diff options
| author | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-01-13 10:07:09 -0500 |
|---|---|---|
| committer | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-01-13 13:42:59 -0500 |
| commit | 477c1df9814722fd6dd94d0b8794a39ae99c4080 (patch) | |
| tree | 1e652476ab92018c1f7f73255ac114035ee6942f | |
| parent | 3dc2bbcf1b21a53fd208a2c6b23a305145a6928d (diff) | |
Move _structural up to join _under_ (non-pervasive, etc.)
| -rw-r--r-- | docs/bqn.js | 6 | ||||
| -rw-r--r-- | src/r.bqn | 85 |
2 files changed, 46 insertions, 45 deletions
diff --git a/docs/bqn.js b/docs/bqn.js index cdc0c269..98b29b3f 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,-1,-Infinity,Infinity,4,5,-2,str("´: 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("⌽𝕩: 𝕩 must have rank at least 1"),str("𝕨⌽𝕩: 𝕨 must consist of integers"),str("↑𝕩: 𝕩 must have rank at least 1"),str("↓𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 cannot have length 0"),str("𝕨⊏𝕩: 𝕩 must be an array"),str("𝕨⊏𝕩: Indices in 𝕨 must be integers"),str("𝕨⊏𝕩: Indices out of range"),str(">𝕩: Elements of 𝕩 must have matching shapes"),str("∾𝕩: Elements of 𝕩 must all have the same rank"),str("∾𝕩: 𝕩 element rank must be at least argument rank"),str("∾𝕩: 𝕩 element shapes must be compatible"),str("∾𝕩: 𝕩 element trailing shapes must match"),str("∾𝕩: 𝕩 must be an array"),str("𝕨"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),str("↑"),str("↓"),str("« or »: 𝕩 must have rank at least 1"),str("« or »: 𝕨 must not have higher rank than 𝕩"),str("« or »: Rank of 𝕨 must be at least rank of 𝕩 minus 1"),str("« or »: 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("≥: No monadic form"),str("≤: No monadic form"),str("´: Identity not found"),str("𝕨⥊𝕩: 𝕨 must have rank at most 1"),str("𝕨⥊𝕩: 𝕨 must consist of natural numbers"),str("𝕨⥊𝕩: Can\'t compute axis length when rest of shape is empty"),str("𝕨⥊𝕩: 𝕨 must consist of natural numbers or ∘ ⌊ ⌽ ↑"),str("𝕨⥊𝕩: 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("⎉ or ⚇: 𝔽 result must have rank at most 1"),str("⎉ or ⚇: 𝔽 result must have 1 to 3 elements"),str("⎉ or ⚇: 𝔽 result must consist of integers"),str("˝: 𝕩 must have rank at least 1"),str("˝: Identity does not exist"),str("𝕨∾𝕩: Rank of 𝕨 and 𝕩 must differ by at most 1"),str("𝕨∾𝕩: Cell shapes of 𝕨 and 𝕩 must match"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("⊔: Grouping argument must consist of integers"),str("⊔: Grouping argument values cannot be less than ¯1"),str("⊔𝕩: 𝕩 must be a list"),str("𝕨⊔𝕩: 𝕩 must be an array"),str("𝕨⊔𝕩: Compound 𝕨 must be a list"),str("𝕨⊔𝕩: Total rank of 𝕨 must be at most rank of 𝕩"),str("𝕨⊔𝕩: Lengths of components of 𝕨 must be compatible with 𝕩"),str("𝕨⊑𝕩: Indices in compound 𝕨 must be lists"),str("𝕨⊑𝕩: Index length in 𝕨 must match rank of 𝕩"),str("𝕨⊑𝕩: Indices in 𝕨 must consist of integers"),str("𝕨⊑𝕩: 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("p⊐𝕩 or 𝕨∊p: p must have rank at least 1"),str("∊𝕩 or ⊐𝕩: 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],[2,0,5717,12],[0,0,5944,3],[0,0,5971,3],[0,0,5997,3],[0,0,6036,4],[0,0,6133,7],[0,0,6180,14],[0,0,6414,3],[1,1,6444,8],[1,0,6497,6],[1,1,6605,2],[0,0,6663,5],[0,0,6825,5],[0,0,6962,7],[0,0,7131,3],[0,0,7190,4],[1,0,7264,5],[2,1,7281,4],[0,0,7317,3],[0,0,7344,3],[0,0,7366,3],[0,0,7388,3],[0,0,7425,9],[0,0,7576,5],[0,0,7610,3],[1,1,7705,2],[2,0,7774,10],[2,0,7833,8],[1,0,8026,7],[0,0,8093,8],[0,0,8329,5],[0,0,8395,3],[1,0,8429,8],[0,0,8528,4],[0,0,8611,6],[0,0,8935,4],[0,0,9148,3],[0,0,9166,4],[1,0,9238,9],[1,1,9307,3],[1,0,9331,14],[1,1,9769,4],[1,0,9818,6],[0,0,9957,4],[0,0,10025,3],[0,0,10099,3],[0,0,10154,4],[0,0,10283,4],[0,0,10403,3],[2,0,10460,6],[1,1,10488,2],[2,0,10496,14],[2,0,10683,7],[0,0,10724,6],[0,0,10874,3],[2,1,10944,4],[0,0,11027,3],[0,0,11065,5],[0,0,11209,3],[0,0,11256,3],[0,0,11282,3],[1,0,11369,5],[2,0,11390,6],[0,0,11405,3],[0,0,11413,3],[1,1,11434,2],[0,0,11463,3],[0,0,11499,3],[0,0,11547,3],[0,0,11583,3],[1,1,11670,2],[0,0,11703,3],[0,0,11714,4],[0,0,11751,3],[0,0,11766,3],[0,0,11795,3],[0,0,11810,3],[0,0,11828,3],[0,0,11843,3],[0,0,11853,3],[0,0,11884,7],[0,0,11963,3],[1,1,11988,2],[0,0,12070,3],[0,0,12078,6],[0,0,12105,5],[0,0,12126,6],[0,0,12153,3],[1,0,12202,17],[1,1,12648,2],[1,1,12652,2],[0,0,12656,3],[0,0,12668,3],[0,0,12691,3],[1,0,12712,6],[1,0,12829,11],[1,0,13050,5],[0,0,13065,3],[0,0,13079,3],[0,0,13093,3],[1,0,13138,8],[0,0,13276,8],[0,0,13443,3],[0,0,13469,3],[0,0,13496,3],[0,0,13511,5],[0,0,13541,3],[0,0,13570,3],[0,0,13578,3],[1,0,13622,7],[0,0,13648,9],[1,0,13934,5],[0,0,13950,7],[0,0,14117,11],[0,0,14353,8],[0,0,14665,3],[0,0,14693,5],[0,0,14788,8],[0,0,15043,3],[0,0,15083,3],[0,0,15103,3],[1,0,15157,6],[0,0,15310,6],[0,0,15432,5],[0,0,15509,3],[0,0,15532,3],[0,0,15543,3],[0,0,15564,3],[0,0,15595,3],[0,0,15633,6],[0,0,15738,6],[0,0,15787,4],[0,0,15816,3],[0,0,15835,4],[1,1,15992,2],[0,0,15996,3],[0,0,16039,3],[0,0,16050,3],[0,0,16058,3],[0,0,16080,3],[0,0,16088,3],[0,0,16100,3],[0,0,16123,3],[0,0,16150,3],[2,0,16168,11],[1,0,16245,5],[0,0,16276,3],[0,0,16286,3],[0,0,16296,3],[0,0,16329,3],[0,0,16362,3],[0,0,16370,3],[0,0,16382,3],[1,0,16390,5],[1,0,16401,5],[0,0,16412,14],[0,0,16582,3],[0,0,16602,12],[2,1,16810,3],[0,0,16844,3],[0,0,16915,3],[0,0,16944,4],[0,0,16967,3],[1,0,17000,5],[0,0,17026,3],[0,0,17096,3],[0,1,17110,0],[0,0,17117,5],[0,0,17250,3],[0,0,17280,3],[0,0,17300,3],[0,0,17354,3],[0,0,17389,3],[0,0,17413,3],[0,0,17456,3],[0,0,17473,5],[0,0,17583,3],[0,0,17638,3],[0,0,17661,5],[1,0,17790,5],[0,0,17801,3],[0,0,17833,3],[1,0,17844,5],[0,0,17855,3],[0,0,17894,3],[0,0,17977,3],[0,0,18011,3],[0,0,18040,3],[0,0,18058,3],[0,0,18075,3],[0,0,18104,3],[0,0,18110,4],[0,0,18159,3],[0,0,18169,3],[0,0,18186,3],[0,0,18204,3],[0,0,18236,3],[0,0,18279,6],[0,0,18358,3]] 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24,17,21,3,5,21,1,5,8,8,16,25,21,0,1,0,24,21,3,8,21,3,81,8,21,3,9,15,236,8,21,0,2,17,25,21,0,2,21,3,122,16,21,3,105,16,22,0,3,11,14,21,0,1,21,3,121,21,0,2,21,3,29,21,0,3,17,17,21,3,4,21,3,87,7,0,24,17,21,3,76,0,23,17,21,3,4,21,3,29,7,21,0,3,17,22,0,4,11,14,21,0,1,21,1,3,21,3,120,21,3,55,8,21,0,2,21,3,29,21,0,4,17,17,21,2,2,21,3,9,21,3,79,21,3,7,21,3,87,21,3,7,21,0,4,8,8,21,3,86,21,3,2,19,8,21,0,2,21,3,82,16,17,25,21,3,2,21,0,1,21,0,4,19,25,21,0,1,21,1,8,0,9,0,24,17,21,4,9,21,1,9,0,9,0,24,19,21,4,9,15,237,8,8,0,24,0,9,21,0,1,17,17,25,21,0,2,0,8,21,1,3,17,22,1,4,12,14,21,0,1,0,8,21,1,3,17,22,1,7,12,21,2,6,16,22,1,6,12,0,8,21,1,3,17,21,2,6,16,22,1,5,12,14,21,1,7,0,15,21,3,6,17,22,1,8,12,14,21,1,6,21,1,11,16,14,21,1,7,21,1,13,21,1,4,17,25,21,0,2,0,8,0,24,17,22,1,4,12,0,14,21,1,6,17,0,10,0,25,17,0,8,22,1,8,13,14,21,0,2,25,21,0,1,0,8,0,24,17,22,1,7,12,0,14,21,1,5,17,0,8,22,1,8,13,14,21,0,1,25,21,0,1,21,1,10,21,4,0,21,1,8,8,21,0,2,17,25,21,0,1,0,18,21,1,7,21,1,13,21,1,4,17,17,25,0,24,0,8,21,0,1,17,21,2,4,16,22,2,6,12,21,2,5,16,22,2,7,12,14,21,2,6,25,21,0,1,3,1,25,21,0,1,14,21,1,6,0,18,21,1,8,0,18,21,1,10,17,17,22,0,3,11,14,21,1,10,0,8,0,24,17,22,1,10,12,21,1,9,16,22,1,11,12,14,21,0,3,25,21,0,1,0,14,21,1,11,17,25,21,0,1,0,20,0,14,21,4,7,21,0,2,8,7,16,25,21,0,1,0,19,16,21,2,5,21,0,1,7,22,2,6,13,25,21,4,3,21,0,1,0,3,16,7,21,1,4,3,2,21,4,0,0,15,21,4,7,0,23,8,8,22,1,4,12,25,21,0,1,21,4,25,21,4,87,7,16,21,4,79,16,22,2,3,12,14,21,0,1,21,4,25,21,4,75,7,16,21,4,79,21,1,4,17,22,1,4,12,25,0,25,21,4,71,21,0,2,17,21,4,75,16,22,0,3,11,21,4,86,21,0,1,17,22,0,4,11,21,3,2,16,22,0,5,11,14,21,0,1,21,0,4,3,2,0,18,21,0,5,17,21,2,3,21,0,2,21,4,74,0,25,17,21,4,79,21,0,5,17,21,4,86,21,0,3,17,17,25,21,0,1,14,0,25,22,2,8,12,14,21,2,4,22,2,7,12,14,21,0,1,22,2,4,12,25] + ,provide.concat([0,1,2,32,3,8,5,-1,-Infinity,Infinity,4,-2,str("´: 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("⌽𝕩: 𝕩 must have rank at least 1"),str("𝕨⌽𝕩: 𝕨 must consist of integers"),str("↑𝕩: 𝕩 must have rank at least 1"),str("↓𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 cannot have length 0"),str("𝕨⊏𝕩: 𝕩 must be an array"),str("𝕨⊏𝕩: Indices in 𝕨 must be integers"),str("𝕨⊏𝕩: Indices out of range"),str(">𝕩: Elements of 𝕩 must have matching shapes"),str("∾𝕩: Elements of 𝕩 must all have the same rank"),str("∾𝕩: 𝕩 element rank must be at least argument rank"),str("∾𝕩: 𝕩 element shapes must be compatible"),str("∾𝕩: 𝕩 element trailing shapes must match"),str("∾𝕩: 𝕩 must be an array"),str("𝕨"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),str("↑"),str("↓"),str("« or »: 𝕩 must have rank at least 1"),str("« or »: 𝕨 must not have higher rank than 𝕩"),str("« or »: Rank of 𝕨 must be at least rank of 𝕩 minus 1"),str("« or »: 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("≥: No monadic form"),str("≤: No monadic form"),str("´: Identity not found"),str("𝕨⥊𝕩: 𝕨 must have rank at most 1"),str("𝕨⥊𝕩: 𝕨 must consist of natural numbers"),str("𝕨⥊𝕩: Can\'t compute axis length when rest of shape is empty"),str("𝕨⥊𝕩: 𝕨 must consist of natural numbers or ∘ ⌊ ⌽ ↑"),str("𝕨⥊𝕩: 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("⎉ or ⚇: 𝔽 result must have rank at most 1"),str("⎉ or ⚇: 𝔽 result must have 1 to 3 elements"),str("⎉ or ⚇: 𝔽 result must consist of integers"),str("˝: 𝕩 must have rank at least 1"),str("˝: Identity does not exist"),str("𝕨∾𝕩: Rank of 𝕨 and 𝕩 must differ by at most 1"),str("𝕨∾𝕩: Cell shapes of 𝕨 and 𝕩 must match"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("⊔: Grouping argument must consist of integers"),str("⊔: Grouping argument values cannot be less than ¯1"),str("⊔𝕩: 𝕩 must be a list"),str("𝕨⊔𝕩: 𝕩 must be an array"),str("𝕨⊔𝕩: Compound 𝕨 must be a list"),str("𝕨⊔𝕩: Total rank of 𝕨 must be at most rank of 𝕩"),str("𝕨⊔𝕩: Lengths of components of 𝕨 must be compatible with 𝕩"),str("𝕨⊑𝕩: Indices in compound 𝕨 must be lists"),str("𝕨⊑𝕩: Index length in 𝕨 must match rank of 𝕩"),str("𝕨⊑𝕩: Indices in 𝕨 must consist of integers"),str("𝕨⊑𝕩: 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("p⊐𝕩 or 𝕨∊p: p must have rank at least 1"),str("∊𝕩 or ⊐𝕩: 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],[2,0,5717,12],[0,0,5944,3],[0,0,5952,6],[0,0,5979,5],[0,0,6000,6],[1,0,6027,18],[0,0,6536,3],[0,0,6563,3],[0,0,6589,3],[0,0,6628,4],[0,0,6725,7],[0,0,6772,14],[0,0,7006,3],[1,1,7036,8],[1,0,7089,6],[1,1,7197,2],[0,0,7255,5],[0,0,7417,5],[0,0,7554,7],[0,0,7723,3],[0,0,7782,4],[1,0,7856,5],[2,1,7873,4],[0,0,7909,3],[0,0,7936,3],[0,0,7958,3],[0,0,7980,3],[0,0,8017,9],[0,0,8168,5],[0,0,8202,3],[1,1,8297,2],[2,0,8366,10],[2,0,8425,8],[1,0,8618,7],[0,0,8685,8],[0,0,8921,5],[0,0,8987,3],[1,0,9021,8],[0,0,9120,4],[0,0,9203,6],[0,0,9527,4],[0,0,9740,3],[0,0,9758,4],[1,0,9830,9],[1,1,9899,3],[1,0,9923,14],[1,1,10361,4],[1,0,10410,6],[0,0,10549,4],[0,0,10617,3],[0,0,10691,3],[0,0,10746,4],[0,0,10875,4],[0,0,10995,3],[2,0,11052,6],[1,1,11080,2],[2,0,11088,14],[2,0,11275,7],[0,0,11316,6],[0,0,11466,3],[2,1,11536,4],[0,0,11619,3],[0,0,11657,5],[0,0,11801,3],[0,0,11848,3],[0,0,11874,3],[1,0,11961,5],[2,0,11982,6],[0,0,11997,3],[0,0,12005,3],[1,1,12026,2],[0,0,12055,3],[0,0,12091,3],[0,0,12139,3],[0,0,12175,3],[1,1,12262,2],[0,0,12295,3],[0,0,12306,4],[0,0,12343,3],[0,0,12358,3],[0,0,12387,3],[0,0,12402,3],[0,0,12420,3],[0,0,12435,3],[0,0,12445,3],[0,0,12476,7],[0,0,12555,3],[1,1,12580,2],[0,0,12662,3],[1,1,12711,2],[1,1,12715,2],[0,0,12719,3],[0,0,12731,3],[0,0,12754,3],[1,0,12775,6],[1,0,12892,11],[1,0,13113,5],[0,0,13128,3],[0,0,13142,3],[0,0,13156,3],[1,0,13201,8],[0,0,13339,8],[0,0,13506,3],[0,0,13532,3],[0,0,13559,3],[0,0,13574,5],[0,0,13604,3],[0,0,13633,3],[2,0,13641,11],[1,0,13718,5],[0,0,13749,3],[0,0,13759,3],[1,0,13769,5],[0,0,13806,3],[0,0,13814,3],[0,0,13826,3],[0,0,13834,3],[1,0,13878,7],[0,0,13904,9],[1,0,14190,5],[0,0,14206,7],[0,0,14373,11],[0,0,14609,8],[0,0,14921,3],[0,0,14949,5],[0,0,15044,8],[0,0,15299,3],[0,0,15339,3],[0,0,15359,3],[1,0,15413,6],[0,0,15566,6],[0,0,15688,5],[0,0,15765,3],[0,0,15788,3],[0,0,15799,3],[0,0,15820,3],[0,0,15851,3],[0,0,15889,6],[0,0,15994,6],[0,0,16043,4],[0,0,16072,3],[0,0,16091,4],[1,1,16248,2],[0,0,16252,3],[0,0,16295,3],[0,0,16306,3],[0,0,16314,3],[0,0,16336,3],[0,0,16344,3],[0,0,16356,3],[0,0,16379,3],[0,0,16406,3],[1,0,16424,5],[1,0,16435,5],[0,0,16446,14],[0,0,16616,3],[0,0,16636,12],[2,1,16844,3],[0,0,16878,3],[0,0,16949,3],[0,0,16981,3],[1,0,16992,5],[0,0,17003,3],[0,0,17032,4],[0,0,17055,3],[1,0,17088,5],[0,0,17114,3],[0,0,17184,3],[0,1,17198,0],[0,0,17205,5],[0,0,17338,3],[0,0,17368,3],[0,0,17388,3],[0,0,17442,3],[0,0,17477,3],[0,0,17501,3],[0,0,17544,3],[0,0,17561,5],[0,0,17671,3],[0,0,17726,3],[0,0,17749,5],[1,0,17878,5],[0,0,17889,3],[0,0,17928,3],[0,0,18011,3],[0,0,18045,3],[0,0,18074,3],[0,0,18092,3],[0,0,18109,3],[0,0,18138,3],[0,0,18144,4],[0,0,18193,3],[0,0,18203,3],[0,0,18220,3],[0,0,18238,3],[0,0,18270,3],[0,0,18313,6],[0,0,18392,3]] ); // Compiler @@ -186,6 +186,49 @@ _under_←{ Struct ← elem IsArray∘root◶⟨{𝕨𝕊○First⍟(IsArray⊣)𝕩}⟜(v˙), Set⟩ ⊢ elem IsStructErr∘⊣◶⟨Captures⟜(v˙),0⟩◶⟨{𝕏v}·Inverse𝔾˙,Struct⟩ 𝕩 } +Recompose ← ⊣◶⟨ + ⊢ # 0 primitive + ⊢ # 1 block + {𝕎𝕏}´⊢ # 2-train + {F‿G‿H←𝕩⋄F G H} # 3-train + {F‿m←𝕩⋄F _m} # 4 1-modifier + {F‿m‿G←𝕩⋄F _m_ G} # 5 2-modifier +⟩ +_structural←{ + E←StructErr˙ + Inds ← ⥊⟜(↕1×´⊢)∘≢⍟(1-IsStructErr) 𝕩 IsArray∘⊢◶⟨E,⊑⟜⥊⟩´ Reverse + _s_ ← { + f←𝕗 + st‿d‿o←𝕩 + g←𝕨 St Inds∘{f↩f(IsArray⊣)◶⟨⟩‿∾⟨𝕩⟩}⍟(d>IsArray) 𝕘 + {f _s_ 𝕩}⍟o g + } + IsStruct ← (5=0⊸⊑)◶⟨0,s˙=2⊸⊑⟩ Decompose + _sfn ← {(IsStruct⊢)◶⟨𝕏, 𝕩‿𝕨‿𝕗{𝕨𝕏𝕗}⟩} + Depth←1 _sfn ⋄ Info←0 _sfn + + Mon←{𝕏⊘E} ⋄ Dy←{E⊘𝕏} + _errIf←{⊢⊘×○(1-𝔽)◶⟨StructErr˙,𝕏⟩} + SE ← IsStructErr _errIf⍟(3≥Type) + StructPrim ← ⊢ {𝕏𝕨} StructPrimClass ⊑ ⟨ + ⊢ # ⊢⊣˜∘○⊸⟜⊘◶ + Mon 1⊸Info # =≠≢ + Mon 0⊸Depth # < + Mon 1⊸Depth # ≍ # Dyad combines + Dy 1⊸Depth # ↕/»«⊔ + 1⊸Depth # ⥊↑↓⌽⍉⊏⊑ + # Mon 2⊸Depth # > + # Mon 2⊸Depth # ∾ # Dyad combines + (3=Type)◶⟨E˙, IsStruct _errIf⟩ + ⟩˙ + StructFn ← (0⊸⊑ 0⊸≤◶⟨3,2⊸≤◶⊢‿2⟩∘⊣◶⟨ + SE · StructPrim 0⊑⊢ # 0 primitive + StructErr˙ # 1 block + Recompose⟜{StructFn¨𝕩} # other operation + SE 0⊑⊢ # ¯1 constant + ⟩ 1⊸Drop) Decompose + IsStruct◶⟨0‿StructErr,1‿3⊏Decompose⟩ {𝕎𝕩}´ ⟨StructFn 𝕗, ¯1 _s_ 0⟩ +} match←{(0⊑𝕨)◶(1⊑𝕨)‿𝕩}´⟨ ⟨=○IsArray, 0⟩ @@ -714,14 +757,6 @@ FuncInverse ← (⊑ ⊣◶⟨ Inverse ← Type◶(3‿1‿2/{⊢⊣𝕩IX∘≡⊢}‿FuncInverse‿("Cannot invert modifier"!0˙)) ⁼ ↩ {𝕗 (≢∧INF˙⊸≢)◶0‿(5‿_inv_≢0‿¯2⊏Decompose∘⊢)◶⊢‿{𝕏_inv_(𝕎_invChk_𝕏)} Inverse 𝕗} -Recompose ← ⊣◶⟨ - ⊢ # 0 primitive - ⊢ # 1 block - {𝕎𝕏}´⊢ # 2-train - {F‿G‿H←𝕩⋄F G H} # 3-train - {F‿m←𝕩⋄F _m} # 4 1-modifier - {F‿m‿G←𝕩⋄F _m_ G} # 5 2-modifier -⟩ structPrimClass ← {((/∾≠)≠¨𝕩)⊑˜·⊑(∾𝕩)⊐<} ⥊¨ ⟨ ⊢‿⊣‿˜‿∘‿○‿⊸‿⟜‿⊘‿◶ =‿≠‿≢ @@ -734,37 +769,3 @@ structPrimClass ← {((/∾≠)≠¨𝕩)⊑˜·⊑(∾𝕩)⊐<} ⥊¨ ⟨ # ˘⎉¨⌜ # ⚇ ⟩ -_structural←{ - E←StructErr˙ - Inds ← ⥊⟜(↕1×´⊢)∘≢⍟(¬IsStructErr) 𝕩 IsArray∘⊢◶⟨E,⊑⟜⥊⟩´ ⌽ - _s_ ← { - f←𝕗 - st‿d‿o←𝕩 - g←𝕨 St Inds∘{f↩f(¯1≢⊣)◶⟨⟩‿∾𝕩}⍟(d>IsArray) 𝕘 - {f _s_ 𝕩}⍟o g - } - IsStruct ← 5‿s ≡ 0‿¯2⊏Decompose - _sfn ← {(IsStruct⊢)◶⟨𝕏, 𝕩‿𝕨‿𝕗{𝕨𝕏𝕗}⟩} - Depth←1 _sfn ⋄ Info←0 _sfn - - Mon←{𝕏⊘E} ⋄ Dy←{E⊘𝕏} - SE ← {⊢⊘∨○IsStructErr◶⟨𝕏,StructErr˙⟩}⍟(3≥Type) - StructPrim ← ⊢ {𝕏𝕨} StructPrimClass ⊑ ⟨ - ⊢ # ⊢⊣˜∘○⊸⟜⊘◶ - Mon 1⊸Info # =≠≢ - Mon 0⊸Depth # < - Mon 1⊸Depth # ≍ # Dyad combines - Dy 1⊸Depth # ↕/»«⊔ - 1⊸Depth # ⥊↑↓⌽⍉⊏⊑ - # Mon 2⊸Depth # > - # Mon 2⊸Depth # ∾ # Dyad combines - (3=Type)◶⟨E˙,{⊢⊘∨○IsStruct◶⟨𝕏,StructErr˙⟩}⟩ - ⟩˙ - StructFn ← (⊑ ⌊⟜2◶⟨ - SE · StructPrim ⊑∘⊢ # 0 primitive - StructErr˙ # 1 block - Recompose⟜{StructFn¨𝕩} # other operation - SE ⊑∘⊢ # ¯1 constant - ⟩ 1⊸↓) Decompose - IsStruct◶⟨0‿StructErr,1‿3⊏Decompose⟩ {𝕎𝕩}´ ⟨StructFn 𝕗, ¯1 _s_ 0⟩ -} |