Symbol Demo
Symbols
The document tests symbols available in selected fonts.
Notice: This demo specifically
does not set any fallback font on the formatter for characters that do
not exist in the specific font. You may see characters on the web page
in the following example that do not come through in the PDF. This means
that the font selected does not contain that character. This is by
design.
| space [x0020] | ! | exclam [x0021] | # | numbersign [x0023] | |
| % | percent [x0025] | & | ampersand [x0026] | ( | parenleft [x0028] |
| ) | parenright [x0029] | + | plus [x002B] | , | comma [x002C] |
| . | period [x002E] | / | slash [x002F] | 0 | zero [x0030] |
| 1 | one [x0031] | 2 | two [x0032] | 3 | three [x0033] |
| 4 | four [x0034] | 5 | five [x0035] | 6 | six [x0036] |
| 7 | seven [x0037] | 8 | eight [x0038] | 9 | nine [x0039] |
| : | colon [x003A] | ; | semicolon [x003B] | < | less [x003C] |
| = | equal [x003D] | > | greater [x003E] | ? | question [x003F] |
| [ | bracketleft [x005B] | ] | bracketright [x005D] | _ | underscore [x005F] |
| { | braceleft [x007B] | | | bar [x007C] | } | braceright [x007D] |
| ¬ | logicalnot [x00AC] | ° | degree [x00B0] | ± | plusminus [x00B1] |
| × | multiply [x00D7] | ÷ | divide [x00F7] | ƒ | florin [x0192] |
| Α | Alpha [x0391] | Β | Beta [x0392] | Γ | Gamma [x0393] |
| Δ | Delta [x0394] | Ε | Epsilon [x0395] | Ζ | Zeta [x0396] |
| Η | Eta [x0397] | Θ | Theta [x0398] | Ι | Iota [x0399] |
| Κ | Kappa [x039A] | Λ | Lambda [x039B] | Μ | Mu [x039C] |
| Ν | Nu [x039D] | Ξ | Xi [x039E] | Ο | Omicron [x039F] |
| Π | Pi [x03A0] | Ρ | Rho [x03A1] | Σ | Sigma [x03A3] |
| Τ | Tau [x03A4] | Υ | Upsilon [x03A5] | Φ | Phi [x03A6] |
| Χ | Chi [x03A7] | Ψ | Psi [x03A8] | Ω | Omega [x03A9] |
| α | alpha [x03B1] | β | beta [x03B2] | γ | gamma [x03B3] |
| δ | delta [x03B4] | ε | epsilon [x03B5] | ζ | zeta [x03B6] |
| η | eta [x03B7] | θ | theta [x03B8] | ι | iota [x03B9] |
| κ | kappa [x03BA] | λ | lambda [x03BB] | μ | mu [x03BC] |
| ν | nu [x03BD] | ξ | xi [x03BE] | ο | omicron [x03BF] |
| π | pi [x03C0] | ρ | rho [x03C1] | ς | sigma1 [x03C2] |
| σ | sigma [x03C3] | τ | tau [x03C4] | υ | upsilon [x03C5] |
| φ | phi [x03C6] | χ | chi [x03C7] | ψ | psi [x03C8] |
| ω | omega [x03C9] | ϑ | theta1 [x03D1] | ϒ | Upsilon1 [x03D2] |
| ϕ | phi1 [x03D5] | ϖ | omega1 [x03D6] | • | bullet [x2022] |
| … | ellipsis [x2026] | ′ | minute [x2032] | ″ | second [x2033] |
| ⁄ | fraction [x2044] | € | Euro [x20AC] | ℑ | Ifraktur [x2111] |
| ℘ | weierstrass [x2118] | ℜ | Rfraktur [x211C] | ℵ | aleph [x2135] |
| ← | arrowleft [x2190] | ↑ | arrowup [x2191] | → | arrowright [x2192] |
| ↓ | arrowdown [x2193] | ↔ | arrowboth [x2194] | ↵ | carriagereturn [x21B5] |
| ⇐ | arrowdblleft [x21D0] | ⇑ | arrowdblup [x21D1] | ⇒ | arrowdblright [x21D2] |
| ⇓ | arrowdbldown [x21D3] | ⇔ | arrowdblboth [x21D4] | ∀ | universal [x2200] |
| ∂ | partialdiff [x2202] | ∃ | existential [x2203] | ∇ | gradient [x2207] |
| ∈ | element [x2208] | ∅ | emptyset [x2205] | ∉ | notelement [x2209] |
| ∋ | suchthat [x220B] | ∏ | product [x220F] | ∑ | summation [x2211] |
| − | minus [x2212] | ∗ | asteriskmath [x2217] | √ | radical [x221A] |
| ∝ | proportional [x221D] | ∞ | infinity [x221E] | ∠ | angle [x2220] |
| ∧ | logicaland [x2227] | ∨ | logicalor [x2228] | ∩ | intersection [x2229] |
| ∪ | union [x222A] | ∫ | integral [x222B] | ∴ | therefore [x2234] |
| ∼ | similar [x223C] | ≅ | congruent [x2245] | ≈ | approxequal [x2248] |
| ≠ | notequal [x2260] | ≡ | equivalence [x2261] | ≤ | lessequal [x2264] |
| ≥ | greaterequal [x2265] | ⊂ | propersubset [x2282] | ⊃ | propersuperset [x2283] |
| ⊄ | notsubset [x2284] | ⊆ | reflexsubset [x2286] | ⊇ | reflexsuperset [x2287] |
| ⊕ | circleplus [x2295] | ⊗ | circlemultiply [x2297] | ⊥ | perpendicular [x22A5] |
| ⋅ | dotmath [x22C5] | ⌠ | integraltp [x2320] | ⌡ | integralbt [x2321] |
| 〈 | angleleft [x2329] | 〉 | angleright [x232A] | ◊ | lozenge [x25CA] |
| ♠ | spade [x2660] | ♣ | club [x2663] | ♥ | heart [x2665] |
| ♦ | diamond [x2666] | | registerserif [xF6DA] | | trademarkserif [xF6DB] |
| | radicalex [xF8E5] | | arrowvertex [xF8E6] | | arrowhorizex [xF8E7] |
| | registersans [xF8E8] | | trademarksans [xF8EA] | | parenlefttp [xF8EB] |
| | parenleftex [xF8EC] | | parenleftbt [xF8ED] | | integralex [xF8F5] |
| | parenrighttp [xF8F6] | | parenrightex [xF8F7] | | parenrightbt [xF8F8] |
| ✁ | a1 [x2701] | ✂ | a2 [x2702] | ✃ | a202 [x2703] |
| ✄ | a3 [x2704] | ☎ | a4 [x260E] | ✆ | a5 [x2706] |
| ✇ | a119 [x2707] | ✈ | a118 [x2708] | ✉ | a117 [x2709] |
| ☛ | a11 [x261B] | ☞ | a12 [x261E] | ✌ | a13 [x270C] |
| ✍ | a14 [x270D] | ✎ | a15 [x270E] | ✏ | a16 [x270F] |
| ✐ | a105 [x2710] | ✑ | a17 [x2711] | ✒ | a18 [x2712] |
| ✓ | a19 [x2713] | ✔ | a20 [x2714] | ✕ | a21 [x2715] |
| ✖ | a22 [x2716] | ✗ | a23 [x2717] | ✘ | a24 [x2718] |
| ✙ | a25 [x2719] | ✚ | a26 [x271A] | ✛ | a27 [x271B] |
| ✜ | a28 [x271C] | ✝ | a6 [x271D] | ✞ | a7 [x271E] |
| ✟ | a8 [x271F] | ✠ | a9 [x2720] | ✡ | a10 [x2721] |
| ✢ | a29 [x2722] | ✣ | a30 [x2723] | ✤ | a31 [x2724] |
| ✥ | a32 [x2725] | ✦ | a33 [x2726] | ✧ | a34 [x2727] |
| ★ | a35 [x2605] | ✩ | a36 [x2729] | ✪ | a37 [x272A] |
| ✫ | a38 [x272B] | ✬ | a39 [x272C] | ✭ | a40 [x272D] |
| ✮ | a41 [x272E] | ✯ | a42 [x272F] | ✰ | a43 [x2730] |
| ✱ | a44 [x2731] | ✲ | a45 [x2732] | ✳ | a46 [x2733] |
| ✴ | a47 [x2734] | ✵ | a48 [x2735] | ✶ | a49 [x2736] |
| ✷ | a50 [x2737] | ✸ | a51 [x2738] | ✹ | a52 [x2739] |
| ✺ | a53 [x273A] | ✻ | a54 [x273B] | ✼ | a55 [x273C] |
| ✽ | a56 [x273D] | ✾ | a57 [x273E] | ✿ | a58 [x273F] |
| ❀ | a59 [x2740] | ❁ | a60 [x2741] | ❂ | a61 [x2742] |
| ❃ | a62 [x2743] | ❄ | a63 [x2744] | ❅ | a64 [x2745] |
| ❆ | a65 [x2746] | ❇ | a66 [x2747] | ❈ | a67 [x2748] |
| ❉ | a68 [x2749] | ❊ | a69 [x274A] | ❋ | a70 [x274B] |
| ● | a71 [x25CF] | ❍ | a72 [x274D] | ■ | a73 [x25A0] |
| ❏ | a74 [x274F] | ❐ | a203 [x2750] | ❑ | a75 [x2751] |
| ❒ | a204 [x2752] | ▲ | a76 [x25B2] | ▼ | a77 [x25BC] |
| ◆ | a78 [x25C6] | ❖ | a79 [x2756] | ◗ | a81 [x25D7] |
| ❘ | a82 [x2758] | ❙ | a83 [x2759] | ❚ | a84 [x275A] |
| ❛ | a97 [x275B] | ❜ | a98 [x275C] | ❝ | a99 [x275D] |
| ❞ | a100 [x275E] | ❡ | a101 [x2761] | ❢ | a102 [x2762] |
| ❣ | a103 [x2763] | ❤ | a104 [x2764] | ❥ | a106 [x2765] |
| ❦ | a107 [x2766] | ❧ | a108 [x2767] | ♣ | a112 [x2663] |
| ♦ | a111 [x2666] | ♥ | a110 [x2665] | ♠ | a109 [x2660] |
| ① | a120 [x2460] | ② | a121 [x2461] | ③ | a122 [x2462] |
| ④ | a123 [x2463] | ⑤ | a124 [x2464] | ⑥ | a125 [x2465] |
| ⑦ | a126 [x2466] | ⑧ | a127 [x2467] | ⑨ | a128 [x2468] |
| ⑩ | a129 [x2469] | ❶ | a130 [x2776] | ❷ | a131 [x2777] |
| ❸ | a132 [x2778] | ❹ | a133 [x2779] | ❺ | a134 [x277A] |
| ❻ | a135 [x277B] | ❼ | a136 [x277C] | ❽ | a137 [x277D] |
| ❾ | a138 [x277E] | ❿ | a139 [x277F] | ➀ | a140 [x2780] |
| ➁ | a141 [x2781] | ➂ | a142 [x2782] | ➃ | a143 [x2783] |
| ➄ | a144 [x2784] | ➅ | a145 [x2785] | ➆ | a146 [x2786] |
| ➇ | a147 [x2787] | ➈ | a148 [x2788] | ➉ | a149 [x2789] |
| ➊ | a150 [x278A] | ➋ | a151 [x278B] | ➌ | a152 [x278C] |
| ➍ | a153 [x278D] | ➎ | a154 [x278E] | ➏ | a155 [x278F] |
| ➐ | a156 [x2790] | ➑ | a157 [x2791] | ➒ | a158 [x2792] |
| ➓ | a159 [x2793] | ➔ | a160 [x2794] | → | a161 [x2192] |
| ↔ | a163 [x2194] | ↕ | a164 [x2195] | ➘ | a196 [x2798] |
| ➙ | a165 [x2799] | ➚ | a192 [x279A] | ➛ | a166 [x279B] |
| ➜ | a167 [x279C] | ➝ | a168 [x279D] | ➞ | a169 [x279E] |
| ➟ | a170 [x279F] | ➠ | a171 [x27A0] | ➡ | a172 [x27A1] |
| ➢ | a173 [x27A2] | ➣ | a162 [x27A3] | ➤ | a174 [x27A4] |
| ➥ | a175 [x27A5] | ➦ | a176 [x27A6] | ➧ | a177 [x27A7] |
| ➨ | a178 [x27A8] | ➩ | a179 [x27A9] | ➪ | a193 [x27AA] |
| ➫ | a180 [x27AB] | ➬ | a199 [x27AC] | ➭ | a181 [x27AD] |
| ➮ | a200 [x27AE] | ➯ | a182 [x27AF] | ➱ | a201 [x27B1] |
| ➲ | a183 [x27B2] | ➳ | a184 [x27B3] | ➴ | a197 [x27B4] |
| ➵ | a185 [x27B5] | ➶ | a194 [x27B6] | ➷ | a198 [x27B7] |
| ➸ | a186 [x27B8] | ➹ | a195 [x27B9] | ➺ | a187 [x27BA] |
| ➻ | a188 [x27BB] | ➼ | a189 [x27BC] | ➽ | a190 [x27BD] |
| ➾ | a191 [x27BE] | | a89 [xF8D7] | | a90 [xF8D8] |
| | a93 [xF8D9] | | a94 [xF8DA] | | a91 [xF8DB] |
| | a92 [xF8DC] | | a205 [xF8DD] | | a85 [xF8DE] |
| | a206 [xF8DF] | | a86 [xF8E0] | | a87 [xF8E1] |
| | a88 [xF8E2] | | a95 [xF8E3] | | a96 [xF8E4] |