diff options
| -rw-r--r-- | docs/bqn.js | 6 | ||||
| -rwxr-xr-x | dzref | 23 | ||||
| -rw-r--r-- | src/r.bqn | 19 |
3 files changed, 27 insertions, 21 deletions
diff --git a/docs/bqn.js b/docs/bqn.js index 33a13a50..f37afd9b 100644 --- a/docs/bqn.js +++ b/docs/bqn.js @@ -169,9 +169,9 @@ let provide = [ ]; let runtime = run( - new 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- ,provide.concat([0,1,2,32,3,8,-1,Infinity,-Infinity,4,str("Β΄: π© must be a list"),str("Mapping: Equal-rank argument shapes don\'t agree"),str("Mapping: Argument shape prefixes don\'t agree"),str("βπ©: π© must have rank at least 1"),str("/: Replication argument must have rank 1"),str("/: Amounts to replicate must be natural numbers"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: Indices in π¨ must be integers"),str("π¨βπ©: Indices out of range"),str("β½π©: π© must have rank at least 1"),str("π¨β½π©: π¨ must consist of integers"),str("First-axis primitive: π© must have rank at least 1"),str("Multi-axis primitive: π¨ must have rank at most 1"),str("Multi-axis primitive: length of π¨ must be at most rank of π©"),str(">π©: Elements of π© must have matching shapes"),str("β₯: No monadic form"),str("β€: No monadic form"),str("Β΄: Identity not found"),str("π¨β₯π©: π¨ must have rank at most 1"),str("π¨β₯π©: π¨ must consist of natural numbers"),str("π¨β₯π©: Can\'t compute axis length when rest of shape is empty"),str("π¨β₯π©: π¨ must consist of natural numbers or β β β½ β"),str("π¨β₯π©: Shape must be exact when reshaping with β"),str("βπ©: π© must consist of natural numbers"),str("βπ©: π© must be a number or list"),str("Λ: π© must have rank at least 1"),str("π¨βΎπ©: Rank of π¨ and π© must differ by at most 1"),str("π¨βΎπ©: Cell shapes of π¨ and π© must match"),str("β or β: π¨ must be an integer"),str("βπ©: π© must have rank at least 1"),str("βπ©: π© must have rank at least 1"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: π¨ must have rank at most 1"),str("π¨βπ©: length of π¨ must be at most rank of π©"),str("π¨βπ©: π¨ must consist of natural numbers"),str("π¨βπ©: Window length π¨ must be at most axis length plus one"),str("π¨/π©: lengths of components of π¨ must match π©"),str("βΎπ©: π© must be an array"),str("βΎπ©: elements of π© must all have the same rank"),str("βΎπ©: π© element rank must be at least argument rank"),str("βΎπ©: π© element shapes must be compatible"),str("β: Grouping argument must consist of integers"),str("β: Grouping argument values cannot be less than Β―1"),str("βπ©: π© must be a list"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: Compound π¨ must be a list"),str("π¨βπ©: Total rank of π¨ must be at most rank of π©"),str("π¨βπ©: Lengths of components of π¨ must be compatible with π©"),str("π¨βπ©: Indices in compound π¨ must be lists"),str("π¨βπ©: Index length in π¨ must match rank of π©"),str("π¨βπ©: Indices in π¨ must consist of integers"),str("π¨βπ©: Index out of range"),str("β or β: Rank of π¨ must be at least 1"),str("β or β: Rank of π© must be at least cell rank of π¨"),str("β or β: π¨ must be sorted"),str("pβπ© or π¨βp: p must have rank at least 1"),str("βπ© or βπ©: π© must have rank at least 1"),str("β·π©: Rank of π¨ cannot exceed rank of π©"),str("π¨βπ©: π¨ must have rank at most 1"),str("π¨βπ©: Length of π¨ must not exceed rank of π©"),str("π¨βπ©: π¨ must consist of natural numbers"),str("π¨βπ©: Skipped result axis"),str("βΌ: Inverse failed"),str("βΌ: Inverse does not exist"),str("βΌ: Inverse not found"),str("β: Repetition numbers in π¨ must be integers")]) - ,[[0,1,0,138],[2,0,2933,6],[0,0,2960,3],[0,0,2964,3],[0,0,2968,3],[1,0,2972,5],[1,0,2980,5],[2,0,2998,6],[2,0,3013,6],[2,0,3032,6],[2,0,3054,6],[2,0,3076,6],[0,0,3108,3],[0,0,3119,3],[0,0,3128,3],[1,0,3137,9],[0,0,3250,3],[0,0,3290,4],[1,1,3366,4],[1,1,3439,3],[0,0,3503,3],[0,0,3514,5],[2,0,3598,12],[0,0,3804,4],[0,0,3853,6],[0,0,3943,7],[0,0,4072,4],[0,0,4228,4],[0,0,4289,4],[2,0,4391,16],[1,1,4621,2],[0,0,4645,3],[0,0,4672,3],[0,0,4698,3],[1,1,4737,2],[2,1,4747,4],[0,0,4783,4],[1,1,4880,2],[0,0,4913,3],[0,0,4940,3],[0,0,4962,3],[0,0,4984,3],[0,0,4995,3],[0,0,5024,3],[0,0,5030,9],[0,0,5181,5],[0,0,5214,3],[0,0,5223,3],[1,1,5229,2],[2,0,5298,10],[2,0,5357,8],[1,0,5550,5],[0,0,5592,8],[0,0,5828,4],[0,0,5909,3],[0,0,5959,4],[0,0,6080,3],[0,0,6130,4],[0,0,6296,3],[0,0,6315,3],[0,0,6349,3],[0,0,6363,7],[0,0,6410,11],[1,0,6675,8],[0,0,6774,4],[0,0,6857,6],[0,0,7188,4],[0,0,7401,3],[0,0,7419,4],[1,0,7491,9],[1,1,7561,3],[1,0,7586,14],[1,1,8021,4],[1,0,8071,6],[0,0,8210,4],[0,0,8278,3],[0,0,8352,3],[0,0,8407,4],[0,0,8536,4],[0,0,8656,3],[2,0,8696,6],[2,0,8725,7],[0,0,8766,6],[0,0,8916,3],[0,0,8986,3],[0,0,9023,5],[0,0,9167,3],[0,0,9214,3],[0,0,9240,3],[0,0,9327,3],[1,1,9382,2],[2,0,9391,13],[1,1,9545,2],[1,1,9559,2],[1,1,9563,2],[0,0,9567,3],[0,0,9579,3],[0,0,9602,3],[1,0,9623,6],[1,0,9740,11],[1,0,9961,5],[0,0,9976,3],[0,0,9991,3],[0,0,10006,3],[1,0,10051,8],[0,0,10190,8],[0,0,10358,5],[0,0,10433,3],[0,0,10450,3],[0,0,10456,4],[0,0,10505,3],[0,0,10515,3],[0,0,10543,5],[1,0,10639,5],[0,0,10650,8],[0,0,10907,3],[0,0,10948,3],[0,0,10968,3],[1,0,11022,6],[0,0,11175,6],[0,0,11303,10],[0,0,11488,3],[0,0,11588,3],[0,0,11630,3],[0,0,11683,4],[0,0,11743,3],[0,0,11774,3],[0,0,11812,6],[0,0,11919,6],[0,0,11969,4],[0,0,11999,3],[0,0,12018,4],[1,1,12176,2],[0,0,12180,3],[1,0,12223,5],[1,0,12260,5],[1,0,12271,5],[0,0,12282,14],[0,0,12458,3],[0,0,12479,3],[0,0,12533,3],[0,0,12568,3],[0,0,12592,4],[1,0,12652,5],[0,0,12719,3],[0,0,12748,3],[0,0,12765,5],[0,0,12876,3],[0,0,12931,3],[0,0,12955,5],[0,0,13084,3],[0,0,13124,3],[0,0,13207,3],[0,0,13241,3],[0,0,13270,3],[0,0,13288,3],[0,0,13305,3],[0,0,13334,3],[0,0,13377,6],[0,0,13456,3]] 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1,1,8,0,18,21,2,55,7,21,0,4,21,2,91,21,0,1,17,21,2,63,21,0,5,17,17,21,2,62,21,1,11,0,18,21,2,1,7,21,0,5,17,17,22,1,11,12,14,21,0,1,21,2,91,21,0,1,17,21,2,4,0,18,21,2,55,7,7,22,1,8,13,25,21,1,10,21,2,19,21,2,55,7,16,22,0,3,11,21,2,89,16,21,2,68,21,1,10,17,22,0,4,11,14,21,0,4,0,18,21,2,2,7,21,0,1,17,21,2,36,21,2,68,21,2,8,0,16,8,7,21,0,4,0,18,21,2,62,7,21,0,2,21,2,55,21,0,3,17,17,17,25,21,0,1,14,21,1,6,0,16,21,1,7,17,21,2,1,0,22,21,2,62,21,1,7,17,22,1,7,12,17,25,21,0,1,21,2,68,16,21,1,3,16,0,18,21,0,1,21,2,40,16,21,2,89,16,21,2,68,16,21,2,8,21,2,44,8,7,16,25,21,0,1,21,2,58,21,2,6,21,2,63,8,21,0,2,17,21,2,55,16,22,0,3,11,14,21,0,1,21,2,58,21,2,6,21,2,51,8,21,0,2,17,22,0,4,11,14,21,0,1,15,147,1,21,2,7,21,2,58,21,2,62,21,0,4,21,2,89,16,21,2,62,0,22,17,21,2,63,16,19,8,21,2,6,15,148,1,8,21,0,2,17,22,0,5,11,14,21,0,5,21,0,3,3,2,25,21,0,2,22,0,3,11,14,21,0,1,22,0,4,11,14,15,149,1,21,1,7,3,2,21,2,0,21,2,59,21,2,7,21,1,6,8,8,22,0,5,11,14,0,21,21,0,5,16,25,15,150,1,22,0,3,11,14,0,27,21,0,3,0,22,21,2,62,21,0,1,17,17,21,2,62,0,22,17,25,21,0,2,21,2,103,21,0,1,21,2,8,21,1,13,8,7,16,25,21,0,2,21,2,59,16,21,2,4,21,2,63,7,0,22,17,22,0,3,11,14,21,0,3,21,2,61,0,21,17,0,5,0,87,17,14,21,0,1,21,2,20,16,21,2,1,21,2,5,21,0,3,21,2,76,0,21,8,8,21,2,1,21,0,3,21,2,76,21,2,56,8,3,2,21,2,0,21,0,3,21,2,56,0,21,17,8,21,2,6,0,18,21,2,40,7,8,21,1,3,9,3,2,21,2,0,21,0,2,21,2,58,16,21,2,56,0,21,17,8,15,151,1,3,2,21,2,0,21,2,68,21,2,5,21,2,58,8,21,2,56,0,26,19,21,2,6,21,2,53,8,8,21,0,2,17,25,21,0,1,25,21,0,1,21,2,10,16,0,5,0,97,17,14,21,0,1,21,2,51,21,1,8,17,22,1,8,12,14,21,0,1,21,2,52,21,1,7,17,22,1,7,12,25,21,0,1,21,2,62,0,21,17,21,2,89,16,21,2,96,21,1,9,3,1,17,0,19,21,2,2,21,2,5,21,0,4,8,7,16,25,21,0,1,21,2,2,21,0,4,17,25,21,0,4,21,2,2,21,0,1,17,25,21,0,2,22,0,3,11,0,7,16,22,0,4,11,14,0,21,22,0,5,11,22,0,6,11,22,0,7,11,14,0,25,22,0,8,11,14,21,0,1,0,22,0,12,21,2,7,17,0,7,0,22,17,21,3,9,0,18,0,8,21,3,7,21,2,7,8,7,8,16,21,3,8,0,16,8,21,3,6,21,1,5,8,22,0,9,11,14,21,0,9,0,21,0,22,0,23,3,4,22,0,10,11,14,0,6,15,152,1,3,2,0,16,21,0,3,0,13,0,26,17,17,22,0,11,11,14,15,153,1,22,0,12,11,14,15,154,1,15,155,1,21,0,12,3,3,21,3,0,15,156,1,8,22,0,13,11,14,21,0,1,0,18,21,0,1,21,3,8,15,157,1,8,7,16,25,21,1,6,21,1,7,0,12,21,0,1,17,21,3,9,15,158,1,8,16,25,21,0,1,0,22,0,7,21,1,3,17,21,3,13,21,0,2,17,21,3,9,21,3,41,21,0,0,21,3,7,21,0,2,0,6,0,22,17,8,7,8,16,21,2,3,21,0,2,21,1,4,16,17,25,21,2,7,21,3,63,21,0,1,17,0,17,16,0,18,21,2,6,0,1,16,7,16,21,3,22,22,2,6,13,14,21,2,7,25,21,0,1,21,3,50,21,2,7,17,0,18,21,2,6,21,3,8,0,16,8,7,16,25,21,0,2,21,3,21,0,22,17,22,0,3,11,21,3,22,22,1,7,13,14,21,0,3,21,3,19,21,3,55,7,16,22,1,8,12,21,3,1,21,3,5,0,17,8,0,18,21,3,62,7,21,3,55,19,21,0,1,17,25,21,1,6,21,3,63,21,1,5,17,21,3,55,21,1,8,17,0,17,16,0,18,21,0,4,0,1,16,21,3,68,16,0,16,0,21,17,7,16,21,3,22,21,3,4,21,3,22,7,3,2,21,3,0,21,1,4,8,21,0,1,21,3,68,16,17,25,21,0,1,22,2,4,12,21,3,4,0,16,7,21,2,6,17,22,2,5,12,14,0,27,22,2,3,12,25,21,1,3,22,0,3,11,14,21,0,1,21,3,62,22,1,3,13,14,21,0,3,25,21,0,2,0,18,21,0,1,21,3,8,0,16,8,7,16,25,21,0,1,21,3,59,21,0,2,17,0,19,21,3,53,7,16,21,3,19,21,3,62,7,16,22,0,3,11,14,21,0,3,21,3,89,16,0,18,21,0,2,21,3,8,0,16,8,7,16,21,3,19,21,3,55,7,16,22,0,4,11,14,21,0,3,21,3,57,21,3,7,21,1,4,8,21,3,9,21,0,2,21,0,1,3,2,21,3,8,21,3,36,0,16,7,8,21,3,5,15,159,1,8,8,16,14,21,0,4,25,21,1,4,21,3,62,21,3,7,21,0,1,8,21,3,6,21,2,5,8,21,1,3,17,21,3,59,21,3,7,0,21,8,21,3,9,21,0,1,21,3,62,0,22,17,21,3,5,21,1,5,8,8,16,25,21,0,1,0,22,21,3,8,21,3,57,8,21,3,9,15,160,1,8,21,0,2,17,25,21,0,2,21,3,106,16,21,3,90,16,22,0,3,11,14,21,0,1,21,3,105,21,0,2,21,3,44,21,0,3,17,17,21,3,4,21,3,63,7,0,22,17,21,3,52,0,21,17,21,3,4,21,3,44,7,21,0,3,17,22,0,4,11,14,21,0,1,21,1,3,21,3,76,21,3,39,8,21,0,2,21,3,44,21,0,4,17,17,21,2,2,21,3,9,21,3,55,21,3,7,21,3,63,21,3,7,21,0,4,8,8,21,3,62,21,3,2,19,8,21,0,2,21,3,58,16,17,25,21,0,1,21,1,8,0,7,0,22,17,21,4,9,21,1,9,0,7,0,22,19,21,4,9,15,161,1,8,8,0,22,0,7,21,0,1,17,17,25,21,0,2,0,6,21,1,3,17,22,1,4,12,14,21,0,1,0,6,21,1,3,17,22,1,7,12,21,2,6,16,22,1,6,12,0,6,21,1,3,17,21,2,6,16,22,1,5,12,14,21,1,7,0,13,21,3,6,17,22,1,8,12,14,21,1,6,21,1,11,16,14,21,1,7,21,1,13,21,1,4,17,25,21,0,2,0,6,0,22,17,22,1,4,12,0,12,21,1,6,17,0,8,0,23,17,0,6,22,1,8,13,14,21,0,2,25,21,0,1,0,6,0,22,17,22,1,7,12,0,12,21,1,5,17,0,6,22,1,8,13,14,21,0,1,25,21,0,1,21,1,10,21,4,0,21,1,8,8,21,0,2,17,25,21,0,1,0,16,21,1,7,21,1,13,21,1,4,17,17,25,0,22,0,6,21,0,1,17,21,2,4,16,22,2,6,12,21,2,5,16,22,2,7,12,14,21,2,6,25,21,0,1,21,4,19,21,4,63,7,16,21,4,55,16,22,2,3,12,14,21,0,1,21,4,19,21,4,51,7,16,21,4,55,21,1,4,17,22,1,4,12,25,0,23,21,4,47,21,0,2,17,21,4,51,16,22,0,3,11,21,4,62,21,0,1,17,22,0,4,11,21,3,2,16,22,0,5,11,14,21,0,1,21,0,4,3,2,0,16,21,0,5,17,21,2,3,21,0,2,21,4,50,0,23,17,21,4,55,21,0,5,17,21,4,62,21,0,3,17,17,25,21,0,1,14,0,23,22,2,8,12,14,21,2,4,22,2,7,12,14,21,0,1,22,2,4,12,25]) + ,provide.concat([0,1,2,32,3,8,-1,Infinity,-Infinity,4,str("Β΄: π© must be a list"),str("Mapping: Equal-rank argument shapes don\'t agree"),str("Mapping: Argument shape prefixes don\'t agree"),str("βπ©: π© must have rank at least 1"),str("/: Replication argument must have rank 1"),str("/: Amounts to replicate must be natural numbers"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: Indices in π¨ must be integers"),str("π¨βπ©: Indices out of range"),str("β½π©: π© must have rank at least 1"),str("π¨β½π©: π¨ must consist of integers"),str("First-axis primitive: π© must have rank at least 1"),str("Multi-axis primitive: π¨ must have rank at most 1"),str("Multi-axis primitive: length of π¨ must be at most rank of π©"),str(">π©: Elements of π© must have matching shapes"),str("β₯: No monadic form"),str("β€: No monadic form"),str("Β΄: Identity not found"),str("π¨β₯π©: π¨ must have rank at most 1"),str("π¨β₯π©: π¨ must consist of natural numbers"),str("π¨β₯π©: Can\'t compute axis length when rest of shape is empty"),str("π¨β₯π©: π¨ must consist of natural numbers or β β β½ β"),str("π¨β₯π©: Shape must be exact when reshaping with β"),str("βπ©: π© must consist of natural numbers"),str("βπ©: π© must be a number or list"),str("Λ: π© must have rank at least 1"),str("π¨βΎπ©: Rank of π¨ and π© must differ by at most 1"),str("π¨βΎπ©: Cell shapes of π¨ and π© must match"),str("β or β: π¨ must be an integer"),str("βπ©: π© must have rank at least 1"),str("βπ©: π© must have rank at least 1"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: π¨ must have rank at most 1"),str("π¨βπ©: length of π¨ must be at most rank of π©"),str("π¨βπ©: π¨ must consist of natural numbers"),str("π¨βπ©: Window length π¨ must be at most axis length plus one"),str("π¨/π©: lengths of components of π¨ must match π©"),str("βΎπ©: π© must be an array"),str("βΎπ©: elements of π© must all have the same rank"),str("βΎπ©: π© element rank must be at least argument rank"),str("βΎπ©: π© element shapes must be compatible"),str("βΎπ©: π© element trailing shapes must match"),str("β: Grouping argument must consist of integers"),str("β: Grouping argument values cannot be less than Β―1"),str("βπ©: π© must be a list"),str("π¨βπ©: π© must be an array"),str("π¨βπ©: Compound π¨ must be a list"),str("π¨βπ©: Total rank of π¨ must be at most rank of π©"),str("π¨βπ©: Lengths of components of π¨ must be compatible with π©"),str("π¨βπ©: Indices in compound π¨ must be lists"),str("π¨βπ©: Index length in π¨ must match rank of π©"),str("π¨βπ©: Indices in π¨ must consist of integers"),str("π¨βπ©: Index out of range"),str("β or β: Rank of π¨ must be at least 1"),str("β or β: Rank of π© must be at least cell rank of π¨"),str("β or β: π¨ must be sorted"),str("pβπ© or π¨βp: p must have rank at least 1"),str("βπ© or βπ©: π© must have rank at least 1"),str("β·π©: Rank of π¨ cannot exceed rank of π©"),str("π¨βπ©: π¨ must have rank at most 1"),str("π¨βπ©: Length of π¨ must not exceed rank of π©"),str("π¨βπ©: π¨ must consist of natural numbers"),str("π¨βπ©: Skipped result axis"),str("βΌ: Inverse failed"),str("βΌ: Inverse does not exist"),str("βΌ: Inverse not found"),str("β: Repetition numbers in π¨ must be integers")]) + ,[[0,1,0,138],[2,0,2933,6],[0,0,2960,3],[0,0,2964,3],[0,0,2968,3],[1,0,2972,5],[1,0,2980,5],[2,0,2998,6],[2,0,3013,6],[2,0,3032,6],[2,0,3054,6],[2,0,3076,6],[0,0,3108,3],[0,0,3119,3],[0,0,3128,3],[1,0,3137,9],[0,0,3250,3],[0,0,3290,4],[1,1,3366,4],[1,1,3439,3],[0,0,3503,3],[0,0,3514,5],[2,0,3598,12],[0,0,3804,4],[0,0,3853,6],[0,0,3943,7],[0,0,4072,4],[0,0,4228,4],[0,0,4289,4],[2,0,4391,16],[1,1,4621,2],[0,0,4645,3],[0,0,4672,3],[0,0,4698,3],[1,1,4737,2],[2,1,4747,4],[0,0,4783,4],[1,1,4880,2],[0,0,4913,3],[0,0,4940,3],[0,0,4962,3],[0,0,4984,3],[0,0,4995,3],[0,0,5024,3],[0,0,5030,9],[0,0,5181,5],[0,0,5214,3],[0,0,5223,3],[1,1,5229,2],[2,0,5298,10],[2,0,5357,8],[1,0,5550,5],[0,0,5592,8],[0,0,5828,4],[0,0,5909,3],[0,0,5959,4],[0,0,6080,3],[0,0,6130,4],[0,0,6296,3],[0,0,6315,3],[0,0,6349,3],[0,0,6363,7],[0,0,6410,12],[1,0,6727,8],[0,0,6826,4],[0,0,6909,6],[0,0,7240,4],[0,0,7453,3],[0,0,7471,4],[1,0,7544,9],[1,1,7614,3],[1,0,7639,14],[1,1,8074,4],[1,0,8124,6],[0,0,8263,4],[0,0,8331,3],[0,0,8405,3],[0,0,8460,4],[0,0,8589,4],[0,0,8709,3],[2,0,8749,6],[2,0,8778,7],[0,0,8819,6],[0,0,8969,3],[0,0,9039,3],[0,0,9076,5],[0,0,9220,3],[0,0,9267,3],[0,0,9293,3],[0,0,9380,3],[1,1,9435,2],[2,0,9444,13],[1,1,9598,2],[1,1,9612,2],[1,1,9616,2],[0,0,9620,3],[0,0,9632,3],[0,0,9655,3],[1,0,9676,6],[1,0,9793,11],[1,0,10014,5],[0,0,10029,3],[0,0,10044,3],[0,0,10059,3],[1,0,10104,8],[0,0,10243,8],[0,0,10411,5],[0,0,10486,3],[0,0,10503,3],[0,0,10509,4],[0,0,10558,3],[0,0,10568,3],[0,0,10596,5],[1,0,10692,5],[0,0,10703,8],[0,0,10960,3],[0,0,11001,3],[0,0,11021,3],[1,0,11075,6],[0,0,11228,6],[0,0,11356,10],[0,0,11541,3],[0,0,11641,3],[0,0,11683,5],[0,0,11789,6],[0,0,11897,5],[0,0,11976,3],[0,0,12007,3],[0,0,12045,6],[0,0,12152,6],[0,0,12202,4],[0,0,12232,3],[0,0,12251,4],[1,1,12409,2],[0,0,12413,3],[1,0,12456,5],[1,0,12493,5],[1,0,12504,5],[0,0,12515,14],[0,0,12691,3],[0,0,12712,3],[0,0,12766,3],[0,0,12801,3],[0,0,12825,4],[1,0,12885,5],[0,0,12952,3],[0,0,12981,4],[0,0,13004,3],[0,0,13021,5],[0,0,13132,3],[0,0,13187,3],[0,0,13211,5],[0,0,13340,3],[0,0,13380,3],[0,0,13463,3],[0,0,13497,3],[0,0,13526,3],[0,0,13544,3],[0,0,13561,3],[0,0,13590,3],[0,0,13633,6],[0,0,13712,3]] ); // Compiler @@ -38,17 +38,22 @@ Windowsβ{ # LAYER 6: Everything else -Joinβ{ - Cβ(<β¨β©)β₯βΈβΎβΒ΄β’ # Cartesian array product +Joinβ(1β =)βΆβ¨β¨Β΄1β =β,1β©βΆ{ + # List of lists + iβjβΒ―1 β eββ¨β© β aβπ© + {{eβ©aβΛiβ©π©βjβ©Β―1}β(iβΈβ )π©β(jβ©j+1)βe}β/β βπ© +}βΏ{ + # Multidimensional ! IsArray π© - sββ’Β¨π© - dββ βs - ! β§Β΄β₯d=β Β¨s + nββ zββ₯π© β sββ’βz β dββ 0βs + ! β§Β΄d=β βs ! dβ₯=π© - lβ(β’π©){(π©βββ’aβΛ(j=π©)βΈΓ)Β¨βπ¨}Β¨jββrβ=aβπ© - ! (rβΒ¨s)β‘C l - iβC{pβ+´¨βπ©β(βββ½p)-π©/Β―1βp}Β¨l - >i<Β¨βΈβΒ¨l/π© + qβ1 β lβ(β’π©){mβπ©βΈββs β rβββmβqΓβπ¨ β !mβ‘nβ₯rβ£ββq β qΓβ©π¨ β r}Β¨ββ½β=π© + tβ(=π©)β0βs + ! β§Β΄(tβ‘(=π©)βΈβ)βs + iβ<0 β qβ©<1 + {sβ0βpβ{oβsβs+β©π©βo}βπ© β jββs β iβ©(jβ’βi)+(j-π©/p)Γβq β qΓβΛβ©π©/π©}βl + i(0<β t)βΆβ¨βββ₯Β¨,{tiβtβ₯βtpβΓΒ΄tβ((tpΓπ¨)+βti)βββ₯Β¨π©β£βti}β©(β½l)/π© }β(0<β ββ₯) βΎ β© Join β βΎ @@ -314,20 +314,21 @@ Replicate β {0<=π¨}βΆ{π¨ΛβΈRepπ©}βΏ{"π¨/π©: lengths of component Joinβ(1β =)βΆβ¨β¨Β΄1β =β,1β©βΆ{ # List of lists - iβjβΒ―1βeββ¨β©βaβπ© + iβjβΒ―1 β eββ¨β© β aβπ© {{eβ©aβΛiβ©π©βjβ©Β―1}β(iβΈβ )π©β(jβ©j+1)βe}β/β βπ© }βΏ{ # Multidimensional - Cβ(<β¨β©)β₯βΈβΎβΒ΄β’ # Cartesian array product "βΎπ©: π© must be an array" ! IsArray π© - sββ’βπ© - dββ 0ββ₯s - "βΎπ©: elements of π© must all have the same rank" ! β§Β΄β₯d=β βs + nββ zββ₯π© β sββ’βz β dββ 0βs + "βΎπ©: elements of π© must all have the same rank" ! β§Β΄d=β βs "βΎπ©: π© element rank must be at least argument rank" ! dβ₯=π© - lβ(β’π©){(π©βββ’a Pick1Λ(j=π©)βΈΓ)ββπ¨}Β¨jββrβ=aβπ© - "βΎπ©: π© element shapes must be compatible" ! (rβΈββs)β‘C l - iβC{pβ+Β΄ββπ©β(β0ββ½p)-π©/Β―1βp}βl - >i<ββΈβΒ¨l/π© + scmβ"βΎπ©: π© element shapes must be compatible" + qβ1 β lβ(β’π©){mβπ©βΈββs β rβββmβqΓβπ¨ β scm!mβ‘nβ₯rβ£ββq β qΓβ©π¨ β r}Β¨ββ½β=π© + tβ(=π©)β0βs + "βΎπ©: π© element trailing shapes must match" ! β§Β΄(tβ‘(=π©)βΈβ)βs + iβ<0 β qβ©<1 + {sβ0βpβ{oβsβs+β©π©βo}βπ© β jββs β iβ©(jβ’βi)+(j-π©/p)Γβq β qΓβΛβ©π©/π©}βl + i(0<β t)βΆβ¨βββ₯Β¨,{tiβtβ₯βtpβΓΒ΄tβ((tpΓπ¨)+βti)βββ₯Β¨π©β£βti}β©(β½l)/π© }β(0<β ββ₯) _groupβ{ |