definitions.txt

// this file was automatically generated

// LATIN-1 SUPPLEMENT

 ::nbsp
¡::iexcl
¢::cent
£::pound
¤::curr
¥::yen
¦::brb
§::SS
¨::diaeresis
¨::umlaut
©::copy
ª::ordf
«::<<
¬::neg
­::s-
®::reg
¯::macron
°::degree
°::ºº
±::+-
´::acute
µ::micro
¶::pil
·::mdt
¸::cedilla
º::ordm
»::>>
¼::/14
½::/12
¾::/34
¿::iquest
Ææ::ae
Ðð::dh
×::**
Þþ::th
ß::sz
÷:://

// LATIN EXTENDED-A

ı:::i
IJij::ij
ĸ::kk
Ŋŋ::ng
Œœ::oe
ſ::ss

// LATIN EXTENDED-B

Ƅƅ::t6
Ɔɔ::oo
Ɖɖ::afrd
Əə::uh
Ɛɛ::ee
Ɣɣ::gg
Ƕƕ::hw
Ɩɩ::iota
ƛ::tl
Ɯɯ::vv
Ɲɲ::gn
Ƣƣ::gh
Ƨƨ::t2
Ʃʃ::sh
ƪ::wsh
Ʊʊ::uu
Ʋʋ::vw
Ʒʒ::zh
ƺ::tazh
Ƽƽ::t5
ƾ::s+
Ƿƿ::wy
ǀ::|c
ǁ::||c
ǂ::=|c
ǃ::!c
Ȝȝ::yg
Ȣȣ::ou
Ȥȥ::hkz
ȷ:::j
Ȿȿ::sv
Ɀɀ::zv
Ɂ::Gs
ɂ::gS

// IPA EXTENSIONS

Ɑɑ::alp
ɚ::er
ɜ::e3
ɝ::r3
ɞ::eo
Ɡɡ::sg
ɤ::horn
Ɪɪ::ii
Ɬɬ::sl
ɮ::zl
ɷ::wo
ɸ::ph
ɾ::rh
ʔ::gs
ʕ::ayn
ʘ::kiss
ʬ::ww
ʭ::dd
ʮ::rw

// SPACING MODIFIER LETTERS

◌ʼ::ej
◌ˈ::str
◌ˌ::sts
◌ː::long
◌ˑ::hlong
˒::0mrd
˓::0lrd
˔::0'
˕::0.
˖::0+
˗::0-
˞::rtc
˥::tn5
˦::tn4
˧::tn3
˨::tn2
˩::tn1

// COMBINING DIACRITICAL MARKS

◌̃::9nsl
◌̊::9uv
◌̍::9syl
◌̑::9smv
◌̘::8atr
◌̙::8rtr
◌̚::9nar
◌̜::8lrd
◌̝::8'
◌̞::8.
◌̟::8+
◌̠::8-
◌̤::8bv
◌̥::8uv
◌̩::8syl
◌̪::8dnt
◌̬::8v
◌̯::8smv
◌̰::8cv
◌̹::8mrd
◌̺::8apc
◌̻::8lmn
◌̼::8llb
◌̽::9x
◌͆::9dnt
◌͑::9lrd
◌͗::9mrd
◌͜::8tie
◌͡::9tie

// GREEK AND COPTIC

Ͱͱ::11h
Ͳͳ::11as
Ͷͷ::11w
Ͼͼ::11ds
Ϳϳ::11j
Αα::1a
Ββ::1b
Γγ::1g
Δδ::1d
Εε::1e
Ζζ::1z
Ηη::1h
Θθ::1q
Ιι::1i
Κκ::1k
Λλ::1l
Μμ::1m
Νν::1n
Ξξ::1c
Οο::1o
Ππ::1p
Ρρ::1r
Σσ::1s
Ττ::1t
Υυ::1u
Φφ::1f
Χχ::1x
Ψψ::1y
Ωω::1w
ς::1j
Ϗϗ::kai
ϒ::11uh
Ϙϙ::11aq
Ϛϛ::11st
Ϝϝ::1v
Ϟϟ::11ko
Ϡϡ::11sa
Ϲϲ::11ls
ϵ::11le
Ϸϸ::11sh
Ϻϻ::11sn

// CYRILLIC

Ёё::2jo
Ђђ::2jd
Єє::2jf
Ѕѕ::2jq
Іі::2ji
Јј::2jj
Љљ::2jl
Њњ::2jn
Ћћ::2jt
Џџ::2jg
Аа::2a
Бб::2b
Вв::2v
Гг::2g
Дд::2d
Ее::2je
Жж::2jz
Зз::2z
Ии::2i
Йй::2jy
Кк::2k
Лл::2l
Мм::2m
Нн::2n
Оо::2o
Пп::2p
Рр::2r
Сс::2s
Тт::2t
Уу::2u
Ўў::2w
Фф::2f
Хх::2x
Цц::2c
Чч::2jc
Шш::2js
Щщ::2q
Ъ::2J"
Ыы::2y
Ь::2J'
Ээ::2e
Юю::2ju
Яя::2ja
ъ::2"
ъ::2j"
ь::2'
ь::2j'
Ѡѡ::22om
Ѣѣ::22ya
Ѥѥ::22ie
Ѧѧ::22ly
Ѩѩ::22jl
Ѫѫ::22by
Ѭѭ::22jb
Ѯѯ::22ks
Ѱѱ::22ps
Ѳѳ::22fi
Ѵѵ::22ii
Ѷѷ::22iv
Ѹѹ::22ou
Ѹѹ::22oy
Ѻѻ::22ro
Ѽѽ::22to
Ѿѿ::22ot
Ҁҁ::22ko
Ҍҍ::22ss
Ҡҡ::22bq
Ҥҥ::22ng
Ҩҩ::22oh
Үү::22uu
Ҵҵ::22tt
Һһ::22hh
Ҽҽ::22ch
Ӏӏ::2jp
Ӌӌ::22kc
Ӕӕ::22ae
Әә::22uh
Ӡӡ::22zh

// CYRILLIC SUPPLEMENT

Ԁԁ::22dd
Ԍԍ::22sj
Ԕԕ::22lx
Ԗԗ::22rx
Ԙԙ::22je
Ԛԛ::22qq
Ԝԝ::22ww
Ԩԩ::22gn
Ԫԫ::22dz
Ԭԭ::22dc

// SINHALA

ඞ::sus

// PHONETIC EXTENSIONS

ᴖ::o2up
ᴗ::o2dn
ᴤ::brs
ᴥ::ayin

// LATIN EXTENDED ADDITIONAL

ẞ::SZ
ẟ::delta
Ỻỻ::ll
Ỽỽ::v6

// GENERAL PUNCTUATION

​::zwsp
‐::hyphen
‑::nbh
‒::fgd
–::end
—::emd
―::hzb
‖::vl2
‗::__
‘::sq(
’::sq)
‚::sq9
‛::sq<
“::dq(
”::dq)
„::dq9
‟::dq<
†::dagger
‡::dag2
•::blt
‣::tblt
․::ldr1
‥::ldr2
…::...
…::ldr3
‧::hypt
‰::per2
‱::per3
′::prm
″::pr2
‴::pr3
‵::rprm
‶::rpr2
‷::rpr3
‸::caret
‹::s<<
›::s>>
※::refm
‼::!!
‽::ibang
‾::overl
‿::tie
⁀::utie
⁁::lcaret
⁂::asterism
⁃::hblt
⁄::frac
⁅::pigg(
⁆::pigg)
⁗::pr4

// LETTERLIKE SYMBOLS

℄::cline
℈::scruple
ℓ::liter
ℓ::litre
℘::weier
℞::Rx
℞::prescription
℥::apothoz
Ω::ohm
Å::armstrong
℮::estimated
ℵ::aleph
ℶ::bets
ℷ::giml
ℸ::dalet

// NUMBER FORMS

⅐::/17
⅑::/19
⅒::/110
⅓::/13
⅔::/23
⅕::/15
⅖::/25
⅗::/35
⅘::/45
⅙::/16
⅚::/56
⅛::/18
⅜::/38
⅝::/58
⅞::/78
⅟::/1/
↉::/03

// ARROWS

←::←↵
↑::↑↵
→::→↵
↓::↓↵
↔::←→↵
↕::↑↓↵
↖::↖↵
↗::↗↵
↘::↘↵
↙::↙↵
↜::~←↵
↝::~→↵
↞::←←↵
↟::↑↑↵
↠::→→↵
↡::↓↓↵
↢::<←↵
↣::<→↵
↤::||←↵
↥::||↑↵
↦::||→↵
↧::||↓↵
↨::|↑↓↵
↩::'←↵
↪::'→↵
↫::%←↵
↬::%→↵
↭::~←→↵
↯::zigzag
↰::↑←↵
↱::↑→↵
↲::↓←↵
↳::↓→↵
↴::→→↓↵
↵::↓↓←↵
↶::↑←↓↵
↷::↑→↓↵
↸::-nw↵
↹::|←+→↵
↺::cw↵
↻::ccw↵
↼::*←↵
↽::_←↵
↾::r↑↵
↿::l↑↵
⇀::*→↵
⇁::_→↵
⇂::r↓↵
⇃::l↓↵
⇄::→+←↵
⇅::↑+↓↵
⇆::←+→↵
⇇::←+←↵
⇈::↑+↑↵
⇉::→+→↵
⇊::↓+↓↵
⇋::*←+→↵
⇌::*→+←↵
⇐::=←↵
⇑::=↑↵
⇒::=→↵
⇓::=↓↵
⇔::=←→↵
⇕::=↑↓↵
⇖::=↖↵
⇗::=↗↵
⇘::=↘↵
⇙::=↙↵
⇚::==←↵
⇛::==→↵
⇜::~~←↵
⇝::~~→↵
⇞::--↑↵
⇟::--↓↵
⇠::.←↵
⇡::.↑↵
⇢::.→↵
⇣::.↓↵
⇤::|←↵
⇥::|→↵
⇦::W←↵
⇧::W↑↵
⇨::W→↵
⇩::W↓↵
⇪::capslock
⇫::W||↑↵
⇫::lev2lock
⇬::capitallock
⇭::numericlock
⇮::W↑↑↵
⇯::W||↑↑↵
⇰::W||→↵
⇱::|↖↵
⇲::|↘↵
⇳::W↑↓↵
⇴::o→↵
⇵::↓+↑↵
⇶::→++→↵
⇷::-←↵
⇸::-→↵
⇹::-←→↵
⇺::--←↵
⇻::--→↵
⇼::--←→↵
⇽::t←↵
⇾::t→↵
⇿::t←→↵

// MATHEMATICAL OPERATORS

∀::all
∀::forall
∁::compl
∂::diff
∃::exists
∅::empty
∆::inc
∇::nabla
∈::elem
∊::smelem
∋::has
∎::qed
∏::PROD
∐::COPROD
∑::SUM
−::minus
∓::-+
∔::dot+
∕::divs
∖::sdiff
∗::astop
∘::jot
∘::ringop
∙::bullop
√::rt2
√::sqrt
∛::rt3
∜::rt4
∝::pptl
∞::inf
∟::rangle
∠::angle
∡::mangle
∢::spangle
∣::divides
∥::parallel
∧::land
∨::lor
∩::inter
∪::union
∫::int1
∫::integral
∬::int2
∭::int3
∮::cint1
∯::cint2
∰::cint3
∱::cwint
∲::cwcint
∳::ccwcint
∴::tfore
∵::since
∶::ratio
∷::pptn
∸::dot-
∹::excess
∺::gpptn
∻::homothetic
∻::td:
∼::tildop
∽::rtildop
∾::lazs
∿::sine
≀::wreath
≂::td*-
≂::min_~
≃::td_-
≃::min*~
≅::td_=
≅::eq*~
≆::td_neq
≈::approx
≊::apx_-
≋::apx_~
≌::rtd_=
≍::asynt
≎::equip2
≏::equipollent
≐::approach
≑::gequal
≒::aapprox
≔::assign
≖::ringineq
≗::ringeq
≘::corrto
≙::estimates
≚::equiangular
≛::stareq
≜::delteq
≝::defeq
≞::meq
≟::questeq
≠::neq
≡::ident
≡::eqq
≤::lt_-
≤::lteq
≥::gt_-
≥::gteq
≦::lt_=
≧::gt_=
≨::lt_neq
≩::gt_neq
≪::ltlt
≫::gtgt
≬::between
≲::lt_~
≳::gt_~
≶::lt_gt
≷::gt_lt
≺::prec
≻::succ
≼::pre_-
≽::suc_-
≾::pre_~
≿::suc_~
⊂::subs
⊃::sups
⊆::sub_-
⊆::subeq
⊇::sup_-
⊇::supeq
⊊::subneq
⊋::supneq
⊌::multiset
⊍::msmult
⊎::msunion
⊏::sqsubs
⊐::sqsups
⊑::sqsubeq
⊒::sqsupeq
⊓::sqinter
⊔::squnion
⊕::cplus
⊕::dsum
⊖::cminus
⊖::flip
⊗::cmult
⊘::cdiv
⊙::cdot
⊚::cring
⊛::cast
⊜::ceq
⊝::cdash
⊟::sqminus
⊠::sqplus
⊡::sqdot
⊢::tk→
⊣::tk←
⊤::tk↑
⊥::tk↓
⊦::tee
⊧::mtee
⊨::dtee
⊩::force
⊩::vtee
⊪::v2tee
⊫::vdtee
⊰::prer
⊱::sucr
⊲::subgrp
⊳::supgrp
⊴::subgeq
⊵::supgeq
⊶::originalof
⊷::imageof
⊸::bindl
⊸::multimap
⊹::hermatrix
⊻::lxor
⊼::lnand
⊽::lnor
⊾::raangle
⊿::rtriangle
⋀::LAND
⋁::LOR
⋂::INTER
⋃::UNION
⋄::diaop
⋅::dotop
⋆::starop
⋇::divtimes
⋈::bowtie
⋍::rtd_-
⋮::ell|
⋯::ell-
⋰::ell/
⋱::ell\

// MISCELLANEOUS TECHNICAL

⌀::dmtr
⌂::home
⌈::ce(
⌉::ce)
⌊::fl(
⌋::fl)
⌠::intu
⌡::intd
⌶::ibeam
⌷::squad
⌽::rev
⍉::tpose
⍋::grade↑
⍎::eval
⍒::grade↓
⍕::format
⍝::comment
⍟::log
⍳::apli
⍴::aplr
⍵::aplw
⍺::apla
⍼::angzarr
⎉::bqnrank
⎕::quad

// BOX DRAWING

─::←→x
│::↑↓x
┌::↓→x
┐::↓←x
└::↑→x
┘::↑←x
├::↑↓→x
┤::↑↓←x
┬::↓←→x
┴::↑←→x
┼::↑↓←→x
═::←←→→x
║::↑↑↓↓x
╒::↓→→x
╓::↓↓→x
╔::↓↓→→x
╕::↓←←x
╖::↓↓←x
╗::↓↓←←x
╘::↑→→x
╙::↑↑→x
╚::↑↑→→x
╛::↑←←x
╜::↑↑←x
╝::↑↑←←x
╞::↑↓→→x
╟::↑↑↓↓→x
╠::↑↑↓↓→→x
╡::↑↓←←x
╢::↑↑↓↓←x
╣::↑↑↓↓←←x
╤::↓←←→→x
╥::↓↓←→x
╦::↓↓←←→→x
╧::↑←←→→x
╨::↑↑←→x
╩::↑↑←←→→x
╪::↑↓←←→→x
╫::↑↑↓↓←→x
╬::↑↑↓↓←←→→x
╴::←x
╵::↑x
╶::→x
╷::↓x
╭::↓(→x
╮::↓(←x
╯::↑(←x
╰::↑(→x
╱::↗↙x
╲::↖↘x
╳::↗↙↖↘x

// BLOCK ELEMENTS

▀::blk↑
▄::blk↓
█::block
█::sd4
▌::blk←
▐::blk→
░::sd1
▒::sd2
▓::sd3

// GEOMETRIC SHAPES

■::sqre
□::orect
□::osqre
▬::rect
▲::V↑
►::V→
▼::V↓
◄::V←
○::circ
○::oblt
◌::()
◘::iblt
◙::ioblt

// MISCELLANEOUS SYMBOLS

★::starb
☆::starw
☐::box_
☑::boxv
☒::boxx
☺::facew
☻::faceb
☼::sun
♀::female
♂::male
♠::spade
♡::oheart
♢::odiam
♣::club
♤::ospade
♥::heart
♦::diam
♧::oclub
♩::note4
♪::note8
♫::notes8
♬::notes16
♭::flt
♮::nat
♯::srp
⚇::bqndepth
⚢::lesbian
⚣::gay
⚤::hetero
⚧::trans

// MISCELLANEOUS MATHEMATICAL SYMBOLS-A

⟜::bindr
⟨::a(
⟩::a)

// SUPPLEMENTAL ARROWS-A

⟰::===↑↵
⟱::===↓↵
⟲::fcw
⟳::fccw
⟴::wd→↵
⟵::l←↵
⟶::l→↵
⟷::l←→↵
⟸::l=←↵
⟹::l=→↵
⟺::l=←→↵
⟻::||l←↵
⟼::||l→↵
⟽::||l=←↵
⟾::||l=→↵
⟿::l~~→↵

// SUPPLEMENTAL ARROWS-B

⤀::-→→↵
⤁::--→→↵
⤂::-=←↵
⤃::-=→↵
⤄::-=←→↵
⤅::||→→↵
⤆::||=←↵
⤇::||=→↵
⤈::-↓↵
⤉::-↑↵
⤊::==↑↵
⤋::==↓↵
⤌::.2←↵
⤍::.2→↵
⤎::.3←↵
⤏::.3→↵
⤐::>.→→↵
⤑::..→↵
⤒::|↑↵
⤓::|↓↵
⤔::>-→↵
⤕::>--→↵
⤖::>→→↵
⤗::>-→→↵
⤘::>--→→↵
⤙::>0←↵
⤚::>0→↵
⤝::v←↵
⤞::v→↵
⤟::||v←↵
⤠::||v→↵
⤡::↖↘↵
⤢::↗↙↵
⤣::'↖↵
⤤::'↗↵
⤥::'↘↵
⤦::'↙↵
⤧::↖+↗↵
⤨::↗+↘↵
⤩::↙+↘↵
⤪::↖+↙↵
⤫::\/↵
⤬::/\↵
⤭::↘/↗↵
⤮::↗/↘↵
⤯::-↗↵
⤰::-↘↵
⤱::↖/↗↵
⤲::↗/↖↵
⤳::^→↵
⤴::→(↑↵
⤵::→(↓↵
⤶::↓(←↵
⤷::↓(→↵
⤸::↓)→↵
⤹::↓)←↵
⤺::←)↑↵
⤻::→)↓↵
⤼::→)↑_-↵
⤽::←)↑_+↵
⥀::ccwloop
⥁::cwloop
⥂::→_←↵
⥃::←_→↵
⥄::←*→↵
⥅::→_+↵
⥆::←_+↵
⥇::x→↵
⥈::o←→↵
⥉::o↑↑↵
⥊::*←_→↵
⥋::_←*→↵
⥌::r↑l↓↵
⥍::l↑r↓↵
⥎::*←*→↵
⥏::r↑r↓↵
⥐::_←_→↵
⥑::l↑l↓↵
⥒::|*←↵
⥓::|*→↵
⥔::|r↑↵
⥕::|r↓↵
⥖::|_←↵
⥗::|_→↵
⥘::|l↑↵
⥙::|l↓↵
⥚::||*←↵
⥛::||*→↵
⥜::||r↑↵
⥝::||r↓↵
⥞::||_←↵
⥟::||_→↵
⥠::||l↑↵
⥡::||l↓↵
⥢::*←+_←↵
⥣::l↑+r↑↵
⥤::*→+_→↵
⥥::l↓+r↓↵
⥦::*←+*→↵
⥧::_←+_→↵
⥨::*→+*←↵
⥩::_→+_←↵
⥪::=*←↵
⥫::=_←↵
⥬::=*→↵
⥭::=_→↵
⥮::l↑+r↓↵
⥯::l↓+r↑↵
⥰::→)↵
⥱::→*=↵
⥲::→*~↵
⥳::←_~↵
⥴::→_~↵
⥵::→_~~↵

// SUPPLEMENTAL MATHEMATICAL OPERATORS

⨌::int4

// MISCELLANEOUS SYMBOLS AND ARROWS

⬀::W↗↵
⬁::W↖↵
⬂::W↘↵
⬃::W↙↵
⬄::W←→↵
⬅::b←↵
⬆::b↑↵
⬇::b↓↵
⬈::b↗↵
⬉::b↖↵
⬊::b↘↵
⬋::b↙↵
⬌::b←→↵
⬍::b↑↓↵
⬎::→↓↵
⬏::→↑↵
⬐::←↓↵
⬑::←↑↵
⬰::o←↵
⬱::←++←↵
⬲::wd←↵
⬳::l~~←↵
⬴::-←←↵
⬵::--←←↵
⬶::||←←↵
⬷::<.←←↵
⬸::..←↵
⬹::<-←↵
⬺::<--←↵
⬻::<←←↵
⬼::<-←←↵
⬽::<--←←↵
⬾::x←↵
⬿::^←↵
⭀::←*=↵
⭁::←*\~↵
⭂::←_\~~↵
⭃::gt→↵
⭄::sup→↵
⭅::←←←←↵
⭆::→→→→↵
⭇::→*)~↵
⭈::→_)~~↵
⭉::←*~↵
⭊::←_~~↵
⭋::←_)~↵
⭌::→_)~↵
⭎::s↑↵
⭏::s↓↵
⭠::@←↵
⭡::@↑↵
⭢::@→↵
⭣::@↓↵
⭤::@←→↵
⭥::@↑↓↵
⭦::@↖↵
⭧::@↗↵
⭨::@↘↵
⭩::@↙↵
⭪::.@←↵
⭫::.@↑↵
⭬::.@→↵
⭭::.@↓↵
⭮::@cw↵
⭯::@ccw↵
⭰::|@←↵
⭱::|@↑↵
⭲::|@→↵
⭳::|@↓↵
⭶::|@↖↵
⭷::|@↗↵
⭸::|@↘↵
⭹::|@↙↵
⭺::--@←↵
⭻::--@↑↵
⭼::--@→↵
⭽::--@↓↵
⭾::|@←+→↵
⭿::|@↓+↑↵
⮀::@←+→↵
⮁::@↑+↓↵
⮂::@→+←↵
⮃::@↓+↑↵
⮄::@←+←↵
⮅::@↑+↑↵
⮆::@→+→↵
⮇::@↓+↓↵
⮈::O←↵
⮉::O↑↵
⮊::O→↵
⮋::O↓↵
⮌::U←↵
⮍::U↑↵
⮎::U→↵
⮏::U↓↵
⮐::ret←↵
⮑::ret→↵
⮒::nl←↵
⮓::nl→↵
⮔::loop↵
⮕::b→↵
⮘::H←↵
⮙::H↑↵
⮚::H→↵
⮛::H↓↵
⮜::h←↵
⮝::h↑↵
⮞::h→↵
⮟::h↓↵
⮠::@↓←←↵
⮡::@↓→→↵
⮢::@↑←←↵
⮣::@↑→→↵
⮤::@←↑↑↵
⮥::@→↑↑↵
⮦::@←↓↓↵
⮧::@→↓↓↵
⯅::p↑↵
⯆::p↓↵
⯇::p→↵
⯈::p←↵
⯬::@←←↵
⯭::@↑↑↵
⯮::@→→↵
⯯::@↓↓↵

// LATIN EXTENDED-C

ⱱ::v*
Ⱳⱳ::wv
Ⱶⱶ::h2
ⱷ::talphi
ⱸ::e*

// CJK SYMBOLS AND PUNCTUATION

　::idsp
、::id,
。::id.
「::cor(
」::cor)
『::ocor(
』::ocor)
【::len(
】::len)
〖::olen(
〗::olen)

// MODIFIER TONE LETTERS

◌ꜛ::0dn
◌ꜜ::0up

// LATIN EXTENDED-D

Ꜣꜣ::ealef
Ꜥꜥ::eayin
Ꜩꜩ::tzh
Ꜫꜫ::l3
Ꜭꜭ::l4
Ꜯꜯ::c4
Ꜿꜿ::dotoo
Ꝇꝇ::brl
Ꝉꝉ::hsl
Ꝍꝍ::o*
Ꝓꝓ::flp
Ꝕꝕ::stp
Ꝛꝛ::ror
Ꝣꝣ::vz
Ꝩꝩ::vend
Ꝫꝫ::et+
Ꝭꝭ::is+
Ꝯꝯ::con+
ꝸ::um+
Ꞌꞌ::salt
ꞏ::sindot
Ꞗꞗ::flb
Ꞛꞛ::vola
Ꞝꞝ::volo
Ꞟꞟ::volu
Ꭓꭓ::chi
Ꞵꞵ::beta
Ꞷꞷ::omega
Ꟁꟁ::polo
ꟿ::MV

// LATIN EXTENDED-E

ꬲ::blke
ꬴ::fle
ꬵ::lenisf
ꬷ::lazl
ꬹ::ringl
ꬽ::blko
ꬾ::blk/o
ꭅ::stirr
ꭇ::whr
ꭈ::r*
ꭋ::scrr
ꭍ::basesh
ꭎ::ushort
ꭐ::ui
ꭒ::hku
ꭚ::yshort
ꭠ::jyat
ꭡ::je
ꭤ::weirda
꭪::0atr
꭫::0rtr

// ARABIC PRESENTATION FORMS-A

﷽::bismillah

// SPECIALS

�::replace

// EGYPTIAN HIEROGLYPHS

𓂸::dick
𓂹::penis
𓂺::cock

// LATIN EXTENDED-G

𝼀::frng
𝼆::ly
𝼋::beachp

// MISCELLANEOUS SYMBOLS AND PICTOGRAPHS

🐝::bee

// MACROS

kʟ̝̊::kl