Return a setter for Decompose and Glyph from the runtime so they don't have to be defined mutably

author: Marshall Lochbaum <mwlochbaum@gmail.com> 2021-03-25 20:50:53 -0400
committer: Marshall Lochbaum <mwlochbaum@gmail.com> 2021-03-25 20:50:53 -0400
commit: ec98071c058e68ab9f3eb62378cad09d05871ee5 (patch)
tree: 408c9c3d2ad9e6a7ab1a473a1a370cf7b31346ea
parent: a24022232647b8971cba425683f278f7befcf43f (diff)
4 files changed, 16 insertions, 17 deletions
diff --git a/bqn.bqn b/bqn.bqn
index 52d18ecb..c7877384 100644
--- a/bqn.bqn
+++ b/bqn.bqn
@@ -4,18 +4,16 @@
 ⟨DRun,DCompile⟩ ← •Import "dc.bqn"
 ⟨ref,glyphs⟩ ← •Import "src/pr.bqn"
 
-rt ← ⟨⟩
-PrimInd ← {⊑rt⊐<𝕩}
-Decompose ← ((≠glyphs)>PrimInd)◶⟨•Decompose,0⊸≍⟩
 provide ← ⟨
   •Type           # Type
-  Decompose       # Decompose
-  glyphs⊑˜PrimInd # Glyph
   •FillFn         # Fill
   ⋆⁼              # Log
   (≠¨⊔){𝔽⊘(↑⟜𝔽)}  # GroupLen
   ∾⊔∘⊢            # GroupOrd
   !,+,-,×,÷,⋆,⌊,=,≤,≢,⥊,⊑,↕,⌜,`,•_fillBy_,⊘
 ⟩
-rt ↩ •COMP provide⊸(⊣»«)⌾(1⊸⊑) DCompile ref
+rt‿SetPrims ← •COMP provide⊸(⊣»«)⌾(1⊸⊑) DCompile ref
+PrimInd ← rt⊸⊐⌾<
+Decompose ← ((≠glyphs)>PrimInd)◶⟨•Decompose,0⊸≍⟩
+SetPrims ⟨ Decompose, glyphs⊑˜PrimInd ⟩
 rt⊸DRun
diff --git a/docs/bqn.js b/docs/bqn.js
index af60547a..5e53cb27 100755
--- a/docs/bqn.js
+++ b/docs/bqn.js
@@ -221,8 +221,6 @@ fill_by.m=2;
 
 let provide = [
   type                                               // Type
- ,decompose                                          // Decompose
- ,glyph                                              // Glyph
  ,fill                                               // Fill
  ,log                                                // Log
  ,group_len                                          // GroupLen
@@ -246,11 +244,12 @@ let provide = [
  ,cases                                              // ⊘
 ];
 
-let runtime = run(
-  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7,16,22,1,10,12,14,21,0,3,25,21,0,1,0,14,21,1,10,17,25,21,0,1,0,19,16,21,2,5,21,0,1,7,22,2,6,13,25,21,4,3,21,0,2,0,3,16,7,21,1,4,3,2,21,4,0,0,15,21,4,7,0,24,8,8,22,1,4,12,25,21,0,1,21,4,25,21,4,92,7,16,21,4,84,16,22,2,3,12,14,21,0,1,21,4,25,21,4,80,7,16,21,4,84,21,1,4,17,22,1,4,12,25,0,26,21,4,76,21,0,2,17,21,4,80,16,22,0,3,11,21,4,91,21,0,1,17,22,0,4,11,21,3,2,16,22,0,5,11,14,21,0,1,21,0,4,3,2,0,18,21,0,5,17,21,2,3,21,0,2,21,4,79,0,26,17,21,4,84,21,0,5,17,21,4,91,21,0,3,17,17,25,21,0,1,14,0,26,22,2,8,12,14,21,2,4,22,2,7,12,14,21,0,1,22,2,4,12,25,21,2,9,0,8,0,25,17,22,2,9,12,21,2,8,16,21,5,1,0,14,21,2,10,19,21,5,9,15,258,21,5,5,21,0,0,8,8,16,25,21,0,1,14,21,3,7,0,18,21,3,9,17,21,6,55,21,2,3,17,0,7,0,51,17,25]
+let [runtime,setPrims] = run(
+  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1,0,2,25,21,0,1,0,6,0,23,17,22,1,7,12,0,12,21,1,5,17,0,6,22,1,8,13,14,21,0,1,25,21,0,1,21,1,10,21,4,3,21,1,8,8,21,0,2,17,25,21,0,1,0,16,21,1,7,21,1,13,21,1,4,17,17,25,0,23,0,6,21,0,1,17,21,2,4,16,22,2,6,12,21,2,5,16,22,2,7,12,14,21,2,6,25,0,23,0,6,22,1,6,13,14,21,1,6,21,1,7,21,4,10,21,4,6,21,0,0,7,8,21,4,6,21,1,3,7,3,2,21,4,3,0,13,21,4,10,21,1,5,8,8,16,22,0,3,11,14,0,22,21,0,3,16,25,21,0,1,14,0,23,0,6,22,2,6,13,25,21,0,1,14,21,1,7,0,16,21,1,9,17,22,0,3,11,14,0,22,15,262,16,22,1,10,12,14,21,0,3,25,21,0,1,0,12,21,1,10,17,25,21,0,1,0,17,16,21,2,5,21,0,1,7,22,2,6,13,25,21,4,6,21,0,2,0,1,16,7,21,1,4,3,2,21,4,3,0,13,21,4,10,0,22,8,8,22,1,4,12,25,21,0,1,21,4,28,21,4,95,7,16,21,4,87,16,22,2,3,12,14,21,0,1,21,4,28,21,4,83,7,16,21,4,87,21,1,4,17,22,1,4,12,25,0,24,21,4,79,21,0,2,17,21,4,83,16,22,0,3,11,21,4,94,21,0,1,17,22,0,4,11,21,3,2,16,22,0,5,11,14,21,0,1,21,0,4,3,2,0,16,21,0,5,17,21,2,3,21,0,2,21,4,82,0,24,17,21,4,87,21,0,5,17,21,4,94,21,0,3,17,17,25,21,0,1,14,0,24,22,2,8,12,14,21,2,4,22,2,7,12,14,21,0,1,22,2,4,12,25,21,2,9,0,6,0,23,17,22,2,9,12,21,2,8,16,21,5,4,0,12,21,2,10,19,21,5,12,15,263,21,5,8,21,0,0,8,8,16,25,21,0,1,14,21,3,7,0,16,21,3,9,17,21,6,58,21,2,3,17,0,5,0,49,17,25]
  ,provide.concat([0,1,2,32,3,8,-1,5,-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: 𝕨 must be an array"),str("𝕨⊏𝕩: Indices in 𝕨 must be integers"),str("𝕨⊏𝕩: Indices out of range"),str("⌾: Incompatible result elements in structural Under"),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: empty 𝕩 fill rank must be at least argument rank"),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: 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 𝕨 must equal to 𝕩, or one more only in a rank-1 component"),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("p⊐n or n∊p: Rank of n must be at least cell rank of p"),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("⊒: Rank of 𝕨 must be at least 1"),str("⊒: Rank of 𝕩 must be at least cell rank of 𝕨"),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")])
- ,[[0,1,0,177],[2,0,4138,6],[0,0,4165,3],[0,0,4169,3],[0,0,4173,3],[1,0,4177,5],[1,0,4185,5],[2,0,4203,6],[2,0,4218,6],[2,0,4237,6],[2,0,4259,6],[2,0,4281,6],[0,0,4313,3],[0,0,4325,3],[0,0,4334,3],[0,0,4340,3],[0,0,4357,3],[0,0,4366,3],[1,0,4375,9],[0,0,4488,3],[0,0,4528,4],[0,0,4604,5],[0,0,4679,3],[1,1,4696,4],[1,1,4769,3],[0,0,4847,3],[0,0,4858,5],[2,0,4942,12],[0,0,5153,4],[0,0,5207,6],[0,0,5297,3],[0,0,5322,7],[0,0,5451,4],[0,0,5512,4],[0,0,5614,3],[0,0,5682,4],[1,1,5759,2],[0,0,5792,3],[0,0,5842,4],[0,0,5984,4],[2,1,6084,3],[1,0,6127,5],[0,0,6165,3],[2,0,6169,11],[0,0,6300,3],[0,0,6308,6],[0,0,6335,5],[0,0,6356,6],[1,0,6383,19],[0,0,6889,3],[0,0,6916,3],[0,0,6942,3],[2,1,6981,3],[0,0,7050,4],[0,0,7147,7],[0,0,7194,14],[0,0,7428,5],[1,1,7525,8],[1,0,7578,6],[1,1,7686,2],[0,0,7744,5],[0,0,7906,5],[0,0,8043,7],[0,0,8212,3],[0,0,8271,4],[1,0,8338,5],[2,1,8355,4],[0,0,8398,3],[0,0,8425,3],[0,0,8447,3],[0,0,8469,3],[0,0,8506,3],[0,0,8525,9],[0,0,8682,5],[0,0,8716,3],[1,1,8811,2],[2,0,8880,10],[2,0,8939,8],[1,0,9132,7],[0,0,9199,8],[0,0,9435,5],[0,0,9525,3],[1,0,9559,9],[0,0,9710,4],[0,0,9829,10],[0,0,10287,4],[0,0,10500,3],[0,0,10518,4],[1,0,10590,9],[1,1,10659,3],[1,0,10683,14],[1,1,11126,4],[1,0,11180,6],[0,0,11324,4],[0,0,11432,3],[0,0,11506,3],[0,0,11561,4],[0,0,11690,4],[0,0,11810,4],[2,0,11931,6],[1,1,11959,2],[2,0,11967,14],[2,0,12154,7],[0,0,12195,6],[0,0,12345,3],[2,1,12415,4],[0,0,12498,3],[0,0,12536,5],[0,0,12680,3],[0,0,12727,3],[0,0,12753,3],[1,0,12840,5],[2,0,12868,6],[0,0,12883,3],[0,0,12891,3],[1,1,12912,2],[0,0,12941,3],[0,0,12977,3],[0,0,13025,3],[0,0,13079,3],[0,0,13091,3],[1,1,13171,2],[0,0,13204,3],[0,0,13215,4],[0,0,13252,3],[0,0,13267,3],[0,0,13296,3],[0,0,13311,3],[0,0,13329,3],[0,0,13344,3],[0,0,13354,3],[0,0,13411,7],[0,0,13490,3],[1,1,13515,2],[0,0,13597,3],[1,1,13646,2],[1,1,13650,2],[0,0,13654,3],[0,0,13666,3],[0,0,13689,3],[1,0,13710,6],[1,0,13827,11],[1,0,14048,5],[0,0,14063,3],[0,0,14077,3],[0,0,14091,3],[1,0,14136,8],[0,0,14274,8],[0,0,14441,3],[0,0,14467,3],[0,0,14477,3],[0,0,14494,9],[0,0,14677,6],[0,0,14752,3],[2,0,14760,11],[1,0,14837,5],[0,0,14868,3],[0,0,14878,3],[1,0,14888,5],[0,0,14921,4],[0,0,14932,4],[0,0,14943,3],[0,0,14951,3],[0,0,14963,3],[0,0,14971,3],[1,0,15015,7],[0,0,15041,9],[1,0,15327,5],[0,0,15343,7],[0,0,15510,11],[0,0,15752,8],[0,0,16064,3],[0,0,16092,5],[0,0,16187,8],[0,0,16442,3],[0,0,16489,3],[0,0,16509,3],[1,0,16575,6],[0,0,16728,7],[0,0,16866,5],[0,0,16943,3],[0,0,16966,3],[0,0,16977,3],[0,0,16998,3],[0,0,17030,3],[0,0,17061,3],[0,0,17099,6],[0,0,17204,6],[0,0,17253,4],[0,0,17282,3],[0,0,17301,4],[1,1,17478,2],[0,0,17482,3],[0,0,17525,3],[0,0,17536,3],[0,0,17544,3],[0,0,17566,3],[0,0,17574,3],[0,0,17586,3],[0,0,17605,3],[0,0,17630,3],[0,0,17657,3],[1,0,17675,5],[1,0,17686,5],[0,0,17697,14],[0,0,17867,3],[0,0,17887,3],[0,0,17902,3],[0,0,17910,8],[0,0,17981,3],[0,0,18003,5],[0,0,18032,11],[2,0,18244,6],[0,0,18283,3],[0,0,18354,3],[0,0,18386,3],[1,0,18397,5],[1,1,18408,2],[2,1,18427,3],[0,0,18449,3],[0,0,18478,4],[0,0,18501,3],[1,0,18534,5],[0,0,18560,3],[0,0,18630,3],[0,0,18644,3],[0,0,18655,5],[0,0,18791,3],[0,0,18821,3],[0,0,18841,3],[0,0,18895,3],[0,0,18930,3],[0,0,18954,3],[0,0,18969,3],[0,0,19012,3],[0,0,19029,5],[0,0,19139,3],[0,0,19194,3],[0,0,19217,5],[1,0,19346,5],[2,0,19357,6],[0,0,19372,3],[0,0,19411,3],[0,0,19494,3],[0,0,19528,3],[0,0,19557,3],[0,0,19575,3],[0,0,19592,3],[0,0,19621,4],[0,0,19682,3],[0,0,19695,4],[0,0,19727,3],[0,0,19737,3],[0,0,19755,3],[0,0,19787,3],[0,0,19830,6],[0,0,19909,3],[0,0,19936,3],[0,0,19976,3]]
+ ,[[0,1,0,180],[0,0,4161,3],[0,0,4169,3],[0,0,4179,3],[2,0,4192,6],[0,0,4219,3],[0,0,4223,3],[0,0,4227,3],[1,0,4231,5],[1,0,4239,5],[2,0,4257,6],[2,0,4272,6],[2,0,4291,6],[2,0,4313,6],[2,0,4335,6],[0,0,4367,3],[0,0,4379,3],[0,0,4388,3],[0,0,4394,3],[0,0,4411,3],[0,0,4420,3],[1,0,4429,9],[0,0,4542,3],[0,0,4582,4],[0,0,4658,5],[0,0,4733,3],[1,1,4750,4],[1,1,4823,3],[0,0,4901,3],[0,0,4912,5],[2,0,4996,12],[0,0,5207,4],[0,0,5261,6],[0,0,5351,3],[0,0,5376,7],[0,0,5505,4],[0,0,5566,4],[0,0,5668,3],[0,0,5736,4],[1,1,5813,2],[0,0,5846,3],[0,0,5896,4],[0,0,6038,4],[2,1,6139,3],[1,0,6182,5],[0,0,6220,3],[2,0,6224,11],[0,0,6355,3],[0,0,6363,6],[0,0,6390,5],[0,0,6411,6],[1,0,6438,19],[0,0,6947,3],[0,0,6974,3],[0,0,7000,3],[2,1,7039,3],[0,0,7108,4],[0,0,7205,7],[0,0,7252,14],[0,0,7486,5],[1,1,7583,8],[1,0,7636,6],[1,1,7744,2],[0,0,7802,5],[0,0,7964,5],[0,0,8101,7],[0,0,8270,3],[0,0,8329,4],[1,0,8396,5],[2,1,8413,4],[0,0,8456,3],[0,0,8483,3],[0,0,8505,3],[0,0,8527,3],[0,0,8564,3],[0,0,8583,9],[0,0,8740,5],[0,0,8774,3],[1,1,8869,2],[2,0,8938,10],[2,0,8997,8],[1,0,9190,7],[0,0,9257,8],[0,0,9493,5],[0,0,9583,3],[1,0,9617,9],[0,0,9768,4],[0,0,9887,10],[0,0,10345,4],[0,0,10558,3],[0,0,10576,4],[1,0,10648,9],[1,1,10717,3],[1,0,10741,14],[1,1,11184,4],[1,0,11238,6],[0,0,11382,4],[0,0,11490,3],[0,0,11564,3],[0,0,11619,4],[0,0,11748,4],[0,0,11868,4],[2,0,11989,6],[1,1,12017,2],[2,0,12025,14],[2,0,12212,7],[0,0,12253,6],[0,0,12403,3],[2,1,12473,4],[0,0,12556,3],[0,0,12594,5],[0,0,12738,3],[0,0,12785,3],[0,0,12811,3],[1,0,12898,5],[2,0,12926,6],[0,0,12941,3],[0,0,12949,3],[1,1,12970,2],[0,0,12999,3],[0,0,13035,3],[0,0,13083,3],[0,0,13137,3],[0,0,13149,3],[0,0,13229,3],[1,1,13237,2],[0,0,13270,3],[0,0,13281,4],[0,0,13318,3],[0,0,13333,3],[0,0,13362,3],[0,0,13377,3],[0,0,13395,3],[0,0,13410,3],[0,0,13420,3],[0,0,13477,7],[0,0,13556,3],[0,0,13564,3],[1,1,13589,2],[0,0,13672,3],[1,1,13721,2],[1,1,13725,2],[0,0,13729,3],[0,0,13741,3],[0,0,13764,3],[1,0,13785,6],[1,0,13902,11],[1,0,14123,5],[0,0,14138,3],[0,0,14152,3],[0,0,14166,3],[1,0,14211,8],[0,0,14349,8],[0,0,14516,3],[0,0,14542,3],[0,0,14552,3],[0,0,14569,9],[0,0,14752,6],[0,0,14827,3],[2,0,14835,11],[1,0,14912,5],[0,0,14943,3],[0,0,14953,3],[1,0,14963,5],[0,0,14996,4],[0,0,15007,4],[0,0,15018,3],[0,0,15026,3],[0,0,15038,3],[0,0,15046,3],[1,0,15090,7],[0,0,15116,9],[1,0,15402,5],[0,0,15418,7],[0,0,15585,11],[0,0,15827,8],[0,0,16139,3],[0,0,16167,5],[0,0,16262,8],[0,0,16517,3],[0,0,16564,3],[0,0,16584,3],[1,0,16650,6],[0,0,16803,7],[0,0,16941,5],[0,0,17018,3],[0,0,17041,3],[0,0,17052,3],[0,0,17073,3],[0,0,17105,3],[0,0,17136,3],[0,0,17174,6],[0,0,17279,6],[0,0,17328,4],[0,0,17357,3],[0,0,17376,4],[1,1,17553,2],[0,0,17557,3],[0,0,17600,3],[0,0,17611,3],[0,0,17619,3],[0,0,17641,3],[0,0,17649,3],[0,0,17661,3],[0,0,17680,3],[0,0,17705,3],[0,0,17732,3],[1,0,17750,5],[1,0,17761,5],[0,0,17772,14],[0,0,17942,3],[0,0,17962,3],[0,0,17977,3],[0,0,17985,8],[0,0,18056,3],[0,0,18078,5],[0,0,18107,11],[2,0,18319,6],[0,0,18358,3],[0,0,18429,3],[0,0,18461,3],[1,0,18472,5],[1,1,18483,2],[2,1,18502,3],[0,0,18524,3],[0,0,18553,4],[0,0,18576,3],[1,0,18609,5],[0,0,18635,3],[0,0,18705,3],[0,0,18719,3],[0,0,18730,5],[0,0,18866,3],[0,0,18896,3],[0,0,18916,3],[0,0,18970,3],[0,0,19005,3],[0,0,19029,3],[0,0,19044,3],[0,0,19087,3],[0,0,19104,5],[0,0,19214,3],[0,0,19269,3],[0,0,19292,5],[1,0,19421,5],[2,0,19432,6],[0,0,19447,3],[0,0,19486,3],[0,0,19569,3],[0,0,19603,3],[0,0,19632,3],[0,0,19650,3],[0,0,19667,3],[0,0,19696,4],[0,0,19757,3],[0,0,19770,4],[0,0,19802,3],[0,0,19812,3],[0,0,19830,3],[0,0,19862,3],[0,0,19905,6],[0,0,19984,3],[0,0,20011,3],[0,0,20051,3]]
 );
+setPrims(list([decompose, glyph]));
 
 // Compiler
 runtime[42] = assertFn("Compiler");
diff --git a/src/pr.bqn b/src/pr.bqn
index 6e2244b9..c9e13954 100755
--- a/src/pr.bqn
+++ b/src/pr.bqn
@@ -11,7 +11,7 @@ chrs←⟨
 glyphs ⇐ ∾chrs
 
 # Provided values, to be passed in through the constants array
-def ← ⟨"Type","Decompose","Glyph","Fill","Log","GroupLen","GroupOrd","_fillBy_"⟩
+def ← ⟨"Type","Fill","Log","GroupLen","GroupOrd","_fillBy_"⟩
 keep ← "!+-×÷⋆⌊=≤≢⥊⊑↕⌜`⊘"
 len ⇐ def+○≠keep
 
@@ -27,4 +27,4 @@ GetRepls ← {
 ⟨E_proc⟩ ← chrs‿GetRepls •Import "pp.bqn"
 
 rslt ← "⟨"∾"⟩"«∾","⊸∾¨glyphs  # Output all primitives
-ref ⇐ ∾∾⟜(@+10)¨ E_proc¨ (•FLines "r.bqn")∾<rslt
+ref ⇐ ∾∾⟜(@+10)¨ E_proc¨ (•FLines "r.bqn")∾<rslt∾"‿SetPrims"
diff --git a/src/r.bqn b/src/r.bqn
index 84adec0c..a2af82bb 100644
--- a/src/r.bqn
+++ b/src/r.bqn
@@ -1,7 +1,9 @@
 # BQN runtime. Requires:
-# Type Decompose Glyph Fill Log GroupLen GroupOrd _fillBy_
+# Type Fill Log GroupLen GroupOrd _fillBy_
 # !+-×÷⋆⌊=≤≢⥊⊑↕⌜`⊘
-Glyph
+Decompose ← {0‿𝕩}
+Glyph ← {𝕩⋄!0}
+SetPrims ← {Decompose‿Glyph ↩ 𝕩}
 
 ◶ ← {𝕨((𝕨𝔽𝕩)⊑𝕘){𝔽}𝕩}     # LIMITED to number left operand result
 ⊢ ← {𝕩}
@@ -779,7 +781,7 @@ Mod1Inverse ← INF˙ _lookup_ ⟨
 ⟩ {
   0⊸⊑ {𝕏𝕨}⟜𝔽 1⊸⊑
 }
-IsConstant ← (3≤Type)◶⟨1 ⋄ 4‿˙ ≡ 0‿¯1⊏Decompose⟩
+IsConstant ← (3≤Type)◶⟨1 ⋄ 4‿˙ ≡ 0‿¯1⊏{Decompose𝕩}⟩
 Mod2Inverse ← INF˙ _lookup_ ⟨
   _inv_, {𝕏_inv_𝕎}
   ∘, AtopInverse
@@ -804,7 +806,7 @@ FuncInverse ← (⊑ ⊣◶⟨
   TrainInverse                           # 3-train
   Mod1Inverse                            # 4 1-modifier
   Mod2Inverse                            # 5 2-modifier
-⟩ 1⊸↓) Decompose
+⟩ 1⊸↓) {Decompose𝕩}
 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}
author	Marshall Lochbaum <mwlochbaum@gmail.com>	2021-03-25 20:50:53 -0400
committer	Marshall Lochbaum <mwlochbaum@gmail.com>	2021-03-25 20:50:53 -0400
commit	ec98071c058e68ab9f3eb62378cad09d05871ee5 (patch)
tree	408c9c3d2ad9e6a7ab1a473a1a370cf7b31346ea
parent	a24022232647b8971cba425683f278f7befcf43f (diff)