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| ® restore | |
| ³ third | |
| ⁴ fourth | |
| ⁵ fifth | |
| ⁶ sixth | |
| ⁷ seventh | |
| ⁸ leftarg | |
| ⁹ rightarg | |
| Ɠ stdineval | |
| ƈ stdinchar | |
| ɠ stdinraw | |
| ¬ vecnot | |
| ½ sqrt | |
| ! fact | |
| A abs | |
| B tobits | |
| C complement | |
| D todigits | |
| E allequal | |
| F flat | |
| G grid | |
| H halve | |
| I increments | |
| J indices | |
| K spacejoin | |
| L length | |
| M maxindices | |
| N negative | |
| O ord | |
| P product | |
| Q unique | |
| R range | |
| S sum | |
| T truths | |
| U pend | |
| V eval1 | |
| W wrap | |
| X random | |
| Y linejoin | |
| Z zip1 | |
| ~ bitnot | |
| ° rads | |
| ¹ id | |
| ² square | |
| Ạ all | |
| Ḅ frombits | |
| Ḍ fromdigits | |
| Ẹ any | |
| Ḥ double; unhalve | |
| Ị insig | |
| Ḳ spacesplit | |
| Ḷ lowrange | |
| Ṃ min | |
| Ṇ flatnot | |
| Ọ char | |
| Ṛ rev | |
| Ṣ sort | |
| Ṭ untruth | |
| Ụ grade | |
| Ṿ uneval | |
| Ẉ lens | |
| Ỵ linesplit | |
| Ẓ prime | |
| Ȧ anyall | |
| Ḃ bit | |
| Ċ ceil | |
| Ḋ dequeue | |
| Ė enum | |
| Ḟ floor | |
| Ġ group | |
| Ḣ head | |
| İ inv | |
| Ṁ max | |
| Ṅ print | |
| Ȯ out | |
| Ṗ pop | |
| Ṙ repr | |
| Ṡ sign | |
| Ṫ tail | |
| Ẇ windows | |
| Ẋ shuffle | |
| Ẏ tighten | |
| Ż zero | |
| § sums | |
| Ä scansum | |
| ‘ inc | |
| ’ dec | |
| × mult | |
| ÷ div | |
| % mod | |
| & bitand | |
| * pow | |
| + add | |
| , pair | |
| : intdiv | |
| ; concat | |
| < lt | |
| = equal | |
| > gt | |
| ^ bitxor | |
| _ sub | |
| a and | |
| b tobase | |
| c combs | |
| d divmod | |
| e in | |
| f filter | |
| g gcd | |
| i index | |
| j join | |
| k part | |
| l log | |
| m modmirror | |
| n neq | |
| o or | |
| p cproduct | |
| r range2 | |
| s slices | |
| t trim | |
| v eval2 | |
| w windex | |
| x times | |
| y trans | |
| z zip2 | |
| | bitor | |
| ⁼ flateq | |
| ⁻ flatneq | |
| ạ absdiff | |
| ḅ frombase | |
| ḍ divides | |
| ẹ find | |
| ḥ hash | |
| ị atindex | |
| ḷ left | |
| ṃ custombase | |
| ọ order | |
| ṛ right | |
| ṣ splitat | |
| ṭ tack | |
| ȧ flatand | |
| ḃ bijective | |
| ċ count | |
| ḋ dotprod0 | |
| ḟ filterout | |
| ḣ head2 | |
| ṁ mold | |
| ȯ flator | |
| ṗ cpower | |
| ṙ rotate | |
| ṡ overlaps | |
| ṫ tail | |
| ẇ wexists | |
| ẋ repeat | |
| ż zip | |
| « min2 | |
| » max2 | |
| ؽ onetwo | |
| Ø% 4294967296 | |
| Ø( parens | |
| Ø+ signs+ | |
| Ø- signs- | |
| Ø. bits | |
| Ø0 zeroes | |
| Ø1 ones | |
| Ø2 twos | |
| Ø< angles | |
| ØA ualpha | |
| ØB basedigits | |
| ØḄ lconsonants | |
| ØḂ uconsonants | |
| ØC aconsonants | |
| ØD digits | |
| ØH uhex | |
| ØJ codepage | |
| ØP pi | |
| ØQ uqwerty | |
| ØV urv | |
| ØW word | |
| ØY bconsonantsy | |
| Ø[ brackets | |
| Ø^ slashes | |
| Øa lalpha | |
| Øb base64 | |
| Øc vowels | |
| Øe euler | |
| Øh lhex | |
| Øp phi | |
| Øq lqwerty | |
| Øv lrv | |
| Øy bvowelsy | |
| Ø{ braces | |
| ذ 360 | |
| Ø⁵ 250 | |
| Ø⁷ 128 | |
| ØẠ balpha | |
| ØỴ lconsonantsy | |
| Øẹ lvowels | |
| Øỵ lvowelsy | |
| ØṖ ascii | |
| ØẎ uconsonantsy | |
| Øė uvowels | |
| Øẏ uvowelsy | |
| Æ! tofact | |
| Æ¡ fromfact | |
| Æ? toprimorial | |
| Æ¿ fromprimorial | |
| ƽ intsqrt | |
| ÆA acos | |
| ÆC countprimes | |
| ÆD divisors | |
| ÆE toexponent | |
| ÆF primefact | |
| ÆN zthprime | |
| ÆP prime | |
| ÆR primerange | |
| ÆS sin | |
| ÆT tan | |
| Æc carmichael | |
| Æd divcount | |
| Æe exp | |
| Æf primefacts | |
| Æi reimag | |
| Æị ascomplex | |
| Æl ln | |
| Æm mean | |
| Æn next | |
| Æp previous | |
| Ær roots | |
| Æs divsum | |
| Æv numuniqprimefact | |
| ÆẠ cos | |
| ÆĊ catalan | |
| ÆḌ propdivs | |
| ÆẸ fromexponents | |
| ÆṢ asin | |
| ÆṬ atan | |
| ÆḊ det | |
| ÆḞ fib | |
| ÆĿ lucas | |
| ÆṪ eulerphi | |
| Æḍ propdivcount | |
| Æṃ mode | |
| Æṛ fromroots | |
| Æṣ propdivsum | |
| Æṭ trace | |
| Æṁ median | |
| ư degs | |
| Ʋ issquare | |
| æ. dotprod1 | |
| æ× matmul | |
| æ% symmod | |
| æ* matpow | |
| æA atan2 | |
| æC convpow | |
| æR primerange2 | |
| æc conv | |
| æi modinv | |
| æị tocomplex | |
| æl lcm | |
| ær round | |
| æp precision | |
| æċ ceilpow | |
| æḟ floorpow | |
| æ« shiftleft | |
| æ» shiftright | |
| Œ! perms | |
| Œ¿ permindex | |
| Œ? permunindex | |
| ŒB bounce | |
| ŒḄ flatbounce | |
| ŒḂ ispalindrome | |
| ŒD diagonal | |
| ŒĖ multienum | |
| ŒG getreq | |
| ŒĠ multigroup | |
| ŒH halves | |
| ŒJ multiindices | |
| Œb emptyparts | |
| Œc pairs | |
| Œċ pairsreplace | |
| Œd antidiagonals | |
| Œḍ fromantidiagonals | |
| Œg groupruns | |
| Œɠ grouprunlens | |
| Œl lower | |
| ŒM multimaxindices | |
| Œœ oddeven | |
| Œr rle | |
| Œṙ rld | |
| Œs swapcase | |
| Œt title | |
| ŒỤ multigrade | |
| Œu upper | |
| ŒP powerset | |
| Œp selfcprod | |
| ŒṖ partitions | |
| Œṗ intpartitions | |
| ŒḌ fromdiagonals | |
| ŒḊ depth | |
| ŒQ uniquesieve | |
| ŒR absrange | |
| ŒṘ pyrepr | |
| ŒT time | |
| ŒṪ multitruths | |
| ŒṬ multiuntruth | |
| ŒV pyeval | |
| œ! permsnoreplace | |
| œ& setintersect | |
| œ- setdiff | |
| œ^ setsymdiff | |
| œ¿ permindices | |
| œ? permatindex | |
| œc combsnoreplace | |
| œẹ multifind | |
| œi multiindex | |
| œị multiatindex | |
| œl trimleft | |
| œr trimright | |
| œs chunks | |
| œ| setunion | |
| œS sleep | |
| œṣ Splitsublist | |
| œċ combsreplace | |
| œṖ partat | |
| œṗ partbefore | |
| œP partatlose | |
| œp partbeforelose | |
| œṡ splitfirst | |
| © copy | |
| ß recurse | |
| ¢ last0 | |
| Ç last1 | |
| ç last2 | |
| Ñ next1 | |
| ñ next2 | |
| £ link0 | |
| Ŀ link1 | |
| ŀ link2 | |
| ¦ at | |
| ¡ repeat | |
| ¿ while | |
| / reduce | |
| ƒ reduce2 | |
| \ scan | |
| ¤ nilads | |
| $ 2monads | |
| Ɗ 3monads | |
| Ʋ 4monads | |
| ¥ 2dyads | |
| ɗ 3dyads | |
| ʋ 4days | |
| # nfind | |
| ? if | |
| Ƒ invariant | |
| ⁺ again | |
| @ swap | |
| ` asmonad | |
| " zipwith | |
| ' flatspawn | |
| þ table | |
| { ldyad | |
| } rdyad | |
| € each | |
| Þ sortby | |
| Ɲ neighbours | |
| Ƥ prefixes | |
| ƙ key | |
| ɼ register | |
| ƭ tie | |
| Ɱ eachright | |
| С repeatkeep | |
| п whilekeep | |
| ÐƤ suffixes | |
| Ƈ comb; filterkeep | |
| Ðḟ filterfalse; filterdiscard | |
| ÐL loop | |
| Ƭ loopsteps | |
| ÐḶ looploop | |
| ÐṂ minlink | |
| ÐṀ maxlink | |
| Ðe ateven | |
| Ðo atodd | |
| “ " | |
| ” strend | |
| » strdict | |
| ‘ strord | |
| ’ strbase | |
| ⁾ 2chars | |
| ⁽ 2base | |
| ¶ newline | |
| ø 0chain | |
| µ 1chain | |
| ) eachchain | |
| ð 2chain | |
| ɓ revchain | |
| ı i | |
| ȷ e |
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