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b=407101 STIX n-ary ops and angle brackets r=karlt
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@ -21,6 +21,7 @@
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# Contributor(s):
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# Roger B. Sidje <rbs@maths.uq.edu.au>
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# Karl Tomlinson <karlt+@karlt.net>, Mozilla Corporation
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# Frederic Wang <fred.wang@free.fr>
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#
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# Alternatively, the contents of this file may be used under the terms of
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# either the GNU General Public License Version 2 or later (the "GPL"), or
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@ -57,8 +58,30 @@ external.5 = STIXSize5
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\u007B = \u23A7\u23A8\u23A9\u23AA\u007B{{@2{@3{@4 # {
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\u007D = \u23AB\u23AC\u23AD\u23AA\u007D}}@2}@3}@4 # }
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# N-ARY operators
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\u2140 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2140 # DOUBLE-STRUCK N-ARY SUMMATION
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\u220F = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u220F # N-ARY PRODUCT
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\u2210 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2210 # N-ARY COPRODUCT
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\u2211 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2211 # N-ARY SUMMATION
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\u22C0 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u22C0 # N-ARY LOGICAL AND
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\u22C1 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u22C1 # N-ARY LOGICAL OR
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\u22C2 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u22C2 # N-ARY INTERSECTION
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\u22C3 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u22C3 # N-ARY UNION
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\u2A00 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A00 # N-ARY CIRCLED DOT OPERATOR
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\u2A01 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A01 # N-ARY CIRCLED PLUS OPERATOR
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\u2A02 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A02 # N-ARY CIRCLED TIMES OPERATOR
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\u2A03 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A03 # N-ARY UNION OPERATOR WITH DOT
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\u2A04 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A04 # N-ARY UNION OPERATOR WITH PLUS
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\u2A05 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A05 # N-ARY SQUARE INTERSECTION OPERATOR
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\u2A06 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A06 # N-ARY SQUARE UNION OPERATOR
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\u2A09 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2A09 # N-ARY TIMES OPERATOR
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\u2AFF = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u2AFF # N-ARY WHITE VERTICAL BAR
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# E000 stix-radical symbol vertical extender
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# E001 stix-radical symbol top corner
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\u221A = \uE001@1\uFFFD\u221A@4\uE000@1\uFFFD\u221A\u221A@2\u221A@3 # Sqrt, radic
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\u222B = \u2320\uFFFD\u2321\u23AE\u222B # Integral, int
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\u27E8 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u27E8\u27E8@2\u27E8@3\u27E8@4 # LeftAngleBracket
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\u27E9 = \uFFFD\uFFFD\uFFFD\uFFFD\uFFFD\u27E9\u27E9@2\u27E9@3\u27E9@4 # RightAngleBracket
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