UTF-8 encoding table and Unicode characters

page with code points U+2190 to U+228F

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page format	standard · w/o parameter choice · print view
language	German · English

code positions per page	128 · 256 · 512 · 1024
display format for UTF-8 encoding	hex. · decimal · hex. (0x) · octal · binary · for Perl string literals · One Latin-1 char per byte · no display
Unicode character names	not displayed · displayed · also display deprecated Unicode 1.0 names
links for adding char to text	displayed · not displayed
numerical HTML encoding of the Unicode character	not displayed · decimal · hexadecimal
HTML 4.0 character entities	displayed · not displayed

text accumulator (characters are added by clicking on the respective "append" link)
display	∅↙⇧≝
simple editing functions	append space · delete last character · clear accumulator
Unicode	U+2205 U+2199 U+21E7 U+225D
UTF-8	11100010 10001000 10000101 11100010 10000110 10011001 11100010 10000111 10100111 11100010 10001001 10011101

Unicode code point	character	UTF-8 (bin.)	append character to accumulator	HTML 4.0 character entities		name
U+2190	←	11100010 10000110 10010000	append	←	←	LEFTWARDS ARROW
U+2191	↑	11100010 10000110 10010001	append	↑	↑	UPWARDS ARROW
U+2192	→	11100010 10000110 10010010	append	→	→	RIGHTWARDS ARROW
U+2193	↓	11100010 10000110 10010011	append	↓	↓	DOWNWARDS ARROW
U+2194	↔	11100010 10000110 10010100	append	↔	↔	LEFT RIGHT ARROW
U+2195	↕	11100010 10000110 10010101	append			UP DOWN ARROW
U+2196	↖	11100010 10000110 10010110	append			NORTH WEST ARROW
U+2197	↗	11100010 10000110 10010111	append			NORTH EAST ARROW
U+2198	↘	11100010 10000110 10011000	append			SOUTH EAST ARROW
U+2199	↙	11100010 10000110 10011001	append			SOUTH WEST ARROW
U+219A	↚	11100010 10000110 10011010	append			LEFTWARDS ARROW WITH STROKE
U+219B	↛	11100010 10000110 10011011	append			RIGHTWARDS ARROW WITH STROKE
U+219C	↜	11100010 10000110 10011100	append			LEFTWARDS WAVE ARROW
U+219D	↝	11100010 10000110 10011101	append			RIGHTWARDS WAVE ARROW
U+219E	↞	11100010 10000110 10011110	append			LEFTWARDS TWO HEADED ARROW
U+219F	↟	11100010 10000110 10011111	append			UPWARDS TWO HEADED ARROW
U+21A0	↠	11100010 10000110 10100000	append			RIGHTWARDS TWO HEADED ARROW
U+21A1	↡	11100010 10000110 10100001	append			DOWNWARDS TWO HEADED ARROW
U+21A2	↢	11100010 10000110 10100010	append			LEFTWARDS ARROW WITH TAIL
U+21A3	↣	11100010 10000110 10100011	append			RIGHTWARDS ARROW WITH TAIL
U+21A4	↤	11100010 10000110 10100100	append			LEFTWARDS ARROW FROM BAR
U+21A5	↥	11100010 10000110 10100101	append			UPWARDS ARROW FROM BAR
U+21A6	↦	11100010 10000110 10100110	append			RIGHTWARDS ARROW FROM BAR
U+21A7	↧	11100010 10000110 10100111	append			DOWNWARDS ARROW FROM BAR
U+21A8	↨	11100010 10000110 10101000	append			UP DOWN ARROW WITH BASE
U+21A9	↩	11100010 10000110 10101001	append			LEFTWARDS ARROW WITH HOOK
U+21AA	↪	11100010 10000110 10101010	append			RIGHTWARDS ARROW WITH HOOK
U+21AB	↫	11100010 10000110 10101011	append			LEFTWARDS ARROW WITH LOOP
U+21AC	↬	11100010 10000110 10101100	append			RIGHTWARDS ARROW WITH LOOP
U+21AD	↭	11100010 10000110 10101101	append			LEFT RIGHT WAVE ARROW
U+21AE	↮	11100010 10000110 10101110	append			LEFT RIGHT ARROW WITH STROKE
U+21AF	↯	11100010 10000110 10101111	append			DOWNWARDS ZIGZAG ARROW
U+21B0	↰	11100010 10000110 10110000	append			UPWARDS ARROW WITH TIP LEFTWARDS
U+21B1	↱	11100010 10000110 10110001	append			UPWARDS ARROW WITH TIP RIGHTWARDS
U+21B2	↲	11100010 10000110 10110010	append			DOWNWARDS ARROW WITH TIP LEFTWARDS
U+21B3	↳	11100010 10000110 10110011	append			DOWNWARDS ARROW WITH TIP RIGHTWARDS
U+21B4	↴	11100010 10000110 10110100	append			RIGHTWARDS ARROW WITH CORNER DOWNWARDS
U+21B5	↵	11100010 10000110 10110101	append	&crarr;	↵	DOWNWARDS ARROW WITH CORNER LEFTWARDS
U+21B6	↶	11100010 10000110 10110110	append			ANTICLOCKWISE TOP SEMICIRCLE ARROW
U+21B7	↷	11100010 10000110 10110111	append			CLOCKWISE TOP SEMICIRCLE ARROW
U+21B8	↸	11100010 10000110 10111000	append			NORTH WEST ARROW TO LONG BAR
U+21B9	↹	11100010 10000110 10111001	append			LEFTWARDS ARROW TO BAR OVER RIGHTWARDS ARROW TO BAR
U+21BA	↺	11100010 10000110 10111010	append			ANTICLOCKWISE OPEN CIRCLE ARROW
U+21BB	↻	11100010 10000110 10111011	append			CLOCKWISE OPEN CIRCLE ARROW
U+21BC	↼	11100010 10000110 10111100	append			LEFTWARDS HARPOON WITH BARB UPWARDS
U+21BD	↽	11100010 10000110 10111101	append			LEFTWARDS HARPOON WITH BARB DOWNWARDS
U+21BE	↾	11100010 10000110 10111110	append			UPWARDS HARPOON WITH BARB RIGHTWARDS
U+21BF	↿	11100010 10000110 10111111	append			UPWARDS HARPOON WITH BARB LEFTWARDS
U+21C0	⇀	11100010 10000111 10000000	append			RIGHTWARDS HARPOON WITH BARB UPWARDS
U+21C1	⇁	11100010 10000111 10000001	append			RIGHTWARDS HARPOON WITH BARB DOWNWARDS
U+21C2	⇂	11100010 10000111 10000010	append			DOWNWARDS HARPOON WITH BARB RIGHTWARDS
U+21C3	⇃	11100010 10000111 10000011	append			DOWNWARDS HARPOON WITH BARB LEFTWARDS
U+21C4	⇄	11100010 10000111 10000100	append			RIGHTWARDS ARROW OVER LEFTWARDS ARROW
U+21C5	⇅	11100010 10000111 10000101	append			UPWARDS ARROW LEFTWARDS OF DOWNWARDS ARROW
U+21C6	⇆	11100010 10000111 10000110	append			LEFTWARDS ARROW OVER RIGHTWARDS ARROW
U+21C7	⇇	11100010 10000111 10000111	append			LEFTWARDS PAIRED ARROWS
U+21C8	⇈	11100010 10000111 10001000	append			UPWARDS PAIRED ARROWS
U+21C9	⇉	11100010 10000111 10001001	append			RIGHTWARDS PAIRED ARROWS
U+21CA	⇊	11100010 10000111 10001010	append			DOWNWARDS PAIRED ARROWS
U+21CB	⇋	11100010 10000111 10001011	append			LEFTWARDS HARPOON OVER RIGHTWARDS HARPOON
U+21CC	⇌	11100010 10000111 10001100	append			RIGHTWARDS HARPOON OVER LEFTWARDS HARPOON
U+21CD	⇍	11100010 10000111 10001101	append			LEFTWARDS DOUBLE ARROW WITH STROKE
U+21CE	⇎	11100010 10000111 10001110	append			LEFT RIGHT DOUBLE ARROW WITH STROKE
U+21CF	⇏	11100010 10000111 10001111	append			RIGHTWARDS DOUBLE ARROW WITH STROKE
U+21D0	⇐	11100010 10000111 10010000	append	⇐	⇐	LEFTWARDS DOUBLE ARROW
U+21D1	⇑	11100010 10000111 10010001	append	&uArr;	⇑	UPWARDS DOUBLE ARROW
U+21D2	⇒	11100010 10000111 10010010	append	⇒	⇒	RIGHTWARDS DOUBLE ARROW
U+21D3	⇓	11100010 10000111 10010011	append	&dArr;	⇓	DOWNWARDS DOUBLE ARROW
U+21D4	⇔	11100010 10000111 10010100	append	⇔	⇔	LEFT RIGHT DOUBLE ARROW
U+21D5	⇕	11100010 10000111 10010101	append			UP DOWN DOUBLE ARROW
U+21D6	⇖	11100010 10000111 10010110	append			NORTH WEST DOUBLE ARROW
U+21D7	⇗	11100010 10000111 10010111	append			NORTH EAST DOUBLE ARROW
U+21D8	⇘	11100010 10000111 10011000	append			SOUTH EAST DOUBLE ARROW
U+21D9	⇙	11100010 10000111 10011001	append			SOUTH WEST DOUBLE ARROW
U+21DA	⇚	11100010 10000111 10011010	append			LEFTWARDS TRIPLE ARROW
U+21DB	⇛	11100010 10000111 10011011	append			RIGHTWARDS TRIPLE ARROW
U+21DC	⇜	11100010 10000111 10011100	append			LEFTWARDS SQUIGGLE ARROW
U+21DD	⇝	11100010 10000111 10011101	append			RIGHTWARDS SQUIGGLE ARROW
U+21DE	⇞	11100010 10000111 10011110	append			UPWARDS ARROW WITH DOUBLE STROKE
U+21DF	⇟	11100010 10000111 10011111	append			DOWNWARDS ARROW WITH DOUBLE STROKE
U+21E0	⇠	11100010 10000111 10100000	append			LEFTWARDS DASHED ARROW
U+21E1	⇡	11100010 10000111 10100001	append			UPWARDS DASHED ARROW
U+21E2	⇢	11100010 10000111 10100010	append			RIGHTWARDS DASHED ARROW
U+21E3	⇣	11100010 10000111 10100011	append			DOWNWARDS DASHED ARROW
U+21E4	⇤	11100010 10000111 10100100	append			LEFTWARDS ARROW TO BAR
U+21E5	⇥	11100010 10000111 10100101	append			RIGHTWARDS ARROW TO BAR
U+21E6	⇦	11100010 10000111 10100110	append			LEFTWARDS WHITE ARROW
U+21E7	⇧	11100010 10000111 10100111	append			UPWARDS WHITE ARROW
U+21E8	⇨	11100010 10000111 10101000	append			RIGHTWARDS WHITE ARROW
U+21E9	⇩	11100010 10000111 10101001	append			DOWNWARDS WHITE ARROW
U+21EA	⇪	11100010 10000111 10101010	append			UPWARDS WHITE ARROW FROM BAR
U+21EB	⇫	11100010 10000111 10101011	append			UPWARDS WHITE ARROW ON PEDESTAL
U+21EC	⇬	11100010 10000111 10101100	append			UPWARDS WHITE ARROW ON PEDESTAL WITH HORIZONTAL BAR
U+21ED	⇭	11100010 10000111 10101101	append			UPWARDS WHITE ARROW ON PEDESTAL WITH VERTICAL BAR
U+21EE	⇮	11100010 10000111 10101110	append			UPWARDS WHITE DOUBLE ARROW
U+21EF	⇯	11100010 10000111 10101111	append			UPWARDS WHITE DOUBLE ARROW ON PEDESTAL
U+21F0	⇰	11100010 10000111 10110000	append			RIGHTWARDS WHITE ARROW FROM WALL
U+21F1	⇱	11100010 10000111 10110001	append			NORTH WEST ARROW TO CORNER
U+21F2	⇲	11100010 10000111 10110010	append			SOUTH EAST ARROW TO CORNER
U+21F3	⇳	11100010 10000111 10110011	append			UP DOWN WHITE ARROW
U+21F4	⇴	11100010 10000111 10110100	append			RIGHT ARROW WITH SMALL CIRCLE
U+21F5	⇵	11100010 10000111 10110101	append			DOWNWARDS ARROW LEFTWARDS OF UPWARDS ARROW
U+21F6	⇶	11100010 10000111 10110110	append			THREE RIGHTWARDS ARROWS
U+21F7	⇷	11100010 10000111 10110111	append			LEFTWARDS ARROW WITH VERTICAL STROKE
U+21F8	⇸	11100010 10000111 10111000	append			RIGHTWARDS ARROW WITH VERTICAL STROKE
U+21F9	⇹	11100010 10000111 10111001	append			LEFT RIGHT ARROW WITH VERTICAL STROKE
U+21FA	⇺	11100010 10000111 10111010	append			LEFTWARDS ARROW WITH DOUBLE VERTICAL STROKE
U+21FB	⇻	11100010 10000111 10111011	append			RIGHTWARDS ARROW WITH DOUBLE VERTICAL STROKE
U+21FC	⇼	11100010 10000111 10111100	append			LEFT RIGHT ARROW WITH DOUBLE VERTICAL STROKE
U+21FD	⇽	11100010 10000111 10111101	append			LEFTWARDS OPEN-HEADED ARROW
U+21FE	⇾	11100010 10000111 10111110	append			RIGHTWARDS OPEN-HEADED ARROW
U+21FF	⇿	11100010 10000111 10111111	append			LEFT RIGHT OPEN-HEADED ARROW
U+2200	∀	11100010 10001000 10000000	append	∀	∀	FOR ALL
U+2201	∁	11100010 10001000 10000001	append			COMPLEMENT
U+2202	∂	11100010 10001000 10000010	append	∂	∂	PARTIAL DIFFERENTIAL
U+2203	∃	11100010 10001000 10000011	append	∃	∃	THERE EXISTS
U+2204	∄	11100010 10001000 10000100	append			THERE DOES NOT EXIST
U+2205	∅	11100010 10001000 10000101	append	∅	∅	EMPTY SET
U+2206	∆	11100010 10001000 10000110	append			INCREMENT
U+2207	∇	11100010 10001000 10000111	append	∇	∇	NABLA
U+2208	∈	11100010 10001000 10001000	append	∈	∈	ELEMENT OF
U+2209	∉	11100010 10001000 10001001	append	∉	∉	NOT AN ELEMENT OF
U+220A	∊	11100010 10001000 10001010	append			SMALL ELEMENT OF
U+220B	∋	11100010 10001000 10001011	append	&ni;	∋	CONTAINS AS MEMBER
U+220C	∌	11100010 10001000 10001100	append			DOES NOT CONTAIN AS MEMBER
U+220D	∍	11100010 10001000 10001101	append			SMALL CONTAINS AS MEMBER
U+220E	∎	11100010 10001000 10001110	append			END OF PROOF
U+220F	∏	11100010 10001000 10001111	append	∏	∏	N-ARY PRODUCT
U+2210	∐	11100010 10001000 10010000	append			N-ARY COPRODUCT
U+2211	∑	11100010 10001000 10010001	append	∑	∑	N-ARY SUMMATION
U+2212	−	11100010 10001000 10010010	append	−	−	MINUS SIGN
U+2213	∓	11100010 10001000 10010011	append			MINUS-OR-PLUS SIGN
U+2214	∔	11100010 10001000 10010100	append			DOT PLUS
U+2215	∕	11100010 10001000 10010101	append			DIVISION SLASH
U+2216	∖	11100010 10001000 10010110	append			SET MINUS
U+2217	∗	11100010 10001000 10010111	append	&lowast;	∗	ASTERISK OPERATOR
U+2218	∘	11100010 10001000 10011000	append			RING OPERATOR
U+2219	∙	11100010 10001000 10011001	append			BULLET OPERATOR
U+221A	√	11100010 10001000 10011010	append	√	√	SQUARE ROOT
U+221B	∛	11100010 10001000 10011011	append			CUBE ROOT
U+221C	∜	11100010 10001000 10011100	append			FOURTH ROOT
U+221D	∝	11100010 10001000 10011101	append	&prop;	∝	PROPORTIONAL TO
U+221E	∞	11100010 10001000 10011110	append	∞	∞	INFINITY
U+221F	∟	11100010 10001000 10011111	append			RIGHT ANGLE
U+2220	∠	11100010 10001000 10100000	append	&ang;	∠	ANGLE
U+2221	∡	11100010 10001000 10100001	append			MEASURED ANGLE
U+2222	∢	11100010 10001000 10100010	append			SPHERICAL ANGLE
U+2223	∣	11100010 10001000 10100011	append			DIVIDES
U+2224	∤	11100010 10001000 10100100	append			DOES NOT DIVIDE
U+2225	∥	11100010 10001000 10100101	append			PARALLEL TO
U+2226	∦	11100010 10001000 10100110	append			NOT PARALLEL TO
U+2227	∧	11100010 10001000 10100111	append	&and;	∧	LOGICAL AND
U+2228	∨	11100010 10001000 10101000	append	&or;	∨	LOGICAL OR
U+2229	∩	11100010 10001000 10101001	append	∩	∩	INTERSECTION
U+222A	∪	11100010 10001000 10101010	append	∪	∪	UNION
U+222B	∫	11100010 10001000 10101011	append	∫	∫	INTEGRAL
U+222C	∬	11100010 10001000 10101100	append			DOUBLE INTEGRAL
U+222D	∭	11100010 10001000 10101101	append			TRIPLE INTEGRAL
U+222E	∮	11100010 10001000 10101110	append			CONTOUR INTEGRAL
U+222F	∯	11100010 10001000 10101111	append			SURFACE INTEGRAL
U+2230	∰	11100010 10001000 10110000	append			VOLUME INTEGRAL
U+2231	∱	11100010 10001000 10110001	append			CLOCKWISE INTEGRAL
U+2232	∲	11100010 10001000 10110010	append			CLOCKWISE CONTOUR INTEGRAL
U+2233	∳	11100010 10001000 10110011	append			ANTICLOCKWISE CONTOUR INTEGRAL
U+2234	∴	11100010 10001000 10110100	append	&there4;	∴	THEREFORE
U+2235	∵	11100010 10001000 10110101	append			BECAUSE
U+2236	∶	11100010 10001000 10110110	append			RATIO
U+2237	∷	11100010 10001000 10110111	append			PROPORTION
U+2238	∸	11100010 10001000 10111000	append			DOT MINUS
U+2239	∹	11100010 10001000 10111001	append			EXCESS
U+223A	∺	11100010 10001000 10111010	append			GEOMETRIC PROPORTION
U+223B	∻	11100010 10001000 10111011	append			HOMOTHETIC
U+223C	∼	11100010 10001000 10111100	append	&sim;	∼	TILDE OPERATOR
U+223D	∽	11100010 10001000 10111101	append			REVERSED TILDE
U+223E	∾	11100010 10001000 10111110	append			INVERTED LAZY S
U+223F	∿	11100010 10001000 10111111	append			SINE WAVE
U+2240	≀	11100010 10001001 10000000	append			WREATH PRODUCT
U+2241	≁	11100010 10001001 10000001	append			NOT TILDE
U+2242	≂	11100010 10001001 10000010	append			MINUS TILDE
U+2243	≃	11100010 10001001 10000011	append			ASYMPTOTICALLY EQUAL TO
U+2244	≄	11100010 10001001 10000100	append			NOT ASYMPTOTICALLY EQUAL TO
U+2245	≅	11100010 10001001 10000101	append	&cong;	≅	APPROXIMATELY EQUAL TO
U+2246	≆	11100010 10001001 10000110	append			APPROXIMATELY BUT NOT ACTUALLY EQUAL TO
U+2247	≇	11100010 10001001 10000111	append			NEITHER APPROXIMATELY NOR ACTUALLY EQUAL TO
U+2248	≈	11100010 10001001 10001000	append	≈	≈	ALMOST EQUAL TO
U+2249	≉	11100010 10001001 10001001	append			NOT ALMOST EQUAL TO
U+224A	≊	11100010 10001001 10001010	append			ALMOST EQUAL OR EQUAL TO
U+224B	≋	11100010 10001001 10001011	append			TRIPLE TILDE
U+224C	≌	11100010 10001001 10001100	append			ALL EQUAL TO
U+224D	≍	11100010 10001001 10001101	append			EQUIVALENT TO
U+224E	≎	11100010 10001001 10001110	append			GEOMETRICALLY EQUIVALENT TO
U+224F	≏	11100010 10001001 10001111	append			DIFFERENCE BETWEEN
U+2250	≐	11100010 10001001 10010000	append			APPROACHES THE LIMIT
U+2251	≑	11100010 10001001 10010001	append			GEOMETRICALLY EQUAL TO
U+2252	≒	11100010 10001001 10010010	append			APPROXIMATELY EQUAL TO OR THE IMAGE OF
U+2253	≓	11100010 10001001 10010011	append			IMAGE OF OR APPROXIMATELY EQUAL TO
U+2254	≔	11100010 10001001 10010100	append			COLON EQUALS
U+2255	≕	11100010 10001001 10010101	append			EQUALS COLON
U+2256	≖	11100010 10001001 10010110	append			RING IN EQUAL TO
U+2257	≗	11100010 10001001 10010111	append			RING EQUAL TO
U+2258	≘	11100010 10001001 10011000	append			CORRESPONDS TO
U+2259	≙	11100010 10001001 10011001	append			ESTIMATES
U+225A	≚	11100010 10001001 10011010	append			EQUIANGULAR TO
U+225B	≛	11100010 10001001 10011011	append			STAR EQUALS
U+225C	≜	11100010 10001001 10011100	append			DELTA EQUAL TO
U+225D	≝	11100010 10001001 10011101	append			EQUAL TO BY DEFINITION
U+225E	≞	11100010 10001001 10011110	append			MEASURED BY
U+225F	≟	11100010 10001001 10011111	append			QUESTIONED EQUAL TO
U+2260	≠	11100010 10001001 10100000	append	≠	≠	NOT EQUAL TO
U+2261	≡	11100010 10001001 10100001	append	&equiv;	≡	IDENTICAL TO
U+2262	≢	11100010 10001001 10100010	append			NOT IDENTICAL TO
U+2263	≣	11100010 10001001 10100011	append			STRICTLY EQUIVALENT TO
U+2264	≤	11100010 10001001 10100100	append	≤	≤	LESS-THAN OR EQUAL TO
U+2265	≥	11100010 10001001 10100101	append	≥	≥	GREATER-THAN OR EQUAL TO
U+2266	≦	11100010 10001001 10100110	append			LESS-THAN OVER EQUAL TO
U+2267	≧	11100010 10001001 10100111	append			GREATER-THAN OVER EQUAL TO
U+2268	≨	11100010 10001001 10101000	append			LESS-THAN BUT NOT EQUAL TO
U+2269	≩	11100010 10001001 10101001	append			GREATER-THAN BUT NOT EQUAL TO
U+226A	≪	11100010 10001001 10101010	append			MUCH LESS-THAN
U+226B	≫	11100010 10001001 10101011	append			MUCH GREATER-THAN
U+226C	≬	11100010 10001001 10101100	append			BETWEEN
U+226D	≭	11100010 10001001 10101101	append			NOT EQUIVALENT TO
U+226E	≮	11100010 10001001 10101110	append			NOT LESS-THAN
U+226F	≯	11100010 10001001 10101111	append			NOT GREATER-THAN
U+2270	≰	11100010 10001001 10110000	append			NEITHER LESS-THAN NOR EQUAL TO
U+2271	≱	11100010 10001001 10110001	append			NEITHER GREATER-THAN NOR EQUAL TO
U+2272	≲	11100010 10001001 10110010	append			LESS-THAN OR EQUIVALENT TO
U+2273	≳	11100010 10001001 10110011	append			GREATER-THAN OR EQUIVALENT TO
U+2274	≴	11100010 10001001 10110100	append			NEITHER LESS-THAN NOR EQUIVALENT TO
U+2275	≵	11100010 10001001 10110101	append			NEITHER GREATER-THAN NOR EQUIVALENT TO
U+2276	≶	11100010 10001001 10110110	append			LESS-THAN OR GREATER-THAN
U+2277	≷	11100010 10001001 10110111	append			GREATER-THAN OR LESS-THAN
U+2278	≸	11100010 10001001 10111000	append			NEITHER LESS-THAN NOR GREATER-THAN
U+2279	≹	11100010 10001001 10111001	append			NEITHER GREATER-THAN NOR LESS-THAN
U+227A	≺	11100010 10001001 10111010	append			PRECEDES
U+227B	≻	11100010 10001001 10111011	append			SUCCEEDS
U+227C	≼	11100010 10001001 10111100	append			PRECEDES OR EQUAL TO
U+227D	≽	11100010 10001001 10111101	append			SUCCEEDS OR EQUAL TO
U+227E	≾	11100010 10001001 10111110	append			PRECEDES OR EQUIVALENT TO
U+227F	≿	11100010 10001001 10111111	append			SUCCEEDS OR EQUIVALENT TO
U+2280	⊀	11100010 10001010 10000000	append			DOES NOT PRECEDE
U+2281	⊁	11100010 10001010 10000001	append			DOES NOT SUCCEED
U+2282	⊂	11100010 10001010 10000010	append	⊂	⊂	SUBSET OF
U+2283	⊃	11100010 10001010 10000011	append	⊃	⊃	SUPERSET OF
U+2284	⊄	11100010 10001010 10000100	append	&nsub;	⊄	NOT A SUBSET OF
U+2285	⊅	11100010 10001010 10000101	append			NOT A SUPERSET OF
U+2286	⊆	11100010 10001010 10000110	append	&sube;	⊆	SUBSET OF OR EQUAL TO
U+2287	⊇	11100010 10001010 10000111	append	&supe;	⊇	SUPERSET OF OR EQUAL TO
U+2288	⊈	11100010 10001010 10001000	append			NEITHER A SUBSET OF NOR EQUAL TO
U+2289	⊉	11100010 10001010 10001001	append			NEITHER A SUPERSET OF NOR EQUAL TO
U+228A	⊊	11100010 10001010 10001010	append			SUBSET OF WITH NOT EQUAL TO
U+228B	⊋	11100010 10001010 10001011	append			SUPERSET OF WITH NOT EQUAL TO
U+228C	⊌	11100010 10001010 10001100	append			MULTISET
U+228D	⊍	11100010 10001010 10001101	append			MULTISET MULTIPLICATION
U+228E	⊎	11100010 10001010 10001110	append			MULTISET UNION
U+228F	⊏	11100010 10001010 10001111	append			SQUARE IMAGE OF