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| MacBinary | 2003-06-30 | 38.6 KB | [TEXT/CWIE] |
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You can browse this item here: mathfont.properties
| Confidence | Program | Detection | Match Type | Support
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|---|
| 10%
| dexvert
| MacBinary (archive/macBinary)
| fallback
| Supported |
| 1%
| dexvert
| Text File (text/txt)
| fallback
| Supported |
| 100%
| file
| MacBinary II, Mon Jun 30 01:41:15 2003, modified Mon Jun 30 01:41:15 2003, creator 'CWIE', type ASCII, 38885 bytes "mathfont.properties" , at 0x9865 414 bytes resource
| default (weak)
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| file
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| TrID
| Macintosh plain text (MacBinary)
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| 25%
| TrID
| MacBinary 2
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| siegfried
| fmt/1762 MacBinary (II)
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| lsar
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| id metadata |
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| key | value |
|---|
| macFileType | [TEXT] |
| macFileCreator | [CWIE] |
hex view+--------+-------------------------+-------------------------+--------+--------+
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|00001b50| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
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|00001c20| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 2f 2f 0d |kmathspa|ce # //.|
|00001c30| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 33 37 2e |operator|.\u2237.|
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|00001c60| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00001c70| 61 63 65 20 23 20 26 43 | 6f 6c 6f 6e 3b 20 26 50 |ace # &C|olon; &P|
|00001c80| 72 6f 70 6f 72 74 69 6f | 6e 3b 0d 6f 70 65 72 61 |roportio|n;.opera|
|00001c90| 74 6f 72 2e 5c 75 30 30 | 32 36 2e 70 72 65 66 69 |tor.\u00|26.prefi|
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|00001cb0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00001cc0| 70 61 63 65 20 23 20 26 | 61 6d 70 3b 0d 6f 70 65 |pace # &|amp;.ope|
|00001cd0| 72 61 74 6f 72 2e 5c 75 | 30 30 32 36 2e 70 6f 73 |rator.\u|0026.pos|
|00001ce0| 74 66 69 78 20 3d 20 6c | 73 70 61 63 65 3a 74 68 |tfix = l|space:th|
|00001cf0| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 72 73 70 |ickmaths|pace rsp|
|00001d00| 61 63 65 3a 30 65 6d 20 | 23 20 26 61 6d 70 3b 0d |ace:0em |# &.|
|00001d10| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 30 30 32 41 5c |operator|.\u002A\|
|00001d20| 75 30 30 33 44 2e 69 6e | 66 69 78 20 3d 20 6c 73 |u003D.in|fix = ls|
|00001d30| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00001d40| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00001d50| 6d 61 74 68 73 70 61 63 | 65 20 23 20 2a 3d 0d 6f |mathspac|e # *=.o|
|00001d60| 70 65 72 61 74 6f 72 2e | 5c 75 30 30 32 44 5c 75 |perator.|\u002D\u|
|00001d70| 30 30 33 44 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |003D.inf|ix = lsp|
|00001d80| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00001d90| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00001da0| 61 74 68 73 70 61 63 65 | 20 23 20 2d 3d 0d 6f 70 |athspace| # -=.op|
|00001db0| 65 72 61 74 6f 72 2e 5c | 75 30 30 32 42 5c 75 30 |erator.\|u002B\u0|
|00001dc0| 30 33 44 2e 69 6e 66 69 | 78 20 3d 20 6c 73 70 61 |03D.infi|x = lspa|
|00001dd0| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|00001de0| 65 20 72 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |e rspace|:thickma|
|00001df0| 74 68 73 70 61 63 65 20 | 23 20 2b 3d 0d 6f 70 65 |thspace |# +=.ope|
|00001e00| 72 61 74 6f 72 2e 5c 75 | 30 30 32 46 5c 75 30 30 |rator.\u|002F\u00|
|00001e10| 33 44 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |3D.infix| = lspac|
|00001e20| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00001e30| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00001e40| 68 73 70 61 63 65 20 23 | 20 2f 3d 0d 6f 70 65 72 |hspace #| /=.oper|
|00001e50| 61 74 6f 72 2e 5c 75 30 | 30 32 44 5c 75 30 30 33 |ator.\u0|02D\u003|
|00001e60| 45 2e 69 6e 66 69 78 20 | 3d 20 6c 73 70 61 63 65 |E.infix |= lspace|
|00001e70| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00001e80| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|00001e90| 73 70 61 63 65 20 23 20 | 2d 3e 0d 6f 70 65 72 61 |space # |->.opera|
|00001ea0| 74 6f 72 2e 5c 75 30 30 | 33 41 2e 69 6e 66 69 78 |tor.\u00|3A.infix|
|00001eb0| 20 3d 20 6c 73 70 61 63 | 65 3a 74 68 69 63 6b 6d | = lspac|e:thickm|
|00001ec0| 61 74 68 73 70 61 63 65 | 20 72 73 70 61 63 65 3a |athspace| rspace:|
|00001ed0| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 23 |thickmat|hspace #|
|00001ee0| 20 3a 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 30 30 | :.opera|tor.\u00|
|00001ef0| 32 45 5c 75 30 30 32 45 | 2e 70 6f 73 74 66 69 78 |2E\u002E|.postfix|
|00001f00| 20 3d 20 6c 73 70 61 63 | 65 3a 6d 65 64 69 75 6d | = lspac|e:medium|
|00001f10| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00001f20| 3a 30 65 6d 20 23 20 2e | 2e 0d 6f 70 65 72 61 74 |:0em # .|..operat|
|00001f30| 6f 72 2e 5c 75 30 30 32 | 45 5c 75 30 30 32 45 5c |or.\u002|E\u002E\|
|00001f40| 75 30 30 32 45 2e 70 6f | 73 74 66 69 78 20 3d 20 |u002E.po|stfix = |
|00001f50| 6c 73 70 61 63 65 3a 6d | 65 64 69 75 6d 6d 61 74 |lspace:m|ediummat|
|00001f60| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 30 65 |hspace r|space:0e|
|00001f70| 6d 20 23 20 2e 2e 2e 0d | 6f 70 65 72 61 74 6f 72 |m # ....|operator|
|00001f80| 2e 5c 75 32 32 30 42 2e | 69 6e 66 69 78 20 3d 20 |.\u220B.|infix = |
|00001f90| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00001fa0| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|00001fb0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 53 |ckmathsp|ace # &S|
|00001fc0| 75 63 68 54 68 61 74 3b | 20 26 52 65 76 65 72 73 |uchThat;| &Revers|
|00001fd0| 65 45 6c 65 6d 65 6e 74 | 3b 0d 6f 70 65 72 61 74 |eElement|;.operat|
|00001fe0| 6f 72 2e 5c 75 32 41 45 | 34 2e 69 6e 66 69 78 20 |or.\u2AE|4.infix |
|00001ff0| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00002000| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00002010| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00002020| 26 44 6f 75 62 6c 65 4c | 65 66 74 54 65 65 3b 0d |&DoubleL|eftTee;.|
|00002030| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 41 38 2e |operator|.\u22A8.|
|00002040| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|00002050| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00002060| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002070| 61 63 65 20 23 20 26 44 | 6f 75 62 6c 65 52 69 67 |ace # &D|oubleRig|
|00002080| 68 74 54 65 65 3b 0d 6f | 70 65 72 61 74 6f 72 2e |htTee;.o|perator.|
|00002090| 5c 75 32 32 41 34 2e 69 | 6e 66 69 78 20 3d 20 6c |\u22A4.i|nfix = l|
|000020a0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000020b0| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|000020c0| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 44 6f |kmathspa|ce # &Do|
|000020d0| 77 6e 54 65 65 3b 0d 6f | 70 65 72 61 74 6f 72 2e |wnTee;.o|perator.|
|000020e0| 5c 75 32 32 41 33 2e 69 | 6e 66 69 78 20 3d 20 6c |\u22A3.i|nfix = l|
|000020f0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00002100| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00002110| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4c 65 |kmathspa|ce # &Le|
|00002120| 66 74 54 65 65 3b 0d 6f | 70 65 72 61 74 6f 72 2e |ftTee;.o|perator.|
|00002130| 5c 75 32 32 41 32 2e 69 | 6e 66 69 78 20 3d 20 6c |\u22A2.i|nfix = l|
|00002140| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00002150| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00002160| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 52 69 |kmathspa|ce # &Ri|
|00002170| 67 68 74 54 65 65 3b 0d | 6f 70 65 72 61 74 6f 72 |ghtTee;.|operator|
|00002180| 2e 5c 75 32 31 44 32 2e | 69 6e 66 69 78 20 3d 20 |.\u21D2.|infix = |
|00002190| 73 74 72 65 74 63 68 79 | 3a 68 6f 72 69 7a 6f 6e |stretchy|:horizon|
|000021a0| 74 61 6c 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |tal lspa|ce:thick|
|000021b0| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|000021c0| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|000021d0| 23 20 26 49 6d 70 6c 69 | 65 73 3b 20 26 44 6f 75 |# &Impli|es; &Dou|
|000021e0| 62 6c 65 52 69 67 68 74 | 41 72 72 6f 77 3b 0d 6f |bleRight|Arrow;.o|
|000021f0| 70 65 72 61 74 6f 72 2e | 5c 75 32 39 37 30 2e 69 |perator.|\u2970.i|
|00002200| 6e 66 69 78 20 3d 20 6c | 73 70 61 63 65 3a 74 68 |nfix = l|space:th|
|00002210| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 72 73 70 |ickmaths|pace rsp|
|00002220| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00002230| 63 65 20 23 20 26 52 6f | 75 6e 64 49 6d 70 6c 69 |ce # &Ro|undImpli|
|00002240| 65 73 3b 0d 6f 70 65 72 | 61 74 6f 72 2e 5c 75 30 |es;.oper|ator.\u0|
|00002250| 30 37 43 5c 75 30 30 37 | 43 2e 69 6e 66 69 78 20 |07C\u007|C.infix |
|00002260| 3d 20 6c 73 70 61 63 65 | 3a 6d 65 64 69 75 6d 6d |= lspace|:mediumm|
|00002270| 61 74 68 73 70 61 63 65 | 20 72 73 70 61 63 65 3a |athspace| rspace:|
|00002280| 6d 65 64 69 75 6d 6d 61 | 74 68 73 70 61 63 65 20 |mediumma|thspace |
|00002290| 23 20 7c 7c 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |# ||.ope|rator.\u|
|000022a0| 32 41 35 34 2e 69 6e 66 | 69 78 20 3d 20 73 74 72 |2A54.inf|ix = str|
|000022b0| 65 74 63 68 79 3a 76 65 | 72 74 69 63 61 6c 20 6c |etchy:ve|rtical l|
|000022c0| 73 70 61 63 65 3a 6d 65 | 64 69 75 6d 6d 61 74 68 |space:me|diummath|
|000022d0| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 6d 65 64 |space rs|pace:med|
|000022e0| 69 75 6d 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |iummaths|pace # &|
|000022f0| 4f 72 3b 0d 6f 70 65 72 | 61 74 6f 72 2e 5c 75 30 |Or;.oper|ator.\u0|
|00002300| 30 32 36 5c 75 30 30 32 | 36 2e 69 6e 66 69 78 20 |026\u002|6.infix |
|00002310| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00002320| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00002330| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00002340| 26 61 6d 70 3b 26 61 6d | 70 3b 0d 6f 70 65 72 61 |&&am|p;.opera|
|00002350| 74 6f 72 2e 5c 75 32 41 | 35 33 2e 69 6e 66 69 78 |tor.\u2A|53.infix|
|00002360| 20 3d 20 73 74 72 65 74 | 63 68 79 3a 76 65 72 74 | = stret|chy:vert|
|00002370| 69 63 61 6c 20 6c 73 70 | 61 63 65 3a 6d 65 64 69 |ical lsp|ace:medi|
|00002380| 75 6d 6d 61 74 68 73 70 | 61 63 65 20 72 73 70 61 |ummathsp|ace rspa|
|00002390| 63 65 3a 6d 65 64 69 75 | 6d 6d 61 74 68 73 70 61 |ce:mediu|mmathspa|
|000023a0| 63 65 20 23 20 26 41 6e | 64 3b 0d 6f 70 65 72 61 |ce # &An|d;.opera|
|000023b0| 74 6f 72 2e 5c 75 30 30 | 32 36 2e 69 6e 66 69 78 |tor.\u00|26.infix|
|000023c0| 20 3d 20 6c 73 70 61 63 | 65 3a 74 68 69 63 6b 6d | = lspac|e:thickm|
|000023d0| 61 74 68 73 70 61 63 65 | 20 72 73 70 61 63 65 3a |athspace| rspace:|
|000023e0| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 23 |thickmat|hspace #|
|000023f0| 20 26 61 6d 70 3b 0d 6f | 70 65 72 61 74 6f 72 2e | &.o|perator.|
|00002400| 5c 75 30 30 32 31 2e 70 | 72 65 66 69 78 20 3d 20 |\u0021.p|refix = |
|00002410| 6c 73 70 61 63 65 3a 30 | 65 6d 20 72 73 70 61 63 |lspace:0|em rspac|
|00002420| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00002430| 20 23 20 21 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 | # !.ope|rator.\u|
|00002440| 32 41 45 43 2e 70 72 65 | 66 69 78 20 3d 20 6c 73 |2AEC.pre|fix = ls|
|00002450| 70 61 63 65 3a 30 65 6d | 20 72 73 70 61 63 65 3a |pace:0em| rspace:|
|00002460| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 23 |thickmat|hspace #|
|00002470| 20 26 4e 6f 74 3b 0d 6f | 70 65 72 61 74 6f 72 2e | ⫬.o|perator.|
|00002480| 5c 75 32 32 30 33 2e 70 | 72 65 66 69 78 20 3d 20 |\u2203.p|refix = |
|00002490| 6c 73 70 61 63 65 3a 30 | 65 6d 20 72 73 70 61 63 |lspace:0|em rspac|
|000024a0| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|000024b0| 20 23 20 26 45 78 69 73 | 74 73 3b 0d 6f 70 65 72 | # &Exis|ts;.oper|
|000024c0| 61 74 6f 72 2e 5c 75 32 | 32 30 30 2e 70 72 65 66 |ator.\u2|200.pref|
|000024d0| 69 78 20 3d 20 6c 73 70 | 61 63 65 3a 30 65 6d 20 |ix = lsp|ace:0em |
|000024e0| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|000024f0| 73 70 61 63 65 20 23 20 | 26 46 6f 72 41 6c 6c 3b |space # |∀|
|00002500| 0d 6f 70 65 72 61 74 6f | 72 2e 5c 75 32 32 30 34 |.operato|r.\u2204|
|00002510| 2e 70 72 65 66 69 78 20 | 3d 20 6c 73 70 61 63 65 |.prefix |= lspace|
|00002520| 3a 30 65 6d 20 72 73 70 | 61 63 65 3a 74 68 69 63 |:0em rsp|ace:thic|
|00002530| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4e 6f |kmathspa|ce # &No|
|00002540| 74 45 78 69 73 74 73 3b | 0d 6f 70 65 72 61 74 6f |tExists;|.operato|
|00002550| 72 2e 5c 75 32 32 30 38 | 2e 69 6e 66 69 78 20 3d |r.\u2208|.infix =|
|00002560| 20 6c 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | lspace:|thickmat|
|00002570| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|00002580| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |ickmaths|pace # &|
|00002590| 45 6c 65 6d 65 6e 74 3b | 0d 6f 70 65 72 61 74 6f |Element;|.operato|
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|000025b0| 20 6c 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | lspace:|thickmat|
|000025c0| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|000025d0| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |ickmaths|pace # &|
|000025e0| 4e 6f 74 45 6c 65 6d 65 | 6e 74 3b 0d 6f 70 65 72 |NotEleme|nt;.oper|
|000025f0| 61 74 6f 72 2e 5c 75 32 | 32 30 43 2e 69 6e 66 69 |ator.\u2|20C.infi|
|00002600| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00002610| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00002620| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00002630| 23 20 26 4e 6f 74 52 65 | 76 65 72 73 65 45 6c 65 |# &NotRe|verseEle|
|00002640| 6d 65 6e 74 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |ment;.op|erator.\|
|00002650| 75 45 46 31 43 2e 69 6e | 66 69 78 20 3d 20 6c 73 |uEF1C.in|fix = ls|
|00002660| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002670| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00002680| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 4e 6f 74 |mathspac|e # &Not|
|00002690| 53 71 75 61 72 65 53 75 | 62 73 65 74 3b 0d 6f 70 |SquareSu|bset;.op|
|000026a0| 65 72 61 74 6f 72 2e 5c | 75 32 32 45 32 2e 69 6e |erator.\|u22E2.in|
|000026b0| 66 69 78 20 3d 20 6c 73 | 70 61 63 65 3a 74 68 69 |fix = ls|pace:thi|
|000026c0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 72 73 70 61 |ckmathsp|ace rspa|
|000026d0| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|000026e0| 65 20 23 20 26 4e 6f 74 | 53 71 75 61 72 65 53 75 |e # &Not|SquareSu|
|000026f0| 62 73 65 74 45 71 75 61 | 6c 3b 0d 6f 70 65 72 61 |bsetEqua|l;.opera|
|00002700| 74 6f 72 2e 5c 75 45 46 | 31 44 2e 69 6e 66 69 78 |tor.\uEF|1D.infix|
|00002710| 20 3d 20 6c 73 70 61 63 | 65 3a 74 68 69 63 6b 6d | = lspac|e:thickm|
|00002720| 61 74 68 73 70 61 63 65 | 20 72 73 70 61 63 65 3a |athspace| rspace:|
|00002730| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 23 |thickmat|hspace #|
|00002740| 20 26 4e 6f 74 53 71 75 | 61 72 65 53 75 70 65 72 | &NotSqu|areSuper|
|00002750| 73 65 74 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |set;.ope|rator.\u|
|00002760| 32 32 45 33 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |22E3.inf|ix = lsp|
|00002770| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00002780| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00002790| 61 74 68 73 70 61 63 65 | 20 23 20 26 4e 6f 74 53 |athspace| # &NotS|
|000027a0| 71 75 61 72 65 53 75 70 | 65 72 73 65 74 45 71 75 |quareSup|ersetEqu|
|000027b0| 61 6c 3b 0d 6f 70 65 72 | 61 74 6f 72 2e 5c 75 32 |al;.oper|ator.\u2|
|000027c0| 32 38 34 2e 69 6e 66 69 | 78 20 3d 20 6c 73 70 61 |284.infi|x = lspa|
|000027d0| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|000027e0| 65 20 72 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |e rspace|:thickma|
|000027f0| 74 68 73 70 61 63 65 20 | 23 20 26 4e 6f 74 53 75 |thspace |# &NotSu|
|00002800| 62 73 65 74 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |bset;.op|erator.\|
|00002810| 75 32 32 38 38 2e 69 6e | 66 69 78 20 3d 20 6c 73 |u2288.in|fix = ls|
|00002820| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002830| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00002840| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 4e 6f 74 |mathspac|e # &Not|
|00002850| 53 75 62 73 65 74 45 71 | 75 61 6c 3b 0d 6f 70 65 |SubsetEq|ual;.ope|
|00002860| 72 61 74 6f 72 2e 5c 75 | 32 32 38 35 2e 69 6e 66 |rator.\u|2285.inf|
|00002870| 69 78 20 3d 20 6c 73 70 | 61 63 65 3a 74 68 69 63 |ix = lsp|ace:thic|
|00002880| 6b 6d 61 74 68 73 70 61 | 63 65 20 72 73 70 61 63 |kmathspa|ce rspac|
|00002890| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|000028a0| 20 23 20 26 4e 6f 74 53 | 75 70 65 72 73 65 74 3b | # &NotS|uperset;|
|000028b0| 0d 6f 70 65 72 61 74 6f | 72 2e 5c 75 32 32 38 39 |.operato|r.\u2289|
|000028c0| 2e 69 6e 66 69 78 20 3d | 20 6c 73 70 61 63 65 3a |.infix =| lspace:|
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|000028e0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000028f0| 70 61 63 65 20 23 20 26 | 4e 6f 74 53 75 70 65 72 |pace # &|NotSuper|
|00002900| 73 65 74 45 71 75 61 6c | 3b 0d 6f 70 65 72 61 74 |setEqual|;.operat|
|00002910| 6f 72 2e 5c 75 32 32 38 | 46 2e 69 6e 66 69 78 20 |or.\u228|F.infix |
|00002920| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00002930| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00002940| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00002950| 26 53 71 75 61 72 65 53 | 75 62 73 65 74 3b 0d 6f |&SquareS|ubset;.o|
|00002960| 70 65 72 61 74 6f 72 2e | 5c 75 32 32 39 31 2e 69 |perator.|\u2291.i|
|00002970| 6e 66 69 78 20 3d 20 6c | 73 70 61 63 65 3a 74 68 |nfix = l|space:th|
|00002980| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 72 73 70 |ickmaths|pace rsp|
|00002990| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|000029a0| 63 65 20 23 20 26 53 71 | 75 61 72 65 53 75 62 73 |ce # &Sq|uareSubs|
|000029b0| 65 74 45 71 75 61 6c 3b | 0d 6f 70 65 72 61 74 6f |etEqual;|.operato|
|000029c0| 72 2e 5c 75 32 32 39 30 | 2e 69 6e 66 69 78 20 3d |r.\u2290|.infix =|
|000029d0| 20 6c 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | lspace:|thickmat|
|000029e0| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|000029f0| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |ickmaths|pace # &|
|00002a00| 53 71 75 61 72 65 53 75 | 70 65 72 73 65 74 3b 0d |SquareSu|perset;.|
|00002a10| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 39 32 2e |operator|.\u2292.|
|00002a20| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|00002a30| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00002a40| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002a50| 61 63 65 20 23 20 26 53 | 71 75 61 72 65 53 75 70 |ace # &S|quareSup|
|00002a60| 65 72 73 65 74 45 71 75 | 61 6c 3b 0d 6f 70 65 72 |ersetEqu|al;.oper|
|00002a70| 61 74 6f 72 2e 5c 75 32 | 32 44 30 2e 69 6e 66 69 |ator.\u2|2D0.infi|
|00002a80| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00002a90| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00002aa0| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00002ab0| 23 20 26 53 75 62 73 65 | 74 3b 0d 6f 70 65 72 61 |# &Subse|t;.opera|
|00002ac0| 74 6f 72 2e 5c 75 32 32 | 38 36 2e 69 6e 66 69 78 |tor.\u22|86.infix|
|00002ad0| 20 3d 20 6c 73 70 61 63 | 65 3a 74 68 69 63 6b 6d | = lspac|e:thickm|
|00002ae0| 61 74 68 73 70 61 63 65 | 20 72 73 70 61 63 65 3a |athspace| rspace:|
|00002af0| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 23 |thickmat|hspace #|
|00002b00| 20 26 53 75 62 73 65 74 | 45 71 75 61 6c 3b 0d 6f | &Subset|Equal;.o|
|00002b10| 70 65 72 61 74 6f 72 2e | 5c 75 32 32 38 33 2e 69 |perator.|\u2283.i|
|00002b20| 6e 66 69 78 20 3d 20 6c | 73 70 61 63 65 3a 74 68 |nfix = l|space:th|
|00002b30| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 72 73 70 |ickmaths|pace rsp|
|00002b40| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00002b50| 63 65 20 23 20 26 53 75 | 70 65 72 73 65 74 3b 0d |ce # &Su|perset;.|
|00002b60| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 38 37 2e |operator|.\u2287.|
|00002b70| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|00002b80| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00002b90| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002ba0| 61 63 65 20 23 20 26 53 | 75 70 65 72 73 65 74 45 |ace # &S|upersetE|
|00002bb0| 71 75 61 6c 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |qual;.op|erator.\|
|00002bc0| 75 32 31 44 30 2e 69 6e | 66 69 78 20 3d 20 73 74 |u21D0.in|fix = st|
|00002bd0| 72 65 74 63 68 79 3a 68 | 6f 72 69 7a 6f 6e 74 61 |retchy:h|orizonta|
|00002be0| 6c 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |l lspace|:thickma|
|00002bf0| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00002c00| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00002c10| 26 44 6f 75 62 6c 65 4c | 65 66 74 41 72 72 6f 77 |&DoubleL|eftArrow|
|00002c20| 3b 0d 6f 70 65 72 61 74 | 6f 72 2e 5c 75 32 31 44 |;.operat|or.\u21D|
|00002c30| 34 2e 69 6e 66 69 78 20 | 3d 20 73 74 72 65 74 63 |4.infix |= stretc|
|00002c40| 68 79 3a 68 6f 72 69 7a | 6f 6e 74 61 6c 20 6c 73 |hy:horiz|ontal ls|
|00002c50| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002c60| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00002c70| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 44 6f 75 |mathspac|e # &Dou|
|00002c80| 62 6c 65 4c 65 66 74 52 | 69 67 68 74 41 72 72 6f |bleLeftR|ightArro|
|00002c90| 77 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 39 |w;.opera|tor.\u29|
|00002ca0| 35 30 2e 69 6e 66 69 78 | 20 3d 20 73 74 72 65 74 |50.infix| = stret|
|00002cb0| 63 68 79 3a 68 6f 72 69 | 7a 6f 6e 74 61 6c 20 6c |chy:hori|zontal l|
|00002cc0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00002cd0| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00002ce0| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 44 6f |kmathspa|ce # &Do|
|00002cf0| 77 6e 4c 65 66 74 52 69 | 67 68 74 56 65 63 74 6f |wnLeftRi|ghtVecto|
|00002d00| 72 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 39 |r;.opera|tor.\u29|
|00002d10| 35 45 2e 69 6e 66 69 78 | 20 3d 20 73 74 72 65 74 |5E.infix| = stret|
|00002d20| 63 68 79 3a 68 6f 72 69 | 7a 6f 6e 74 61 6c 20 6c |chy:hori|zontal l|
|00002d30| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00002d40| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00002d50| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 44 6f |kmathspa|ce # &Do|
|00002d60| 77 6e 4c 65 66 74 54 65 | 65 56 65 63 74 6f 72 3b |wnLeftTe|eVector;|
|00002d70| 0d 6f 70 65 72 61 74 6f | 72 2e 5c 75 32 31 42 44 |.operato|r.\u21BD|
|00002d80| 2e 69 6e 66 69 78 20 3d | 20 73 74 72 65 74 63 68 |.infix =| stretch|
|00002d90| 79 3a 68 6f 72 69 7a 6f | 6e 74 61 6c 20 6c 73 70 |y:horizo|ntal lsp|
|00002da0| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00002db0| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00002dc0| 61 74 68 73 70 61 63 65 | 20 23 20 26 44 6f 77 6e |athspace| # &Down|
|00002dd0| 4c 65 66 74 56 65 63 74 | 6f 72 3b 0d 6f 70 65 72 |LeftVect|or;.oper|
|00002de0| 61 74 6f 72 2e 5c 75 32 | 39 35 36 2e 69 6e 66 69 |ator.\u2|956.infi|
|00002df0| 78 20 3d 20 73 74 72 65 | 74 63 68 79 3a 68 6f 72 |x = stre|tchy:hor|
|00002e00| 69 7a 6f 6e 74 61 6c 20 | 6c 73 70 61 63 65 3a 74 |izontal |lspace:t|
|00002e10| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00002e20| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00002e30| 61 63 65 20 23 20 26 44 | 6f 77 6e 4c 65 66 74 56 |ace # &D|ownLeftV|
|00002e40| 65 63 74 6f 72 42 61 72 | 3b 0d 6f 70 65 72 61 74 |ectorBar|;.operat|
|00002e50| 6f 72 2e 5c 75 32 39 35 | 46 2e 69 6e 66 69 78 20 |or.\u295|F.infix |
|00002e60| 3d 20 73 74 72 65 74 63 | 68 79 3a 68 6f 72 69 7a |= stretc|hy:horiz|
|00002e70| 6f 6e 74 61 6c 20 6c 73 | 70 61 63 65 3a 74 68 69 |ontal ls|pace:thi|
|00002e80| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 72 73 70 61 |ckmathsp|ace rspa|
|00002e90| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|00002ea0| 65 20 23 20 26 44 6f 77 | 6e 52 69 67 68 74 54 65 |e # &Dow|nRightTe|
|00002eb0| 65 56 65 63 74 6f 72 3b | 0d 6f 70 65 72 61 74 6f |eVector;|.operato|
|00002ec0| 72 2e 5c 75 32 31 43 31 | 2e 69 6e 66 69 78 20 3d |r.\u21C1|.infix =|
|00002ed0| 20 73 74 72 65 74 63 68 | 79 3a 68 6f 72 69 7a 6f | stretch|y:horizo|
|00002ee0| 6e 74 61 6c 20 6c 73 70 | 61 63 65 3a 74 68 69 63 |ntal lsp|ace:thic|
|00002ef0| 6b 6d 61 74 68 73 70 61 | 63 65 20 72 73 70 61 63 |kmathspa|ce rspac|
|00002f00| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00002f10| 20 23 20 26 44 6f 77 6e | 52 69 67 68 74 56 65 63 | # &Down|RightVec|
|00002f20| 74 6f 72 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |tor;.ope|rator.\u|
|00002f30| 32 39 35 37 2e 69 6e 66 | 69 78 20 3d 20 73 74 72 |2957.inf|ix = str|
|00002f40| 65 74 63 68 79 3a 68 6f | 72 69 7a 6f 6e 74 61 6c |etchy:ho|rizontal|
|00002f50| 20 6c 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | lspace:|thickmat|
|00002f60| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|00002f70| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |ickmaths|pace # &|
|00002f80| 44 6f 77 6e 52 69 67 68 | 74 56 65 63 74 6f 72 42 |DownRigh|tVectorB|
|00002f90| 61 72 3b 0d 6f 70 65 72 | 61 74 6f 72 2e 5c 75 32 |ar;.oper|ator.\u2|
|00002fa0| 31 39 30 2e 69 6e 66 69 | 78 20 3d 20 73 74 72 65 |190.infi|x = stre|
|00002fb0| 74 63 68 79 3a 68 6f 72 | 69 7a 6f 6e 74 61 6c 20 |tchy:hor|izontal |
|00002fc0| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00002fd0| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|00002fe0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4c |ckmathsp|ace # &L|
|00002ff0| 65 66 74 41 72 72 6f 77 | 3b 0d 6f 70 65 72 61 74 |eftArrow|;.operat|
|00003000| 6f 72 2e 5c 75 32 31 45 | 34 2e 69 6e 66 69 78 20 |or.\u21E|4.infix |
|00003010| 3d 20 73 74 72 65 74 63 | 68 79 3a 68 6f 72 69 7a |= stretc|hy:horiz|
|00003020| 6f 6e 74 61 6c 20 6c 73 | 70 61 63 65 3a 74 68 69 |ontal ls|pace:thi|
|00003030| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 72 73 70 61 |ckmathsp|ace rspa|
|00003040| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|00003050| 65 20 23 20 26 4c 65 66 | 74 41 72 72 6f 77 42 61 |e # &Lef|tArrowBa|
|00003060| 72 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 31 |r;.opera|tor.\u21|
|00003070| 43 36 2e 69 6e 66 69 78 | 20 3d 20 73 74 72 65 74 |C6.infix| = stret|
|00003080| 63 68 79 3a 68 6f 72 69 | 7a 6f 6e 74 61 6c 20 6c |chy:hori|zontal l|
|00003090| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000030a0| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|000030b0| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4c 65 |kmathspa|ce # &Le|
|000030c0| 66 74 41 72 72 6f 77 52 | 69 67 68 74 41 72 72 6f |ftArrowR|ightArro|
|000030d0| 77 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 31 |w;.opera|tor.\u21|
|000030e0| 39 34 2e 69 6e 66 69 78 | 20 3d 20 73 74 72 65 74 |94.infix| = stret|
|000030f0| 63 68 79 3a 68 6f 72 69 | 7a 6f 6e 74 61 6c 20 6c |chy:hori|zontal l|
|00003100| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00003110| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00003120| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4c 65 |kmathspa|ce # &Le|
|00003130| 66 74 52 69 67 68 74 41 | 72 72 6f 77 3b 0d 6f 70 |ftRightA|rrow;.op|
|00003140| 65 72 61 74 6f 72 2e 5c | 75 32 39 34 45 2e 69 6e |erator.\|u294E.in|
|00003150| 66 69 78 20 3d 20 73 74 | 72 65 74 63 68 79 3a 68 |fix = st|retchy:h|
|00003160| 6f 72 69 7a 6f 6e 74 61 | 6c 20 6c 73 70 61 63 65 |orizonta|l lspace|
|00003170| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00003180| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|00003190| 73 70 61 63 65 20 23 20 | 26 4c 65 66 74 52 69 67 |space # |&LeftRig|
|000031a0| 68 74 56 65 63 74 6f 72 | 3b 0d 6f 70 65 72 61 74 |htVector|;.operat|
|000031b0| 6f 72 2e 5c 75 32 31 41 | 34 2e 69 6e 66 69 78 20 |or.\u21A|4.infix |
|000031c0| 3d 20 73 74 72 65 74 63 | 68 79 3a 68 6f 72 69 7a |= stretc|hy:horiz|
|000031d0| 6f 6e 74 61 6c 20 6c 73 | 70 61 63 65 3a 74 68 69 |ontal ls|pace:thi|
|000031e0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 72 73 70 61 |ckmathsp|ace rspa|
|000031f0| 63 65 3a 74 68 69 63 6b | 6d 61 74 68 73 70 61 63 |ce:thick|mathspac|
|00003200| 65 20 23 20 26 4c 65 66 | 74 54 65 65 41 72 72 6f |e # &Lef|tTeeArro|
|00003210| 77 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 39 |w;.opera|tor.\u29|
|00003220| 35 41 2e 69 6e 66 69 78 | 20 3d 20 73 74 72 65 74 |5A.infix| = stret|
|00003230| 63 68 79 3a 68 6f 72 69 | 7a 6f 6e 74 61 6c 20 6c |chy:hori|zontal l|
|00003240| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00003250| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00003260| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4c 65 |kmathspa|ce # &Le|
|00003270| 66 74 54 65 65 56 65 63 | 74 6f 72 3b 0d 6f 70 65 |ftTeeVec|tor;.ope|
|00003280| 72 61 74 6f 72 2e 5c 75 | 32 31 42 43 2e 69 6e 66 |rator.\u|21BC.inf|
|00003290| 69 78 20 3d 20 73 74 72 | 65 74 63 68 79 3a 68 6f |ix = str|etchy:ho|
|000032a0| 72 69 7a 6f 6e 74 61 6c | 20 6c 73 70 61 63 65 3a |rizontal| lspace:|
|000032b0| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 72 |thickmat|hspace r|
|000032c0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000032d0| 70 61 63 65 20 23 20 26 | 4c 65 66 74 56 65 63 74 |pace # &|LeftVect|
|000032e0| 6f 72 3b 0d 6f 70 65 72 | 61 74 6f 72 2e 5c 75 32 |or;.oper|ator.\u2|
|000032f0| 39 35 32 2e 69 6e 66 69 | 78 20 3d 20 73 74 72 65 |952.infi|x = stre|
|00003300| 74 63 68 79 3a 68 6f 72 | 69 7a 6f 6e 74 61 6c 20 |tchy:hor|izontal |
|00003310| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00003320| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|00003330| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4c |ckmathsp|ace # &L|
|00003340| 65 66 74 56 65 63 74 6f | 72 42 61 72 3b 0d 6f 70 |eftVecto|rBar;.op|
|00003350| 65 72 61 74 6f 72 2e 5c | 75 32 31 39 39 2e 69 6e |erator.\|u2199.in|
|00003360| 66 69 78 20 3d 20 73 74 | 72 65 74 63 68 79 3a 68 |fix = st|retchy:h|
|00003370| 6f 72 69 7a 6f 6e 74 61 | 6c 20 6c 73 70 61 63 65 |orizonta|l lspace|
|00003380| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00003390| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|000033a0| 73 70 61 63 65 20 23 20 | 26 4c 6f 77 65 72 4c 65 |space # |&LowerLe|
|000033b0| 66 74 41 72 72 6f 77 3b | 0d 6f 70 65 72 61 74 6f |ftArrow;|.operato|
|000033c0| 72 2e 5c 75 32 31 39 38 | 2e 69 6e 66 69 78 20 3d |r.\u2198|.infix =|
|000033d0| 20 73 74 72 65 74 63 68 | 79 3a 68 6f 72 69 7a 6f | stretch|y:horizo|
|000033e0| 6e 74 61 6c 20 6c 73 70 | 61 63 65 3a 74 68 69 63 |ntal lsp|ace:thic|
|000033f0| 6b 6d 61 74 68 73 70 61 | 63 65 20 72 73 70 61 63 |kmathspa|ce rspac|
|00003400| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00003410| 20 23 20 26 4c 6f 77 65 | 72 52 69 67 68 74 41 72 | # &Lowe|rRightAr|
|00003420| 72 6f 77 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |row;.ope|rator.\u|
|00003430| 32 31 39 32 2e 69 6e 66 | 69 78 20 3d 20 73 74 72 |2192.inf|ix = str|
|00003440| 65 74 63 68 79 3a 68 6f | 72 69 7a 6f 6e 74 61 6c |etchy:ho|rizontal|
|00003450| 20 6c 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | lspace:|thickmat|
|00003460| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|00003470| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 23 20 26 |ickmaths|pace # &|
|00003480| 52 69 67 68 74 41 72 72 | 6f 77 3b 0d 6f 70 65 72 |RightArr|ow;.oper|
|00003490| 61 74 6f 72 2e 5c 75 32 | 31 45 35 2e 69 6e 66 69 |ator.\u2|1E5.infi|
|000034a0| 78 20 3d 20 73 74 72 65 | 74 63 68 79 3a 68 6f 72 |x = stre|tchy:hor|
|000034b0| 69 7a 6f 6e 74 61 6c 20 | 6c 73 70 61 63 65 3a 74 |izontal |lspace:t|
|000034c0| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|000034d0| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|000034e0| 61 63 65 20 23 20 26 52 | 69 67 68 74 41 72 72 6f |ace # &R|ightArro|
|000034f0| 77 42 61 72 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |wBar;.op|erator.\|
|00003500| 75 32 31 43 34 2e 69 6e | 66 69 78 20 3d 20 73 74 |u21C4.in|fix = st|
|00003510| 72 65 74 63 68 79 3a 68 | 6f 72 69 7a 6f 6e 74 61 |retchy:h|orizonta|
|00003520| 6c 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |l lspace|:thickma|
|00003530| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00003540| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00003550| 26 52 69 67 68 74 41 72 | 72 6f 77 4c 65 66 74 41 |&RightAr|rowLeftA|
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|000042d0| 6e 66 69 78 20 3d 20 6c | 73 70 61 63 65 3a 74 68 |nfix = l|space:th|
|000042e0| 69 63 6b 6d 61 74 68 73 | 70 61 63 65 20 72 73 70 |ickmaths|pace rsp|
|000042f0| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00004300| 63 65 20 23 20 26 4c 65 | 73 73 53 6c 61 6e 74 45 |ce # &Le|ssSlantE|
|00004310| 71 75 61 6c 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |qual;.op|erator.\|
|00004320| 75 32 32 37 32 2e 69 6e | 66 69 78 20 3d 20 6c 73 |u2272.in|fix = ls|
|00004330| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00004340| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00004350| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 4c 65 73 |mathspac|e # &Les|
|00004360| 73 54 69 6c 64 65 3b 0d | 6f 70 65 72 61 74 6f 72 |sTilde;.|operator|
|00004370| 2e 5c 75 32 32 36 42 2e | 69 6e 66 69 78 20 3d 20 |.\u226B.|infix = |
|00004380| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00004390| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|000043a0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4e |ckmathsp|ace # &N|
|000043b0| 65 73 74 65 64 47 72 65 | 61 74 65 72 47 72 65 61 |estedGre|aterGrea|
|000043c0| 74 65 72 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |ter;.ope|rator.\u|
|000043d0| 32 32 36 41 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |226A.inf|ix = lsp|
|000043e0| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|000043f0| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00004400| 61 74 68 73 70 61 63 65 | 20 23 20 26 4e 65 73 74 |athspace| # &Nest|
|00004410| 65 64 4c 65 73 73 4c 65 | 73 73 3b 0d 6f 70 65 72 |edLessLe|ss;.oper|
|00004420| 61 74 6f 72 2e 5c 75 32 | 32 36 32 2e 69 6e 66 69 |ator.\u2|262.infi|
|00004430| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004440| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004450| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004460| 23 20 26 4e 6f 74 43 6f | 6e 67 72 75 65 6e 74 3b |# &NotCo|ngruent;|
|00004470| 0d 6f 70 65 72 61 74 6f | 72 2e 5c 75 32 32 36 44 |.operato|r.\u226D|
|00004480| 2e 69 6e 66 69 78 20 3d | 20 6c 73 70 61 63 65 3a |.infix =| lspace:|
|00004490| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 72 |thickmat|hspace r|
|000044a0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000044b0| 70 61 63 65 20 23 20 26 | 4e 6f 74 43 75 70 43 61 |pace # &|NotCupCa|
|000044c0| 70 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 32 |p;.opera|tor.\u22|
|000044d0| 32 36 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |26.infix| = lspac|
|000044e0| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|000044f0| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00004500| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 44 6f 75 |hspace #| &NotDou|
|00004510| 62 6c 65 56 65 72 74 69 | 63 61 6c 42 61 72 3b 0d |bleVerti|calBar;.|
|00004520| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 36 30 2e |operator|.\u2260.|
|00004530| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|00004540| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00004550| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00004560| 61 63 65 20 23 20 26 4e | 6f 74 45 71 75 61 6c 3b |ace # &N|otEqual;|
|00004570| 0d 6f 70 65 72 61 74 6f | 72 2e 5c 75 45 46 30 38 |.operato|r.\uEF08|
|00004580| 2e 69 6e 66 69 78 20 3d | 20 6c 73 70 61 63 65 3a |.infix =| lspace:|
|00004590| 74 68 69 63 6b 6d 61 74 | 68 73 70 61 63 65 20 72 |thickmat|hspace r|
|000045a0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000045b0| 70 61 63 65 20 23 20 26 | 4e 6f 74 45 71 75 61 6c |pace # &|NotEqual|
|000045c0| 54 69 6c 64 65 3b 0d 6f | 70 65 72 61 74 6f 72 2e |Tilde;.o|perator.|
|000045d0| 5c 75 32 32 36 46 2e 69 | 6e 66 69 78 20 3d 20 6c |\u226F.i|nfix = l|
|000045e0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|000045f0| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00004600| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4e 6f |kmathspa|ce # &No|
|00004610| 74 47 72 65 61 74 65 72 | 3b 0d 6f 70 65 72 61 74 |tGreater|;.operat|
|00004620| 6f 72 2e 5c 75 45 46 31 | 37 2e 69 6e 66 69 78 20 |or.\uEF1|7.infix |
|00004630| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00004640| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00004650| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00004660| 26 4e 6f 74 47 72 65 61 | 74 65 72 45 71 75 61 6c |&NotGrea|terEqual|
|00004670| 3b 0d 6f 70 65 72 61 74 | 6f 72 2e 5c 75 32 32 37 |;.operat|or.\u227|
|00004680| 30 2e 69 6e 66 69 78 20 | 3d 20 6c 73 70 61 63 65 |0.infix |= lspace|
|00004690| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|000046a0| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|000046b0| 73 70 61 63 65 20 23 20 | 26 4e 6f 74 47 72 65 61 |space # |&NotGrea|
|000046c0| 74 65 72 46 75 6c 6c 45 | 71 75 61 6c 3b 20 26 4e |terFullE|qual; &N|
|000046d0| 6f 74 4c 65 73 73 53 6c | 61 6e 74 45 71 75 61 6c |otLessSl|antEqual|
|000046e0| 3b 0d 6f 70 65 72 61 74 | 6f 72 2e 5c 75 45 46 31 |;.operat|or.\uEF1|
|000046f0| 35 2e 69 6e 66 69 78 20 | 3d 20 6c 73 70 61 63 65 |5.infix |= lspace|
|00004700| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004710| 72 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |rspace:t|hickmath|
|00004720| 73 70 61 63 65 20 23 20 | 26 4e 6f 74 47 72 65 61 |space # |&NotGrea|
|00004730| 74 65 72 47 72 65 61 74 | 65 72 3b 0d 6f 70 65 72 |terGreat|er;.oper|
|00004740| 61 74 6f 72 2e 5c 75 32 | 32 37 39 2e 69 6e 66 69 |ator.\u2|279.infi|
|00004750| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004760| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004770| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004780| 23 20 26 4e 6f 74 47 72 | 65 61 74 65 72 4c 65 73 |# &NotGr|eaterLes|
|00004790| 73 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 32 |s;.opera|tor.\u22|
|000047a0| 37 31 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |71.infix| = lspac|
|000047b0| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|000047c0| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|000047d0| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 47 72 65 |hspace #| &NotGre|
|000047e0| 61 74 65 72 53 6c 61 6e | 74 45 71 75 61 6c 3b 0d |aterSlan|tEqual;.|
|000047f0| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 32 32 37 35 2e |operator|.\u2275.|
|00004800| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|00004810| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|00004820| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00004830| 61 63 65 20 23 20 26 4e | 6f 74 47 72 65 61 74 65 |ace # &N|otGreate|
|00004840| 72 54 69 6c 64 65 3b 0d | 6f 70 65 72 61 74 6f 72 |rTilde;.|operator|
|00004850| 2e 5c 75 45 46 30 43 2e | 69 6e 66 69 78 20 3d 20 |.\uEF0C.|infix = |
|00004860| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00004870| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|00004880| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4e |ckmathsp|ace # &N|
|00004890| 6f 74 48 75 6d 70 44 6f | 77 6e 48 75 6d 70 3b 0d |otHumpDo|wnHump;.|
|000048a0| 6f 70 65 72 61 74 6f 72 | 2e 5c 75 45 46 30 44 2e |operator|.\uEF0D.|
|000048b0| 69 6e 66 69 78 20 3d 20 | 6c 73 70 61 63 65 3a 74 |infix = |lspace:t|
|000048c0| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 72 73 |hickmath|space rs|
|000048d0| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|000048e0| 61 63 65 20 23 20 26 4e | 6f 74 48 75 6d 70 45 71 |ace # &N|otHumpEq|
|000048f0| 75 61 6c 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |ual;.ope|rator.\u|
|00004900| 32 32 45 41 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |22EA.inf|ix = lsp|
|00004910| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00004920| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00004930| 61 74 68 73 70 61 63 65 | 20 23 20 26 4e 6f 74 4c |athspace| # &NotL|
|00004940| 65 66 74 54 72 69 61 6e | 67 6c 65 3b 0d 6f 70 65 |eftTrian|gle;.ope|
|00004950| 72 61 74 6f 72 2e 5c 75 | 45 46 32 44 2e 69 6e 66 |rator.\u|EF2D.inf|
|00004960| 69 78 20 3d 20 6c 73 70 | 61 63 65 3a 74 68 69 63 |ix = lsp|ace:thic|
|00004970| 6b 6d 61 74 68 73 70 61 | 63 65 20 72 73 70 61 63 |kmathspa|ce rspac|
|00004980| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00004990| 20 23 20 26 4e 6f 74 4c | 65 66 74 54 72 69 61 6e | # &NotL|eftTrian|
|000049a0| 67 6c 65 42 61 72 3b 0d | 6f 70 65 72 61 74 6f 72 |gleBar;.|operator|
|000049b0| 2e 5c 75 32 32 45 43 2e | 69 6e 66 69 78 20 3d 20 |.\u22EC.|infix = |
|000049c0| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|000049d0| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|000049e0| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4e |ckmathsp|ace # &N|
|000049f0| 6f 74 4c 65 66 74 54 72 | 69 61 6e 67 6c 65 45 71 |otLeftTr|iangleEq|
|00004a00| 75 61 6c 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |ual;.ope|rator.\u|
|00004a10| 32 32 36 45 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |226E.inf|ix = lsp|
|00004a20| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00004a30| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00004a40| 61 74 68 73 70 61 63 65 | 20 23 20 26 4e 6f 74 4c |athspace| # &NotL|
|00004a50| 65 73 73 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |ess;.ope|rator.\u|
|00004a60| 45 46 31 36 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |EF16.inf|ix = lsp|
|00004a70| 61 63 65 3a 74 68 69 63 | 6b 6d 61 74 68 73 70 61 |ace:thic|kmathspa|
|00004a80| 63 65 20 72 73 70 61 63 | 65 3a 74 68 69 63 6b 6d |ce rspac|e:thickm|
|00004a90| 61 74 68 73 70 61 63 65 | 20 23 20 26 4e 6f 74 4c |athspace| # &NotL|
|00004aa0| 65 73 73 45 71 75 61 6c | 3b 0d 23 20 55 4e 52 45 |essEqual|;.# UNRE|
|00004ab0| 53 4f 4c 56 45 44 20 6f | 70 65 72 61 74 6f 72 2e |SOLVED o|perator.|
|00004ac0| 26 4e 6f 74 4c 65 73 73 | 46 75 6c 6c 45 71 75 61 |&NotLess|FullEqua|
|00004ad0| 6c 3b 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |l;.infix| = lspac|
|00004ae0| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00004af0| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00004b00| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 4c 65 73 |hspace #| &NotLes|
|00004b10| 73 46 75 6c 6c 45 71 75 | 61 6c 3b 0d 6f 70 65 72 |sFullEqu|al;.oper|
|00004b20| 61 74 6f 72 2e 5c 75 32 | 32 37 38 2e 69 6e 66 69 |ator.\u2|278.infi|
|00004b30| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004b40| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004b50| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004b60| 23 20 26 4e 6f 74 4c 65 | 73 73 47 72 65 61 74 65 |# &NotLe|ssGreate|
|00004b70| 72 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 45 46 |r;.opera|tor.\uEF|
|00004b80| 31 33 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |13.infix| = lspac|
|00004b90| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00004ba0| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00004bb0| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 4c 65 73 |hspace #| &NotLes|
|00004bc0| 73 4c 65 73 73 3b 0d 6f | 70 65 72 61 74 6f 72 2e |sLess;.o|perator.|
|00004bd0| 5c 75 32 32 37 34 2e 69 | 6e 66 69 78 20 3d 20 6c |\u2274.i|nfix = l|
|00004be0| 73 70 61 63 65 3a 74 68 | 69 63 6b 6d 61 74 68 73 |space:th|ickmaths|
|00004bf0| 70 61 63 65 20 72 73 70 | 61 63 65 3a 74 68 69 63 |pace rsp|ace:thic|
|00004c00| 6b 6d 61 74 68 73 70 61 | 63 65 20 23 20 26 4e 6f |kmathspa|ce # &No|
|00004c10| 74 4c 65 73 73 54 69 6c | 64 65 3b 0d 6f 70 65 72 |tLessTil|de;.oper|
|00004c20| 61 74 6f 72 2e 5c 75 45 | 46 32 41 2e 69 6e 66 69 |ator.\uE|F2A.infi|
|00004c30| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004c40| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004c50| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004c60| 23 20 26 4e 6f 74 4e 65 | 73 74 65 64 47 72 65 61 |# &NotNe|stedGrea|
|00004c70| 74 65 72 47 72 65 61 74 | 65 72 3b 0d 6f 70 65 72 |terGreat|er;.oper|
|00004c80| 61 74 6f 72 2e 5c 75 45 | 46 32 39 2e 69 6e 66 69 |ator.\uE|F29.infi|
|00004c90| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004ca0| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004cb0| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004cc0| 23 20 26 4e 6f 74 4e 65 | 73 74 65 64 4c 65 73 73 |# &NotNe|stedLess|
|00004cd0| 4c 65 73 73 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |Less;.op|erator.\|
|00004ce0| 75 32 32 38 30 2e 69 6e | 66 69 78 20 3d 20 6c 73 |u2280.in|fix = ls|
|00004cf0| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00004d00| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00004d10| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 4e 6f 74 |mathspac|e # &Not|
|00004d20| 50 72 65 63 65 64 65 73 | 3b 0d 6f 70 65 72 61 74 |Precedes|;.operat|
|00004d30| 6f 72 2e 5c 75 45 46 33 | 33 2e 69 6e 66 69 78 20 |or.\uEF3|3.infix |
|00004d40| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00004d50| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00004d60| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00004d70| 26 4e 6f 74 50 72 65 63 | 65 64 65 73 45 71 75 61 |&NotPrec|edesEqua|
|00004d80| 6c 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 32 |l;.opera|tor.\u22|
|00004d90| 45 30 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |E0.infix| = lspac|
|00004da0| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00004db0| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00004dc0| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 50 72 65 |hspace #| &NotPre|
|00004dd0| 63 65 64 65 73 53 6c 61 | 6e 74 45 71 75 61 6c 3b |cedesSla|ntEqual;|
|00004de0| 0d 23 20 55 4e 52 45 53 | 4f 4c 56 45 44 20 6f 70 |.# UNRES|OLVED op|
|00004df0| 65 72 61 74 6f 72 2e 26 | 4e 6f 74 50 72 65 63 65 |erator.&|NotPrece|
|00004e00| 64 65 73 54 69 6c 64 65 | 3b 2e 69 6e 66 69 78 20 |desTilde|;.infix |
|00004e10| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00004e20| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00004e30| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
|00004e40| 26 4e 6f 74 50 72 65 63 | 65 64 65 73 54 69 6c 64 |&NotPrec|edesTild|
|00004e50| 65 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 32 |e;.opera|tor.\u22|
|00004e60| 45 42 2e 69 6e 66 69 78 | 20 3d 20 6c 73 70 61 63 |EB.infix| = lspac|
|00004e70| 65 3a 74 68 69 63 6b 6d | 61 74 68 73 70 61 63 65 |e:thickm|athspace|
|00004e80| 20 72 73 70 61 63 65 3a | 74 68 69 63 6b 6d 61 74 | rspace:|thickmat|
|00004e90| 68 73 70 61 63 65 20 23 | 20 26 4e 6f 74 52 69 67 |hspace #| &NotRig|
|00004ea0| 68 74 54 72 69 61 6e 67 | 6c 65 3b 0d 6f 70 65 72 |htTriang|le;.oper|
|00004eb0| 61 74 6f 72 2e 5c 75 45 | 46 32 45 2e 69 6e 66 69 |ator.\uE|F2E.infi|
|00004ec0| 78 20 3d 20 6c 73 70 61 | 63 65 3a 74 68 69 63 6b |x = lspa|ce:thick|
|00004ed0| 6d 61 74 68 73 70 61 63 | 65 20 72 73 70 61 63 65 |mathspac|e rspace|
|00004ee0| 3a 74 68 69 63 6b 6d 61 | 74 68 73 70 61 63 65 20 |:thickma|thspace |
|00004ef0| 23 20 26 4e 6f 74 52 69 | 67 68 74 54 72 69 61 6e |# &NotRi|ghtTrian|
|00004f00| 67 6c 65 42 61 72 3b 0d | 6f 70 65 72 61 74 6f 72 |gleBar;.|operator|
|00004f10| 2e 5c 75 32 32 45 44 2e | 69 6e 66 69 78 20 3d 20 |.\u22ED.|infix = |
|00004f20| 6c 73 70 61 63 65 3a 74 | 68 69 63 6b 6d 61 74 68 |lspace:t|hickmath|
|00004f30| 73 70 61 63 65 20 72 73 | 70 61 63 65 3a 74 68 69 |space rs|pace:thi|
|00004f40| 63 6b 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 4e |ckmathsp|ace # &N|
|00004f50| 6f 74 52 69 67 68 74 54 | 72 69 61 6e 67 6c 65 45 |otRightT|riangleE|
|00004f60| 71 75 61 6c 3b 0d 6f 70 | 65 72 61 74 6f 72 2e 5c |qual;.op|erator.\|
|00004f70| 75 32 32 38 31 2e 69 6e | 66 69 78 20 3d 20 6c 73 |u2281.in|fix = ls|
|00004f80| 70 61 63 65 3a 74 68 69 | 63 6b 6d 61 74 68 73 70 |pace:thi|ckmathsp|
|00004f90| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 63 6b |ace rspa|ce:thick|
|00004fa0| 6d 61 74 68 73 70 61 63 | 65 20 23 20 26 4e 6f 74 |mathspac|e # &Not|
|00004fb0| 53 75 63 63 65 65 64 73 | 3b 0d 6f 70 65 72 61 74 |Succeeds|;.operat|
|00004fc0| 6f 72 2e 5c 75 45 46 33 | 34 2e 69 6e 66 69 78 20 |or.\uEF3|4.infix |
|00004fd0| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 63 6b 6d 61 |= lspace|:thickma|
|00004fe0| 74 68 73 70 61 63 65 20 | 72 73 70 61 63 65 3a 74 |thspace |rspace:t|
|00004ff0| 68 69 63 6b 6d 61 74 68 | 73 70 61 63 65 20 23 20 |hickmath|space # |
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|00005dd0| 69 63 61 6c 20 6c 61 72 | 67 65 6f 70 3a 74 72 75 |ical lar|geop:tru|
|00005de0| 65 20 6d 6f 76 61 62 6c | 65 6c 69 6d 69 74 73 3a |e movabl|elimits:|
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|00005e50| 70 3a 74 72 75 65 20 6d | 6f 76 61 62 6c 65 6c 69 |p:true m|ovableli|
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|00005e90| 6f 6e 50 6c 75 73 3b 0d | 6f 70 65 72 61 74 6f 72 |onPlus;.|operator|
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|00005f10| 38 2e 70 72 65 66 69 78 | 20 3d 20 6d 6f 76 61 62 |8.prefix| = movab|
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|00005f90| 63 65 3a 30 65 6d 20 72 | 73 70 61 63 65 3a 74 68 |ce:0em r|space:th|
|00005fa0| 69 6e 6d 61 74 68 73 70 | 61 63 65 20 23 20 6d 69 |inmathsp|ace # mi|
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|00005fc0| 32 2e 69 6e 66 69 78 20 | 3d 20 6c 73 70 61 63 65 |2.infix |= lspace|
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|00005ff0| 74 68 73 70 61 63 65 20 | 23 20 6f 66 66 69 63 69 |thspace |# offici|
|00006000| 61 6c 20 55 6e 69 63 6f | 64 65 20 6d 69 6e 75 73 |al Unico|de minus|
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|00006070| 73 69 67 6e 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |sign.ope|rator.\u|
|00006080| 32 32 39 36 2e 69 6e 66 | 69 78 20 3d 20 6c 73 70 |2296.inf|ix = lsp|
|00006090| 61 63 65 3a 74 68 69 6e | 6d 61 74 68 73 70 61 63 |ace:thin|mathspac|
|000060a0| 65 20 72 73 70 61 63 65 | 3a 74 68 69 6e 6d 61 74 |e rspace|:thinmat|
|000060b0| 68 73 70 61 63 65 20 23 | 20 26 43 69 72 63 6c 65 |hspace #| &Circle|
|000060c0| 4d 69 6e 75 73 3b 0d 6f | 70 65 72 61 74 6f 72 2e |Minus;.o|perator.|
|000060d0| 5c 75 32 32 39 35 2e 69 | 6e 66 69 78 20 3d 20 6c |\u2295.i|nfix = l|
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|000060f0| 61 63 65 20 72 73 70 61 | 63 65 3a 74 68 69 6e 6d |ace rspa|ce:thinm|
|00006100| 61 74 68 73 70 61 63 65 | 20 23 20 26 43 69 72 63 |athspace| # &Circ|
|00006110| 6c 65 50 6c 75 73 3b 0d | 6f 70 65 72 61 74 6f 72 |lePlus;.|operator|
|00006120| 2e 5c 75 32 32 33 32 2e | 70 72 65 66 69 78 20 3d |.\u2232.|prefix =|
|00006130| 20 73 74 72 65 74 63 68 | 79 3a 76 65 72 74 69 63 | stretch|y:vertic|
|00006140| 61 6c 20 6c 61 72 67 65 | 6f 70 3a 74 72 75 65 20 |al large|op:true |
|00006150| 6c 73 70 61 63 65 3a 30 | 65 6d 20 72 73 70 61 63 |lspace:0|em rspac|
|00006160| 65 3a 30 65 6d 20 23 20 | 26 43 6c 6f 63 6b 77 69 |e:0em # |&Clockwi|
|00006170| 73 65 43 6f 6e 74 6f 75 | 72 49 6e 74 65 67 72 61 |seContou|rIntegra|
|00006180| 6c 3b 0d 6f 70 65 72 61 | 74 6f 72 2e 5c 75 32 32 |l;.opera|tor.\u22|
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|000061a0| 74 63 68 79 3a 76 65 72 | 74 69 63 61 6c 20 6c 61 |tchy:ver|tical la|
|000061b0| 72 67 65 6f 70 3a 74 72 | 75 65 20 6c 73 70 61 63 |rgeop:tr|ue lspac|
|000061c0| 65 3a 30 65 6d 20 72 73 | 70 61 63 65 3a 30 65 6d |e:0em rs|pace:0em|
|000061d0| 20 23 20 26 43 6f 6e 74 | 6f 75 72 49 6e 74 65 67 | # &Cont|ourInteg|
|000061e0| 72 61 6c 3b 0d 6f 70 65 | 72 61 74 6f 72 2e 5c 75 |ral;.ope|rator.\u|
|000061f0| 32 32 33 33 2e 70 72 65 | 66 69 78 20 3d 20 73 74 |2233.pre|fix = st|
|00006200| 72 65 74 63 68 79 3a 76 | 65 72 74 69 63 61 6c 20 |retchy:v|ertical |
|00006210| 6c 61 72 67 65 6f 70 3a | 74 72 75 65 20 6c 73 70 |largeop:|true lsp|
|00006220| 61 63 65 3a 30 65 6d 20 | 72 73 70 61 63 65 3a 30 |ace:0em |rspace:0|
|00006230| 65 6d 20 23 20 26 43 6f | 75 6e 74 65 72 43 6c 6f |em # &Co|unterClo|
|00006240| 63 6b 77 69 73 65 43 6f | 6e 74 6f 75 72 49 6e 74 |ckwiseCo|ntourInt|
|00006250| 65 67 72 61 6c 3b 0d 6f | 70 65 72 61 74 6f 72 2e |egral;.o|perator.|
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|00006280| 6c 20 6c 61 72 67 65 6f | 70 3a 74 72 75 65 20 6c |l largeo|p:true l|
|00006290| 73 70 61 63 65 3a 30 65 | 6d 20 72 73 70 61 63 65 |space:0e|m rspace|
|000062a0| 3a 30 65 6d 20 23 20 26 | 44 6f 75 62 6c 65 43 6f |:0em # &|DoubleCo|
|000062b0| 6e 74 6f 75 72 49 6e 74 | 65 67 72 61 6c 3b 0d 6f |ntourInt|egral;.o|
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|000062d0| 72 65 66 69 78 20 3d 20 | 73 74 72 65 74 63 68 79 |refix = |stretchy|
|000062e0| 3a 76 65 72 74 69 63 61 | 6c 20 6c 61 72 67 65 6f |:vertica|l largeo|
|000062f0| 70 3a 74 72 75 65 20 6c | 73 70 61 63 65 3a 30 65 |p:true l|space:0e|
|00006300| 6d 20 72 73 70 61 63 65 | 3a 30 65 6d 20 23 20 26 |m rspace|:0em # &|
|00006310| 49 6e 74 65 67 72 61 6c | 3b 0d 6f 70 65 72 61 74 |Integral|;.operat|
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|00006330| 3d 20 6c 73 70 61 63 65 | 3a 74 68 69 6e 6d 61 74 |= lspace|:thinmat|
|00006340| 68 73 70 61 63 65 20 72 | 73 70 61 63 65 3a 74 68 |hspace r|space:th|
|00006350| 69 6e 6d 61 74 68 73 70 | 61 63 65 20 23 20 26 43 |inmathsp|ace # &C|
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|00006370| 32 44 32 2e 69 6e 66 69 | 78 20 3d 20 6c 73 70 61 |2D2.infi|x = lspa|
|00006380| 63 65 3a 74 68 69 6e 6d | 61 74 68 73 70 61 63 65 |ce:thinm|athspace|
|00006390| 20 72 73 70 61 63 65 3a | 74 68 69 6e 6d 61 74 68 | rspace:|thinmath|
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|000063c0| 66 69 78 20 3d 20 6c 73 | 70 61 63 65 3a 74 68 69 |fix = ls|pace:thi|
|000063d0| 6e 6d 61 74 68 73 70 61 | 63 65 20 72 73 70 61 63 |nmathspa|ce rspac|
|000063e0| 65 3a 74 68 69 6e 6d 61 | 74 68 73 70 61 63 65 20 |e:thinma|thspace |
|000063f0| 23 20 26 56 65 72 74 69 | 63 61 6c 54 69 6c 64 65 |# &Verti|calTilde|
+--------+-------------------------+-------------------------+--------+--------+
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