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-rw-r--r--docs/bqn.js6
-rw-r--r--src/r.bqn36
-rw-r--r--test/cases/under.bqn2
3 files changed, 30 insertions, 14 deletions
diff --git a/docs/bqn.js b/docs/bqn.js
index 18ddc0c6..1a122f4c 100644
--- a/docs/bqn.js
+++ b/docs/bqn.js
@@ -204,9 +204,9 @@ let provide = [
];
let runtime = run(
- 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- ,provide.concat([0,1,2,32,3,8,5,-1,-Infinity,Infinity,4,-2,str("Β΄: 𝕩 must be a list"),str("Mapping: Equal-rank argument shapes don\'t agree"),str("Mapping: Argument shape prefixes don\'t agree"),str("⍋𝕩: 𝕩 must have rank at least 1"),str("/: Replication argument must have rank 1"),str("/: Amounts to replicate must be natural numbers"),str("βŒ½π•©: 𝕩 must have rank at least 1"),str("π•¨βŒ½π•©: 𝕨 must consist of integers"),str("↑𝕩: 𝕩 must have rank at least 1"),str("↓𝕩: 𝕩 must have rank at least 1"),str("βŠπ•©: 𝕩 must have rank at least 1"),str("βŠπ•©: 𝕩 cannot have length 0"),str("π•¨βŠπ•©: 𝕩 must be an array"),str("π•¨βŠπ•©: Indices in 𝕨 must be integers"),str("π•¨βŠπ•©: Indices out of range"),str(">𝕩: Elements of 𝕩 must have matching shapes"),str("βˆΎπ•©: Elements of 𝕩 must all have the same rank"),str("βˆΎπ•©: 𝕩 element rank must be at least argument rank"),str("βˆΎπ•©: 𝕩 element shapes must be compatible"),str("βˆΎπ•©: 𝕩 element trailing shapes must match"),str("βˆΎπ•©: 𝕩 must be an array"),str("𝕨"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),str("↑"),str("↓"),str("Β« or Β»: 𝕩 must have rank at least 1"),str("Β« or Β»: 𝕨 must not have higher rank than 𝕩"),str("Β« or Β»: Rank of 𝕨 must be at least rank of 𝕩 minus 1"),str("Β« or Β»: 𝕨 must share 𝕩\'s major cell shape"),str("𝕨↕𝕩: 𝕩 must be an array"),str("𝕨↕𝕩: 𝕨 must have rank at most 1"),str("𝕨↕𝕩: Length of 𝕨 must be at most rank of 𝕩"),str("𝕨↕𝕩: 𝕨 must consist of natural numbers"),str("𝕨↕𝕩: Window length 𝕨 must be at most axis length plus one"),str("First-axis primitive: 𝕩 must have rank at least 1"),str("Multi-axis primitive: 𝕨 must have rank at most 1"),str("Multi-axis primitive: Length of 𝕨 must be at most rank of 𝕩"),str("β‰₯: No monadic form"),str("≀: No monadic form"),str("Β΄: Identity not found"),str("𝕨β₯Šπ•©: 𝕨 must have rank at most 1"),str("𝕨β₯Šπ•©: 𝕨 must consist of natural numbers"),str("𝕨β₯Šπ•©: Can\'t compute axis length when rest of shape is empty"),str("𝕨β₯Šπ•©: 𝕨 must consist of natural numbers or ∘ ⌊ ⌽ ↑"),str("𝕨β₯Šπ•©: Shape must be exact when reshaping with ∘"),str("↕𝕩: 𝕩 must consist of natural numbers"),str("↕𝕩: 𝕩 must be a number or list"),str("βŽ‰ or βš‡: 𝔽 result must have rank at most 1"),str("βŽ‰ or βš‡: 𝔽 result must have 1 to 3 elements"),str("βŽ‰ or βš‡: 𝔽 result must consist of integers"),str("˝: 𝕩 must have rank at least 1"),str("˝: Identity does not exist"),str("π•¨βˆΎπ•©: Rank of 𝕨 and 𝕩 must differ by at most 1"),str("π•¨βˆΎπ•©: Cell shapes of 𝕨 and 𝕩 must match"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("βŠ”: Grouping argument must consist of integers"),str("βŠ”: Grouping argument values cannot be less than Β―1"),str("βŠ”π•©: 𝕩 must be a list"),str("π•¨βŠ”π•©: 𝕩 must be an array"),str("π•¨βŠ”π•©: Compound 𝕨 must be a list"),str("π•¨βŠ”π•©: Total rank of 𝕨 must be at most rank of 𝕩"),str("π•¨βŠ”π•©: Lengths of components of 𝕨 must be compatible with 𝕩"),str("π•¨βŠ‘π•©: Indices in compound 𝕨 must be lists"),str("π•¨βŠ‘π•©: Index length in 𝕨 must match rank of 𝕩"),str("π•¨βŠ‘π•©: Indices in 𝕨 must consist of integers"),str("π•¨βŠ‘π•©: Index out of range"),str("⍋ or ⍒: Rank of 𝕨 must be at least 1"),str("⍋ or ⍒: Rank of 𝕩 must be at least cell rank of 𝕨"),str("⍋ or ⍒: 𝕨 must be sorted"),str("pβŠπ•© or π•¨βˆŠp: p must have rank at least 1"),str("βˆŠπ•© or βŠπ•©: 𝕩 must have rank at least 1"),str("⍷𝕩: Rank of 𝕨 cannot exceed rank of 𝕩"),str("𝕨⍉𝕩: 𝕨 must have rank at most 1"),str("𝕨⍉𝕩: Length of 𝕨 must not exceed rank of 𝕩"),str("𝕨⍉𝕩: 𝕨 must consist of natural numbers"),str("𝕨⍉𝕩: Skipped result axis"),str("⍟: Repetition numbers in 𝕨 must be integers"),str("⁼: Inverse failed"),str("⁼: Inverse does not exist"),str("⁼: Inverse not found"),str("Cannot currently invert blocks"),str("Cannot invert modifier")])
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7,0,19,16,0,20,21,2,6,0,3,16,7,16,21,3,27,22,2,6,13,14,21,2,7,25,21,0,1,21,3,74,21,2,7,17,0,20,21,2,6,21,3,8,0,18,8,7,16,25,21,0,2,21,3,82,16,21,3,80,0,23,17,0,7,0,88,17,14,21,0,2,21,3,82,16,0,19,16,21,3,80,0,23,17,21,3,79,21,0,2,17,25,21,0,2,0,20,21,0,1,21,3,8,0,18,8,7,16,25,21,0,1,21,3,83,21,0,2,17,0,21,21,3,77,7,16,21,3,25,21,3,86,7,16,22,0,3,11,14,21,0,3,21,3,104,16,0,20,21,0,2,21,3,8,0,18,8,7,16,21,3,25,21,3,79,7,16,22,0,4,11,14,21,0,3,21,3,81,21,3,7,21,1,4,8,21,3,9,21,0,2,21,0,1,3,2,21,3,8,21,3,47,0,18,7,8,21,3,5,15,242,8,8,16,14,21,0,4,25,21,1,4,21,3,86,21,3,7,21,0,1,8,21,3,6,21,2,5,8,21,1,3,17,21,3,83,21,3,7,0,23,8,21,3,9,21,0,1,21,3,86,0,24,17,21,3,5,21,1,5,8,8,16,25,21,0,1,0,24,21,3,8,21,3,81,8,21,3,9,15,243,8,21,0,2,17,25,21,0,2,21,3,122,16,21,3,105,16,22,0,3,11,14,21,0,1,21,3,121,21,0,2,21,3,29,21,0,3,17,17,21,3,4,21,3,87,7,0,24,17,21,3,76,0,23,17,21,3,4,21,3,29,7,21,0,3,17,22,0,4,11,14,21,0,1,21,1,3,21,3,120,21,3,55,8,21,0,2,21,3,29,21,0,4,17,17,21,2,2,21,3,9,21,3,79,21,3,7,21,3,87,21,3,7,21,0,4,8,8,21,3,86,21,3,2,19,8,21,0,2,21,3,82,16,17,25,21,3,2,21,0,1,21,0,4,19,25,21,0,1,21,1,8,0,9,0,24,17,21,4,9,21,1,9,0,9,0,24,19,21,4,9,15,244,8,8,0,24,0,9,21,0,1,17,17,25,21,0,2,0,8,21,1,3,17,22,1,4,12,14,21,0,1,0,8,21,1,3,17,22,1,7,12,21,2,6,16,22,1,6,12,0,8,21,1,3,17,21,2,6,16,22,1,5,12,14,21,1,7,0,15,21,3,6,17,22,1,8,12,14,21,1,6,21,1,11,16,14,21,1,7,21,1,13,21,1,4,17,25,21,0,2,0,8,0,24,17,22,1,4,12,0,14,21,1,6,17,0,10,0,25,17,0,8,22,1,8,13,14,21,0,2,25,21,0,1,0,8,0,24,17,22,1,7,12,0,14,21,1,5,17,0,8,22,1,8,13,14,21,0,1,25,21,0,1,21,1,10,21,4,0,21,1,8,8,21,0,2,17,25,21,0,1,0,18,21,1,7,21,1,13,21,1,4,17,17,25,0,24,0,8,21,0,1,17,21,2,4,16,22,2,6,12,21,2,5,16,22,2,7,12,14,21,2,6,25,0,24,0,8,22,1,6,13,14,21,1,6,21,1,7,21,4,7,21,4,3,21,0,0,7,8,21,4,3,21,1,3,7,3,2,21,4,0,0,15,21,4,7,21,1,5,8,8,16,22,0,3,11,14,0,23,21,0,3,16,25,21,0,1,14,0,24,0,8,22,2,6,13,25,21,0,1,14,21,1,6,0,18,21,1,7,0,18,21,1,9,17,17,22,0,3,11,14,21,1,9,0,8,0,24,17,22,1,9,12,21,1,8,16,22,1,10,12,14,21,0,3,25,21,0,1,0,14,21,1,10,17,25,21,0,1,0,19,16,21,2,5,21,0,1,7,22,2,6,13,25,21,4,3,21,0,1,0,3,16,7,21,1,4,3,2,21,4,0,0,15,21,4,7,0,23,8,8,22,1,4,12,25,21,0,1,21,4,25,21,4,87,7,16,21,4,79,16,22,2,3,12,14,21,0,1,21,4,25,21,4,75,7,16,21,4,79,21,1,4,17,22,1,4,12,25,0,25,21,4,71,21,0,2,17,21,4,75,16,22,0,3,11,21,4,86,21,0,1,17,22,0,4,11,21,3,2,16,22,0,5,11,14,21,0,1,21,0,4,3,2,0,18,21,0,5,17,21,2,3,21,0,2,21,4,74,0,25,17,21,4,79,21,0,5,17,21,4,86,21,0,3,17,17,25,21,0,1,14,0,25,22,2,8,12,14,21,2,4,22,2,7,12,14,21,0,1,22,2,4,12,25]
+ ,provide.concat([0,1,2,32,3,8,-1,5,-Infinity,Infinity,4,-2,str("Β΄: 𝕩 must be a list"),str("Mapping: Equal-rank argument shapes don\'t agree"),str("Mapping: Argument shape prefixes don\'t agree"),str("⍋𝕩: 𝕩 must have rank at least 1"),str("/: Replication argument must have rank 1"),str("/: Amounts to replicate must be natural numbers"),str("βŒ½π•©: 𝕩 must have rank at least 1"),str("π•¨βŒ½π•©: 𝕨 must consist of integers"),str("↑𝕩: 𝕩 must have rank at least 1"),str("↓𝕩: 𝕩 must have rank at least 1"),str("βŠπ•©: 𝕩 must have rank at least 1"),str("βŠπ•©: 𝕩 cannot have length 0"),str("π•¨βŠπ•©: 𝕩 must be an array"),str("π•¨βŠπ•©: Indices in 𝕨 must be integers"),str("π•¨βŠπ•©: Indices out of range"),str(">𝕩: Elements of 𝕩 must have matching shapes"),str("βˆΎπ•©: Elements of 𝕩 must all have the same rank"),str("βˆΎπ•©: 𝕩 element rank must be at least argument rank"),str("βˆΎπ•©: 𝕩 element shapes must be compatible"),str("βˆΎπ•©: 𝕩 element trailing shapes must match"),str("βˆΎπ•©: 𝕩 must be an array"),str("𝕨"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),str("↑"),str("↓"),str("Β« or Β»: 𝕩 must have rank at least 1"),str("Β« or Β»: 𝕨 must not have higher rank than 𝕩"),str("Β« or Β»: Rank of 𝕨 must be at least rank of 𝕩 minus 1"),str("Β« or Β»: 𝕨 must share 𝕩\'s major cell shape"),str("𝕨↕𝕩: 𝕩 must be an array"),str("𝕨↕𝕩: 𝕨 must have rank at most 1"),str("𝕨↕𝕩: Length of 𝕨 must be at most rank of 𝕩"),str("𝕨↕𝕩: 𝕨 must consist of natural numbers"),str("𝕨↕𝕩: Window length 𝕨 must be at most axis length plus one"),str("First-axis primitive: 𝕩 must have rank at least 1"),str("Multi-axis primitive: 𝕨 must have rank at most 1"),str("Multi-axis primitive: Length of 𝕨 must be at most rank of 𝕩"),str("β‰₯: No monadic form"),str("≀: No monadic form"),str("Β΄: Identity not found"),str("𝕨β₯Šπ•©: 𝕨 must have rank at most 1"),str("𝕨β₯Šπ•©: 𝕨 must consist of natural numbers"),str("𝕨β₯Šπ•©: Can\'t compute axis length when rest of shape is empty"),str("𝕨β₯Šπ•©: 𝕨 must consist of natural numbers or ∘ ⌊ ⌽ ↑"),str("𝕨β₯Šπ•©: Shape must be exact when reshaping with ∘"),str("↕𝕩: 𝕩 must consist of natural numbers"),str("↕𝕩: 𝕩 must be a number or list"),str("βŽ‰ or βš‡: 𝔽 result must have rank at most 1"),str("βŽ‰ or βš‡: 𝔽 result must have 1 to 3 elements"),str("βŽ‰ or βš‡: 𝔽 result must consist of integers"),str("˝: 𝕩 must have rank at least 1"),str("˝: Identity does not exist"),str("π•¨βˆΎπ•©: Rank of 𝕨 and 𝕩 must differ by at most 1"),str("π•¨βˆΎπ•©: Cell shapes of 𝕨 and 𝕩 must match"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("βŠ”: Grouping argument must consist of integers"),str("βŠ”: Grouping argument values cannot be less than Β―1"),str("βŠ”π•©: 𝕩 must be a list"),str("π•¨βŠ”π•©: 𝕩 must be an array"),str("π•¨βŠ”π•©: Compound 𝕨 must be a list"),str("π•¨βŠ”π•©: Total rank of 𝕨 must be at most rank of 𝕩"),str("π•¨βŠ”π•©: Lengths of components of 𝕨 must be compatible with 𝕩"),str("π•¨βŠ‘π•©: Indices in compound 𝕨 must be lists"),str("π•¨βŠ‘π•©: Index length in 𝕨 must match rank of 𝕩"),str("π•¨βŠ‘π•©: Indices in 𝕨 must consist of integers"),str("π•¨βŠ‘π•©: Index out of range"),str("⍋ or ⍒: Rank of 𝕨 must be at least 1"),str("⍋ or ⍒: Rank of 𝕩 must be at least cell rank of 𝕨"),str("⍋ or ⍒: 𝕨 must be sorted"),str("pβŠπ•© or π•¨βˆŠp: p must have rank at least 1"),str("βˆŠπ•© or βŠπ•©: 𝕩 must have rank at least 1"),str("⍷𝕩: Rank of 𝕨 cannot exceed rank of 𝕩"),str("𝕨⍉𝕩: 𝕨 must have rank at most 1"),str("𝕨⍉𝕩: Length of 𝕨 must not exceed rank of 𝕩"),str("𝕨⍉𝕩: 𝕨 must consist of natural numbers"),str("𝕨⍉𝕩: Skipped result axis"),str("⍟: Repetition numbers in 𝕨 must be integers"),str("⁼: Inverse failed"),str("⁼: Inverse does not exist"),str("⁼: Inverse not found"),str("Cannot currently invert blocks"),str("Cannot invert modifier")])
+ ,[[0,1,0,171],[2,0,3926,6],[0,0,3953,3],[0,0,3957,3],[0,0,3961,3],[1,0,3965,5],[1,0,3973,5],[2,0,3991,6],[2,0,4006,6],[2,0,4025,6],[2,0,4047,6],[2,0,4069,6],[0,0,4101,3],[0,0,4107,3],[0,0,4116,3],[0,0,4122,3],[0,0,4133,3],[0,0,4142,3],[1,0,4151,9],[0,0,4264,3],[0,0,4304,4],[0,0,4380,5],[0,0,4455,3],[1,1,4472,4],[1,1,4545,3],[0,0,4611,3],[0,0,4622,5],[2,0,4706,12],[0,0,4912,4],[0,0,4961,6],[0,0,5051,7],[0,0,5180,4],[0,0,5241,4],[0,0,5343,3],[0,0,5396,4],[1,1,5457,2],[0,0,5490,3],[0,0,5540,4],[1,0,5682,5],[0,0,5713,3],[2,0,5717,11],[0,0,5842,3],[0,0,5850,6],[0,0,5877,5],[0,0,5898,6],[1,0,5925,19],[0,0,6431,3],[0,0,6458,3],[0,0,6484,3],[0,0,6523,4],[0,0,6620,7],[0,0,6667,14],[0,0,6901,3],[1,1,6931,8],[1,0,6984,6],[1,1,7092,2],[0,0,7150,5],[0,0,7312,5],[0,0,7449,7],[0,0,7618,3],[0,0,7677,4],[1,0,7751,5],[2,1,7768,4],[0,0,7804,3],[0,0,7831,3],[0,0,7853,3],[0,0,7875,3],[0,0,7912,9],[0,0,8063,5],[0,0,8097,3],[1,1,8192,2],[2,0,8261,10],[2,0,8320,8],[1,0,8513,7],[0,0,8580,8],[0,0,8816,5],[0,0,8882,3],[1,0,8916,8],[0,0,9015,4],[0,0,9098,6],[0,0,9422,4],[0,0,9635,3],[0,0,9653,4],[1,0,9725,9],[1,1,9794,3],[1,0,9818,14],[1,1,10256,4],[1,0,10305,6],[0,0,10444,4],[0,0,10512,3],[0,0,10586,3],[0,0,10641,4],[0,0,10770,4],[0,0,10890,3],[2,0,10947,6],[1,1,10975,2],[2,0,10983,14],[2,0,11170,7],[0,0,11211,6],[0,0,11361,3],[2,1,11431,4],[0,0,11514,3],[0,0,11552,5],[0,0,11696,3],[0,0,11743,3],[0,0,11769,3],[1,0,11856,5],[2,0,11877,6],[0,0,11892,3],[0,0,11900,3],[1,1,11921,2],[0,0,11950,3],[0,0,11986,3],[0,0,12034,3],[0,0,12070,3],[1,1,12157,2],[0,0,12190,3],[0,0,12201,4],[0,0,12238,3],[0,0,12253,3],[0,0,12282,3],[0,0,12297,3],[0,0,12315,3],[0,0,12330,3],[0,0,12340,3],[0,0,12371,7],[0,0,12450,3],[1,1,12475,2],[0,0,12557,3],[1,1,12606,2],[1,1,12610,2],[0,0,12614,3],[0,0,12626,3],[0,0,12649,3],[1,0,12670,6],[1,0,12787,11],[1,0,13008,5],[0,0,13023,3],[0,0,13037,3],[0,0,13051,3],[1,0,13096,8],[0,0,13234,8],[0,0,13401,3],[0,0,13427,9],[0,0,13610,6],[0,0,13685,3],[2,0,13693,11],[1,0,13770,5],[0,0,13801,3],[0,0,13811,3],[1,0,13821,5],[0,0,13854,4],[0,0,13865,4],[0,0,13876,3],[0,0,13884,3],[0,0,13896,3],[0,0,13904,3],[1,0,13948,7],[0,0,13974,9],[1,0,14260,5],[0,0,14276,7],[0,0,14443,11],[0,0,14679,8],[0,0,14991,3],[0,0,15019,5],[0,0,15114,8],[0,0,15369,3],[0,0,15409,3],[0,0,15429,3],[1,0,15483,6],[0,0,15636,6],[0,0,15758,5],[0,0,15835,3],[0,0,15858,3],[0,0,15869,3],[0,0,15890,3],[0,0,15921,3],[0,0,15959,6],[0,0,16064,6],[0,0,16113,4],[0,0,16142,3],[0,0,16161,4],[1,1,16318,2],[0,0,16322,3],[0,0,16365,3],[0,0,16376,3],[0,0,16384,3],[0,0,16406,3],[0,0,16414,3],[0,0,16426,3],[0,0,16449,3],[0,0,16476,3],[1,0,16494,5],[1,0,16505,5],[0,0,16516,14],[0,0,16686,3],[0,0,16706,3],[0,0,16721,3],[0,0,16729,8],[0,0,16798,3],[0,0,16820,5],[0,0,16849,11],[2,0,17055,6],[0,0,17094,3],[0,0,17165,3],[0,0,17197,3],[1,0,17208,5],[1,1,17219,2],[2,1,17238,3],[0,0,17260,3],[0,0,17289,4],[0,0,17312,3],[1,0,17345,5],[0,0,17371,3],[0,0,17441,3],[0,1,17455,0],[0,0,17462,5],[0,0,17595,3],[0,0,17625,3],[0,0,17645,3],[0,0,17699,3],[0,0,17734,3],[0,0,17758,3],[0,0,17801,3],[0,0,17818,5],[0,0,17928,3],[0,0,17983,3],[0,0,18006,5],[1,0,18135,5],[0,0,18146,3],[0,0,18185,3],[0,0,18268,3],[0,0,18302,3],[0,0,18331,3],[0,0,18349,3],[0,0,18366,3],[0,0,18395,4],[0,0,18456,3],[0,0,18469,4],[0,0,18518,3],[0,0,18528,3],[0,0,18546,3],[0,0,18578,3],[0,0,18621,6],[0,0,18700,3]]
);
// Compiler
diff --git a/src/r.bqn b/src/r.bqn
index 5a26ed4f..a276ec68 100644
--- a/src/r.bqn
+++ b/src/r.bqn
@@ -168,24 +168,38 @@ First ← (0<β‰ )β—ΆβŸ¨GetFill,0βŠΈβŠ‘βŸ© Deshape
StructErr←{𝕩}
IsStructErr ← (3=Type)β—ΆβŸ¨0,StructErrΛ™βŠΈ=⟩
_under_←{
- v←𝕨𝔽○𝔾𝕩 β‹„ rootβ€Ώelem←𝔾_structural 𝕩
- Captures←IsArrayβˆ˜βŠ£β—ΆβŸ¨1, {𝕨◢0‿𝕩}´⟨IsArray⊒, =β—‹=, 1Γ—Β΄=Β¨β—‹β‰’, {1Γ—Β΄β₯Šπ•¨Captures¨𝕩}⟩⟩
- Set←{
+ val←𝕨𝔽○𝔾𝕩 β‹„ rootβ€Ώind←𝔾_structural 𝕩
+ # Traverse indices 𝕩 and values 𝕨.
+ # Return a list of indexβ€Ώvalue pairs, or structErr if 𝕨 doesn't capture 𝕩.
+ GetInserts←{
+ conform ← {𝕨◢0‿𝕩}´⟨IsArray⊒, =β—‹=, 1Γ—Β΄=Β¨β—‹β‰’βŸ©
+ Fail←{π•Šβ€Ώ0}
+ # π•Ž is parent traversal; 𝕩 is current components of ind and val
+ Trav←(IsArray 0βŠ‘βŠ’)β—ΆβŸ¨Pair, ConformΒ΄βˆ˜βŠ’β—ΆFailβ€Ώ{
+ Parentβ†π•Ž β‹„ nβ†β‰ βŠ‘a←β₯ŠΒ¨π•© β‹„ j←¯1
+ Child←Trav⟜(βŠ‘Β¨βŸœa)
+ { j+↩1 β‹„ f←nβŠΈβ‰€β—ΆβŸ¨π•ŠΛ™βŠΈChild,ParentΛ™βŸ©j β‹„ F 0 }
+ }⟩
+ count←0β‹„{IsArrayβ—ΆβŸ¨{𝕩⋄count+↩1},π•ŠβŒœβŸ©π•©}𝕩
+ next ← 0 Trav 𝕩‿𝕨
+ res ← {nβ€Ώo←Next𝕩⋄next↩nβ‹„o}⌜ ↕count
+ StructErrΛ™βŸ(next=fail) res
+ }⍟(1-IsStructErr∘⊒)
+ Struct←{
Set1β†π•¨βŠΈ{
𝕩↩<⍟(1-IsArray)𝕩
- i←↕l←1Γ—Β΄s←≒𝕩
- nvβ€Ώgi←((IsArray 𝕨)βŠ‘{βŸ¨π•©βŸ©}β€Ώβ₯Š)Β¨ v‿𝕨
- ! 1Γ—Β΄Nat⌜gi
+ l←1Γ—Β΄s←≒𝕩
+ gi←0βŠΈβŠ‘βŒœπ•¨β‹„nv←1βŠΈβŠ‘βŒœπ•¨
g←Cmp0 _grade_ 0 gi
P←(β‰ g)βŠΈβ‰€β—ΆβŸ¨(βŠ‘βŸœg)βŠ‘giΛ™,l⟩
e←P j←0
- sβ₯Š{e=𝕩}β—ΆβŸ¨βŠ‘βŸœ(β₯Šπ•©),{𝕩⋄r←(jβŠ‘g)βŠ‘nvβ‹„e↩P j↩1+jβ‹„r}⟩⌜i
+ sβ₯Š{e=𝕩}β—ΆβŸ¨βŠ‘βŸœ(β₯Šπ•©),{𝕩⋄r←(jβŠ‘g)βŠ‘nvβ‹„e↩P j↩1+jβ‹„r}βŸ©βŒœβ†•l
}
- _at_←{(𝔾{π•¨βŠΈ=βŒœπ•©}β†•βˆ˜β‰ ) π”½βŸβŠ£Β¨ ⊒}
- 0 { (𝕨β‰₯β‰ root)β—ΆβŸ¨β‰’β₯Š(1+𝕨)βŠΈπ•Š_at_(π•¨βŠ‘rootΛ™)∘β₯Š, Set1βŸ©π•© } 𝕩
+ _at_ ← {(↕≠𝕩) π”½βŸ((𝔾𝕩)=⊣)Β¨ 𝕩}
+ Set ← 0⊸{ (𝕨β‰₯β‰ root)β—ΆβŸ¨β‰’β₯Š(1+𝕨)βŠΈπ•Š_at_(π•¨βŠ‘rootΛ™)∘β₯Š, Set1⟩ 𝕩 }
+ IsArray∘rootβ—ΆβŸ¨1βŠ‘0βŠ‘π•¨Λ™, Set⟩ 𝕩
}
- Struct ← elem IsArray∘rootβ—ΆβŸ¨{π•¨π•Šβ—‹First⍟(IsArray⊣)𝕩}⟜(vΛ™), Set⟩ ⊒
- elem IsStructErrβˆ˜βŠ£β—ΆβŸ¨Captures⟜(vΛ™),0βŸ©β—ΆβŸ¨{𝕏v}Β·Inverse𝔾˙,Struct⟩ 𝕩
+ IsStructErrβ—ΆβŸ¨Struct⟜(𝕩˙), {𝕏val}Β·Inverseπ”ΎΛ™βŸ© val GetInserts ind
}
Recompose ← βŠ£β—ΆβŸ¨
⊒ # 0 primitive
diff --git a/test/cases/under.bqn b/test/cases/under.bqn
index acef50b7..68455733 100644
--- a/test/cases/under.bqn
+++ b/test/cases/under.bqn
@@ -32,10 +32,12 @@
"bdca" ≑ 1⊸⌽⌾(1β€Ώ3β€Ώ0⊸⊏)"abcd"
#! % 1⊸⌽⌾(1β€Ώ3β€Ώ3β€Ώ0⊸⊏)"abcd"
((Β―1⋆2βˆ§βŒœβ—‹(⌽0=↕)3)βŠΈΓ— ≑ -⌾(1β€Ώ2βŠ‘βŠ’))↕2β€Ώ3
+((0β€Ώ3≍1β€Ώ2)⊸+ ≑ ⟨1,2β€Ώ3⟩⊸+⌾(⟨1β€Ώ0,⟨1β€Ώ1,0β€Ώ1βŸ©βŸ©βŠΈβŠ‘))↕2β€Ώ2
# Compound
(1+↕3) ≑ 1βŠΈβ†“βŒΎ(@βŠ’Β·βŠ‘<)↕4
"210abc" ≑ ⌽⌾((2Γ·Λœβ‰ )βŠΈβ†‘)"012abc"
"bac"β€Ώ'd' ≑ ⌽⌾(2β†‘βŠ‘)"abc"β€Ώ'd'
+(⌽¨⌾(<2β€Ώ3⊸⊏) ≑ ⌽⌾(2β€Ώ3⊸⊏)) "abcdef"
# Computational
3 % 1⊸+⌾-4
generated by cgit v1.2.3 (git 2.25.1) at 2026-01-16 13:16:55 +0000