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{{Short description|Unicode
{{More citations needed|date=March 2022}}
[[Unicode]] has a certain amount of duplication of [[character (computing)|characters]]. These are pairs of single Unicode code points that are [[canonically equivalent]]. The reason for this are compatibility issues with legacy systems.
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Unless two characters are canonically equivalent, they are not "duplicate" in the narrow sense. There is, however, room for disagreement on whether two Unicode characters really encode the same [[grapheme]] in cases such as the {{unichar|00B5|MICRO SIGN|nlink=Micro-}} versus {{unichar|03BC|GREEK SMALL LETTER MU |nlink=Mu (letter)}}.
This should be clearly distinguished from Unicode characters that are rendered as identical glyphs or near-identical glyphs ([[homoglyph]]s), either because they are historically cognate (such as Greek [[Η]] vs. Latin [[H]]) or because of coincidental similarity (such as Greek [[Ρ]] vs. Latin [[P]], or Greek Η vs. Cyrillic [[Н]], or the following homoglyph septuplet: astronomical symbol for "Sun"
==Duplicate vs. derived character==
{{further|Character (computing)|Grapheme}}
Unicode aims at encoding graphemes, not individual "meanings" ("semantics") of graphemes, and not [[glyph]]s.
It is a matter of case-by-case judgement whether such characters should receive separate encoding when used in technical contexts, e.g. Greek letters used as mathematical symbols: thus, the choice
Note that merely having different "meanings" is not sufficient grounds to split a grapheme into several characters
==Compatibility issues==
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In some cases, specific graphemes have acquired a specialized symbolic or technical meaning separate from their original function. A prominent example is the Greek letter [[Pi (letter)|π]] which is widely recognized as the symbol for the mathematical constant of a circle's circumference divided by its diameter even by people not literate in Greek.
Several variants of the entire Greek and Latin alphabets specifically for use as mathematical symbols are encoded in the [[Mathematical Alphanumeric Symbols]] range. This range disambiguates characters that would usually be considered font variants but are encoded separately because of widespread use of font variants
===
Many [[Greek alphabet|Greek letters]] are used as [[technical symbol]]s. All of the Greek letters are encoded in the Greek section of Unicode but many are encoded a second time under the name of the technical symbol they represent. The "[[micro sign]]" ({{unichar|00B5}}) is obviously inherited from [[ISO 8859-1]], but the origin of the others is less clear.
Other Greek glyph variants encoded as separate characters include the [[lunate sigma]] Ϲ ϲ contrasting with Σ σ, final sigma ς (strictly speaking a contextual glyph variant) contrasting with σ, The [[Qoppa]] numeral symbol Ϟ ϟ contrasting with the archaic Ϙ
Greek letters assigned separate "symbol" codepoints include the [[Letterlike Symbols]] [[ϐ]], [[ϵ]], [[ϑ]], [[Pi (letter)|ϖ]], [[ϱ]], [[ϒ]], and [[ϕ]] (contrasting with β, ε, θ, π, ρ, Υ, φ); the Ohm symbol [[Ω]] (contrasting with Ω); and the [[Unicode mathematical operators and symbols|mathematical operators]] for the product [[∏]] and sum [[∑]] (contrasting with [[Pi (letter)|Π]] and [[Σ]]).
===Roman numerals===
Unicode has a number of characters specifically designated as [[Roman numerals]], as part of the
The pre-combined glyphs should only be used to represent the individual numbers where the use of individual glyphs is not wanted, and not to replace compounded numbers. For example, one can combine {{char|Ⅹ}} with {{char|Ⅰ}} to
=== Arabic presentation forms ===
{{main|Arabic Presentation Forms-A|Arabic Presentation Forms-B}}Unicode has encoded compatibility characters for contextual Arabic letter forms where its contextual forms are encoded as separate code points (isolated, final, initial, and medial). For example, {{Codepoint|0647}} has its contextual forms encoded at these 4 code points:
* {{Codepoint|FEE9}}
* {{Codepoint|FEEA}}
* {{Codepoint|FEEB}}
* {{Codepoint|FEEC}}
The contextual-form characters are not recommended for general use. There are also compatibility Arabic ligatures encoded such as {{unichar|FDF2}} and {{unichar|FDFD}}.
=== Hebrew presentation forms ===
{{Main|Alphabetic Presentation Forms}}
Hebrew presentation forms include ligatures, several precomposed characters and wide variants of Hebrew letters. The aleph-lamed ligature is encoded as a separate character at {{unichar|FB4F}}.
The wide variants are listed below:
<!-- Just like the main list; Duplicate character: Original character(s) -->
*{{unichar|FB21}}
* {{unichar|FB22}}
* {{unichar|FB23}}
* {{unichar|FB24}}
* {{unichar|FB25}}
* {{unichar|FB26}}
* {{unichar|FB27}}
* {{unichar|FB28}}
These characters are variants of ordinary Hebrew letters encoded for [[Justification (typesetting)|justification]] of texts written in Hebrew, such as the Torah. Unicode also encodes a stylistic variant of {{Unichar|5e2}} at {{Unichar|FB20}}.
== List ==
{{incomplete list|date=April 2022}}<!-- General pattern:
Duplicate character, original character -->
*{{unichar|1F549|OM SYMBOL|nlink=Om}}: {{unichar|0950|DEVANAGARI OM|nlink=Devanagari}}
*{{unichar|212B|ANGSTROM SIGN|nlink=Ångström}}: {{unichar|00C5|LATIN CAPITAL LETTER A WITH RING ABOVE}}
*{{unichar|00B5|MICRO SIGN
|nlink=Micro-}}: {{unichar|03BC|GREEK SMALL LETTER MU|nlink=Greek and Coptic}}
*{{unichar|037E|GREEK QUESTION MARK|nlink=Question_mark#Greek_question_mark}}: {{unichar|003B|SEMICOLON}}
*{{unichar|212A|KELVIN SIGN|nlink=Kelvin}}: {{unichar|004B|LATIN CAPITAL LETTER K}}
*{{unichar|2024|ONE DOT LEADER|nlink=Leader_(typography)}}: {{unichar|002E|FULL STOP}}
*{{unichar|2126||nlink=Ohm}}: {{unichar|03A9|GREEK CAPITAL LETTER OMEGA}}
*{{Unichar|2236|RATIO}}: {{Unichar|003A|COLON}}
*{{Unichar|0387|}}: {{Unichar|00B7|COLON}}
*{{Unichar|2A75|}}: {{Unichar|03d|COLON}}, {{Unichar|03d|COLON}}
*{{Unichar|2A76|}}: {{Unichar|03d|COLON}}, {{Unichar|03d|COLON}}, {{Unichar|03d|COLON}}
*{{Unichar|27EAF}}: {{Unichar|FA23}}
*{{Unichar|2135}}: {{Unichar|5d0}}
*{{Unichar|2136}}: {{Unichar|05d1}}
*{{Unichar|2137}}: {{Unichar|5d2}}
*{{Unichar|2138}}: {{Unichar|5d3}}
*{{Unichar|2254}}: {{Unichar|003A|COLON}}, {{Unichar|03d|COLON}}
*{{Unichar|2255}}: {{Unichar|03d|COLON}}, {{Unichar|003A|COLON}}
*{{Unichar|2A74}}: {{Unichar|003A|COLON}}, {{Unichar|003A|COLON}}, {{Unichar|03d|COLON}}
*{{Unichar|0340|cwith=◌}}: {{Unichar|0300|cwith=◌}}
*{{Unichar|0341|cwith=◌}}: {{Unichar|0301|cwith=◌}}
*{{Unichar|0344|cwith=◌}}: {{Unichar|0308|cwith=◌}}, {{Unichar|0301|cwith=◌}}
*{{Unichar|222C}}: {{Unichar|222b}}, {{Unichar|222b}}
*{{Unichar|222D
}}: {{Unichar|222b}}, {{Unichar|222b}}, {{Unichar|222b}}
*{{Unichar|2A0C}}: {{Unichar|222b}}, {{Unichar|222b}}, {{Unichar|222b}}, {{Unichar|222b}}
*{{Unichar|03d0}}: {{Unichar|03b2}}
*{{Unichar|03F4}}: {{Unichar|0398}}
*{{Unichar|03d1}}: {{Unichar|03b8}}
*{{Unichar|03d6}}: {{Unichar|03c0}}
*{{Unichar|03F1}}: {{Unichar|03C1}}
*{{Unichar|03d2}}: {{Unichar|03a5}}
*{{Unichar|03d3}}: {{Unichar|038e}}
*{{Unichar|03d4}}: {{Unichar|03AB}}
*{{Unichar|03d5}}: {{Unichar|03c6}}
*{{Unichar|0374}}: {{Unichar|02b9}}
*{{Unichar|03F0}}: {{Unichar|03BA}}
*{{Unichar|03f9}}: {{Unichar|03a3}}
*{{Unichar|03F2}}: {{Unichar|03c3}}
*{{Unichar|017F|nlink=long s}}: {{Unichar|0073}}
*{{Unichar|03F5}}: {{Unichar|03b5}}
*{{Unichar|210f|nlink=Reduced Planck constant}}: {{Unichar|0127}}
*{{Unichar|2107}}: {{Unichar|0190}}
*{{Unichar|2103}}: {{Unichar|b0}}, {{Unichar|43}}
*{{Unichar|2109}}: {{Unichar|b0}}, {{Unichar|46}}
*{{Unichar|BA}}: {{Unichar|6F}}
*{{Unichar|AA}}: {{Unichar|61}}
*{{Unichar|2139}}: {{Unichar|69}}
*{{unichar|FB20}}: {{unichar|5e2}}
*{{unichar|FB21}}: {{Unichar|5d0}}
* {{unichar|FB22}}: {{Unichar|5d3}}
* {{unichar|FB23}}: {{Unichar|5d4}}
* {{unichar|FB24}}: {{Unichar|5db}}
* {{unichar|FB25}}: {{Unichar|5dc}}
* {{unichar|FB26}}: {{Unichar|5dd}}
* {{unichar|FB27}}: {{Unichar|5e8}}
* {{unichar|FB28}}: {{Unichar|5ea}}
* {{Unichar|FB29}}: {{Unichar|002b}}
* {{Unichar|0343|cwith=◌}}: {{Unichar|0313|cwith=◌}}
* {{Unichar|1ffd}}: {{Unichar|00B4}}
* {{unichar|0384}}: {{Unichar|00B4}}
* {{Unichar|1fef}}: {{Unichar|0060}}
==See also==
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