diff options
| author | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-11-07 19:07:48 -0500 |
|---|---|---|
| committer | Marshall Lochbaum <mwlochbaum@gmail.com> | 2021-11-07 19:12:06 -0500 |
| commit | 0863b443d1d052cb684e3707a244727f693fba04 (patch) | |
| tree | 89a5f317d24cabc6a23de7995b2403e9726a465e | |
| parent | 9429ddcf83c1e88a328160b40a124ea9a140005b (diff) | |
Add SetInv to extend inverse finder
| -rw-r--r-- | docs/bqn.js | 17 | ||||
| -rw-r--r-- | rt.bqn | 2 | ||||
| -rwxr-xr-x | src/pr.bqn | 2 | ||||
| -rw-r--r-- | src/r1.bqn | 1 |
4 files changed, 12 insertions, 10 deletions
diff --git a/docs/bqn.js b/docs/bqn.js index a87e6377..088766ee 100644 --- a/docs/bqn.js +++ b/docs/bqn.js @@ -393,20 +393,21 @@ let runtime_0 = [ ,m2((f,g)=>(x,w)=>call(g,x,w)?call(f,x,w):x) // ⍟ ]; -let [runtime,setPrims] = run( - 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- ,[provide[0],provide[1],provide[2],provide[3],provide[4],provide[5],provide[6],provide[7],provide[8],provide[9],provide[10],runtime_0[0],provide[12],provide[13],provide[14],provide[15],provide[16],provide[17],runtime_0[1],runtime_0[2],runtime_0[3],runtime_0[4],runtime_0[5],runtime_0[6],runtime_0[7],runtime_0[8],runtime_0[9],runtime_0[10],runtime_0[11],runtime_0[12],runtime_0[13],provide[18],provide[19],runtime_0[14],runtime_0[15],runtime_0[16],runtime_0[17],provide[20],provide[21],provide[22],runtime_0[18],runtime_0[19],runtime_0[20],runtime_0[21],runtime_0[22],runtime_0[23],0,1,4,2,Infinity,-Infinity,-1,3,8,5,'∾','˙','+','-','×','÷','⋆','¬','⌊','⌈','∨','∧','≠','=','>','≥','\0','√','<','⊢','⊣','≍','↑','↓','↕','⌽','⍉','/','⊔','˜','¨','⌜','˘','`','∘','○','⌾','⍟','⊘','⊸','⟜',str("+-×÷⋆√⌊⌈|¬∧∨<>≠=≤≥≡≢⊣⊢⥊∾≍⋈↑↓↕«»⌽⍉/⍋⍒⊏⊑⊐⊒∊⍷⊔!˙˜˘¨⌜⁼´˝`∘○⊸⟜⌾⊘◶⎉⚇⍟⎊%"),str("´: Identity not found"),str("´: 𝕩 must be a list"),str("Mapping: Equal-rank argument shapes don\'t agree"),str("Mapping: Argument shape 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most rank of 𝕩"),str("𝕨 must be an array of numbers or list of such arrays"),str("⊏𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 cannot have length 0"),str("⊏"),str("⊑𝕩: 𝕩 can\'t be empty"),str("⌽𝕩: 𝕩 must have rank at least 1"),str("𝕨⌽𝕩: 𝕨 must consist of integers"),str("𝕨⌽𝕩: 𝕨 too large"),str("⌽"),str("𝕨/𝕩: 𝕨 must consist of natural numbers"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("𝕨/𝕩: Components of 𝕨 must have rank 0 or 1"),str("/"),str("=≠≡≢"),str("Cannot modify fill with Structural Under"),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: 𝕩 must have an element with rank at least =𝕩"),str("∾𝕩: Incompatible element ranks"),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("↑"),str("↓"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),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("∘⌊⌽↑"),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("𝕨⥊𝕩: Can\'t produce non-empty array from empty 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: 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("⎉ or ⚇: 𝔾 result must have rank at most 1"),str("⎉ or ⚇: 𝔾 result must have 1 to 3 elements"),str("⎉ or ⚇: 𝔾 result must consist of integers"),str("⍟: 𝕨𝔾𝕩 must consist of integers"),str("≥: Needs two arguments"),str("≤: Needs two arguments"),str("𝕨⊔𝕩: Compound 𝕨 must be a list"),str("𝕨⊔𝕩: Total rank of 𝕨 must be at most 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],[0,0,1],[0,0,2],[0,0,3],[0,0,4],[1,1,5],[2,1,6],[1,1,7],[0,0,8],[2,1,9],[0,0,10],[1,0,11],[1,1,12],[1,1,13],[0,0,14],[0,0,15],[1,0,16],[0,0,[[],[17]]],[1,1,18],[1,1,19],[1,0,20],[0,0,[[],[21]]],[0,0,22],[0,0,23],[0,0,24],[0,0,25],[0,0,26],[0,0,27],[0,0,28],[0,0,29],[0,0,30],[0,0,[[],[31]]],[0,0,32],[0,0,[[],[33]]],[1,1,34],[0,0,35],[0,0,[[],[36]]],[0,0,[[],[37]]],[0,0,38],[0,0,39],[0,0,[[],[40]]],[0,0,[[],[41]]],[0,1,42],[0,0,43],[0,0,[[],[44]]],[0,0,45],[0,0,46],[0,0,[[],[47]]],[2,1,48],[1,0,49],[1,0,50],[0,0,51],[0,0,[[],[52]]],[2,0,53],[0,0,54],[0,0,[[],[55]]],[0,0,56],[2,1,57],[0,0,58],[0,0,59],[0,0,60],[0,0,61],[0,0,[[],[62]]],[0,0,[[],[63]]],[0,0,64],[0,0,65],[0,0,66],[0,1,67],[1,1,68],[0,0,69],[0,0,70],[0,0,71],[0,0,72],[0,0,[[],[73]]],[0,0,74],[1,0,75],[1,0,76],[0,0,[[],[77]]],[1,0,78],[0,0,79],[0,0,[[],[80]]],[0,0,[[],[81]]],[0,0,[[],[82]]],[1,1,83],[2,0,84],[2,0,85],[2,0,86],[0,0,[[],[87]]],[0,0,[[],[88]]],[0,0,[[],[89]]],[0,0,[[],[90]]],[0,0,[[],[91]]],[0,0,[[],[92]]],[0,0,[[],[93]]],[1,1,94],[2,0,95],[1,1,96],[0,0,97],[0,0,98],[0,0,[[],[99]]],[0,0,100],[0,0,101],[0,0,102],[0,0,103],[0,0,[[],[104]]],[0,0,105],[0,0,[[],[106]]],[0,0,107],[2,0,108],[0,0,109],[0,0,[[],[110]]],[0,0,[[],[111]]],[0,0,112],[0,0,[[],[113]]],[0,0,114],[0,0,115],[0,0,116],[0,0,117],[0,0,118],[0,0,119],[0,0,120],[1,1,121],[0,0,[[],[122]]],[0,0,[[],[123]]],[0,0,[[],[124]]],[0,0,[[],[125]]],[0,0,[[],[126]]],[0,0,[[],[127]]],[0,0,128],[0,0,[[],[129]]],[2,0,130],[0,0,131],[0,0,132],[0,0,133],[0,0,134],[1,0,135],[1,0,[[],[136]]],[0,0,137],[0,0,[[],[138]]],[0,0,[[],[139]]],[0,0,140],[0,0,141],[0,0,142],[0,0,143],[0,0,[[],[144]]],[0,0,[[],[145]]],[0,0,146],[2,0,147],[0,0,[[],[148]]],[0,0,149],[0,0,[[],[150]]],[0,0,[[],[151]]],[0,0,152],[1,1,153],[0,0,154],[0,0,[[],[155]]],[0,0,156],[0,0,[[],[157]]],[0,0,158],[0,0,[[],[159]]],[0,0,160],[0,0,161],[0,0,[[],[162]]],[2,0,163],[0,0,[[],[164]]],[0,0,[[],[165]]],[0,0,166],[0,0,167],[1,0,[[],[168]]],[0,0,[[],[169]]],[1,0,170],[0,0,171],[1,0,172],[2,0,[[],[173]]],[0,0,174],[0,0,175],[0,0,[[],[176]]],[0,0,177],[0,0,178],[0,0,[[],[179]]],[0,0,180],[1,0,[[],[181]]],[1,1,182],[0,0,[[],[183]]],[0,0,[[],[184]]],[0,0,[[],[185]]],[0,0,[[],[186]]],[0,0,[[],[187]]],[0,0,[[],[188]]],[0,0,[[],[189]]],[0,0,190],[0,0,191],[1,1,192],[0,0,193],[0,0,[[],[194]]],[0,0,[[],[195]]],[0,0,196],[0,0,197],[0,0,198],[0,0,199],[0,0,200],[0,0,201],[0,0,202],[0,0,203],[0,0,204],[0,0,[[],[205]]],[0,0,206],[2,1,207],[2,1,208],[1,1,209],[1,1,210],[1,1,211],[0,0,[[],[212]]],[0,0,213],[0,0,214],[0,0,215],[0,0,[[],[216]]],[0,0,217],[0,0,[[],[218]]],[0,0,[[],[219]]],[0,0,[[],[220]]],[1,1,221],[0,0,222],[0,0,[[],[223]]],[0,0,224],[1,0,225],[0,0,226],[0,0,[[],[227]]],[0,0,228],[0,0,229],[0,0,[[],[230]]],[0,0,231],[0,0,232],[0,0,233],[0,0,234],[0,0,[[],[235]]],[0,0,236],[2,0,237],[0,0,[[],[238]]],[0,0,239],[0,0,240],[0,1,241],[1,0,242],[0,0,243],[0,0,244],[1,0,245],[0,0,[[],[246]]],[0,0,247],[0,0,248],[1,0,249],[0,0,[[],[250]]],[0,0,[[],[251]]],[0,0,252],[0,0,253],[0,0,[[],[254]]],[0,0,255],[0,0,[[],[256]]],[0,0,257],[0,0,258],[1,0,259],[0,0,260],[0,0,261],[0,0,[[],[262]]],[0,0,263],[1,0,264],[0,0,265],[0,0,[[],[266]]],[2,0,267],[1,1,268],[1,1,269],[0,0,270],[0,0,271],[0,0,272],[0,0,273],[0,0,274],[0,0,275],[0,0,276],[0,0,277],[0,0,278],[0,0,[[],[279]]],[0,0,280],[0,0,[[],[281]]],[0,0,282],[0,0,283],[0,0,[[],[284]]],[0,0,285],[1,1,286],[2,1,287],[0,0,288],[0,0,[[],[289]]],[0,0,290],[0,0,[[],[291]]],[0,0,292],[1,0,293],[0,0,[[],[294]]],[0,0,295],[0,0,296],[0,0,297],[0,0,298],[0,0,[[],[299]]],[0,0,[[],[300]]],[0,0,301],[0,0,302],[0,0,303],[0,0,304]] - ,[[0,185],[4088,3],[4096,3],[4100,3],[4113,3],[4125,2],[4154,3],[4186,2],[4203,4],[4265,5],[4301,3],[4308,5],[4366,4],[4432,3],[4487,3],[4498,4],[4563,9],[4632,5],[4709,5],[4776,4],[4832,8],[5004,8],[5161,3],[5206,3],[5255,3],[5374,6],[5459,3],[5483,7],[5597,3],[5659,4],[5730,6],[5794,3],[5834,5],[5911,3],[5928,14],[6108,3],[6154,3],[6174,3],[6191,4],[6249,4],[6325,5],[6399,3],[6458,0],[6469,4],[6549,3],[6559,3],[6566,3],[6580,3],[6588,3],[6626,5],[6663,5],[6690,3],[6694,3],[6708,16],[7003,3],[7028,3],[7053,3],[7080,3],[7139,4],[7239,7],[7435,7],[7509,15],[7742,5],[7821,3],[7829,6],[7856,5],[7877,6],[7904,11],[8256,9],[8413,4],[8489,7],[8601,7],[8718,3],[8825,4],[8887,8],[8999,8],[9073,7],[9135,9],[9293,9],[9441,4],[9552,8],[9766,3],[9810,3],[9947,2],[9968,14],[10093,9],[10274,10],[10347,3],[10373,10],[10781,4],[10885,3],[10959,3],[11010,4],[11137,4],[11253,2],[11261,6],[11276,2],[11335,3],[11343,3],[11351,3],[11371,8],[11446,3],[11454,3],[11462,3],[11470,3],[11478,3],[11486,3],[11497,3],[11518,7],[11559,6],[11778,4],[11878,4],[11938,3],[11981,5],[12119,3],[12166,3],[12192,3],[12225,3],[12269,3],[12317,3],[12329,3],[12402,2],[12428,4],[12464,3],[12479,3],[12508,3],[12523,3],[12541,3],[12555,3],[12565,3],[12617,6],[12645,3],[12657,3],[12685,3],[12693,3],[12701,5],[12736,12],[12909,3],[12920,3],[12940,3],[12960,3],[12971,3],[12982,3],[12997,7],[13068,6],[13114,3],[13132,3],[13139,6],[13174,10],[13351,4],[13407,11],[13608,4],[13675,3],[13700,2],[13715,3],[13742,7],[13883,3],[13912,3],[13922,3],[13941,3],[13951,3],[13960,3],[13970,3],[13987,11],[14060,6],[14160,8],[14238,3],[14246,3],[14288,7],[14314,16],[14828,5],[14844,7],[14980,5],[15013,6],[15042,3],[15052,3],[15062,4],[15101,4],[15124,3],[15132,3],[15157,3],[15169,6],[15265,2],[15315,8],[15496,11],[15701,3],[15760,3],[15787,3],[15804,3],[15821,8],[16003,3],[16017,3],[16048,2],[16082,3],[16117,3],[16138,3],[16159,5],[16230,3],[16250,8],[16480,3],[16548,3],[16578,3],[16609,3],[16643,5],[16710,3],[16719,3],[16732,3],[16736,3],[16744,3],[16754,2],[16768,2],[16783,6],[16877,3],[16887,3],[16894,9],[17028,3],[17054,3],[17072,3],[17096,3],[17117,3],[17128,3],[17141,2],[17145,3],[17181,5],[17283,3],[17330,5],[17353,3],[17370,14],[17654,13],[17851,3],[17894,4],[17977,3],[18013,3],[18042,3],[18053,4],[18089,7],[18224,10],[18414,6],[18449,3],[18514,3],[18546,4],[18569,1],[18595,5],[18606,4],[18617,4],[18628,5],[18648,4],[18723,3],[18756,3],[18786,5],[18811,3],[18877,3],[18891,3],[18902,5],[19001,4],[19130,3],[19154,3],[19200,3],[19233,3],[19262,5],[19294,3],[19330,3],[19356,3],[19384,3],[19406,5],[19416,3],[19449,3],[19469,6],[19484,2],[19492,2],[19500,5],[19538,3],[19548,3],[19564,5],[19615,3],[19640,6],[19749,3],[19789,3],[19830,5],[19880,6],[20017,3],[20025,8],[20082,5],[20111,3],[20126,3],[20176,3],[20192,2],[20210,3],[20231,3],[20249,3],[20278,3],[20297,3],[20316,6],[20395,5],[20410,14],[20574,3],[20595,3],[20611,4],[20667,3],[20699,3],[20782,3],[20816,3],[20845,3],[20862,3],[20879,3]] +let [runtime,setPrims,setInv] = run( + 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be at most rank of 𝕩"),str("𝕨 must be an array of numbers or list of such arrays"),str("⊏𝕩: 𝕩 must have rank at least 1"),str("⊏𝕩: 𝕩 cannot have length 0"),str("⊏"),str("⊑𝕩: 𝕩 can\'t be empty"),str("⌽𝕩: 𝕩 must have rank at least 1"),str("𝕨⌽𝕩: 𝕨 must consist of integers"),str("𝕨⌽𝕩: 𝕨 too large"),str("⌽"),str("𝕨/𝕩: 𝕨 must consist of natural numbers"),str("𝕨/𝕩: Lengths of components of 𝕨 must match 𝕩"),str("𝕨/𝕩: Components of 𝕨 must have rank 0 or 1"),str("/"),str("=≠≡≢"),str("Cannot modify fill with Structural Under"),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: 𝕩 must have an element with rank at least =𝕩"),str("∾𝕩: Incompatible element ranks"),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("↑"),str("↓"),str("𝕩: 𝕨 must "),str("have rank at most 1"),str("consist of integers"),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("∘⌊⌽↑"),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("𝕨⥊𝕩: Can\'t produce non-empty array from empty 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: 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("⎉ or ⚇: 𝔾 result must have rank at most 1"),str("⎉ or ⚇: 𝔾 result must have 1 to 3 elements"),str("⎉ or ⚇: 𝔾 result must consist of integers"),str("⍟: 𝕨𝔾𝕩 must consist of integers"),str("≥: Needs two arguments"),str("≤: Needs two arguments"),str("𝕨⊔𝕩: Compound 𝕨 must be a list"),str("𝕨⊔𝕩: Total rank of 𝕨 must be at most 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],[0,0,1],[0,0,2],[0,0,3],[0,0,4],[0,0,5],[1,1,6],[2,1,7],[1,1,8],[0,0,9],[2,1,10],[0,0,11],[1,0,12],[1,1,13],[1,1,14],[0,0,15],[0,0,16],[1,0,17],[0,0,[[],[18]]],[1,1,19],[1,1,20],[1,0,21],[0,0,[[],[22]]],[0,0,23],[0,0,24],[0,0,25],[0,0,26],[0,0,27],[0,0,28],[0,0,29],[0,0,30],[0,0,31],[0,0,[[],[32]]],[0,0,33],[0,0,[[],[34]]],[1,1,35],[0,0,36],[0,0,[[],[37]]],[0,0,[[],[38]]],[0,0,39],[0,0,40],[0,0,[[],[41]]],[0,0,[[],[42]]],[0,1,43],[0,0,44],[0,0,[[],[45]]],[0,0,46],[0,0,47],[0,0,[[],[48]]],[2,1,49],[1,0,50],[1,0,51],[0,0,52],[0,0,[[],[53]]],[2,0,54],[0,0,55],[0,0,[[],[56]]],[0,0,57],[2,1,58],[0,0,59],[0,0,60],[0,0,61],[0,0,62],[0,0,[[],[63]]],[0,0,[[],[64]]],[0,0,65],[0,0,66],[0,0,67],[0,1,68],[1,1,69],[0,0,70],[0,0,71],[0,0,72],[0,0,73],[0,0,[[],[74]]],[0,0,75],[1,0,76],[1,0,77],[0,0,[[],[78]]],[1,0,79],[0,0,80],[0,0,[[],[81]]],[0,0,[[],[82]]],[0,0,[[],[83]]],[1,1,84],[2,0,85],[2,0,86],[2,0,87],[0,0,[[],[88]]],[0,0,[[],[89]]],[0,0,[[],[90]]],[0,0,[[],[91]]],[0,0,[[],[92]]],[0,0,[[],[93]]],[0,0,[[],[94]]],[1,1,95],[0,0,96],[0,0,97],[0,0,[[],[98]]],[0,0,99],[0,0,100],[0,0,101],[0,0,102],[0,0,[[],[103]]],[0,0,104],[0,0,[[],[105]]],[0,0,106],[2,0,107],[0,0,108],[0,0,[[],[109]]],[0,0,[[],[110]]],[0,0,111],[0,0,[[],[112]]],[0,0,113],[0,0,114],[0,0,115],[0,0,116],[0,0,117],[0,0,118],[0,0,119],[0,0,120],[0,0,[[],[121]]],[0,0,[[],[122]]],[0,0,[[],[123]]],[0,0,[[],[124]]],[0,0,[[],[125]]],[0,0,[[],[126]]],[0,0,127],[0,0,[[],[128]]],[1,0,129],[2,0,130],[0,0,131],[0,0,132],[0,0,133],[0,0,134],[1,0,135],[1,0,[[],[136]]],[0,0,137],[0,0,[[],[138]]],[0,0,[[],[139]]],[0,0,140],[0,0,141],[0,0,142],[0,0,143],[0,0,[[],[144]]],[0,0,[[],[145]]],[0,0,146],[2,0,147],[0,0,[[],[148]]],[0,0,149],[0,0,[[],[150]]],[0,0,[[],[151]]],[0,0,152],[1,1,153],[0,0,154],[0,0,[[],[155]]],[0,0,156],[0,0,[[],[157]]],[0,0,158],[0,0,[[],[159]]],[0,0,160],[0,0,161],[0,0,[[],[162]]],[2,0,163],[0,0,[[],[164]]],[0,0,[[],[165]]],[0,0,166],[0,0,167],[1,0,[[],[168]]],[0,0,[[],[169]]],[1,0,170],[0,0,171],[1,0,172],[2,0,[[],[173]]],[0,0,174],[0,0,175],[0,0,[[],[176]]],[0,0,177],[0,0,178],[0,0,[[],[179]]],[0,0,180],[1,0,[[],[181]]],[1,1,182],[0,0,[[],[183]]],[0,0,[[],[184]]],[0,0,[[],[185]]],[0,0,[[],[186]]],[0,0,[[],[187]]],[0,0,[[],[188]]],[0,0,[[],[189]]],[0,0,190],[0,0,191],[1,1,192],[0,0,193],[0,0,[[],[194]]],[0,0,[[],[195]]],[0,0,196],[0,0,197],[0,0,198],[0,0,199],[0,0,200],[0,0,201],[0,0,202],[0,0,203],[0,0,204],[0,0,[[],[205]]],[0,0,206],[2,1,207],[2,1,208],[1,1,209],[1,1,210],[1,1,211],[0,0,[[],[212]]],[0,0,213],[0,0,214],[0,0,215],[0,0,216],[0,0,[[],[217]]],[1,0,218],[0,0,[[],[219]]],[1,1,220],[0,0,221],[0,0,[[],[222]]],[0,0,223],[1,0,224],[0,0,225],[0,0,[[],[226]]],[0,0,227],[0,0,228],[0,0,[[],[229]]],[0,0,230],[0,0,231],[0,0,232],[0,0,233],[0,0,[[],[234]]],[0,0,235],[2,0,236],[0,0,[[],[237]]],[0,0,238],[0,0,239],[0,1,240],[1,0,241],[0,0,242],[0,0,243],[1,0,244],[0,0,[[],[245]]],[0,0,246],[0,0,247],[1,0,248],[0,0,[[],[249]]],[0,0,[[],[250]]],[0,0,251],[0,0,252],[0,0,[[],[253]]],[0,0,254],[0,0,[[],[255]]],[0,0,256],[0,0,257],[1,0,258],[0,0,259],[0,0,260],[0,0,[[],[261]]],[0,0,262],[1,0,263],[0,0,264],[0,0,[[],[265]]],[2,0,266],[1,1,267],[1,1,268],[0,0,269],[0,0,270],[0,0,271],[0,0,272],[0,0,273],[0,0,274],[0,0,275],[0,0,276],[0,0,277],[0,0,[[],[278]]],[0,0,279],[0,0,[[],[280]]],[0,0,281],[0,0,282],[0,0,[[],[283]]],[0,0,284],[1,1,285],[2,1,286],[0,0,287],[0,0,[[],[288]]],[0,0,289],[0,0,[[],[290]]],[0,0,291],[1,0,292],[0,0,[[],[293]]],[0,0,294],[0,0,295],[0,0,296],[0,0,297],[0,0,[[],[298]]],[0,0,[[],[299]]],[0,0,300],[0,0,301],[0,0,302],[0,0,303]] + ,[[0,183],[4066,3],[4074,3],[4078,3],[4091,3],[4099,3],[4111,2],[4140,3],[4172,2],[4189,4],[4251,5],[4287,3],[4294,5],[4352,4],[4418,3],[4473,3],[4484,4],[4549,9],[4618,5],[4695,5],[4762,4],[4818,8],[4990,8],[5147,3],[5192,3],[5241,3],[5360,6],[5445,3],[5469,7],[5583,3],[5645,4],[5716,6],[5780,3],[5820,5],[5897,3],[5914,14],[6094,3],[6140,3],[6160,3],[6177,4],[6235,4],[6311,5],[6385,3],[6444,0],[6455,4],[6522,3],[6532,3],[6539,3],[6553,3],[6561,3],[6599,5],[6636,5],[6663,3],[6667,3],[6681,16],[6976,3],[7001,3],[7026,3],[7053,3],[7112,4],[7212,7],[7408,7],[7482,15],[7715,5],[7794,3],[7802,6],[7829,5],[7850,6],[7877,11],[8229,9],[8386,4],[8462,7],[8574,7],[8691,3],[8798,4],[8860,8],[8972,8],[9046,7],[9108,9],[9266,9],[9414,4],[9525,8],[9739,3],[9783,3],[9920,2],[9941,14],[10066,9],[10247,10],[10320,3],[10346,10],[10754,4],[10858,3],[10932,3],[10983,4],[11110,4],[11226,2],[11234,3],[11242,3],[11250,3],[11270,8],[11345,3],[11353,3],[11361,3],[11369,3],[11377,3],[11385,3],[11396,3],[11417,7],[11458,6],[11677,4],[11777,4],[11837,3],[11880,5],[12018,3],[12065,3],[12091,3],[12105,3],[12138,3],[12182,3],[12230,3],[12242,3],[12315,4],[12351,3],[12366,3],[12395,3],[12410,3],[12428,3],[12442,3],[12452,3],[12504,6],[12527,6],[12555,3],[12567,3],[12598,3],[12606,3],[12614,5],[12649,12],[12822,3],[12833,3],[12853,3],[12873,3],[12884,3],[12895,3],[12910,7],[12981,6],[13027,3],[13045,3],[13052,6],[13087,10],[13264,4],[13320,11],[13521,4],[13588,3],[13613,2],[13628,3],[13655,7],[13796,3],[13825,3],[13835,3],[13854,3],[13864,3],[13873,3],[13883,3],[13900,11],[13973,6],[14073,8],[14151,3],[14159,3],[14201,7],[14227,16],[14741,5],[14757,7],[14893,5],[14926,6],[14955,3],[14965,3],[14975,4],[15014,4],[15037,3],[15045,3],[15070,3],[15082,6],[15178,2],[15228,8],[15409,11],[15614,3],[15673,3],[15700,3],[15717,3],[15734,8],[15916,3],[15930,3],[15961,2],[15995,3],[16030,3],[16051,3],[16072,5],[16143,3],[16163,8],[16393,3],[16461,3],[16491,3],[16522,3],[16556,5],[16623,3],[16632,3],[16645,3],[16649,3],[16657,3],[16667,2],[16681,2],[16696,6],[16790,3],[16800,3],[16807,9],[16941,3],[16967,3],[16991,3],[17012,6],[17035,3],[17048,2],[17052,3],[17088,5],[17190,3],[17237,5],[17260,3],[17277,14],[17561,13],[17758,3],[17801,4],[17884,3],[17920,3],[17949,3],[17960,4],[17996,7],[18131,10],[18321,6],[18356,3],[18421,3],[18453,4],[18476,1],[18502,5],[18513,4],[18524,4],[18535,5],[18555,4],[18630,3],[18663,3],[18693,5],[18718,3],[18784,3],[18798,3],[18809,5],[18908,4],[19037,3],[19061,3],[19107,3],[19140,3],[19169,5],[19201,3],[19237,3],[19263,3],[19291,3],[19313,5],[19323,3],[19356,3],[19376,6],[19391,2],[19399,2],[19407,5],[19445,3],[19455,3],[19471,5],[19522,3],[19547,6],[19656,3],[19696,3],[19737,5],[19787,6],[19924,3],[19932,8],[19989,5],[20018,3],[20033,3],[20083,3],[20099,2],[20117,3],[20138,3],[20156,3],[20185,3],[20204,3],[20223,6],[20302,5],[20317,14],[20481,3],[20502,3],[20518,4],[20574,3],[20606,3],[20689,3],[20723,3],[20752,3],[20769,3],[20786,3]] ); // Use high-precision modulus (⚇0) abs_mod.prim=8; runtime[8] = runtime[61](abs_mod,0); // Allow inverses defined in JS -let undo0 = runtime[49]; -runtime[49] = f => f.inverse || undo0(f); -runtime[49].m = 1; +setInv(inv => { + return f => !isfunc(f) ? inv(f) + : f.inverse || (f.inverse=inv(f)); +}) let rtAssert = runtime[43] = assertFn("!"); runtime.map((r,i) => { r.prim = i; }); @@ -17,7 +17,7 @@ GroupLen ← {(𝕨⌈≠)⊸↑0 FillFn≠¨⊔𝕩} extra ← ⟨ •Type, FillFn, ⋆⁼, GroupLen, ∾⊔∘⊢, _fillBy_ ⟩ provide ← { g←𝕩∊glyphs ⋄ (⍋⍋g)⊏extra∾•BQN∘⥊¨g/𝕩 } ∾need -rt‿SetPrims ← VM ⟨provide,!∘0¨⟩ Compile src +rt‿SetPrims‿SetInv ← VM ⟨provide,!∘0¨⟩ Compile src PrimInd ← rt⊸⊐⌾< Decompose ← ((≠glyphs)>PrimInd)◶⟨•Decompose,0⊸≍⟩ SetPrims ⟨ Decompose, PrimInd ⟩ @@ -27,6 +27,6 @@ GetRepls ← { c‿n←𝕩 ⋄ ⟨c,c⊣⌾((c∊⥊¨in)⊸/)n⟩∾¨⟨def, rslt ← "⟨"∾"⟩"«∾","⊸∾¨out # Output all primitives raw ← (•FChars "r"∾'0'⊸+∾".bqn"˙)¨ rtn -{𝕤⋄ raw∾˜↩⟨"glyphs←"""∾out∾"%"""⟩ ⋄ rslt∾˜↩"{PrimInd↩⊑𝕩⊐<⋄𝕩‿SetPrims}"}⍟⊢ ∨´1=rtn +{𝕤⋄ raw∾˜↩⟨"glyphs←"""∾out∾"%"""⟩ ⋄ rslt∾˜↩"{PrimInd↩⊑𝕩⊐<⋄𝕩‿SetPrims‿SetInv}"}⍟⊢ ∨´1=rtn raw ∾↩ ⟨rslt⟩ src ⇐ E_proc ∾∾⟜(@+10)¨ raw @@ -7,6 +7,7 @@ Decompose ← {0‿𝕩} PrimInd ← {𝕩} SetPrims ← {Decompose‿PrimInd ↩ 𝕩} +SetInv ← {inverse 𝕏↩} IsArray ← 0=Type IsAtom ← 1≤Type |