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Collation Chart for Digits
Expand Here for Explanation and Key
This page provides a collation chart. It presents information about the DUCET table of the Unicode Collation Algorithm (UCA), visualized so as to highlight the distinctions between primary, secondary, and tertiary weights supplied in the DUCET.
Each primary distinction is presented by starting a new row in the table. Characters differing only by secondary or tertiary weights, and those otherwise equivalent at all levels of the weighting, are displayed in continuation cells in the same row with the character initiating the row for the primary distinction.
To prevent rows from becoming unnecessarily long for display, the rows are wrapped in the table, with the wrapped rows using an initial blank cell to show the wrapping by a visual indentation.
Each cell is shaded to indicate the strength of the difference between that character and the previous character in the chart. The background colors are explained in the following key:
No Expansion a
0061Primary weight distinction á
00E1Secondary weight distinction A
0041Tertiary weight distinction 𝑎
1044EEquivalent at all weight levels Expansion dz
01F3Primary weight distinction dž
01C6Secondary weight distinction Dz
01F2Tertiary weight distinction ʣ
02A3Equivalent at all weight levels Contraction, No Expansion ো
09C7 09BEPrimary weight distinction Contraction and Expansion เก
0E40 0E01Primary weight distinction Highlighting shown for "No Expansions" refers to characters whose collation weight contains a single primary weight. "Expansions" refer to characters whose collation weight expands to two or more primary weights. That is typically the case for characters that have a compatibility decomposition into a sequence of letters. In some cases more than one character may be entered in the cell. This indicates the collation weighting involves a contraction in the DUCET.
Hovering over a table cell in the table will show the character name and its associated collation weights. When there is a sequence of character names, those are separated by commas. The weights are shown in square brackets, with the lists of primary, secondary, and tertiary weights each separated by a vertical bar: |. An asterisk associated with a weight value indicates that that weight is treated as a variable for collation. The table is ordered using the shifted option from UCA, which means that variable weights have a lower priority than the non-variable weights. See the UCA documentation for more explanation.
0 0030٠ 0660۰ 06F0߀ 07C0० 0966০ 09E6੦ 0A66૦ 0AE6୦ 0B66௦ 0BE6౦ 0C66೦ 0CE6൦ 0D66෦ 0DE6๐ 0E50໐ 0ED0༠ 0F20၀ 1040႐ 1090០ 17E0᠐ 1810᥆ 1946᧐ 19D0᪀ 1A80᪐ 1A90᭐ 1B50᮰ 1BB0᱀ 1C40᱐ 1C50꘠ A620꣐ A8D0꤀ A900꧐ A9D0꧰ A9F0꩐ AA50꯰ ABF0𐒠 104A0𐴰 10D30 10D40𑁦 11066𑃰 110F0𑄶 11136𑇐 111D0𑋰 112F0𑑐 11450𑓐 114D0𑙐 11650𑛀 116C0 116D0 116DA𑜰 11730𑣠 118E0𑥐 11950 11BF0𑱐 11C50𑵐 11D50𑶠 11DA0 11DE0𑽐 11F50 16130𖩠 16A60𖫀 16AC0𖭐 16B50 16D70 16DA0𞅀 1E140𞋰 1E2F0𞓰 1E4F0 1E5F1𞥐 1E950０ FF10 1CCF0𝟎 1D7CE𝟘 1D7D8𝟢 1D7E2𝟬 1D7EC𝟶 1D7F6🯰 1FBF01 0031١ 0661۱ 06F1߁ 07C1१ 0967১ 09E7੧ 0A67૧ 0AE7୧ 0B67௧ 0BE7౧ 0C67೧ 0CE7൧ 0D67෧ 0DE7๑ 0E51໑ 0ED1༡ 0F21၁ 1041႑ 1091១ 17E1᠑ 1811᥇ 1947᧑ 19D1᪁ 1A81᪑ 1A91᭑ 1B51᮱ 1BB1᱁ 1C41᱑ 1C51꘡ A621꣑ A8D1꤁ A901꧑ A9D1꧱ A9F1꩑ AA51꯱ ABF1𐒡 104A1𐴱 10D31 10D41𑁧 11067𑃱 110F1𑄷 11137𑇑 111D1𑋱 112F1𑑑 11451𑓑 114D1𑙑 11651𑛁 116C1 116D1 116DB𑜱 11731𑣡 118E1𑥑 11951 11BF1𑱑 11C51𑵑 11D51𑶡 11DA1 11DE1𑽑 11F51 16131𖩡 16A61𖫁 16AC1𖭑 16B51 16D71 16DA1𞅁 1E141𞋱 1E2F1𞓱 1E4F1 1E5F2𞥑 1E951１ FF11 1CCF1𝟏 1D7CF𝟙 1D7D9𝟣 1D7E3𝟭 1D7ED𝟷 1D7F7🯱 1FBF12 0032٢ 0662۲ 06F2߂ 07C2२ 0968২ 09E8੨ 0A68૨ 0AE8୨ 0B68௨ 0BE8౨ 0C68೨ 0CE8൨ 0D68෨ 0DE8๒ 0E52໒ 0ED2༢ 0F22၂ 1042႒ 1092២ 17E2᠒ 1812᥈ 1948᧒ 19D2᪂ 1A82᪒ 1A92᭒ 1B52᮲ 1BB2᱂ 1C42᱒ 1C52꘢ A622꣒ A8D2꤂ A902꧒ A9D2꧲ A9F2꩒ AA52꯲ ABF2𐒢 104A2𐴲 10D32 10D42𑁨 11068𑃲 110F2𑄸 11138𑇒 111D2𑋲 112F2𑑒 11452𑓒 114D2𑙒 11652𑛂 116C2 116D2 116DC𑜲 11732𑣢 118E2𑥒 11952 11BF2𑱒 11C52𑵒 11D52𑶢 11DA2 11DE2𑽒 11F52 16132𖩢 16A62𖫂 16AC2𖭒 16B52 16D72 16DA2𞅂 1E142𞋲 1E2F2𞓲 1E4F2 1E5F3𞥒 1E952２ FF12 1CCF2𝟐 1D7D0𝟚 1D7DA𝟤 1D7E4𝟮 1D7EE𝟸 1D7F8🯲 1FBF23 0033٣ 0663۳ 06F3߃ 07C3३ 0969৩ 09E9੩ 0A69૩ 0AE9୩ 0B69௩ 0BE9౩ 0C69೩ 0CE9൩ 0D69෩ 0DE9๓ 0E53໓ 0ED3༣ 0F23၃ 1043႓ 1093៣ 17E3᠓ 1813᥉ 1949᧓ 19D3᪃ 1A83᪓ 1A93᭓ 1B53᮳ 1BB3᱃ 1C43᱓ 1C53꘣ A623꣓ A8D3꤃ A903꧓ A9D3꧳ A9F3꩓ AA53꯳ ABF3𐒣 104A3𐴳 10D33 10D43𑁩 11069𑃳 110F3𑄹 11139𑇓 111D3𑋳 112F3𑑓 11453𑓓 114D3𑙓 11653𑛃 116C3 116D3 116DD𑜳 11733𑣣 118E3𑥓 11953 11BF3𑱓 11C53𑵓 11D53𑶣 11DA3 11DE3𑽓 11F53 16133𖩣 16A63𖫃 16AC3𖭓 16B53 16D73 16DA3𞅃 1E143𞋳 1E2F3𞓳 1E4F3 1E5F4𞥓 1E953３ FF13 1CCF3𝟑 1D7D1𝟛 1D7DB𝟥 1D7E5𝟯 1D7EF𝟹 1D7F9🯳 1FBF34 0034٤ 0664۴ 06F4߄ 07C4४ 096A৪ 09EA੪ 0A6A૪ 0AEA୪ 0B6A௪ 0BEA౪ 0C6A೪ 0CEA൪ 0D6A෪ 0DEA๔ 0E54໔ 0ED4༤ 0F24၄ 1044႔ 1094៤ 17E4᠔ 1814᥊ 194A᧔ 19D4᪄ 1A84᪔ 1A94᭔ 1B54᮴ 1BB4᱄ 1C44᱔ 1C54꘤ A624꣔ A8D4꤄ A904꧔ A9D4꧴ A9F4꩔ AA54꯴ ABF4𐒤 104A4𐴴 10D34 10D44𑁪 1106A𑃴 110F4𑄺 1113A𑇔 111D4𑋴 112F4𑑔 11454𑓔 114D4𑙔 11654𑛄 116C4 116D4 116DE𑜴 11734𑣤 118E4𑥔 11954 11BF4𑱔 11C54𑵔 11D54𑶤 11DA4 11DE4𑽔 11F54 16134𖩤 16A64𖫄 16AC4𖭔 16B54 16D74 16DA4𞅄 1E144𞋴 1E2F4𞓴 1E4F4 1E5F5𞥔 1E954４ FF14 1CCF4𝟒 1D7D2𝟜 1D7DC𝟦 1D7E6𝟰 1D7F0𝟺 1D7FA🯴 1FBF45 0035٥ 0665۵ 06F5߅ 07C5५ 096B৫ 09EB੫ 0A6B૫ 0AEB୫ 0B6B௫ 0BEB౫ 0C6B೫ 0CEB൫ 0D6B෫ 0DEB๕ 0E55໕ 0ED5༥ 0F25၅ 1045႕ 1095៥ 17E5᠕ 1815᥋ 194B᧕ 19D5᪅ 1A85᪕ 1A95᭕ 1B55᮵ 1BB5᱅ 1C45᱕ 1C55꘥ A625꣕ A8D5꤅ A905꧕ A9D5꧵ A9F5꩕ AA55꯵ ABF5𐒥 104A5𐴵 10D35 10D45𑁫 1106B𑃵 110F5𑄻 1113B𑇕 111D5𑋵 112F5𑑕 11455𑓕 114D5𑙕 11655𑛅 116C5 116D5 116DF𑜵 11735𑣥 118E5𑥕 11955 11BF5𑱕 11C55𑵕 11D55𑶥 11DA5 11DE5𑽕 11F55 16135𖩥 16A65𖫅 16AC5𖭕 16B55 16D75 16DA5𞅅 1E145𞋵 1E2F5𞓵 1E4F5 1E5F6𞥕 1E955５ FF15 1CCF5𝟓 1D7D3𝟝 1D7DD𝟧 1D7E7𝟱 1D7F1𝟻 1D7FB🯵 1FBF56 0036٦ 0666۶ 06F6߆ 07C6६ 096C৬ 09EC੬ 0A6C૬ 0AEC୬ 0B6C௬ 0BEC౬ 0C6C೬ 0CEC൬ 0D6C෬ 0DEC๖ 0E56໖ 0ED6༦ 0F26၆ 1046႖ 1096៦ 17E6᠖ 1816᥌ 194C᧖ 19D6᪆ 1A86᪖ 1A96᭖ 1B56᮶ 1BB6᱆ 1C46᱖ 1C56꘦ A626꣖ A8D6꤆ A906꧖ A9D6꧶ A9F6꩖ AA56꯶ ABF6𐒦 104A6𐴶 10D36 10D46𑁬 1106C𑃶 110F6𑄼 1113C𑇖 111D6𑋶 112F6𑑖 11456𑓖 114D6𑙖 11656𑛆 116C6 116D6 116E0𑜶 11736𑣦 118E6𑥖 11956 11BF6𑱖 11C56𑵖 11D56𑶦 11DA6 11DE6𑽖 11F56 16136𖩦 16A66𖫆 16AC6𖭖 16B56 16D76 16DA6𞅆 1E146𞋶 1E2F6𞓶 1E4F6 1E5F7𞥖 1E956６ FF16 1CCF6𝟔 1D7D4𝟞 1D7DE𝟨 1D7E8𝟲 1D7F2𝟼 1D7FC🯶 1FBF67 0037٧ 0667۷ 06F7߇ 07C7७ 096D৭ 09ED੭ 0A6D૭ 0AED୭ 0B6D௭ 0BED౭ 0C6D೭ 0CED൭ 0D6D෭ 0DED๗ 0E57໗ 0ED7༧ 0F27၇ 1047႗ 1097៧ 17E7᠗ 1817᥍ 194D᧗ 19D7᪇ 1A87᪗ 1A97᭗ 1B57᮷ 1BB7᱇ 1C47᱗ 1C57꘧ A627꣗ A8D7꤇ A907꧗ A9D7꧷ A9F7꩗ AA57꯷ ABF7𐒧 104A7𐴷 10D37 10D47𑁭 1106D𑃷 110F7𑄽 1113D𑇗 111D7𑋷 112F7𑑗 11457𑓗 114D7𑙗 11657𑛇 116C7 116D7 116E1𑜷 11737𑣧 118E7𑥗 11957 11BF7𑱗 11C57𑵗 11D57𑶧 11DA7 11DE7𑽗 11F57 16137𖩧 16A67𖫇 16AC7𖭗 16B57 16D77 16DA7𞅇 1E147𞋷 1E2F7𞓷 1E4F7 1E5F8𞥗 1E957７ FF17 1CCF7𝟕 1D7D5𝟟 1D7DF𝟩 1D7E9𝟳 1D7F3𝟽 1D7FD🯷 1FBF78 0038٨ 0668۸ 06F8߈ 07C8८ 096E৮ 09EE੮ 0A6E૮ 0AEE୮ 0B6E௮ 0BEE౮ 0C6E೮ 0CEE൮ 0D6E෮ 0DEE๘ 0E58໘ 0ED8༨ 0F28၈ 1048႘ 1098៨ 17E8᠘ 1818᥎ 194E᧘ 19D8᪈ 1A88᪘ 1A98᭘ 1B58᮸ 1BB8᱈ 1C48᱘ 1C58꘨ A628꣘ A8D8꤈ A908꧘ A9D8꧸ A9F8꩘ AA58꯸ ABF8𐒨 104A8𐴸 10D38 10D48𑁮 1106E𑃸 110F8𑄾 1113E𑇘 111D8𑋸 112F8𑑘 11458𑓘 114D8𑙘 11658𑛈 116C8 116D8 116E2𑜸 11738𑣨 118E8𑥘 11958 11BF8𑱘 11C58𑵘 11D58𑶨 11DA8 11DE8𑽘 11F58 16138𖩨 16A68𖫈 16AC8𖭘 16B58 16D78 16DA8𞅈 1E148𞋸 1E2F8𞓸 1E4F8 1E5F9𞥘 1E958８ FF18 1CCF8𝟖 1D7D6𝟠 1D7E0𝟪 1D7EA𝟴 1D7F4𝟾 1D7FE🯸 1FBF89 0039٩ 0669۹ 06F9߉ 07C9९ 096F৯ 09EF੯ 0A6F૯ 0AEF୯ 0B6F௯ 0BEF౯ 0C6F೯ 0CEF൯ 0D6F෯ 0DEF๙ 0E59໙ 0ED9༩ 0F29၉ 1049႙ 1099៩ 17E9᠙ 1819᥏ 194F᧙ 19D9᪉ 1A89᪙ 1A99᭙ 1B59᮹ 1BB9᱉ 1C49᱙ 1C59꘩ A629꣙ A8D9꤉ A909꧙ A9D9꧹ A9F9꩙ AA59꯹ ABF9𐒩 104A9𐴹 10D39 10D49𑁯 1106F𑃹 110F9𑄿 1113F𑇙 111D9𑋹 112F9𑑙 11459𑓙 114D9𑙙 11659𑛉 116C9 116D9 116E3𑜹 11739𑣩 118E9𑥙 11959 11BF9𑱙 11C59𑵙 11D59𑶩 11DA9 11DE9𑽙 11F59 16139𖩩 16A69𖫉 16AC9𖭙 16B59 16D79 16DA9𞅉 1E149𞋹 1E2F9𞓹 1E4F9 1E5FA𞥙 1E959９ FF19 1CCF9𝟗 1D7D7𝟡 1D7E1𝟫 1D7EB𝟵 1D7F5𝟿 1D7FF🯹 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