubscript: x SUB y or x_y�Square root: SQRT x­Nth root: NROOT n x¼Limits: x FROM y TO zËLimits: x FROM y TO zÚLeft delimiter: LEFT charéRight delimiter: RIGHT charøVertical Stack: STACK {x#y}STACKALIGN {x&y # a&b}Matrix: MATRIX {x&y # a&b}%User Function: FUNC name4Underline: UNDERLINE xCOverline: OVERLINE xRStart group: {x+2}aEnd group: {x+2}pHorizontal move: HORZ nVertical move: VERT nŽNormal space: x~y�Thin space: x`y¬Binomial: BINOM x y»Column separator: x & yÊRow separator: x # yÙMatrix column formatèAlign left: ALIGNL x÷Align right: ALIGNR xAlign center: ALIGNC xPlace holder: PHANTOM x$No delimiter: LEFT .3Literal: \~BBold attribute: BOLD xQItalic attribute: ITAL x`Fraction small: x OVERSM yoBinomial small: BINOMSM x y~Vertical spacing:LINESPACE n�Long division: LONGDIV xœLong division sq: LONGDIVS xöSummationSmall SumIntegral#Small Integral2Contour IntegralASmall Contour IntegralPProduct_Small ProductnCoproduct}Small CoproductŒIntersectionªBig Intersection¹Union×Big UnionæMultiset Union (U Plus)õBig U PlusSquare IntersectionBig Square Intersection"Square Union1Big Square Union@Logical Or^Big VeemLogical And‹Big WedgešCircle Plus©Big Circle Plus¸Circle MinusÇBig Circle MinusÖCircle MultiplyåBig Circle MultiplyôCircle DivideBig Circle DivideCircle Dot!Big Circle Dot0Left ParenthesisNRight ParenthesislLeft BracketŠRight Bracket¨Left Double Bracket·Right Double BracketÆLeft BraceÕRight BraceäLeft FlooróRight FloorLeft CeilingRight Ceiling Left Angle/Right Angle\Vertical LinekDouble Vertical LinezPrime‰Double Prime˜Triple Prime§Infinity (INFINITY)ÅPartial DerivativeÔNabla (Gradient)ãMultiplication Sign (x)òDivision SignPlus Or Minus (PLUSMINUS)Minus Or Plus (MINUSPLUS)=Center DotLLogical Exclusive Or[Less Than Or EqualyGreater Than Or Equal—Much Less ThanµMuch Greater ThanÓMuch Much LessâMuch Much GreaterñNot EqualLogical NotPrecedes-Succeeds (Follows)<Precedes Or EqualsKSucceeds (Follows) Or EqualsZEquivalentxNot Equivalent‡Similar–Similar Or Equal¥Approximately Equal´CongruentÃProportional ToÒEqual by DefinitionáParallelðPerpendicular ToÿFor All There Exists Therefore, Because; IdenticalJ Direct Sum (Dot Plus)Y Questioned Equalityh Image (Falling Dots Equals)w Reverse Image† Isomorphic• Not Isomorphic¤ Asymptotically Equivalent³ Not Asymptotically Equal SmileÑ Frownà Between (Quantic)ï Wreath Productþ Top Assertion Mirrored Assertion+ Models: AngleI Measured AngleX Spherical Angleg Right Anglev Degree… ” £ ² Á Ð epsilon (variant)ß î ý theta (variant) * 9 H W f u „ “ pi (variant)¢ ± À Ï sigma (variant)Þ í ü phi (variant) ) 8 G V e t ƒ ’ ¡ ° ¿ Î Ý ì û  ( 7 F U d s ‚ ‘   ¯ Left ArrowÜ Right Arrow Up ArrowDown Arrow'Left & Right Arrow6Up & Down ArrowETwo Left ArrowsTTwo Right ArrowscLeft & Right ArrowsrRight & Left Arrows�Double Left Arrow�Double Right Arrow®Double Up Arrow½Double Down ArrowÌDouble Left & Right ArrowÛDouble Up & Down ArrowêNorth East ArrowùSouth East ArrowSouth West ArrowNorth West Arrow&Curly Right Arrow5Left Harpoon UpDLeft Harpoon DownSRight Harpoon UpbRight Harpoon DownqLeft & Right Harpoons€Right & Left Harpoons�Up Harpoon LeftžUp Harpoon Right­Down Harpoon Left¼Down Harpoon RightËHook Left ArrowÚHook Right ArrowéMaps ToøTriangle LeftTriangle RightTriangle Up%Triangle Down4Small Triangle LeftCSmall Triangle RightRBig Triangle UpaBig Triangle DownpSolid Triangle LeftSolid Triangle RightŽSolid Triangle Up�Solid Triangle Down¬Defined As»Corresponds ToÊBowtieÙSolid StarèBig Solid Star÷DiamondSolid DiamondHollow Diamond$Big Circle3CircleBSmall CircleQSmall Solid Circle`SquareoSolid Square~Set Minus (Figure Backslash)�Proper SubsetœProper Superset«Reflex Subset (Contained In)ºReflex Superset (Contains)ÉSubset But Not EqualØSuperset But Not EqualçSquare Proper SubsetöSquare Proper SupersetSquare Reflex SubsetSquare Reflex Superset#Square Subset, Not Equal2Square Superset, Not EqualAMember (Element)PNot a Member_Owns (Contains As A Member)nEmpty Set}Double UnionŒDouble Intersection›Double SubsetªDouble Superset¹Not SubsetÈNot Superset×Not Reflex SubsetæNot Reflex SupersetõSquare Not SubsetSquare Not SupersetSquare Not Reflex Subset"Square Not Reflex Superset1Not Less Than@Not Less Than or EqualONot Greater Than^Not Greater Than or EqualmNot Similar|Not Similar or Equal‹Not CongruentšNot Approximately Equal©Does Not Precede¸Neither Precedes nor EqualsÇDoes Not FollowÖNeither Follows nor EqualsåNot ParallelôDoes Not DivideThere Never ExistsReal (R Fraktur)!Imaginary (I Fraktur)0C Fraktur?Z FrakturNWeierstrass]Capital WeierstrasslPlanck's Constant{Laplace Transform (Script L)ŠScript E™Fourier Transform (Script F)¨Complex Number (Hollow C)·Integer (Hollow I)ÆNatural Number (Hollow N)ÕReal Number (Hollow R)äóÔVector Above: x VEC¶Bar (Overline): x BAR/Hat Above: x HAT>Acute Accent: x ACUTEMGrave Accent: x GRAVE˜Breve Accent: x BREVE\Dot Above: x DOTkDouble Dot Above: x DDOTzTriple Dot Above: x DDDOTÅCircle Above: x CIRCLE‰Tilde Above: x TILDEãDyad Above: x DYADòEllipsis (centered)Ellipsis (on baseline)Ellipsis (vertical)Ellipsis (diagonal).Cosine=SineLTangent[Arc CosinejArc SineyArc TangentˆHyperbolic Cosine—Hyperbolic Sine¦Hyperbolic TangentµCotangentÄHyperbolic CotangentÓSecantâCosecantñExponentLogarithmNatural LogarithmLimit-Limit Inferior<Limit SuperiorKMinimumZMaximumiGreatest Common DenominatorxArc Function‡Determinant–Modulo