UTF-8 encoding table and Unicode characters

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

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Unicode U+21C6
UTF-8 e2 87 86
HTML ⇆
Unicode
code point		 character UTF-8
(hex.)		 append character
to accumulator		 HTML 4.0 character entities numerical HTML encoding
of the Unicode character		 name
U+2190←e2 86 90append←← ←← LEFTWARDS ARROW
U+2191↑e2 86 91append↑↑ ↑↑ UPWARDS ARROW
U+2192→e2 86 92append→→ →→ RIGHTWARDS ARROW
U+2193↓e2 86 93append↓↓ ↓↓ DOWNWARDS ARROW
U+2194↔e2 86 94append↔↔ ↔↔ LEFT RIGHT ARROW
U+2195↕e2 86 95append ↕↕ UP DOWN ARROW
U+2196↖e2 86 96append ↖↖ NORTH WEST ARROW
U+2197↗e2 86 97append ↗↗ NORTH EAST ARROW
U+2198↘e2 86 98append ↘↘ SOUTH EAST ARROW
U+2199↙e2 86 99append ↙↙ SOUTH WEST ARROW
U+219A↚e2 86 9aappend ↚↚ LEFTWARDS ARROW WITH STROKE
U+219B↛e2 86 9bappend ↛↛ RIGHTWARDS ARROW WITH STROKE
U+219C↜e2 86 9cappend ↜↜ LEFTWARDS WAVE ARROW
U+219D↝e2 86 9dappend ↝↝ RIGHTWARDS WAVE ARROW
U+219E↞e2 86 9eappend ↞↞ LEFTWARDS TWO HEADED ARROW
U+219F↟e2 86 9fappend ↟↟ UPWARDS TWO HEADED ARROW
U+21A0↠e2 86 a0append ↠↠ RIGHTWARDS TWO HEADED ARROW
U+21A1↡e2 86 a1append ↡↡ DOWNWARDS TWO HEADED ARROW
U+21A2↢e2 86 a2append ↢↢ LEFTWARDS ARROW WITH TAIL
U+21A3↣e2 86 a3append ↣↣ RIGHTWARDS ARROW WITH TAIL
U+21A4↤e2 86 a4append ↤↤ LEFTWARDS ARROW FROM BAR
U+21A5↥e2 86 a5append ↥↥ UPWARDS ARROW FROM BAR
U+21A6↦e2 86 a6append ↦↦ RIGHTWARDS ARROW FROM BAR
U+21A7↧e2 86 a7append ↧↧ DOWNWARDS ARROW FROM BAR
U+21A8↨e2 86 a8append ↨↨ UP DOWN ARROW WITH BASE
U+21A9↩e2 86 a9append ↩↩ LEFTWARDS ARROW WITH HOOK
U+21AA↪e2 86 aaappend ↪↪ RIGHTWARDS ARROW WITH HOOK
U+21AB↫e2 86 abappend ↫↫ LEFTWARDS ARROW WITH LOOP
U+21AC↬e2 86 acappend ↬↬ RIGHTWARDS ARROW WITH LOOP
U+21AD↭e2 86 adappend ↭↭ LEFT RIGHT WAVE ARROW
U+21AE↮e2 86 aeappend ↮↮ LEFT RIGHT ARROW WITH STROKE
U+21AF↯e2 86 afappend ↯↯ DOWNWARDS ZIGZAG ARROW
U+21B0↰e2 86 b0append ↰↰ UPWARDS ARROW WITH TIP LEFTWARDS
U+21B1↱e2 86 b1append ↱↱ UPWARDS ARROW WITH TIP RIGHTWARDS
U+21B2↲e2 86 b2append ↲↲ DOWNWARDS ARROW WITH TIP LEFTWARDS
U+21B3↳e2 86 b3append ↳↳ DOWNWARDS ARROW WITH TIP RIGHTWARDS
U+21B4↴e2 86 b4append ↴↴ RIGHTWARDS ARROW WITH CORNER DOWNWARDS
U+21B5↵e2 86 b5append↵↵ ↵↵ DOWNWARDS ARROW WITH CORNER LEFTWARDS
U+21B6↶e2 86 b6append ↶↶ ANTICLOCKWISE TOP SEMICIRCLE ARROW
U+21B7↷e2 86 b7append ↷↷ CLOCKWISE TOP SEMICIRCLE ARROW
U+21B8↸e2 86 b8append ↸↸ NORTH WEST ARROW TO LONG BAR
U+21B9↹e2 86 b9append ↹↹ LEFTWARDS ARROW TO BAR OVER RIGHTWARDS ARROW TO BAR
U+21BA↺e2 86 baappend ↺↺ ANTICLOCKWISE OPEN CIRCLE ARROW
U+21BB↻e2 86 bbappend ↻↻ CLOCKWISE OPEN CIRCLE ARROW
U+21BC↼e2 86 bcappend ↼↼ LEFTWARDS HARPOON WITH BARB UPWARDS
U+21BD↽e2 86 bdappend ↽↽ LEFTWARDS HARPOON WITH BARB DOWNWARDS
U+21BE↾e2 86 beappend ↾↾ UPWARDS HARPOON WITH BARB RIGHTWARDS
U+21BF↿e2 86 bfappend ↿↿ UPWARDS HARPOON WITH BARB LEFTWARDS
U+21C0⇀e2 87 80append ⇀⇀ RIGHTWARDS HARPOON WITH BARB UPWARDS
U+21C1⇁e2 87 81append ⇁⇁ RIGHTWARDS HARPOON WITH BARB DOWNWARDS
U+21C2⇂e2 87 82append ⇂⇂ DOWNWARDS HARPOON WITH BARB RIGHTWARDS
U+21C3⇃e2 87 83append ⇃⇃ DOWNWARDS HARPOON WITH BARB LEFTWARDS
U+21C4⇄e2 87 84append ⇄⇄ RIGHTWARDS ARROW OVER LEFTWARDS ARROW
U+21C5⇅e2 87 85append ⇅⇅ UPWARDS ARROW LEFTWARDS OF DOWNWARDS ARROW
U+21C6⇆e2 87 86append ⇆⇆ LEFTWARDS ARROW OVER RIGHTWARDS ARROW
U+21C7⇇e2 87 87append ⇇⇇ LEFTWARDS PAIRED ARROWS
U+21C8⇈e2 87 88append ⇈⇈ UPWARDS PAIRED ARROWS
U+21C9⇉e2 87 89append ⇉⇉ RIGHTWARDS PAIRED ARROWS
U+21CA⇊e2 87 8aappend ⇊⇊ DOWNWARDS PAIRED ARROWS
U+21CB⇋e2 87 8bappend ⇋⇋ LEFTWARDS HARPOON OVER RIGHTWARDS HARPOON
U+21CC⇌e2 87 8cappend ⇌⇌ RIGHTWARDS HARPOON OVER LEFTWARDS HARPOON
U+21CD⇍e2 87 8dappend ⇍⇍ LEFTWARDS DOUBLE ARROW WITH STROKE
U+21CE⇎e2 87 8eappend ⇎⇎ LEFT RIGHT DOUBLE ARROW WITH STROKE
U+21CF⇏e2 87 8fappend ⇏⇏ RIGHTWARDS DOUBLE ARROW WITH STROKE
U+21D0⇐e2 87 90append⇐⇐ ⇐⇐ LEFTWARDS DOUBLE ARROW
U+21D1⇑e2 87 91append⇑⇑ ⇑⇑ UPWARDS DOUBLE ARROW
U+21D2⇒e2 87 92append⇒⇒ ⇒⇒ RIGHTWARDS DOUBLE ARROW
U+21D3⇓e2 87 93append⇓⇓ ⇓⇓ DOWNWARDS DOUBLE ARROW
U+21D4⇔e2 87 94append⇔⇔ ⇔⇔ LEFT RIGHT DOUBLE ARROW
U+21D5⇕e2 87 95append ⇕⇕ UP DOWN DOUBLE ARROW
U+21D6⇖e2 87 96append ⇖⇖ NORTH WEST DOUBLE ARROW
U+21D7⇗e2 87 97append ⇗⇗ NORTH EAST DOUBLE ARROW
U+21D8⇘e2 87 98append ⇘⇘ SOUTH EAST DOUBLE ARROW
U+21D9⇙e2 87 99append ⇙⇙ SOUTH WEST DOUBLE ARROW
U+21DA⇚e2 87 9aappend ⇚⇚ LEFTWARDS TRIPLE ARROW
U+21DB⇛e2 87 9bappend ⇛⇛ RIGHTWARDS TRIPLE ARROW
U+21DC⇜e2 87 9cappend ⇜⇜ LEFTWARDS SQUIGGLE ARROW
U+21DD⇝e2 87 9dappend ⇝⇝ RIGHTWARDS SQUIGGLE ARROW
U+21DE⇞e2 87 9eappend ⇞⇞ UPWARDS ARROW WITH DOUBLE STROKE
U+21DF⇟e2 87 9fappend ⇟⇟ DOWNWARDS ARROW WITH DOUBLE STROKE
U+21E0⇠e2 87 a0append ⇠⇠ LEFTWARDS DASHED ARROW
U+21E1⇡e2 87 a1append ⇡⇡ UPWARDS DASHED ARROW
U+21E2⇢e2 87 a2append ⇢⇢ RIGHTWARDS DASHED ARROW
U+21E3⇣e2 87 a3append ⇣⇣ DOWNWARDS DASHED ARROW
U+21E4⇤e2 87 a4append ⇤⇤ LEFTWARDS ARROW TO BAR
U+21E5⇥e2 87 a5append ⇥⇥ RIGHTWARDS ARROW TO BAR
U+21E6⇦e2 87 a6append ⇦⇦ LEFTWARDS WHITE ARROW
U+21E7⇧e2 87 a7append ⇧⇧ UPWARDS WHITE ARROW
U+21E8⇨e2 87 a8append ⇨⇨ RIGHTWARDS WHITE ARROW
U+21E9⇩e2 87 a9append ⇩⇩ DOWNWARDS WHITE ARROW
U+21EA⇪e2 87 aaappend ⇪⇪ UPWARDS WHITE ARROW FROM BAR
U+21EB⇫e2 87 abappend ⇫⇫ UPWARDS WHITE ARROW ON PEDESTAL
U+21EC⇬e2 87 acappend ⇬⇬ UPWARDS WHITE ARROW ON PEDESTAL WITH HORIZONTAL BAR
U+21ED⇭e2 87 adappend ⇭⇭ UPWARDS WHITE ARROW ON PEDESTAL WITH VERTICAL BAR
U+21EE⇮e2 87 aeappend ⇮⇮ UPWARDS WHITE DOUBLE ARROW
U+21EF⇯e2 87 afappend ⇯⇯ UPWARDS WHITE DOUBLE ARROW ON PEDESTAL
U+21F0⇰e2 87 b0append ⇰⇰ RIGHTWARDS WHITE ARROW FROM WALL
U+21F1⇱e2 87 b1append ⇱⇱ NORTH WEST ARROW TO CORNER
U+21F2⇲e2 87 b2append ⇲⇲ SOUTH EAST ARROW TO CORNER
U+21F3⇳e2 87 b3append ⇳⇳ UP DOWN WHITE ARROW
U+21F4⇴e2 87 b4append ⇴⇴ RIGHT ARROW WITH SMALL CIRCLE
U+21F5⇵e2 87 b5append ⇵⇵ DOWNWARDS ARROW LEFTWARDS OF UPWARDS ARROW
U+21F6⇶e2 87 b6append ⇶⇶ THREE RIGHTWARDS ARROWS
U+21F7⇷e2 87 b7append ⇷⇷ LEFTWARDS ARROW WITH VERTICAL STROKE
U+21F8⇸e2 87 b8append ⇸⇸ RIGHTWARDS ARROW WITH VERTICAL STROKE
U+21F9⇹e2 87 b9append ⇹⇹ LEFT RIGHT ARROW WITH VERTICAL STROKE
U+21FA⇺e2 87 baappend ⇺⇺ LEFTWARDS ARROW WITH DOUBLE VERTICAL STROKE
U+21FB⇻e2 87 bbappend ⇻⇻ RIGHTWARDS ARROW WITH DOUBLE VERTICAL STROKE
U+21FC⇼e2 87 bcappend ⇼⇼ LEFT RIGHT ARROW WITH DOUBLE VERTICAL STROKE
U+21FD⇽e2 87 bdappend ⇽⇽ LEFTWARDS OPEN-HEADED ARROW
U+21FE⇾e2 87 beappend ⇾⇾ RIGHTWARDS OPEN-HEADED ARROW
U+21FF⇿e2 87 bfappend ⇿⇿ LEFT RIGHT OPEN-HEADED ARROW
U+2200∀e2 88 80append∀∀ ∀∀ FOR ALL
U+2201∁e2 88 81append ∁∁ COMPLEMENT
U+2202∂e2 88 82append∂∂ ∂∂ PARTIAL DIFFERENTIAL
U+2203∃e2 88 83append∃∃ ∃∃ THERE EXISTS
U+2204∄e2 88 84append ∄∄ THERE DOES NOT EXIST
U+2205∅e2 88 85append∅∅ ∅∅ EMPTY SET
U+2206∆e2 88 86append ∆∆ INCREMENT
U+2207∇e2 88 87append∇∇ ∇∇ NABLA
U+2208∈e2 88 88append∈∈ ∈∈ ELEMENT OF
U+2209∉e2 88 89append∉∉ ∉∉ NOT AN ELEMENT OF
U+220A∊e2 88 8aappend ∊∊ SMALL ELEMENT OF
U+220B∋e2 88 8bappend∋∋ ∋∋ CONTAINS AS MEMBER
U+220C∌e2 88 8cappend ∌∌ DOES NOT CONTAIN AS MEMBER
U+220D∍e2 88 8dappend ∍∍ SMALL CONTAINS AS MEMBER
U+220E∎e2 88 8eappend ∎∎ END OF PROOF
U+220F∏e2 88 8fappend∏∏ ∏∏ N-ARY PRODUCT
U+2210∐e2 88 90append ∐∐ N-ARY COPRODUCT
U+2211∑e2 88 91append∑∑ ∑∑ N-ARY SUMMATION
U+2212−e2 88 92append−− −− MINUS SIGN
U+2213∓e2 88 93append ∓∓ MINUS-OR-PLUS SIGN
U+2214∔e2 88 94append ∔∔ DOT PLUS
U+2215∕e2 88 95append ∕∕ DIVISION SLASH
U+2216∖e2 88 96append ∖∖ SET MINUS
U+2217∗e2 88 97append∗∗ ∗∗ ASTERISK OPERATOR
U+2218∘e2 88 98append ∘∘ RING OPERATOR
U+2219∙e2 88 99append ∙∙ BULLET OPERATOR
U+221A√e2 88 9aappend√√ √√ SQUARE ROOT
U+221B∛e2 88 9bappend ∛∛ CUBE ROOT
U+221C∜e2 88 9cappend ∜∜ FOURTH ROOT
U+221D∝e2 88 9dappend∝∝ ∝∝ PROPORTIONAL TO
U+221E∞e2 88 9eappend∞∞ ∞∞ INFINITY
U+221F∟e2 88 9fappend ∟∟ RIGHT ANGLE
U+2220∠e2 88 a0append∠∠ ∠∠ ANGLE
U+2221∡e2 88 a1append ∡∡ MEASURED ANGLE
U+2222∢e2 88 a2append ∢∢ SPHERICAL ANGLE
U+2223∣e2 88 a3append ∣∣ DIVIDES
U+2224∤e2 88 a4append ∤∤ DOES NOT DIVIDE
U+2225∥e2 88 a5append ∥∥ PARALLEL TO
U+2226∦e2 88 a6append ∦∦ NOT PARALLEL TO
U+2227∧e2 88 a7append∧∧ ∧∧ LOGICAL AND
U+2228∨e2 88 a8append∨∨ ∨∨ LOGICAL OR
U+2229∩e2 88 a9append∩∩ ∩∩ INTERSECTION
U+222A∪e2 88 aaappend∪∪ ∪∪ UNION
U+222B∫e2 88 abappend∫∫ ∫∫ INTEGRAL
U+222C∬e2 88 acappend ∬∬ DOUBLE INTEGRAL
U+222D∭e2 88 adappend ∭∭ TRIPLE INTEGRAL
U+222E∮e2 88 aeappend ∮∮ CONTOUR INTEGRAL
U+222F∯e2 88 afappend ∯∯ SURFACE INTEGRAL
U+2230∰e2 88 b0append ∰∰ VOLUME INTEGRAL
U+2231∱e2 88 b1append ∱∱ CLOCKWISE INTEGRAL
U+2232∲e2 88 b2append ∲∲ CLOCKWISE CONTOUR INTEGRAL
U+2233∳e2 88 b3append ∳∳ ANTICLOCKWISE CONTOUR INTEGRAL
U+2234∴e2 88 b4append∴∴ ∴∴ THEREFORE
U+2235∵e2 88 b5append ∵∵ BECAUSE
U+2236∶e2 88 b6append ∶∶ RATIO
U+2237∷e2 88 b7append ∷∷ PROPORTION
U+2238∸e2 88 b8append ∸∸ DOT MINUS
U+2239∹e2 88 b9append ∹∹ EXCESS
U+223A∺e2 88 baappend ∺∺ GEOMETRIC PROPORTION
U+223B∻e2 88 bbappend ∻∻ HOMOTHETIC
U+223C∼e2 88 bcappend∼∼ ∼∼ TILDE OPERATOR
U+223D∽e2 88 bdappend ∽∽ REVERSED TILDE
U+223E∾e2 88 beappend ∾∾ INVERTED LAZY S
U+223F∿e2 88 bfappend ∿∿ SINE WAVE
U+2240≀e2 89 80append ≀≀ WREATH PRODUCT
U+2241≁e2 89 81append ≁≁ NOT TILDE
U+2242≂e2 89 82append ≂≂ MINUS TILDE
U+2243≃e2 89 83append ≃≃ ASYMPTOTICALLY EQUAL TO
U+2244≄e2 89 84append ≄≄ NOT ASYMPTOTICALLY EQUAL TO
U+2245≅e2 89 85append≅≅ ≅≅ APPROXIMATELY EQUAL TO
U+2246≆e2 89 86append ≆≆ APPROXIMATELY BUT NOT ACTUALLY EQUAL TO
U+2247≇e2 89 87append ≇≇ NEITHER APPROXIMATELY NOR ACTUALLY EQUAL TO
U+2248≈e2 89 88append≈≈ ≈≈ ALMOST EQUAL TO
U+2249≉e2 89 89append ≉≉ NOT ALMOST EQUAL TO
U+224A≊e2 89 8aappend ≊≊ ALMOST EQUAL OR EQUAL TO
U+224B≋e2 89 8bappend ≋≋ TRIPLE TILDE
U+224C≌e2 89 8cappend ≌≌ ALL EQUAL TO
U+224D≍e2 89 8dappend ≍≍ EQUIVALENT TO
U+224E≎e2 89 8eappend ≎≎ GEOMETRICALLY EQUIVALENT TO
U+224F≏e2 89 8fappend ≏≏ DIFFERENCE BETWEEN
U+2250≐e2 89 90append ≐≐ APPROACHES THE LIMIT
U+2251≑e2 89 91append ≑≑ GEOMETRICALLY EQUAL TO
U+2252≒e2 89 92append ≒≒ APPROXIMATELY EQUAL TO OR THE IMAGE OF
U+2253≓e2 89 93append ≓≓ IMAGE OF OR APPROXIMATELY EQUAL TO
U+2254≔e2 89 94append ≔≔ COLON EQUALS
U+2255≕e2 89 95append ≕≕ EQUALS COLON
U+2256≖e2 89 96append ≖≖ RING IN EQUAL TO
U+2257≗e2 89 97append ≗≗ RING EQUAL TO
U+2258≘e2 89 98append ≘≘ CORRESPONDS TO
U+2259≙e2 89 99append ≙≙ ESTIMATES
U+225A≚e2 89 9aappend ≚≚ EQUIANGULAR TO
U+225B≛e2 89 9bappend ≛≛ STAR EQUALS
U+225C≜e2 89 9cappend ≜≜ DELTA EQUAL TO
U+225D≝e2 89 9dappend ≝≝ EQUAL TO BY DEFINITION
U+225E≞e2 89 9eappend ≞≞ MEASURED BY
U+225F≟e2 89 9fappend ≟≟ QUESTIONED EQUAL TO
U+2260≠e2 89 a0append≠≠ ≠≠ NOT EQUAL TO
U+2261≡e2 89 a1append≡≡ ≡≡ IDENTICAL TO
U+2262≢e2 89 a2append ≢≢ NOT IDENTICAL TO
U+2263≣e2 89 a3append ≣≣ STRICTLY EQUIVALENT TO
U+2264≤e2 89 a4append≤≤ ≤≤ LESS-THAN OR EQUAL TO
U+2265≥e2 89 a5append≥≥ ≥≥ GREATER-THAN OR EQUAL TO
U+2266≦e2 89 a6append ≦≦ LESS-THAN OVER EQUAL TO
U+2267≧e2 89 a7append ≧≧ GREATER-THAN OVER EQUAL TO
U+2268≨e2 89 a8append ≨≨ LESS-THAN BUT NOT EQUAL TO
U+2269≩e2 89 a9append ≩≩ GREATER-THAN BUT NOT EQUAL TO
U+226A≪e2 89 aaappend ≪≪ MUCH LESS-THAN
U+226B≫e2 89 abappend ≫≫ MUCH GREATER-THAN
U+226C≬e2 89 acappend ≬≬ BETWEEN
U+226D≭e2 89 adappend ≭≭ NOT EQUIVALENT TO
U+226E≮e2 89 aeappend ≮≮ NOT LESS-THAN
U+226F≯e2 89 afappend ≯≯ NOT GREATER-THAN
U+2270≰e2 89 b0append ≰≰ NEITHER LESS-THAN NOR EQUAL TO
U+2271≱e2 89 b1append ≱≱ NEITHER GREATER-THAN NOR EQUAL TO
U+2272≲e2 89 b2append ≲≲ LESS-THAN OR EQUIVALENT TO
U+2273≳e2 89 b3append ≳≳ GREATER-THAN OR EQUIVALENT TO
U+2274≴e2 89 b4append ≴≴ NEITHER LESS-THAN NOR EQUIVALENT TO
U+2275≵e2 89 b5append ≵≵ NEITHER GREATER-THAN NOR EQUIVALENT TO
U+2276≶e2 89 b6append ≶≶ LESS-THAN OR GREATER-THAN
U+2277≷e2 89 b7append ≷≷ GREATER-THAN OR LESS-THAN
U+2278≸e2 89 b8append ≸≸ NEITHER LESS-THAN NOR GREATER-THAN
U+2279≹e2 89 b9append ≹≹ NEITHER GREATER-THAN NOR LESS-THAN
U+227A≺e2 89 baappend ≺≺ PRECEDES
U+227B≻e2 89 bbappend ≻≻ SUCCEEDS
U+227C≼e2 89 bcappend ≼≼ PRECEDES OR EQUAL TO
U+227D≽e2 89 bdappend ≽≽ SUCCEEDS OR EQUAL TO
U+227E≾e2 89 beappend ≾≾ PRECEDES OR EQUIVALENT TO
U+227F≿e2 89 bfappend ≿≿ SUCCEEDS OR EQUIVALENT TO
U+2280⊀e2 8a 80append ⊀⊀ DOES NOT PRECEDE
U+2281⊁e2 8a 81append ⊁⊁ DOES NOT SUCCEED
U+2282⊂e2 8a 82append⊂⊂ ⊂⊂ SUBSET OF
U+2283⊃e2 8a 83append⊃⊃ ⊃⊃ SUPERSET OF
U+2284⊄e2 8a 84append⊄⊄ ⊄⊄ NOT A SUBSET OF
U+2285⊅e2 8a 85append ⊅⊅ NOT A SUPERSET OF
U+2286⊆e2 8a 86append⊆⊆ ⊆⊆ SUBSET OF OR EQUAL TO
U+2287⊇e2 8a 87append⊇⊇ ⊇⊇ SUPERSET OF OR EQUAL TO
U+2288⊈e2 8a 88append ⊈⊈ NEITHER A SUBSET OF NOR EQUAL TO
U+2289⊉e2 8a 89append ⊉⊉ NEITHER A SUPERSET OF NOR EQUAL TO
U+228A⊊e2 8a 8aappend ⊊⊊ SUBSET OF WITH NOT EQUAL TO
U+228B⊋e2 8a 8bappend ⊋⊋ SUPERSET OF WITH NOT EQUAL TO
U+228C⊌e2 8a 8cappend ⊌⊌ MULTISET
U+228D⊍e2 8a 8dappend ⊍⊍ MULTISET MULTIPLICATION
U+228E⊎e2 8a 8eappend ⊎⊎ MULTISET UNION
U+228F⊏e2 8a 8fappend ⊏⊏ SQUARE IMAGE OF