1import{$ as g,$c as H,B as e,Bb as I,Cb as R,Db as U,F as d,H as f,L as D,U as h,V as v,X as T,Y as B,Z as z,_ as s,aa as m,ac as O,ba as c,cd as M,dd as C,fa as V,fd as Q,ga as u,ma as j,oa as E,tc as P,wc as _,x as L}from"./chunk-NAHKF5ON.js";var ut=(()=>{class t{constructor(r,i){this.data=r,this.dialogRef=i}ngOnInit(){}static{this.\u0275fac=function(i){return new(i||t)(d(C),d(M))}}static{this.\u0275cmp=f({type:t,selectors:[["lib-category-quick-view-dialog"]],standalone:!1,decls:5,vars:2,consts:[["id","quick-view-dialog",1,"dialog"],[1,"dialog-top-row"],[1,"dialog-close",3,"mat-dialog-close"],[3,"isQuickView","product"]],template:function(i,o){i&1&&(g(0,"div",0)(1,"div",1)(2,"mat-icon",2),E(3,"close"),m()(),c(4,"app-product-listing",3),m()),i&2&&(e(4),s("isQuickView",!0)("product",o.data.product))},styles:[`.font-base{font-size:1rem}.font-xxs{font-size:.625rem}.font-xs{font-size:.75rem}.font-sm{font-size:.875rem!important}.font-md{font-size:1.25rem}.font-lg{font-size:1.5rem}.font-xl{font-size:2rem}.text-left{text-align:left!important}.text-right{text-align:right!important}.text-center{text-align:center!important}.bold{font-weight:600}.semi-bold{font-weight:500}.weight-400{font-weight:400!important}.underline{text-decoration:underline}.italic{font-style:italic}.pointer{cursor:pointer}#quick-view-dialog app-product-listing h3{margin:0}#quick-view-dialog app-product-listing #product-listing-highlights>h4{font-weight:600;font-size:1rem}#quick-view-dialog app-product-listing #product-listing-actions{padding:16px 0!important;margin:0}#quick-view-dialog app-product-listing #product-list-add-to-cart>h4{padding:0;margin:0}#quick-view-dialog app-product-listing #product-list-cart-actions>span:first-of-type{display:flex;align-items:center} 2`],encapsulation:2})}}return t})();function $(t,a){if(t&1&&c(0,"app-product-listing",4),t&2){let r=u();s("isQuickView",!0)("product",r.data==null?null:r.data.product)}}function tt(t,a){if(t&1&&(g(0,"div"),c(1,"app-product-listing-solution",4),m()),t&2){let r=u();e(),s("isQuickView",!0)("product",r.data==null?null:r.data.product)}}var rt="bootstrap-category-quick-view-dialog.component",yt=(()=>{class t extends R{constructor(r,i){super({dependencies:{environment:i,bsModalRef:r}}),this.bsModalRef=r}ngOnInit(){this.environment?.siteAbbr=="spc"&&this.data&&(this.productType=this.data?.product?.manufacturer=="SabrePC"||this.data?.product?.topCategory=="Supermicro"?"Solution":"Component")}closeModal(){try{this.bsModalRef.hide()}catch(r){console.error(...new I(622224,rt,r).stamp())}}static{this.\u0275fac=function(i){return new(i||t)(d(P),d("environment"))}}static{this.\u0275cmp=f({type:t,selectors:[["lib-bootstrap-category-quick-view-dialog"]],standalone:!1,features:[D],decls:6,vars:8,consts:[["id","quick-view-dialog","data-cy","bootstrap-modal-quick-view",1,"dialog"],["aria-label","Close","data-cy","boostrap-modal-quick-view-close-button",1,"dialog-top-row","close-icon",3,"click"],[1,"x-icon","d-flex","align-items-center"],["name","x",1,"x-styling"],[3,"isQuickView","product"]],template:function(i,o){i&1&&(g(0,"div",0)(1,"div",1),V("click",function(){return o.bsModalRef.hide()}),g(2,"span",2),c(3,"i-feather",3),m()(),h(4,$,1,2,"app-product-listing",4),h(5,tt,2,2,"div"),m()),i&2&&(e(),j("close-padding",(o.data==null||o.data.product==null?null:o.data.product.manufacturer)!=="Exxact"&&o.environment.siteAbbr==="spc")("p-0",o.environment.siteAbbr==="spc"&&o.productType!=="Solution")("spc-solution-quickview",o.environment.siteAbbr==="spc"&&o.productType=="Solution"),e(3),v(o.productType!=="Solution"&&o.environment.siteAbbr=="spc"||o.environment.siteAbbr=="exx"?4:-1),e(),v(o.environment.siteAbbr=="spc"&&o.productType=="Solution"?5:-1))},styles:[`.font-base{font-size:1rem}.font-xxs{font-size:.625rem}.font-xs{font-size:.75rem}.font-sm{font-size:.875rem!important}.font-md{font-size:1.25rem}.font-lg{font-size:1.5rem}.font-xl{font-size:2rem}.text-left{text-align:left!important}.text-right{text-align:right!important}.bold{font-weight:600}.semi-bold{font-weight:500}.weight-400{font-weight:400!important}.underline{text-decoration:underline}.italic{font-style:italic}.pointer{cursor:pointer}.modal{--bs-modal-zindex: 1055;--bs-modal-width: 500px;--bs-modal-padding: 1rem;--bs-modal-margin: .5rem;--bs-modal-color: var(--bs-body-color);--bs-modal-bg: var(--bs-body-bg);--bs-modal-border-color: var(--bs-border-color-translucent);--bs-modal-border-width: var(--bs-border-width);--bs-modal-border-radius: var(--bs-border-radius-lg);
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3aquo~\u203A~euro~\u20AC~fnof~\u0192~Alpha~\u0391~Beta~\u0392~Gamma~\u0393~Delta~\u0394~Epsilon~\u0395~Zeta~\u0396~Eta~\u0397~Theta~\u0398~Iota~\u0399~Kappa~\u039A~Lambda~\u039B~Mu~\u039C~Nu~\u039D~Xi~\u039E~Omicron~\u039F~Pi~\u03A0~Rho~\u03A1~Sigma~\u03A3~Tau~\u03A4~Upsilon~\u03A5~Phi~\u03A6~Chi~\u03A7~Psi~\u03A8~Omega~\u03A9~alpha~\u03B1~beta~\u03B2~gamma~\u03B3~delta~\u03B4~epsilon~\u03B5~zeta~\u03B6~eta~\u03B7~theta~\u03B8~iota~\u03B9~kappa~\u03BA~lambda~\u03BB~mu~\u03BC~nu~\u03BD~xi~\u03BE~omicron~\u03BF~pi~\u03C0~rho~\u03C1~sigmaf~\u03C2~sigma~\u03C3~tau~\u03C4~upsilon~\u03C5~phi~\u03C6~chi~\u03C7~psi~\u03C8~omega~\u03C9~thetasym~\u03D1~upsih~\u03D2~piv~\u03D6~bull~\u2022~hellip~\u2026~prime~\u2032~Prime~\u2033~oline~\u203E~frasl~\u2044~weierp~\u2118~image~\u2111~real~\u211C~trade~\u2122~alefsym~\u2135~larr~\u2190~uarr~\u2191~rarr~\u2192~darr~\u2193~harr~\u2194~crarr~\u21B5~lArr~\u21D0~uArr~\u21D1~rArr~\u21D2~dArr~\u21D3~hArr~\u21D4~forall~\u2200~part~\u2202~exist~\u2203~empty~\u2205~nabla~\u2207~isin~\u2208~notin~\u2209~ni~\u220B~prod~\u220F~sum~\u2211~minus~\u2212~lowast~\u2217~radic~\u221A~prop~\u221D~infin~\u221E~ang~\u2220~and~\u2227~or~\u2228~cap~\u2229~cup~\u222A~int~\u222B~there4~\u2234~sim~\u223C~cong~\u2245~asymp~\u2248~ne~\u2260~equiv~\u2261~le~\u2264~ge~\u2265~sub~\u2282~sup~\u2283~nsub~\u2284~sube~\u2286~supe~\u2287~oplus~\u2295~otimes~\u2297~perp~\u22A5~sdot~\u22C5~lceil~\u2308~rceil~\u2309~lfloor~\u230A~rfloor~\u230B~lang~\u2329~rang~\u232A~loz~\u25CA~spades~\u2660~clubs~\u2663~hearts~\u2665~diams~\u2666~~nbsp~\xA0~iexcl~\xA1~cent~\xA2~pound~\xA3~curren~\xA4~yen~\xA5~brvbar~\xA6~sect~\xA7~uml~\xA8~copy~\xA9~ordf~\xAA~laquo~\xAB~not~\xAC~shy~\xAD~reg~\xAE~macr~\xAF~deg~\xB0~plusmn~\xB1~sup2~\xB2~sup3~\xB3~acute~\xB4~micro~\xB5~para~\xB6~middot~\xB7~cedil~\xB8~sup1~\xB9~ordm~\xBA~raquo~\xBB~frac14~\xBC~frac12~\xBD~frac34~\xBE~iquest~\xBF~Agrave~\xC0~Aacute~\xC1~Acirc~\xC2~Atilde~\xC3~Auml~\xC4~Aring~\xC5~AElig~\xC6~Ccedil~\xC7~Egrave~\xC8~Eacute~\xC9~Ecirc~\xCA~Euml~\xCB~Igrave~\xCC~Iacute~\xCD~Icirc~\xCE~Iuml~\xCF~ETH~\xD0~Ntilde~\xD1~Ograve~\xD2~Oacute~\xD3~Ocirc~\xD4~Otilde~\xD5~Ouml~\xD6~times~\xD7~Oslash~\xD8~Ugrave~\xD9~Uacute~\xDA~Ucirc~\xDB~Uuml~\xDC~Yacute~\xDD~THORN~\xDE~szlig~\xDF~agrave~\xE0~aacute~\xE1~acirc~\xE2~atilde~\xE3~auml~\xE4~aring~\xE5~aelig~\xE6~ccedil~\xE7~egrave~\xE8~eacute~\xE9~ecirc~\xEA~euml~\xEB~igrave~\xEC~iacute~\xED~icirc~\xEE~iuml~\xEF~eth~\xF0~ntilde~\xF1~ograve~\xF2~oacute~\xF3~ocirc~\xF4~otilde~\xF5~ouml~\xF6~divide~\xF7~oslash~\xF8~ugrave~\xF9~uacute~\xFA~ucirc~\xFB~uuml~\xFC~yacute~\xFD~thorn~\xFE~yuml~\xFF~quot~"~amp~&~lt~<~gt~>`);x.html5=G('Abreve~\u0102~Acy~\u0410~Afr~\u{1D504}~Amacr~\u0100~And~\u2A53~Aogon~\u0104~Aopf~\u{1D538}~ApplyFunction~\u2061~Ascr~\u{1D49C}~Assign~\u2254~Backslash~\u2216~Barv~\u2AE7~Barwed~\u2306~Bcy~\u0411~Because~\u2235~Bernoullis~\u212C~Bfr~\u{1D505}~Bopf~\u{1D539}~Breve~\u02D8~Bscr~\u212C~Bumpeq~\u224E~CHcy~\u0427~Cacute~\u0106~Cap~\u22D2~CapitalDifferentialD~\u2145~Cayleys~\u212D~Ccaron~\u010C~Ccirc~\u0108~Cconint~\u2230~Cdot~\u010A~Cedilla~\xB8~CenterDot~\xB7~Cfr~\u212D~CircleDot~\u2299~CircleMinus~\u2296~CirclePlus~\u2295~CircleTimes~\u2297~ClockwiseContourIntegral~\u2232~CloseCurlyDoubleQuote~\u201D~CloseCurlyQuote~\u2019~Colon~\u2237~Colone~\u2A74~Congruent~\u2261~Conint~\u222F~ContourIntegral~\u222E~Copf~\u2102~Coproduct~\u2210~CounterClockwiseContourIntegral~\u2233~Cross~\u2A2F~Cscr~\u{1D49E}~Cup~\u22D3~CupCap~\u224D~DD~\u2145~DDotrahd~\u2911~DJcy~\u0402~DScy~\u0405~DZcy~\u040F~Darr~\u21A1~Dashv~\u2AE4~Dcaron~\u010E~Dcy~\u0414~Del~\u2207~Dfr~\u{1D507}~DiacriticalAcute~\xB4~DiacriticalDot~\u02D9~DiacriticalDoubleAcute~\u02DD~DiacriticalGrave~`~DiacriticalTilde~\u02DC~Diamond~\u22C4~DifferentialD~\u2146~Dopf~\u{1D53B}~Dot~\xA8~DotDot~\u20DC~DotEqual~\u2250~DoubleContourIntegral~\u222F~DoubleDot~\xA8~DoubleDownArrow~\u21D3~DoubleLeftArrow~\u21D0~DoubleLeftRightArrow~\u21D4~DoubleLeftTee~\u2AE4~DoubleLongLeftArrow~\u27F8~DoubleLongLeftRightArrow~\u27FA~DoubleLongRightArrow~\u27F9~DoubleRightArrow~\u21D2~DoubleRightTee~\u22A8~DoubleUpArrow~\u21D1~DoubleUpDownArrow~\u21D5~DoubleVerticalBar~\u2225~DownArrow~\u2193~DownArrowBar~\u2913~DownArrowUpArrow~\u21F5~DownBreve~\u0311~DownLeftRightVector~\u2950~DownLeftTeeVector~\u295E~DownLeftVector~\u21BD~DownLeftVectorBar~\u2956~DownRightTeeVector~\u295F~DownRightVector~\u21C1~DownRightVectorBar~\u2957~DownTee~\u22A4~DownTeeArrow~\u21A7~Downarrow~\u21D3~Dscr~\u{1D49F}~Dstrok~\u0110~ENG~\u014A~Ecaron~\u011A~Ecy~\u042D~Edot~\u0116~Efr~\u{1D508}~Element~\u2208~Emacr~\u0112~EmptySmallSquare~\u25FB~EmptyVerySmallSquare~\u25AB~Eogon~\u0118~Eopf~\u{1D53C}~Equal~\u2A75~EqualTilde~\u2242~Equilibrium~\u21CC~Escr~\u2130~Esim~\u2A73~Exists~\u2203~ExponentialE~\u2147~Fcy~\u
30424~Ffr~\u{1D509}~FilledSmallSquare~\u25FC~FilledVerySmallSquare~\u25AA~Fopf~\u{1D53D}~ForAll~\u2200~Fouriertrf~\u2131~Fscr~\u2131~GJcy~\u0403~Gammad~\u03DC~Gbreve~\u011E~Gcedil~\u0122~Gcirc~\u011C~Gcy~\u0413~Gdot~\u0120~Gfr~\u{1D50A}~Gg~\u22D9~Gopf~\u{1D53E}~GreaterEqual~\u2265~GreaterEqualLess~\u22DB~GreaterFullEqual~\u2267~GreaterGreater~\u2AA2~GreaterLess~\u2277~GreaterSlantEqual~\u2A7E~GreaterTilde~\u2273~Gscr~\u{1D4A2}~Gt~\u226B~HARDcy~\u042A~Hacek~\u02C7~Hat~^~Hcirc~\u0124~Hfr~\u210C~HilbertSpace~\u210B~Hopf~\u210D~HorizontalLine~\u2500~Hscr~\u210B~Hstrok~\u0126~HumpDownHump~\u224E~HumpEqual~\u224F~IEcy~\u0415~IJlig~\u0132~IOcy~\u0401~Icy~\u0418~Idot~\u0130~Ifr~\u2111~Im~\u2111~Imacr~\u012A~ImaginaryI~\u2148~Implies~\u21D2~Int~\u222C~Integral~\u222B~Intersection~\u22C2~InvisibleComma~\u2063~InvisibleTimes~\u2062~Iogon~\u012E~Iopf~\u{1D540}~Iscr~\u2110~Itilde~\u0128~Iukcy~\u0406~Jcirc~\u0134~Jcy~\u0419~Jfr~\u{1D50D}~Jopf~\u{1D541}~Jscr~\u{1D4A5}~Jsercy~\u0408~Jukcy~\u0404~KHcy~\u0425~KJcy~\u040C~Kcedil~\u0136~Kcy~\u041A~Kfr~\u{1D50E}~Kopf~\u{1D542}~Kscr~\u{1D4A6}~LJcy~\u0409~Lacute~\u0139~Lang~\u27EA~Laplacetrf~\u2112~Larr~\u219E~Lcaron~\u013D~Lcedil~\u013B~Lcy~\u041B~LeftAngleBracket~\u27E8~LeftArrow~\u2190~LeftArrowBar~\u21E4~LeftArrowRightArrow~\u21C6~LeftCeiling~\u2308~LeftDoubleBracket~\u27E6~LeftDownTeeVector~\u2961~LeftDownVector~\u21C3~LeftDownVectorBar~\u2959~LeftFloor~\u230A~LeftRightArrow~\u2194~LeftRightVector~\u294E~LeftTee~\u22A3~LeftTeeArrow~\u21A4~LeftTeeVector~\u295A~LeftTriangle~\u22B2~LeftTriangleBar~\u29CF~LeftTriangleEqual~\u22B4~LeftUpDownVector~\u2951~LeftUpTeeVector~\u2960~LeftUpVector~\u21BF~LeftUpVectorBar~\u2958~LeftVector~\u21BC~LeftVectorBar~\u2952~Leftarrow~\u21D0~Leftrightarrow~\u21D4~LessEqualGreater~\u22DA~LessFullEqual~\u2266~LessGreater~\u2276~LessLess~\u2AA1~LessSlantEqual~\u2A7D~LessTilde~\u2272~Lfr~\u{1D50F}~Ll~\u22D8~Lleftarrow~\u21DA~Lmidot~\u013F~LongLeftArrow~\u27F5~LongLeftRightArrow~\u27F7~LongRightArrow~\u27F6~Longleftarrow~\u27F8~Longleftrightarrow~\u27FA~Longrightarrow~\u27F9~Lopf~\u{1D543}~LowerLeftArrow~\u2199~LowerRightArrow~\u2198~Lscr~\u2112~Lsh~\u21B0~Lstrok~\u0141~Lt~\u226A~Map~\u2905~Mcy~\u041C~MediumSpace~\u205F~Mellintrf~\u2133~Mfr~\u{1D510}~MinusPlus~\u2213~Mopf~\u{1D544}~Mscr~\u2133~NJcy~\u040A~Nacute~\u0143~Ncaron~\u0147~Ncedil~\u0145~Ncy~\u041D~NegativeMediumSpace~\u200B~NegativeThickSpace~\u200B~NegativeThinSpace~\u200B~NegativeVeryThinSpace~\u200B~NestedGreaterGreater~\u226B~NestedLessLess~\u226A~NewLine~\n~Nfr~\u{1D511}~NoBreak~\u2060~NonBreakingSpace~\xA0~Nopf~\u2115~Not~\u2AEC~NotCongruent~\u2262~NotCupCap~\u226D~NotDoubleVerticalBar~\u2226~NotElement~\u2209~NotEqual~\u2260~NotEqualTilde~\u2242\u0338~NotExists~\u2204~NotGreater~\u226F~NotGreaterEqual~\u2271~NotGreaterFullEqual~\u2267\u0338~NotGreaterGreater~\u226B\u0338~NotGreaterLess~\u2279~NotGreaterSlantEqual~\u2A7E\u0338~NotGreaterTilde~\u2275~NotHumpDownHump~\u224E\u0338~NotHumpEqual~\u224F\u0338~NotLeftTriangle~\u22EA~NotLeftTriangleBar~\u29CF\u0338~NotLeftTriangleEqual~\u22EC~NotLess~\u226E~NotLessEqual~\u2270~NotLessGreater~\u2278~NotLessLess~\u226A\u0338~NotLessSlantEqual~\u2A7D\u0338~NotLessTilde~\u2274~NotNestedGreaterGreater~\u2AA2\u0338~NotNestedLessLess~\u2AA1\u0338~NotPrecedes~\u2280~NotPrecedesEqual~\u2AAF\u0338~NotPrecedesSlantEqual~\u22E0~NotReverseElement~\u220C~NotRightTriangle~\u22EB~NotRightTriangleBar~\u29D0\u0338~NotRightTriangleEqual~\u22ED~NotSquareSubset~\u228F\u0338~NotSquareSubsetEqual~\u22E2~NotSquareSuperset~\u2290\u0338~NotSquareSupersetEqual~\u22E3~NotSubset~\u2282\u20D2~NotSubsetEqual~\u2288~NotSucceeds~\u2281~NotSucceedsEqual~\u2AB0\u0338~NotSucceedsSlantEqual~\u22E1~NotSucceedsTilde~\u227F\u0338~NotSuperset~\u2283\u20D2~NotSupersetEqual~\u2289~NotTilde~\u2241~NotTildeEqual~\u2244~NotTildeFullEqual~\u2247~NotTildeTilde~\u2249~NotVerticalBar~\u2224~Nscr~\u{1D4A9}~Ocy~\u041E~Odblac~\u0150~Ofr~\u{1D512}~Omacr~\u014C~Oopf~\u{1D546}~OpenCurlyDoubleQuote~\u201C~OpenCurlyQuote~\u2018~Or~\u2A54~Oscr~\u{1D4AA}~Otimes~\u2A37~OverBar~\u203E~OverBrace~\u23DE~OverBracket~\u23B4~OverParenthesis~\u23DC~PartialD~\u2202~Pcy~\u041F~Pfr~\u{1D513}~PlusMinus~\xB1~Poincareplane~\u210C~Popf~\u2119~Pr~\u2ABB~Precedes~\u227A~PrecedesEqual~\u2AAF~PrecedesSlantEqual~\u227C~PrecedesTilde~\u227E~Product~\u220F~Proportion~\u2237~Proportional~\u221D~Pscr~\u{1D4AB}~Qfr~\u{1D514}~Qopf~\u211A~Qscr~\u{1D4AC}~RBarr~\u2910~Racute~\u0154~Rang~\u27EB~Rarr~\u21A0~Rarrtl~\u2916~Rcaron~\u0158~Rcedil~\u0156~Rcy~\u0420~Re~\u211C~ReverseElement~\u220B~Rever
3seEquilibrium~\u21CB~ReverseUpEquilibrium~\u296F~Rfr~\u211C~RightAngleBracket~\u27E9~RightArrow~\u2192~RightArrowBar~\u21E5~RightArrowLeftArrow~\u21C4~RightCeiling~\u2309~RightDoubleBracket~\u27E7~RightDownTeeVector~\u295D~RightDownVector~\u21C2~RightDownVectorBar~\u2955~RightFloor~\u230B~RightTee~\u22A2~RightTeeArrow~\u21A6~RightTeeVector~\u295B~RightTriangle~\u22B3~RightTriangleBar~\u29D0~RightTriangleEqual~\u22B5~RightUpDownVector~\u294F~RightUpTeeVector~\u295C~RightUpVector~\u21BE~RightUpVectorBar~\u2954~RightVector~\u21C0~RightVectorBar~\u2953~Rightarrow~\u21D2~Ropf~\u211D~RoundImplies~\u2970~Rrightarrow~\u21DB~Rscr~\u211B~Rsh~\u21B1~RuleDelayed~\u29F4~SHCHcy~\u0429~SHcy~\u0428~SOFTcy~\u042C~Sacute~\u015A~Sc~\u2ABC~Scedil~\u015E~Scirc~\u015C~Scy~\u0421~Sfr~\u{1D516}~ShortDownArrow~\u2193~ShortLeftArrow~\u2190~ShortRightArrow~\u2192~ShortUpArrow~\u2191~SmallCircle~\u2218~Sopf~\u{1D54A}~Sqrt~\u221A~Square~\u25A1~SquareIntersection~\u2293~SquareSubset~\u228F~SquareSubsetEqual~\u2291~SquareSuperset~\u2290~SquareSupersetEqual~\u2292~SquareUnion~\u2294~Sscr~\u{1D4AE}~Star~\u22C6~Sub~\u22D0~Subset~\u22D0~SubsetEqual~\u2286~Succeeds~\u227B~SucceedsEqual~\u2AB0~SucceedsSlantEqual~\u227D~SucceedsTilde~\u227F~SuchThat~\u220B~Sum~\u2211~Sup~\u22D1~Superset~\u2283~SupersetEqual~\u2287~Supset~\u22D1~TRADE~\u2122~TSHcy~\u040B~TScy~\u0426~Tab~ ~Tcaron~\u0164~Tcedil~\u0162~Tcy~\u0422~Tfr~\u{1D517}~Therefore~\u2234~ThickSpace~\u205F\u200A~ThinSpace~\u2009~Tilde~\u223C~TildeEqual~\u2243~TildeFullEqual~\u2245~TildeTilde~\u2248~Topf~\u{1D54B}~TripleDot~\u20DB~Tscr~\u{1D4AF}~Tstrok~\u0166~Uarr~\u219F~Uarrocir~\u2949~Ubrcy~\u040E~Ubreve~\u016C~Ucy~\u0423~Udblac~\u0170~Ufr~\u{1D518}~Umacr~\u016A~UnderBar~_~UnderBrace~\u23DF~UnderBracket~\u23B5~UnderParenthesis~\u23DD~Union~\u22C3~UnionPlus~\u228E~Uogon~\u0172~Uopf~\u{1D54C}~UpArrow~\u2191~UpArrowBar~\u2912~UpArrowDownArrow~\u21C5~UpDownArrow~\u2195~UpEquilibrium~\u296E~UpTee~\u22A5~UpTeeArrow~\u21A5~Uparrow~\u21D1~Updownarrow~\u21D5~UpperLeftArrow~\u2196~UpperRightArrow~\u2197~Upsi~\u03D2~Uring~\u016E~Uscr~\u{1D4B0}~Utilde~\u0168~VDash~\u22AB~Vbar~\u2AEB~Vcy~\u0412~Vdash~\u22A9~Vdashl~\u2AE6~Vee~\u22C1~Verbar~\u2016~Vert~\u2016~VerticalBar~\u2223~VerticalLine~|~VerticalSeparator~\u2758~VerticalTilde~\u2240~VeryThinSpace~\u200A~Vfr~\u{1D519}~Vopf~\u{1D54D}~Vscr~\u{1D4B1}~Vvdash~\u22AA~Wcirc~\u0174~Wedge~\u22C0~Wfr~\u{1D51A}~Wopf~\u{1D54E}~Wscr~\u{1D4B2}~Xfr~\u{1D51B}~Xopf~\u{1D54F}~Xscr~\u{1D4B3}~YAcy~\u042F~YIcy~\u0407~YUcy~\u042E~Ycirc~\u0176~Ycy~\u042B~Yfr~\u{1D51C}~Yopf~\u{1D550}~Yscr~\u{1D4B4}~ZHcy~\u0416~Zacute~\u0179~Zcaron~\u017D~Zcy~\u0417~Zdot~\u017B~ZeroWidthSpace~\u200B~Zfr~\u2128~Zopf~\u2124~Zscr~\u{1D4B5}~abreve~\u0103~ac~\u223E~acE~\u223E\u0333~acd~\u223F~acy~\u0430~af~\u2061~afr~\u{1D51E}~aleph~\u2135~amacr~\u0101~amalg~\u2A3F~andand~\u2A55~andd~\u2A5C~andslope~\u2A58~andv~\u2A5A~ange~\u29A4~angle~\u2220~angmsd~\u2221~angmsdaa~\u29A8~angmsdab~\u29A9~angmsdac~\u29AA~angmsdad~\u29AB~angmsdae~\u29AC~angmsdaf~\u29AD~angmsdag~\u29AE~angmsdah~\u29AF~angrt~\u221F~angrtvb~\u22BE~angrtvbd~\u299D~angsph~\u2222~angst~\xC5~angzarr~\u237C~aogon~\u0105~aopf~\u{1D552}~ap~\u2248~apE~\u2A70~apacir~\u2A6F~ape~\u224A~apid~\u224B~approx~\u2248~approxeq~\u224A~ascr~\u{1D4B6}~ast~*~asympeq~\u224D~awconint~\u2233~awint~\u2A11~bNot~\u2AED~backcong~\u224C~backepsilon~\u03F6~backprime~\u2035~backsim~\u223D~backsimeq~\u22CD~barvee~\u22BD~barwed~\u2305~barwedge~\u2305~bbrk~\u23B5~bbrktbrk~\u23B6~bcong~\u224C~bcy~\u0431~becaus~\u2235~because~\u2235~bemptyv~\u29B0~bepsi~\u03F6~bernou~\u212C~beth~\u2136~between~\u226C~bfr~\u{1D51F}~bigcap~\u22C2~bigcirc~\u25EF~bigcup~\u22C3~bigodot~\u2A00~bigoplus~\u2A01~bigotimes~\u2A02~bigsqcup~\u2A06~bigstar~\u2605~bigtriangledown~\u25BD~bigtriangleup~\u25B3~biguplus~\u2A04~bigvee~\u22C1~bigwedge~\u22C0~bkarow~\u290D~blacklozenge~\u29EB~blacksquare~\u25AA~blacktriangle~\u25B4~blacktriangledown~\u25BE~blacktriangleleft~\u25C2~blacktriangleright~\u25B8~blank~\u2423~blk12~\u2592~blk14~\u2591~blk34~\u2593~block~\u2588~bne~=\u20E5~bnequiv~\u2261\u20E5~bnot~\u2310~bopf~\u{1D553}~bot~\u22A5~bottom~\u22A5~bowtie~\u22C8~boxDL~\u2557~boxDR~\u2554~boxDl~\u2556~boxDr~\u2553~boxH~\u2550~boxHD~\u2566~boxHU~\u2569~boxHd~\u2564~boxHu~\u2567~boxUL~\u255D~boxUR~\u255A~boxUl~\u255C~boxUr~\u2559~boxV~\u2551~boxVH~\u256C~boxVL~\u2563~boxVR~\u2560~boxVh~\u256B~boxVl~\u2562~boxVr~\u255F~boxbox~\u29C9~boxdL~\u2555~boxdR~\u2552~boxdl~\u2510~boxdr~\u250C~boxh~\u2500~boxhD~\u2565~boxhU~\u2568~boxhd~\u252C~boxhu~\u2534~boxminus~\u229F~boxplus~\u229E~boxtimes~\u22A0~boxuL~\u255B~boxuR~\u2558~boxul~\u2518~boxur~\u2514~boxv~\u2502~boxvH~\u256A~boxvL~\u2561~boxvR~\u255E~boxvh~\u253C~boxvl~\u2524~boxvr~\u251C~bprime~\u2035~breve~\u02D8~bscr~\u{1D4B7}~bsemi~\u204F~bsim~\u223D~bsime~\u22CD~bsol~\\~bsolb~\u29C5~bsolhsub~\u27C8~bullet~\u2022~bump~\u224E~bumpE~\u2AAE~bumpe~\u224F~bumpeq~\u224F~cacute~\u0107~capand~\u2A44~capbrcup~\u2A49~capcap~\u2A4B~capcup~\u2A47~capdot~\u2A40~caps~\u2229\uFE00~caret~\u2041~caron~\u02C7~ccaps~\u2A4D~ccaron~\u010D~ccirc~\u0109~ccups~\u2A4C~ccupssm~\u2A50~cdot~\u010B~cemptyv~\u29B2~centerdot~\xB7~cfr~\u{1D520}~chcy~\u0447~check~\u2713~checkmark~\u2713~cir~\u25CB~cirE~\u29C3~circeq~\u2257~circlearrowleft~\u21BA~circlearrowright~\u21BB~circledR~\xAE~circledS~\u24C8~circledast~\u229B~circledcirc~\u229A~circleddash~\u229D~cire~\u2257~cirfnint~\u2A10~cirmid~\u2AEF~cirscir~\u29C2~clubsuit~\u2663~colon~:~colone~\u2254~coloneq~\u2254~comma~,~commat~@~comp~\u2201~compfn~\u2218~complement~\u2201~complexes~\u2102~congdot~\u2A6D~conint~\u222E~copf~\u{1D554}~coprod~\u2210~copysr~\u2117~cross~\u2717~cscr~\u{1D4B8}~csub~\u2ACF~csube~\u2AD1~csup~\u2AD0~csupe~\u2AD2~ctdot~\u22EF~cudarrl~\u2938~cudarrr~\u2935~cuepr~\u22DE~cuesc~\u22DF~cularr~\u21B6~cularrp~\u293D~cupbrcap~\u2A48~cupcap~\u2A46~cupcup~\u2A4A~cupdot~\u228D~cupor~\u2A45~cups~\u222A\uFE00~curarr~\u21B7~curarrm~\u293C~curlyeqprec~\u22DE~curlyeqsucc~\u22DF~curlyvee~\u22CE~
3curlywedge~\u22CF~curvearrowleft~\u21B6~curvearrowright~\u21B7~cuvee~\u22CE~cuwed~\u22CF~cwconint~\u2232~cwint~\u2231~cylcty~\u232D~dHar~\u2965~daleth~\u2138~dash~\u2010~dashv~\u22A3~dbkarow~\u290F~dblac~\u02DD~dcaron~\u010F~dcy~\u0434~dd~\u2146~ddagger~\u2021~ddarr~\u21CA~ddotseq~\u2A77~demptyv~\u29B1~dfisht~\u297F~dfr~\u{1D521}~dharl~\u21C3~dharr~\u21C2~diam~\u22C4~diamond~\u22C4~diamondsuit~\u2666~die~\xA8~digamma~\u03DD~disin~\u22F2~div~\xF7~divideontimes~\u22C7~divonx~\u22C7~djcy~\u0452~dlcorn~\u231E~dlcrop~\u230D~dollar~$~dopf~\u{1D555}~dot~\u02D9~doteq~\u2250~doteqdot~\u2251~dotminus~\u2238~dotplus~\u2214~dotsquare~\u22A1~doublebarwedge~\u2306~downarrow~\u2193~downdownarrows~\u21CA~downharpoonleft~\u21C3~downharpoonright~\u21C2~drbkarow~\u2910~drcorn~\u231F~drcrop~\u230C~dscr~\u{1D4B9}~dscy~\u0455~dsol~\u29F6~dstrok~\u0111~dtdot~\u22F1~dtri~\u25BF~dtrif~\u25BE~duarr~\u21F5~duhar~\u296F~dwangle~\u29A6~dzcy~\u045F~dzigrarr~\u27FF~eDDot~\u2A77~eDot~\u2251~easter~\u2A6E~ecaron~\u011B~ecir~\u2256~ecolon~\u2255~ecy~\u044D~edot~\u0117~ee~\u2147~efDot~\u2252~efr~\u{1D522}~eg~\u2A9A~egs~\u2A96~egsdot~\u2A98~el~\u2A99~elinters~\u23E7~ell~\u2113~els~\u2A95~elsdot~\u2A97~emacr~\u0113~emptyset~\u2205~emptyv~\u2205~emsp13~\u2004~emsp14~\u2005~eng~\u014B~eogon~\u0119~eopf~\u{1D556}~epar~\u22D5~eparsl~\u29E3~eplus~\u2A71~epsi~\u03B5~epsiv~\u03F5~eqcirc~\u2256~eqcolon~\u2255~eqsim~\u2242~eqslantgtr~\u2A96~eqslantless~\u2A95~equals~=~equest~\u225F~equivDD~\u2A78~eqvparsl~\u29E5~erDot~\u2253~erarr~\u2971~escr~\u212F~esdot~\u2250~esim~\u2242~excl~!~expectation~\u2130~exponentiale~\u2147~fallingdotseq~\u2252~fcy~\u0444~female~\u2640~ffilig~\uFB03~fflig~\uFB00~ffllig~\uFB04~ffr~\u{1D523}~filig~\uFB01~fjlig~fj~flat~\u266D~fllig~\uFB02~fltns~\u25B1~fopf~\u{1D557}~fork~\u22D4~forkv~\u2AD9~fpartint~\u2A0D~frac13~\u2153~frac15~\u2155~frac16~\u2159~frac18~\u215B~frac23~\u2154~frac25~\u2156~frac35~\u2157~frac38~\u215C~frac45~\u2158~frac56~\u215A~frac58~\u215D~frac78~\u215E~frown~\u2322~fscr~\u{1D4BB}~gE~\u2267~gEl~\u2A8C~gacute~\u01F5~gammad~\u03DD~gap~\u2A86~gbreve~\u011F~gcirc~\u011D~gcy~\u0433~gdot~\u0121~gel~\u22DB~geq~\u2265~geqq~\u2267~geqslant~\u2A7E~ges~\u2A7E~gescc~\u2AA9~gesdot~\u2A80~gesdoto~\u2A82~gesdotol~\u2A84~gesl~\u22DB\uFE00~gesles~\u2A94~gfr~\u{1D524}~gg~\u226B~ggg~\u22D9~gimel~\u2137~gjcy~\u0453~gl~\u2277~glE~\u2A92~gla~\u2AA5~glj~\u2AA4~gnE~\u2269~gnap~\u2A8A~gnapprox~\u2A8A~gne~\u2A88~gneq~\u2A88~gneqq~\u2269~gnsim~\u22E7~gopf~\u{1D558}~grave~`~gscr~\u210A~gsim~\u2273~gsime~\u2A8E~gsiml~\u2A90~gtcc~\u2AA7~gtcir~\u2A7A~gtdot~\u22D7~gtlPar~\u2995~gtquest~\u2A7C~gtrapprox~\u2A86~gtrarr~\u2978~gtrdot~\u22D7~gtreqless~\u22DB~gtreqqless~\u2A8C~gtrless~\u2277~gtrsim~\u2273~gvertneqq~\u2269\uFE00~gvnE~\u2269\uFE00~hairsp~\u200A~half~\xBD~hamilt~\u210B~hardcy~\u044A~harrcir~\u2948~harrw~\u21AD~hbar~\u210F~hcirc~\u0125~heartsuit~\u2665~hercon~\u22B9~hfr~\u{1D525}~hksearow~\u2925~hkswarow~\u2926~hoarr~\u21FF~homtht~\u223B~hookleftarrow~\u21A9~hookrightarrow~\u21AA~hopf~\u{1D559}~horbar~\u2015~hscr~\u{1D4BD}~hslash~\u210F~hstrok~\u0127~hybull~\u2043~hyphen~\u2010~ic~\u2063~icy~\u0438~iecy~\u0435~iff~\u21D4~ifr~\u{1D526}~ii~\u2148~iiiint~\u2A0C~iiint~\u222D~iinfin~\u29DC~iiota~\u2129~ijlig~\u0133~imacr~\u012B~imagline~\u2110~imagpart~\u2111~imath~\u0131~imof~\u22B7~imped~\u01B5~in~\u2208~incare~\u2105~infintie~\u29DD~inodot~\u0131~intcal~\u22BA~integers~\u2124~intercal~\u22BA~intlarhk~\u2A17~intprod~\u2A3C~iocy~\u0451~iogon~\u012F~iopf~\u{1D55A}~iprod~\u2A3C~iscr~\u{1D4BE}~isinE~\u22F9~isindot~\u22F5~isins~\u22F4~isinsv~\u22F3~isinv~\u2208~it~\u2062~itilde~\u0129~iukcy~\u0456~jcirc~\u0135~jcy~\u0439~jfr~\u{1D527}~jmath~\u0237~jopf~\u{1D55B}~jscr~\u{1D4BF}~jsercy~\u0458~jukcy~\u0454~kappav~\u03F0~kcedil~\u0137~kcy~\u043A~kfr~\u{1D528}~kgreen~\u0138~khcy~\u0445~kjcy~\u045C~kopf~\u{1D55C}~kscr~\u{1D4C0}~lAarr~\u21DA~lAtail~\u291B~lBarr~\u290E~lE~\u2266~lEg~\u2A8B~lHar~\u2962~lacute~\u013A~laemptyv~\u29B4~lagran~\u2112~langd~\u2991~langle~\u27E8~lap~\u2A85~larrb~\u21E4~larrbfs~\u291F~larrfs~\u291D~larrhk~\u21A9~larrlp~\u21AB~larrpl~\u2939~larrsim~\u2973~larrtl~\u21A2~lat~\u2AAB~latail~\u2919~late~\u2AAD~lates~\u2AAD\uFE00~lbarr~\u290C~lbbrk~\u2772~lbrace~{~lbrack~[~lbrke~\u298B~lbrksld~\u298F~lbrkslu~\u298D~lcaron~\u013E~lcedil~\u013C~lcub~{~lcy~\u043B~ldca~\u2936~ldquor~\u201E~ldrdhar~\u2967~ldrushar~\u294B~ldsh~\u21B2~leftarrow~\u2190~leftarrowtail~\u21A2~leftharpoondown~\u21BD~leftharpoonup~\u21BC~leftleftarrows~\u21C7~leftrightarrow~\u2194~leftrightarrows~\u21C6~leftrightharpoons~\u21CB~leftrightsquigarrow~\u21AD~leftthreetimes~\u22CB~leg~\u22DA~leq~\u2264~leqq~\u2266~leqslant~\u2A7D~les~\u2A7D~lescc~\u2AA8~lesdot~\u2A7F~lesdoto~\u2A81~lesdotor~\u2A83~lesg~\u22DA\uFE00~lesges~\u2A93~lessapprox~\u2A85~lessdot~\u22D6~lesseqgtr~\u22DA~lesseqqgtr~\u2A8B~lessgtr~\u2276~lesssim~\u2272~lfisht~\u297C~lfr~\u{1D529}~lg~\u2276~lgE~\u2A91~lhard~\u21BD~lharu~\u21BC~lharul~\u296A~lhblk~\u2584~ljcy~\u0459~ll~\u226A~llarr~\u21C7~llcorner~\u231E~llhard~\u296B~lltri~\u25FA~lmidot~\u0140~lmoust~\u23B0~lmoustache~\u23B0~lnE~\u2268~lnap~\u2A89~lnapprox~\u2A89~lne~\u2A87~lneq~\u2A87~lneqq~\u2268~lnsim~\u22E6~loang~\u27EC~loarr~\u21FD~lobrk~\u27E6~longleftarrow~\u27F5~longleftrightarrow~\u27F7~longmapsto~\u27FC~longrightarrow~\u27F6~looparrowleft~\u21AB~looparrowright~\u21AC~lopar~\u2985~lopf~\u{1D55D}~loplus~\u2A2D~lotimes~\u2A34~lowbar~_~lozenge~\u25CA~lozf~\u29EB~lpar~(~lparlt~\u2993~lrarr~\u21C6~lrcorner~\u231F~lrhar~\u21CB~lrhard~\u296D~lrtri~\u22BF~lscr~\u{1D4C1}~lsh~\u21B0~lsim~\u2272~lsime~\u2A8D~lsimg~\u2A8F~lsqb~[~lsquor~\u201A~lstrok~\u0142~ltcc~\u2AA6~ltcir~\u2A79~ltdot~\u22D6~lthree~\u22CB~ltimes~\u22C9~ltlarr~\u2976~ltquest~\u2A7B~ltrPar~\u2996~ltri~\u25C3~ltrie~\u22B4~ltrif~\u25C2~lurdshar~\u294A~luruhar~\u2966~lvertneqq~\u2268\uFE00~lvnE~\u2268\uFE00~mDDot~\u223A~male~\u2642~malt~\u2720~maltese~\u2720~map~\u21A6~mapsto~\u21A6~mapstodown~\u21A7~mapstoleft~\u21A4~mapstoup~\u21A5~marker~\u25AE~mcomma~\u2A29~mcy~\u043C~measuredangle~\u2221~mfr~\u{1D52A}~mho~\u2127~mid~\u2223~midast~*~midcir~\u2AF0~minusb~\u229F~minusd~\u2238~minusdu~\u2A2A~mlcp~\u2ADB~mldr~\u2026~mnplus~\u2213~models~\u22A7~mopf~\u{1D55E}~mp~\u2213~mscr~\u{1D4C2}~mstpos~\u223E~multimap~\u22B8~mumap~\u22B8~nGg~\u22D9\u0338~nGt~\u226B\u20D2~nGtv~\u226B\u0338~nLeftarrow~\u21CD~nLeftrightarrow~\u21CE~nLl~\u22D8\u0338~nLt~\u226A\u20D2~nLtv~\u226A\u0338~nRightarrow~\u21CF~nVDash~\u22AF~nVdash~\u22AE~nacute~\u0144~nang~\u2220\u20D2~nap~\u2249~napE~\u2A70\u0338~napid~\u224B\u0338~napos~\u0149~napprox~\u2249~natur~\u266E~natural~\u266E~naturals~\u2115~nbump~\u224E\u0338~nbumpe~\u224F\u0338~ncap~\u2A43~ncaron~\u0148~ncedil~\u0146~ncong~\u2247~ncongdot~\u2A6D\u0338~ncup~\u2A42~ncy~\u043D~neArr~\u21D7~nearhk~\u2924~nearr~\u2197~nearrow~\u2197~nedot~\u2250\u0338~nequiv~\u2262~nesear~\u2928~nesim~\u2242\u0338~nexist~\u2204~nexists~\u2204~nfr~\u{1D52B}~ngE~\u2267\u0338~nge~\u2271~ngeq~\u2271~ngeqq~\u2267\u0338~ngeqslant~\u2A7E\u0338~nges~\u2A7E\u0338~ngsim~\u2275~ngt~\u226F~ngtr~\u226F~nhArr~\u21CE~nharr~\u21AE~nhpar~\u2AF2~nis~\u22FC~nisd~\u22FA~niv~\u220
3B~njcy~\u045A~nlArr~\u21CD~nlE~\u2266\u0338~nlarr~\u219A~nldr~\u2025~nle~\u2270~nleftarrow~\u219A~nleftrightarrow~\u21AE~nleq~\u2270~nleqq~\u2266\u0338~nleqslant~\u2A7D\u0338~nles~\u2A7D\u0338~nless~\u226E~nlsim~\u2274~nlt~\u226E~nltri~\u22EA~nltrie~\u22EC~nmid~\u2224~nopf~\u{1D55F}~notinE~\u22F9\u0338~notindot~\u22F5\u0338~notinva~\u2209~notinvb~\u22F7~notinvc~\u22F6~notni~\u220C~notniva~\u220C~notnivb~\u22FE~notnivc~\u22FD~npar~\u2226~nparallel~\u2226~nparsl~\u2AFD\u20E5~npart~\u2202\u0338~npolint~\u2A14~npr~\u2280~nprcue~\u22E0~npre~\u2AAF\u0338~nprec~\u2280~npreceq~\u2AAF\u0338~nrArr~\u21CF~nrarr~\u219B~nrarrc~\u2933\u0338~nrarrw~\u219D\u0338~nrightarrow~\u219B~nrtri~\u22EB~nrtrie~\u22ED~nsc~\u2281~nsccue~\u22E1~nsce~\u2AB0\u0338~nscr~\u{1D4C3}~nshortmid~\u2224~nshortparallel~\u2226~nsim~\u2241~nsime~\u2244~nsimeq~\u2244~nsmid~\u2224~nspar~\u2226~nsqsube~\u22E2~nsqsupe~\u22E3~nsubE~\u2AC5\u0338~nsube~\u2288~nsubset~\u2282\u20D2~nsubseteq~\u2288~nsubseteqq~\u2AC5\u0338~nsucc~\u2281~nsucceq~\u2AB0\u0338~nsup~\u2285~nsupE~\u2AC6\u0338~nsupe~\u2289~nsupset~\u2283\u20D2~nsupseteq~\u2289~nsupseteqq~\u2AC6\u0338~ntgl~\u2279~ntlg~\u2278~ntriangleleft~\u22EA~ntrianglelefteq~\u22EC~ntriangleright~\u22EB~ntrianglerighteq~\u22ED~num~#~numero~\u2116~numsp~\u2007~nvDash~\u22AD~nvHarr~\u2904~nvap~\u224D\u20D2~nvdash~\u22AC~nvge~\u2265\u20D2~nvgt~>\u20D2~nvinfin~\u29DE~nvlArr~\u2902~nvle~\u2264\u20D2~nvlt~<\u20D2~nvltrie~\u22B4\u20D2~nvrArr~\u2903~nvrtrie~\u22B5\u20D2~nvsim~\u223C\u20D2~nwArr~\u21D6~nwarhk~\u2923~nwarr~\u2196~nwarrow~\u2196~nwnear~\u2927~oS~\u24C8~oast~\u229B~ocir~\u229A~ocy~\u043E~odash~\u229D~odblac~\u0151~odiv~\u2A38~odot~\u2299~odsold~\u29BC~ofcir~\u29BF~ofr~\u{1D52C}~ogon~\u02DB~ogt~\u29C1~ohbar~\u29B5~ohm~\u03A9~oint~\u222E~olarr~\u21BA~olcir~\u29BE~olcross~\u29BB~olt~\u29C0~omacr~\u014D~omid~\u29B6~ominus~\u2296~oopf~\u{1D560}~opar~\u29B7~operp~\u29B9~orarr~\u21BB~ord~\u2A5D~order~\u2134~orderof~\u2134~origof~\u22B6~oror~\u2A56~orslope~\u2A57~orv~\u2A5B~oscr~\u2134~osol~\u2298~otimesas~\u2A36~ovbar~\u233D~par~\u2225~parallel~\u2225~parsim~\u2AF3~parsl~\u2AFD~pcy~\u043F~percnt~%~period~.~pertenk~\u2031~pfr~\u{1D52D}~phiv~\u03D5~phmmat~\u2133~phone~\u260E~pitchfork~\u22D4~planck~\u210F~planckh~\u210E~plankv~\u210F~plus~+~plusacir~\u2A23~plusb~\u229E~pluscir~\u2A22~plusdo~\u2214~plusdu~\u2A25~pluse~\u2A72~plussim~\u2A26~plustwo~\u2A27~pm~\xB1~pointint~\u2A15~popf~\u{1D561}~pr~\u227A~prE~\u2AB3~prap~\u2AB7~prcue~\u227C~pre~\u2AAF~prec~\u227A~precapprox~\u2AB7~preccurlyeq~\u227C~preceq~\u2AAF~precnapprox~\u2AB9~precneqq~\u2AB5~precnsim~\u22E8~precsim~\u227E~primes~\u2119~prnE~\u2AB5~prnap~\u2AB9~prnsim~\u22E8~profalar~\u232E~profline~\u2312~profsurf~\u2313~propto~\u221D~prsim~\u227E~prurel~\u22B0~pscr~\u{1D4C5}~puncsp~\u2008~qfr~\u{1D52E}~qint~\u2A0C~qopf~\u{1D562}~qprime~\u2057~qscr~\u{1D4C6}~quaternions~\u210D~quatint~\u2A16~quest~?~questeq~\u225F~rAarr~\u21DB~rAtail~\u291C~rBarr~\u290F~rHar~\u2964~race~\u223D\u0331~racute~\u0155~raemptyv~\u29B3~rangd~\u2992~range~\u29A5~rangle~\u27E9~rarrap~\u2975~rarrb~\u21E5~rarrbfs~\u2920~rarrc~\u2933~rarrfs~\u291E~rarrhk~\u21AA~rarrlp~\u21AC~rarrpl~\u2945~rarrsim~\u2974~rarrtl~\u21A3~rarrw~\u219D~ratail~\u291A~ratio~\u2236~rationals~\u211A~rbarr~\u290D~rbbrk~\u2773~rbrace~}~rbrack~]~rbrke~\u298C~rbrksld~\u298E~rbrkslu~\u2990~rcaron~\u0159~rcedil~\u0157~rcub~}~rcy~\u0440~rdca~\u2937~rdldhar~\u2969~rdquor~\u201D~rdsh~\u21B3~realine~\u211B~realpart~\u211C~reals~\u211D~rect~\u25AD~rfisht~\u297D~rfr~\u{1D52F}~rhard~\u21C1~rharu~\u21C0~rharul~\u296C~rhov~\u03F1~rightarrow~\u2192~rightarrowtail~\u21A3~rightharpoondown~\u21C1~rightharpoonup~\u21C0~rightleftarrows~\u21C4~rightleftharpoons~\u21CC~rightrightarrows~\u21C9~rightsquigarrow~\u219D~rightthreetimes~\u22CC~ring~\u02DA~risingdotseq~\u2253~rlarr~\u21C4~rlhar~\u21CC~rmoust~\u23B1~rmoustache~\u23B1~rnmid~\u2AEE~roang~\u27ED~roarr~\u21FE~robrk~\u27E7~ropar~\u2986~ropf~\u{1D563}~roplus~\u2A2E~rotimes~\u2A35~rpar~)~rpargt~\u2994~rppolint~\u2A12~rrarr~\u21C9~rscr~\u{1D4C7}~rsh~\u21B1~rsqb~]~rsquor~\u2019~rthree~\u22CC~rtimes~\u22CA~rtri~\u25B9~rtrie~\u22B5~rtrif~\u25B8~rtriltri~\u29CE~ruluhar~\u2968~rx~\u211E~sacute~\u015B~sc~\u227B~scE~\u2AB4~scap~\u2AB8~sccue~\u227D~sce~\u2AB0~scedil~\u015F~scirc~\u015D~scnE~\u2AB6~scnap~\u2ABA~scnsim~\u22E9~scpolint~\u2A13~scsim~\u227F~scy~\u0441~sdotb~\u22A1~sdote~\u2A66~seArr~\u21D8~searhk~\u2925~searr~\u2198~searrow~\u2198~semi~;~seswar~\u2929~setminus~\u2216~setmn~\u2216~sext~\u2736~sfr~\u{1D530}~sfrown~\u2322~sharp~\u266F~shchcy~\u0449~shcy~\u0448~shortmid~\u2223~shortparallel~\u2225~sigmav~\u03C2~simdot~\u2A6A~sime~\u2243~simeq~\u2243~simg~\u2A9E~simgE~\u2AA0~siml~\u2A9D~simlE~\u2A9F~simne~\u2246~simplus~\u2A24~simrarr~\u2972~slarr~\u2190~smallsetminus~\u2216~smashp~\u2A33~smeparsl~\u29E4~
3smid~\u2223~smile~\u2323~smt~\u2AAA~smte~\u2AAC~smtes~\u2AAC\uFE00~softcy~\u044C~sol~/~solb~\u29C4~solbar~\u233F~sopf~\u{1D564}~spadesuit~\u2660~spar~\u2225~sqcap~\u2293~sqcaps~\u2293\uFE00~sqcup~\u2294~sqcups~\u2294\uFE00~sqsub~\u228F~sqsube~\u2291~sqsubset~\u228F~sqsubseteq~\u2291~sqsup~\u2290~sqsupe~\u2292~sqsupset~\u2290~sqsupseteq~\u2292~squ~\u25A1~square~\u25A1~squarf~\u25AA~squf~\u25AA~srarr~\u2192~sscr~\u{1D4C8}~ssetmn~\u2216~ssmile~\u2323~sstarf~\u22C6~star~\u2606~starf~\u2605~straightepsilon~\u03F5~straightphi~\u03D5~strns~\xAF~subE~\u2AC5~subdot~\u2ABD~subedot~\u2AC3~submult~\u2AC1~subnE~\u2ACB~subne~\u228A~subplus~\u2ABF~subrarr~\u2979~subset~\u2282~subseteq~\u2286~subseteqq~\u2AC5~subsetneq~\u228A~subsetneqq~\u2ACB~subsim~\u2AC7~subsub~\u2AD5~subsup~\u2AD3~succ~\u227B~succapprox~\u2AB8~succcurlyeq~\u227D~succeq~\u2AB0~succnapprox~\u2ABA~succneqq~\u2AB6~succnsim~\u22E9~succsim~\u227F~sung~\u266A~supE~\u2AC6~supdot~\u2ABE~supdsub~\u2AD8~supedot~\u2AC4~suphsol~\u27C9~suphsub~\u2AD7~suplarr~\u297B~supmult~\u2AC2~supnE~\u2ACC~supne~\u228B~supplus~\u2AC0~supset~\u2283~supseteq~\u2287~supseteqq~\u2AC6~supsetneq~\u228B~supsetneqq~\u2ACC~supsim~\u2AC8~supsub~\u2AD4~supsup~\u2AD6~swArr~\u21D9~swarhk~\u2926~swarr~\u2199~swarrow~\u2199~swnwar~\u292A~target~\u2316~tbrk~\u23B4~tcaron~\u0165~tcedil~\u0163~tcy~\u0442~tdot~\u20DB~telrec~\u2315~tfr~\u{1D531}~therefore~\u2234~thetav~\u03D1~thickapprox~\u2248~thicksim~\u223C~thkap~\u2248~thksim~\u223C~timesb~\u22A0~timesbar~\u2A31~timesd~\u2A30~tint~\u222D~toea~\u2928~top~\u22A4~topbot~\u2336~topcir~\u2AF1~topf~\u{1D565}~topfork~\u2ADA~tosa~\u2929~tprime~\u2034~triangle~\u25B5~triangledown~\u25BF~triangleleft~\u25C3~trianglelefteq~\u22B4~triangleq~\u225C~triangleright~\u25B9~trianglerighteq~\u22B5~tridot~\u25EC~trie~\u225C~triminus~\u2A3A~triplus~\u2A39~trisb~\u29CD~tritime~\u2A3B~trpezium~\u23E2~tscr~\u{1D4C9}~tscy~\u0446~tshcy~\u045B~tstrok~\u0167~twixt~\u226C~twoheadleftarrow~\u219E~twoheadrightarrow~\u21A0~uHar~\u2963~ubrcy~\u045E~ubreve~\u016D~ucy~\u0443~udarr~\u21C5~udblac~\u0171~udhar~\u296E~ufisht~\u297E~ufr~\u{1D532}~uharl~\u21BF~uharr~\u21BE~uhblk~\u2580~ulcorn~\u231C~ulcorner~\u231C~ulcrop~\u230F~ultri~\u25F8~umacr~\u016B~uogon~\u0173~uopf~\u{1D566}~uparrow~\u2191~updownarrow~\u2195~upharpoonleft~\u21BF~upharpoonright~\u21BE~uplus~\u228E~upsi~\u03C5~upuparrows~\u21C8~urcorn~\u231D~urcorner~\u231D~urcrop~\u230E~uring~\u016F~urtri~\u25F9~uscr~\u{1D4CA}~utdot~\u22F0~utilde~\u0169~utri~\u25B5~utrif~\u25B4~uuarr~\u21C8~uwangle~\u29A7~vArr~\u21D5~vBar~\u2AE8~vBarv~\u2AE9~vDash~\u22A8~vangrt~\u299C~varepsilon~\u
303F5~varkappa~\u03F0~varnothing~\u2205~varphi~\u03D5~varpi~\u03D6~varpropto~\u221D~varr~\u2195~varrho~\u03F1~varsigma~\u03C2~varsubsetneq~\u228A\uFE00~varsubsetneqq~\u2ACB\uFE00~varsupsetneq~\u228B\uFE00~varsupsetneqq~\u2ACC\uFE00~vartheta~\u03D1~vartriangleleft~\u22B2~vartriangleright~\u22B3~vcy~\u0432~vdash~\u22A2~vee~\u2228~veebar~\u22BB~veeeq~\u225A~vellip~\u22EE~verbar~|~vert~|~vfr~\u{1D533}~vltri~\u22B2~vnsub~\u2282\u20D2~vnsup~\u2283\u20D2~vopf~\u{1D567}~vprop~\u221D~vrtri~\u22B3~vscr~\u{1D4CB}~vsubnE~\u2ACB\uFE00~vsubne~\u228A\uFE00~vsupnE~\u2ACC\uFE00~vsupne~\u228B\uFE00~vzigzag~\u299A~wcirc~\u0175~wedbar~\u2A5F~wedge~\u2227~wedgeq~\u2259~wfr~\u{1D534}~wopf~\u{1D568}~wp~\u2118~wr~\u2240~wreath~\u2240~wscr~\u{1D4CC}~xcap~\u22C2~xcirc~\u25EF~xcup~\u22C3~xdtri~\u25BD~xfr~\u{1D535}~xhArr~\u27FA~xharr~\u27F7~xlArr~\u27F8~xlarr~\u27F5~xmap~\u27FC~xnis~\u22FB~xodot~\u2A00~xopf~\u{1D569}~xoplus~\u2A01~xotime~\u2A02~xrArr~\u27F9~xrarr~\u27F6~xscr~\u{1D4CD}~xsqcup~\u2A06~xuplus~\u2A04~xutri~\u25B3~xvee~\u22C1~xwedge~\u22C0~yacy~\u044F~ycirc~\u0177~ycy~\u044B~yfr~\u{1D536}~yicy~\u0457~yopf~\u{1D56A}~yscr~\u{1D4CE}~yucy~\u044E~zacute~\u017A~zcaron~\u017E~zcy~\u0437~zdot~\u017C~zeetrf~\u2128~zfr~\u{1D537}~zhcy~\u0436~zigrarr~\u21DD~zopf~\u{1D56B}~zscr~\u{1D4CF}~~AMP~&~COPY~\xA9~GT~>~LT~<~QUOT~"~REG~\xAE',x.html4);var 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Line numbers count LF bytes from the start of the resource, as the search results do. Vendor segments are library code the classifier recognised; they are stored but not indexed. Bytes are shown as Latin1 characters, one per byte.