Œ! and ŒP are the most common two-character atoms. I think it's OK to make code-page alternatives like § for ỵ and ẓ here.
eۯ is the most common trigraph. This is followed by A or D to get masks of alphabets/digits in a string.
⁼¥Ƈ is the second most common trigraph. I guess Ƒ was introduced a little later?
Apparently UÐe (reverse every other element) is a surprisingly common operation in golf.
condition + Ạ$Ƈ is common. Maybe this could be ÐẠ "filter-all".
QƑƇ is common: keep only elements that have no duplicates. It's like a meta version of Q. How about Œq?
I investigated Ø.,U and apparently this is common because people are writing Ø.,U$ to get [[0,1],[1,0]] and Ø.,U$;N$ to get [[0,1],[1,0],[0,-1],[-1,0]]. So these should both just be nilads. ØX and Øx maybe.
Perhaps ƝẠ$ could be ɲ. e.g. <ɲ checks if a list is strictly ascending.
ŒDṙL: I can see why you would want the diagonals in this order.
fØDV€ turns “a2b~3,f16!” into [2,3,1,6].
_²§½ is about point distances. I think there should be a dyad δ so that [3,3]δ[[3,4],[4,4],[5,3]] is 1,√(2),2.
I queried SE for new Jelly code since some suggestions in #69 got implemented (May 2018).
I did analysis on the CSV and got a new corpus with new most common {2,3,4}-graphs:
Remarks:
Œ!andŒPare the most common two-character atoms. I think it's OK to make code-page alternatives like§forỵandẓhere.e€Øis the most common trigraph. This is followed byAorDto get masks of alphabets/digits in a string.⁼¥Ƈis the second most common trigraph. I guessƑwas introduced a little later?UÐe(reverse every other element) is a surprisingly common operation in golf.Ạ$Ƈis common. Maybe this could beÐẠ"filter-all".QƑƇis common: keep only elements that have no duplicates. It's like a meta version ofQ. How aboutŒq?Ø.,Uand apparently this is common because people are writingØ.,U$to get [[0,1],[1,0]] andØ.,U$;N$to get [[0,1],[1,0],[0,-1],[-1,0]]. So these should both just be nilads.ØXandØxmaybe.ƝẠ$could beɲ. e.g.<ɲchecks if a list is strictly ascending.ŒDṙL: I can see why you would want the diagonals in this order.fØDV€turns“a2b~3,f16!”into[2,3,1,6]._²§½is about point distances. I think there should be a dyadδso that[3,3]δ[[3,4],[4,4],[5,3]]is1,√(2),2.œc3into a monadŒƈ.