diff options
| author | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-04-30 08:37:57 -0400 |
|---|---|---|
| committer | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-04-30 08:40:54 -0400 |
| commit | 7c1fe4206ef5ce3aa9b0a66ce395e77b0c7291ca (patch) | |
| tree | 66c607260032fc5b816c9e3b3b8407c56984c85e | |
| parent | 3f5ab730a040ce1dbf39cc79daa332b57a9f0cca (diff) | |
Non-pervasive Join To implementation
| -rw-r--r-- | docs/bqn.js | 6 | ||||
| -rw-r--r-- | src/r1.bqn | 20 |
2 files changed, 13 insertions, 13 deletions
diff --git a/docs/bqn.js b/docs/bqn.js index f0f884cf..07868dd7 100644 --- a/docs/bqn.js +++ b/docs/bqn.js @@ -291,9 +291,9 @@ let runtime_0 = [ ]; let [runtime,setPrims] = run( - 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array"),str("=≠≡≢"),str("⌾: Incompatible result elements in structural Under"),str(">𝕩: Elements of 𝕩 must have matching shapes"),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("∾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: empty 𝕩 fill rank must be at least argument rank"),str("∾𝕩: 𝕩 must be an array"),str("⊢⊣˜∘○⊸⟜⊘◶"),str("=≠≢"),str("<"),str("≍"),str("↕/»«⊔"),str("⥊↑↓⌽⍉⊏⊑"),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("↕𝕩: 𝕩 must consist of natural numbers"),str("↕𝕩: 𝕩 must be a number or list"),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("˘: Argument lengths don\'t agree"),str("˝: 𝕩 must have rank at least 1"),str("˝: Identity does not exist"),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("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("∘⌊⌽↑"),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("⊔: 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: Rank of simple 𝕨 must be at most rank of 𝕩"),str("𝕨⊔𝕩: Lengths of 𝕨 must equal to 𝕩, or one more only in a rank-1 component"),str("𝕨⊔𝕩: 𝕩 must be an array"),str("≥: No monadic form"),str("≤: No monadic form"),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("⍟: Repetition numbers in 𝕨𝔾𝕩 must be integers"),str("𝕨⊔𝕩: Compound 𝕨 must be a list"),str("𝕨⊔𝕩: Total rank of 𝕨 must be at most rank of 𝕩"),str("⍷𝕩: Rank of 𝕨 cannot exceed rank of 𝕩"),str("⊒: Rank of 𝕨 must be at least 1"),str("⊒: Rank of 𝕩 must be at least cell rank of 𝕨"),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("Cannot currently invert blocks"),str("Cannot invert modifier"),str("⁼: Inverse failed"),str("⁼: Inverse does not exist"),str("⁼: Inverse not found")] + ,[[0,1,0,175],[0,0,3726,3],[0,0,3734,3],[0,0,3738,3],[0,0,3751,3],[0,0,3763,3],[0,0,3772,3],[1,1,3778,2],[2,1,3807,3],[1,1,3839,2],[0,0,3856,4],[2,1,3918,5],[0,0,3954,3],[1,0,3961,5],[1,1,4019,4],[1,1,4085,3],[0,0,4158,3],[0,0,4169,4],[1,0,4234,9],[0,0,4303,5],[1,1,4380,4],[1,1,4434,3],[1,0,4455,14],[1,1,4862,4],[1,0,4912,8],[0,0,5084,4],[0,0,5135,6],[0,0,5220,3],[0,0,5244,7],[0,0,5358,4],[0,0,5416,4],[0,0,5524,3],[0,0,5586,4],[0,0,5657,6],[0,0,5727,3],[0,0,5767,5],[0,0,5845,3],[0,0,5862,3],[0,0,5908,3],[0,0,5949,4],[0,0,6016,3],[2,1,6035,3],[1,0,6073,5],[1,0,6110,5],[0,0,6137,3],[2,0,6141,16],[0,0,6429,3],[0,0,6456,3],[0,0,6481,3],[0,0,6495,3],[2,1,6522,3],[0,0,6581,4],[0,0,6681,7],[0,0,6878,7],[0,0,6924,14],[0,0,7148,5],[0,0,7227,3],[0,0,7235,6],[0,0,7262,5],[0,0,7283,6],[0,1,7310,10],[1,1,7606,8],[1,0,7657,6],[1,1,7753,2],[0,0,7803,5],[0,0,7924,5],[0,0,8051,7],[0,0,8209,3],[0,0,8265,5],[0,0,8298,4],[0,0,8360,8],[1,0,8472,8],[1,0,8547,7],[2,1,8609,4],[0,0,8647,5],[0,0,8730,3],[0,0,8761,9],[1,0,8919,9],[0,0,9067,4],[0,0,9173,8],[0,0,9389,3],[0,0,9433,3],[0,0,9459,3],[0,0,9480,3],[0,0,9501,3],[1,1,9595,2],[2,0,9657,10],[2,0,9716,8],[2,0,9891,10],[0,0,9964,10],[0,0,10372,4],[0,0,10478,4],[0,0,10583,3],[0,0,10657,3],[0,0,10708,4],[0,0,10835,4],[1,1,10951,2],[2,0,10959,6],[1,1,10974,2],[0,0,11077,3],[0,0,11085,3],[0,0,11093,3],[0,0,11113,8],[0,0,11188,3],[0,0,11196,3],[0,0,11204,3],[0,0,11212,3],[0,0,11220,3],[0,0,11228,3],[0,0,11239,3],[2,0,11260,7],[0,0,11301,6],[0,0,11520,4],[0,0,11620,3],[0,0,11663,5],[0,0,11801,3],[0,0,11848,3],[0,0,11874,3],[0,0,11961,3],[0,0,11994,3],[0,0,12038,3],[0,0,12086,3],[0,0,12098,3],[1,1,12171,2],[0,0,12197,4],[0,0,12233,3],[0,0,12248,3],[0,0,12277,3],[0,0,12292,3],[0,0,12310,3],[0,0,12324,3],[0,0,12334,3],[2,0,12386,6],[0,0,12414,3],[0,0,12442,3],[0,0,12450,3],[1,0,12458,6],[1,0,12513,11],[1,0,12720,5],[0,0,12735,3],[0,0,12749,3],[0,0,12763,7],[0,0,12836,6],[0,0,12882,3],[0,0,12900,3],[0,0,12907,4],[0,0,12963,4],[0,0,12990,3],[0,0,13008,10],[0,0,13203,8],[0,0,13362,3],[1,1,13387,2],[0,0,13402,3],[0,0,13429,3],[0,0,13439,3],[2,0,13456,11],[0,0,13529,5],[0,0,13601,8],[0,0,13679,3],[0,0,13687,3],[1,0,13729,7],[0,0,13755,9],[1,0,14001,5],[0,0,14017,6],[1,0,14139,5],[2,0,14172,6],[0,0,14201,3],[0,0,14211,3],[0,0,14221,4],[0,0,14260,4],[0,0,14283,3],[0,0,14291,3],[0,0,14316,11],[0,0,14531,3],[0,0,14551,3],[0,0,14611,8],[0,0,14872,3],[0,0,14886,3],[1,1,14917,2],[0,0,14951,3],[0,0,14986,3],[0,0,15004,3],[0,0,15022,5],[0,0,15093,3],[0,0,15113,3],[0,0,15141,5],[0,0,15229,3],[0,0,15239,3],[0,0,15258,8],[0,0,15488,3],[0,0,15529,3],[0,0,15559,3],[0,0,15590,3],[0,0,15626,5],[0,0,15694,3],[1,0,15703,6],[0,0,15847,3],[0,0,15857,3],[0,0,15864,9],[0,0,16002,3],[0,0,16028,3],[0,0,16046,3],[0,0,16070,3],[0,0,16091,3],[0,0,16102,3],[1,1,16115,2],[1,0,16119,5],[1,0,16130,5],[0,0,16141,3],[0,0,16177,5],[0,0,16279,3],[0,0,16326,13],[0,0,16523,3],[0,0,16543,3],[0,0,16567,4],[0,0,16650,3],[0,0,16669,3],[0,0,16698,3],[0,0,16709,3],[0,0,16745,7],[0,0,16882,12],[2,0,17061,6],[0,0,17096,3],[0,0,17161,3],[0,0,17189,4],[1,0,17212,5],[0,0,17223,4],[0,0,17234,4],[0,0,17245,3],[1,0,17275,5],[0,0,17300,3],[0,0,17366,3],[0,0,17380,3],[0,0,17391,5],[0,0,17490,3],[0,0,17509,3],[0,0,17528,3],[0,0,17574,3],[0,0,17625,3],[0,0,17658,5],[1,0,17688,5],[0,0,17698,3],[0,0,17741,3],[2,0,17761,6],[1,1,17776,2],[1,1,17784,2],[0,0,17792,5],[0,0,17830,3],[0,0,17855,6],[0,0,17980,3],[0,0,18020,3],[0,0,18061,6],[0,0,18140,5],[0,0,18190,6],[0,0,18324,3],[0,0,18353,3],[0,0,18369,3],[0,0,18377,8],[0,0,18434,5],[0,0,18463,3],[0,0,18478,3],[1,1,18519,2],[2,1,18537,3],[0,0,18558,3],[0,0,18576,3],[0,0,18605,3],[1,0,18642,5],[0,0,18657,3],[0,0,18677,14],[0,0,18846,3],[0,0,18867,3],[0,0,18883,4],[0,0,18939,3],[0,0,18971,3],[0,0,19054,3],[0,0,19088,3],[0,0,19117,3],[0,0,19134,3],[0,0,19151,3]] ); let rtAssert = runtime[42] = assertFn("!"); @@ -347,6 +347,16 @@ Merge←{ (Deshape⌜𝕩)⊑˜⌜c⥊↕1×´c }_fillMerge_∾⍟IsArray +JoinTo←(1<⌈○=)◶(∾○⥊)‿{ + a←1-˜𝕨⌈○=𝕩 + s←𝕨Pair○≢𝕩 + "𝕨∾𝕩: Rank of 𝕨 and 𝕩 must differ by at most 1" ! 1×´(a≤≠)⌜s + c←(≠-a˙)⊸↓⌜s + "𝕨∾𝕩: Cell shapes of 𝕨 and 𝕩 must match" ! MatchS´c + l←0+´(a<≠)◶1‿(0⊑⊢)⌜s + (⟨l⟩∾0⊑c)⥊𝕨∾○⥊𝕩 +}○ToArray _fillBy_ IF + Join1←{ # List of lists i←j←¯1 ⋄ e←⟨⟩ ⋄ a←𝕩 @@ -640,16 +650,6 @@ _rankOp_←{ > ((0⊑k)Enc𝕨) 𝔽_each ((1-˜≠)⊸⊑k)Enc𝕩 } -JoinTo←∨○(1<=)◶(∾○⥊)‿{ - s←𝕨Pair○≢𝕩 - a←1⌈´k←≠⌜s - "𝕨∾𝕩: Rank of 𝕨 and 𝕩 must differ by at most 1" ! 1∧´1≥a-k - c←(k¬a)+⟜(↕a-1)⊸⊏¨s - "𝕨∾𝕩: Cell shapes of 𝕨 and 𝕩 must match" ! MatchS´c - l←0+´(a=k)⊣◶1‿(0⊑⊢)¨s - (⟨l⟩∾0⊑c)⥊𝕨∾○⥊𝕩 -} _fillBy_ IF - _repeat_←{ F←𝔽 ⋄ b←𝕨{𝕏⊣}˙⊘{𝕨˙{𝔽𝕏⊣}}0 n←𝕨𝔾𝕩 |
