Support ˙ in structural Under

1 files changed, 4 insertions, 4 deletions

diff --git a/docs/bqn.js b/docs/bqn.js
index 71b38c5c..fbc87a07 100644
--- a/docs/bqn.js
+++ b/docs/bqn.js
@@ -390,10 +390,10 @@ let runtime_0 = [
 ];
 
 let [runtime,setPrims] = run(
-  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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")]
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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: 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("↑"),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]]],[0,0,6],[1,1,7],[2,1,8],[1,1,9],[0,0,10],[2,1,11],[0,0,12],[1,0,13],[1,1,14],[1,1,15],[0,0,16],[0,0,17],[1,0,18],[0,0,[[],[19]]],[1,1,20],[1,1,21],[1,0,22],[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],[0,0,[[],[35]]],[1,1,36],[0,0,37],[0,0,[[],[38]]],[0,0,[[],[39]]],[0,0,40],[0,0,41],[0,0,[[],[42]]],[0,0,[[],[43]]],[0,1,44],[0,0,45],[0,0,[[],[46]]],[0,0,47],[0,0,48],[0,0,[[],[49]]],[2,1,50],[1,0,51],[1,0,52],[0,0,53],[0,0,[[],[54]]],[2,0,55],[0,0,56],[0,0,[[],[57]]],[0,0,58],[2,1,59],[0,0,60],[0,0,61],[0,0,62],[0,0,63],[0,0,[[],[64]]],[0,0,[[],[65]]],[0,0,66],[0,0,67],[0,0,68],[0,1,69],[1,1,70],[0,0,71],[0,0,72],[0,0,73],[0,0,74],[0,0,[[],[75]]],[0,0,76],[1,0,77],[1,0,78],[0,0,[[],[79]]],[1,0,80],[0,0,81],[0,0,[[],[82]]],[0,0,[[],[83]]],[0,0,[[],[84]]],[1,1,85],[2,0,86],[2,0,87],[2,0,88],[0,0,[[],[89]]],[0,0,[[],[90]]],[0,0,[[],[91]]],[0,0,[[],[92]]],[0,0,[[],[93]]],[0,0,[[],[94]]],[0,0,[[],[95]]],[1,1,96],[2,0,97],[1,1,98],[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],[0,0,[[],[108]]],[0,0,109],[2,0,110],[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],[1,1,123],[0,0,[[],[124]]],[0,0,[[],[125]]],[0,0,[[],[126]]],[0,0,[[],[127]]],[0,0,[[],[128]]],[0,0,[[],[129]]],[0,0,130],[0,0,[[],[131]]],[2,0,132],[0,0,133],[0,0,134],[0,0,135],[1,0,136],[1,0,[[],[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]]],[0,0,147],[2,0,148],[0,0,[[],[149]]],[0,0,150],[0,0,[[],[151]]],[0,0,[[],[152]]],[0,0,153],[1,1,154],[0,0,155],[0,0,[[],[156]]],[0,0,157],[0,0,[[],[158]]],[0,0,159],[0,0,[[],[160]]],[0,0,161],[0,0,162],[0,0,[[],[163]]],[2,0,164],[0,0,[[],[165]]],[0,0,[[],[166]]],[0,0,167],[0,0,168],[1,0,[[],[169]]],[0,0,[[],[170]]],[1,0,171],[0,0,172],[1,0,173],[2,0,[[],[174]]],[0,0,175],[0,0,176],[0,0,[[],[177]]],[0,0,178],[0,0,179],[0,0,[[],[180]]],[0,0,181],[1,0,[[],[182]]],[1,1,183],[0,0,[[],[184]]],[0,0,[[],[185]]],[0,0,[[],[186]]],[0,0,[[],[187]]],[0,0,[[],[188]]],[0,0,[[],[189]]],[0,0,[[],[190]]],[0,0,191],[0,0,192],[1,1,193],[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]]],[0,0,207],[2,1,208],[2,1,209],[1,1,210],[1,1,211],[1,1,212],[0,0,[[],[213]]],[0,0,214],[0,0,215],[0,0,216],[0,0,[[],[217]]],[0,0,218],[0,0,[[],[219]]],[0,0,[[],[220]]],[0,0,[[],[221]]],[1,1,222],[0,0,223],[0,0,[[],[224]]],[0,0,225],[1,0,226],[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]]],[0,0,237],[2,0,238],[0,0,[[],[239]]],[0,0,240],[0,0,241],[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]]],[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]]
+ ,[[0,185],[4068,3],[4076,3],[4080,3],[4093,3],[4105,3],[4114,3],[4120,2],[4149,3],[4181,2],[4198,4],[4260,5],[4296,3],[4303,5],[4361,4],[4427,3],[4482,3],[4493,4],[4558,9],[4627,5],[4704,5],[4771,4],[4827,8],[4999,8],[5156,3],[5201,3],[5250,3],[5369,6],[5454,3],[5478,7],[5592,3],[5654,4],[5725,6],[5789,3],[5829,5],[5906,3],[5923,14],[6103,3],[6149,3],[6169,3],[6186,4],[6244,4],[6320,5],[6394,3],[6453,0],[6464,4],[6544,3],[6554,3],[6561,3],[6575,3],[6583,3],[6621,5],[6658,5],[6685,3],[6689,3],[6703,16],[6998,3],[7023,3],[7048,3],[7075,3],[7134,4],[7234,7],[7431,7],[7477,14],[7701,5],[7780,3],[7788,6],[7815,5],[7836,6],[7863,11],[8215,9],[8372,4],[8448,7],[8560,7],[8677,3],[8785,4],[8847,8],[8959,8],[9033,7],[9095,9],[9253,9],[9401,4],[9512,8],[9726,3],[9770,3],[9907,2],[9928,14],[10053,9],[10235,10],[10308,3],[10334,10],[10742,4],[10847,3],[10921,3],[10972,4],[11099,4],[11215,2],[11223,6],[11238,2],[11297,3],[11305,3],[11313,3],[11333,8],[11408,3],[11416,3],[11424,3],[11432,3],[11440,3],[11448,3],[11459,3],[11480,7],[11521,6],[11740,4],[11840,4],[11900,3],[11943,5],[12081,3],[12128,3],[12154,3],[12187,3],[12231,3],[12279,3],[12291,3],[12364,2],[12390,4],[12426,3],[12441,3],[12470,3],[12485,3],[12503,3],[12517,3],[12527,3],[12579,6],[12607,3],[12635,3],[12643,3],[12651,5],[12686,12],[12859,3],[12870,3],[12890,3],[12910,3],[12921,3],[12932,3],[12947,7],[13020,6],[13066,3],[13084,3],[13091,6],[13126,10],[13303,4],[13359,11],[13560,4],[13627,3],[13652,2],[13667,3],[13694,7],[13835,3],[13864,3],[13874,3],[13893,3],[13903,3],[13912,3],[13922,3],[13939,11],[14012,6],[14115,8],[14193,3],[14201,3],[14243,7],[14269,9],[14515,5],[14531,6],[14653,5],[14686,6],[14715,3],[14725,3],[14735,4],[14774,4],[14797,3],[14805,3],[14830,3],[14842,6],[14938,2],[14988,8],[15169,11],[15374,3],[15433,3],[15460,3],[15477,3],[15494,8],[15676,3],[15690,3],[15721,2],[15755,3],[15790,3],[15811,3],[15832,5],[15903,3],[15923,8],[16153,3],[16221,3],[16251,3],[16282,3],[16316,5],[16383,3],[16392,3],[16405,3],[16409,3],[16417,3],[16427,2],[16441,2],[16456,6],[16550,3],[16560,3],[16567,9],[16701,3],[16727,3],[16745,3],[16769,3],[16790,3],[16801,3],[16814,2],[16818,3],[16854,5],[16956,3],[17003,5],[17026,3],[17043,14],[17327,13],[17524,3],[17567,4],[17650,3],[17686,3],[17715,3],[17726,4],[17762,7],[17899,10],[18089,6],[18124,3],[18189,3],[18217,4],[18240,5],[18251,4],[18262,4],[18273,5],[18293,4],[18368,3],[18401,3],[18431,5],[18456,3],[18522,3],[18536,3],[18547,5],[18646,4],[18775,3],[18799,3],[18845,3],[18878,3],[18907,5],[18939,3],[18975,3],[19001,3],[19029,3],[19051,5],[19061,3],[19094,3],[19114,6],[19129,2],[19137,2],[19145,5],[19183,3],[19193,3],[19209,5],[19260,3],[19285,6],[19394,3],[19434,3],[19475,5],[19525,6],[19662,3],[19670,8],[19727,5],[19756,3],[19771,3],[19821,2],[19839,3],[19860,3],[19878,3],[19907,3],[19926,3],[19945,6],[20024,5],[20039,14],[20203,3],[20224,3],[20240,4],[20296,3],[20328,3],[20411,3],[20445,3],[20474,3],[20491,3],[20508,3]]
 );
 
 // Use high-precision modulus (⚇0)