整理代码,微调TRS中PQT5J5L5的踢墙表
This commit is contained in:
@@ -1,14 +1,15 @@
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local noKick,noKick_180,pushZero do
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local zero={0,0}
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local Zero={zero}
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noKick={[01]=Zero,[10]=Zero,[03]=Zero,[30]=Zero,[12]=Zero,[21]=Zero,[32]=Zero,[23]=Zero}
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noKick_180={[01]=Zero,[10]=Zero,[03]=Zero,[30]=Zero,[12]=Zero,[21]=Zero,[32]=Zero,[23]=Zero,[02]=Zero,[20]=Zero,[13]=Zero,[31]=Zero}
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local map={}for x=-4,4 do map[x]={}for y=-4,4 do map[x][y]={x,y}end end
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local noKickSet,noKickSet_180,pushZero do
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local Zero={map[0][0]}
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noKickSet={[01]=Zero,[10]=Zero,[03]=Zero,[30]=Zero,[12]=Zero,[21]=Zero,[32]=Zero,[23]=Zero}
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noKickSet_180={[01]=Zero,[10]=Zero,[03]=Zero,[30]=Zero,[12]=Zero,[21]=Zero,[32]=Zero,[23]=Zero,[02]=Zero,[20]=Zero,[13]=Zero,[31]=Zero}
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function pushZero(t)
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for _,L in next,t do
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if type(L)=="table"then
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for _,v in next,L do
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if not v[1]or v[1][1]~=0 or v[1][2]~=0 then
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table.insert(v,1,zero)
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table.insert(v,1,map[0][0])
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end
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end
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end
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@@ -16,33 +17,40 @@ local noKick,noKick_180,pushZero do
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end
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end
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local collect do
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local map={}
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for x=-3,3 do map[x]={}for y=-3,3 do map[x][y]={x,y}end end
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function collect(T)--Make all vec point to the same vec
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if type(T)=="table"then
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for _,t in next,T do
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for k,vec in next,t do
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t[k]=map[vec[1]][vec[2]]
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end
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end
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--Convert vector string to table
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local function vecStrConv(list)
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for k,vecStr in next,list do
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list[k]=map[tonumber(vecStr:sub(1,2))][tonumber(vecStr:sub(3,4))]
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end
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end
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--Make all vec point to the same vec
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local function collectSet(set)
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if type(set)~="table"then return end
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for _,list in next,set do
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if type(list[1])=="string"then
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vecStrConv(list)
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end
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end
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end
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local function C_sym(L)--Use this if the block is centrosymmetry, *PTR!!!
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--Use this if the block is centrosymmetry, *PTR!!!
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local function centroSymSet(L)
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L[23]=L[01]L[32]=L[10]
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L[21]=L[03]L[12]=L[30]
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L[20]=L[02]L[31]=L[13]
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end
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local function flipList(O)--Use this to copy a symmetry list
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--Use this to copy a symmetry set
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local function flipList(O)
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if not O then return end
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local L={}
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for i=1,#O do
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L[i]={-O[i][1],O[i][2]}
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for i,s in next,O do
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L[i]=string.char(88-s:byte())..s:sub(2)
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end
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return L
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end
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local function reflect(a)
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local b={}
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b[03]=flipList(a[01])
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@@ -80,48 +88,48 @@ do
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}
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TRS={
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{
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[01]={{-1, 0},{-1, 1},{ 0,-2},{-1, 2},{ 0, 1}},
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[10]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1,-2},{ 1,-2}},
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[03]={{ 1, 0},{ 1, 1},{ 0,-2},{ 1,-1},{ 1,-2}},
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[30]={{-1, 0},{-1,-1},{ 0, 2},{-1, 2},{ 0,-1}},
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[12]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1, 2}},
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[21]={{-1, 0},{-1, 1},{ 0,-2},{-1,-2}},
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[32]={{-1, 0},{-1,-1},{ 0, 2},{-1, 2}},
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[23]={{ 1, 0},{ 1, 1},{ 0,-2},{ 1,-2}},
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[02]={{ 1, 0},{-1, 0},{ 0,-1},{ 0, 1}},
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[20]={{-1, 0},{ 1, 0},{ 0, 1},{ 0,-1}},
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[13]={{ 0,-1},{ 0, 1},{-1, 0},{ 0,-2}},
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[31]={{ 0, 1},{ 0,-1},{ 1, 0}},
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[01]={"-1+0","-1+1","+0-2","-1+2","+0+1"},
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[10]={"+1+0","+1-1","+0+2","+1-2","+1-2"},
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[03]={"+1+0","+1+1","+0-2","+1-1","+1-2"},
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[30]={"-1+0","-1-1","+0+2","-1+2","+0-1"},
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[12]={"+1+0","+1-1","+0+2","+1+2"},
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[21]={"-1+0","-1+1","+0-2","-1-2"},
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[32]={"-1+0","-1-1","+0+2","-1+2"},
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[23]={"+1+0","+1+1","+0-2","+1-2"},
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[02]={"+1+0","-1+0","+0-1","+0+1"},
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[20]={"-1+0","+1+0","+0+1","+0-1"},
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[13]={"+0-1","+0+1","+0-2"},
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[31]={"+0+1","+0-1","+0+2"},
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},--Z
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false,--S
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{
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[01]={{-1, 0},{-1, 1},{ 1, 0},{ 0,-2},{ 1, 1}},
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[10]={{ 1, 0},{ 1,-1},{-1, 0},{ 0, 2},{ 1, 2}},
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[03]={{ 1, 0},{ 1, 1},{ 0,-2},{ 1,-2},{ 1,-1},{ 0, 1}},
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[30]={{-1, 0},{-1,-1},{ 0, 2},{-1, 2},{ 0,-1},{-1, 1}},
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[12]={{ 1, 0},{ 1,-1},{ 1, 1},{-1, 0},{ 0,-1},{ 0, 2},{ 1, 2}},
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[21]={{-1, 0},{-1, 1},{-1,-1},{ 1, 0},{ 0, 1},{ 0,-2},{-1,-2}},
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[32]={{-1, 0},{-1,-1},{ 1, 0},{ 0, 2},{-1, 2},{-1, 1}},
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[23]={{ 1, 0},{ 1,-1},{-1, 0},{ 1, 1},{ 0,-2},{ 1,-2}},
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[02]={{-1, 0},{ 1, 0},{ 0,-1},{ 0, 1}},
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[20]={{ 1, 0},{-1, 0},{ 0, 1},{ 0,-1}},
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[13]={{ 0,-1},{ 0, 1},{ 1, 0}},
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[31]={{ 0, 1},{ 0,-1},{-1, 0}},
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[01]={"-1+0","-1+1","+1+0","+0-2","+1+1"},
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[10]={"+1+0","+1-1","-1+0","+0+2","+1+2"},
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[03]={"+1+0","+1+1","+0-2","+1-2","+1-1","+0+1"},
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[30]={"-1+0","-1-1","+0+2","-1+2","+0-1","-1+1"},
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[12]={"+1+0","+1-1","+1+1","-1+0","+0-1","+0+2","+1+2"},
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[21]={"-1+0","-1+1","-1-1","+1+0","+0+1","+0-2","-1-2"},
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[32]={"-1+0","-1-1","+1+0","+0+2","-1+2","-1+1"},
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[23]={"+1+0","+1-1","-1+0","+1+1","+0-2","+1-2"},
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[02]={"-1+0","+1+0","+0-1","+0+1"},
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[20]={"+1+0","-1+0","+0+1","+0-1"},
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[13]={"+0-1","+0+1","+1+0"},
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[31]={"+0+1","+0-1","-1+0"},
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},--J
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false,--L
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{
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[01]={{-1, 0},{-1, 1},{ 0,-2},{-1,-2},{ 0, 1}},
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[10]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1, 2},{ 0,-1}},
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[03]={{ 1, 0},{ 1, 1},{ 0,-2},{ 1,-2},{ 0, 1}},
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[30]={{-1, 0},{-1,-1},{ 0, 2},{-1, 2},{ 0,-1}},
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[12]={{ 1, 0},{ 1,-1},{ 0,-1},{-1,-1},{ 0, 2},{ 1, 2}},
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[21]={{-1, 0},{ 0,-2},{-1,-2},{ 1, 1}},
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[32]={{-1, 0},{-1,-1},{ 0,-1},{ 1,-1},{ 0, 2},{-1, 2}},
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[23]={{ 1, 0},{ 0,-2},{ 1,-2},{-1, 1}},
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[02]={{-1, 0},{ 1, 0},{ 0, 1}},
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[20]={{ 1, 0},{-1, 0},{ 0,-1}},
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[13]={{ 0,-1},{ 0, 1},{ 1, 0},{ 0,-2},{ 0, 2}},
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[31]={{ 0,-1},{ 0, 1},{-1, 0},{ 0,-2},{ 0, 2}},
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[01]={"-1+0","-1+1","+0-2","-1-2","+0+1"},
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[10]={"+1+0","+1-1","+0+2","+1+2","+0-1"},
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[03]={"+1+0","+1+1","+0-2","+1-2","+0+1"},
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[30]={"-1+0","-1-1","+0+2","-1+2","+0-1"},
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[12]={"+1+0","+1-1","+0-1","-1-1","+0+2","+1+2"},
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[21]={"-1+0","+0-2","-1-2","+1+1"},
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[32]={"-1+0","-1-1","+0-1","+1-1","+0+2","-1+2"},
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[23]={"+1+0","+0-2","+1-2","-1+1"},
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[02]={"-1+0","+1+0","+0+1"},
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[20]={"+1+0","-1+0","+0-1"},
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[13]={"+0-1","+0+1","+1+0","+0-2","+0+2"},
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[31]={"+0-1","+0+1","-1+0","+0-2","+0+2"},
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},--T
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function(P,d)
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if P.gameEnv.easyFresh then
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@@ -162,111 +170,111 @@ do
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end
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end,--O
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{
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[01]={{ 0, 1},{ 1, 0},{-2, 0},{-2,-1},{ 1, 2}},
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[10]={{ 2, 0},{-1, 0},{-1,-2},{ 2, 1},{ 0, 1}},
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[03]={{ 0, 1},{-1, 0},{ 2, 0},{ 2,-1},{-1, 2}},
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[30]={{-2, 0},{ 1, 0},{ 1,-2},{-2, 1},{ 0, 1}},
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[12]={{-1, 0},{ 2, 0},{ 2,-1},{ 0,-1},{-1, 2}},
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[21]={{-2, 0},{ 1, 0},{ 1,-2},{-2, 1},{ 0, 1}},
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[32]={{ 1, 0},{-2, 0},{-2,-1},{ 0,-1},{ 1, 2}},
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[23]={{ 2, 0},{-1, 0},{-1,-2},{ 2, 1},{ 0, 1}},
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[02]={{-1, 0},{ 1, 0},{ 0,-1},{ 0, 1}},
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[20]={{ 1, 0},{-1, 0},{ 0, 1},{ 0,-1}},
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[13]={{ 0,-1},{-1, 0},{ 1, 0},{ 0, 1}},
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[31]={{ 0,-1},{ 1, 0},{-1, 0},{ 0, 1}},
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[01]={"+0+1","+1+0","-2+0","-2-1","+1+2"},
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[10]={"+2+0","-1+0","-1-2","+2+1","+0+1"},
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[03]={"+0+1","-1+0","+2+0","+2-1","-1+2"},
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[30]={"-2+0","+1+0","+1-2","-2+1","+0+1"},
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[12]={"-1+0","+2+0","+2-1","+0-1","-1+2"},
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[21]={"-2+0","+1+0","+1-2","-2+1","+0+1"},
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[32]={"+1+0","-2+0","-2-1","+0-1","+1+2"},
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[23]={"+2+0","-1+0","-1-2","+2+1","+0+1"},
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[02]={"-1+0","+1+0","+0-1","+0+1"},
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[20]={"+1+0","-1+0","+0+1","+0-1"},
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[13]={"+0-1","-1+0","+1+0","+0+1"},
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[31]={"+0-1","+1+0","-1+0","+0+1"},
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},--I
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{
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[01]={{-1, 0},{ 0, 1},{ 1, 1},{ 0,-3},{ 0, 2},{ 0, 3},{-1, 2}},
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[10]={{ 1, 0},{ 0,-1},{-1,-1},{ 0,-2},{ 0,-3},{ 0, 3},{ 1,-2}},
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[03]={{ 1, 0},{ 0,-3},{ 0, 1},{ 0, 2},{ 0, 3},{ 1, 2}},
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[30]={{-1, 0},{ 0, 1},{ 0,-2},{ 0,-3},{ 0, 3},{-1,-2}},
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[01]={"-1+0","+0+1","+1+1","+0-3","+0+2","+0+3","-1+2"},
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[10]={"+1+0","+0-1","-1-1","+0-2","+0-3","+0+3","+1-2"},
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[03]={"+1+0","+0-3","+0+1","+0+2","+0+3","+1+2"},
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[30]={"-1+0","+0+1","+0-2","+0-3","+0+3","-1-2"},
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},--Z5
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false,--S5
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{
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[01]={{-1, 0},{-1, 1},{ 0,-2},{-1,-2},{-1,-1},{ 0, 1}},
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[10]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1, 2},{ 0,-1},{ 1, 1}},
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[03]={{ 1, 0},{ 1, 1},{ 0,-2},{-1, 1}},
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[30]={{-1, 0},{-1,-1},{ 0, 2},{-1, 2}},
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[12]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1, 2},{ 1, 1}},
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[21]={{-1, 0},{-1,-1},{-1, 1},{ 0,-2},{-1,-2},{-1,-1}},
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[32]={{-1, 0},{-1,-1},{-1, 1},{ 1, 0},{ 0,-1},{ 0, 2},{-1, 2}},
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[23]={{ 1, 0},{ 1, 1},{-1, 0},{ 0,-2},{ 1,-2}},
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[02]={{-1, 0},{ 0,-1},{ 0, 1}},
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[20]={{ 1, 0},{ 0, 1},{ 0,-1}},
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[13]={{ 1, 0},{ 0, 1},{-1, 0}},
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[31]={{-1, 0},{ 0,-1},{ 1, 0}},
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[01]={"-1+0","-1+1","+0-2","-1-2","-1-1","+0+1"},
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[10]={"+1+0","+1-1","+0+2","+1+2","+0-1","+1+1"},
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[03]={"+1+0","+1+1","+0-2","-1+1"},
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[30]={"-1+0","-1-1","+0+2","-1+2"},
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[12]={"+1+0","+1-1","+0+2","+1+2","+1+1"},
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[21]={"-1+0","-1-1","-1+1","+0-2","-1-2","-1-1"},
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[32]={"-1+0","-1-1","-1+1","+0-1","+0+2","-1+2"},
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[23]={"+1+0","+1+1","-1+0","+0-2","+1-2"},
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[02]={"-1+0","+0-1","+0+1"},
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[20]={"+1+0","+0+1","+0-1"},
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[13]={"+1+0","+0+1","-1+0"},
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[31]={"-1+0","+0-1","+1+0"},
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},--P
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false,--Q
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{
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[01]={{-1, 0},{ 1, 0},{-1, 1},{ 0,-2},{ 0,-3}},
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[10]={{ 1, 0},{ 1,-1},{-1, 0},{ 0, 2},{ 0, 3}},
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[03]={{ 1, 0},{ 1,-1},{ 0, 1},{ 0,-2},{ 0,-3}},
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[30]={{-1, 1},{ 1, 0},{ 0,-1},{ 0, 2},{ 0, 3}},
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[12]={{ 1, 0},{ 0,-1},{-1, 0},{ 0, 2}},
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[21]={{-1, 0},{ 0, 1},{ 1, 0},{ 0,-2}},
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[32]={{-1, 0},{ 0, 1},{-1, 1},{ 1, 0},{ 0, 2},{-2, 0}},
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[23]={{ 1, 0},{ 1,-1},{ 0,-1},{-1, 0},{ 0,-2},{ 2, 0}},
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[02]={{ 1, 0},{-1, 0},{-1,-1}},
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[20]={{-1, 0},{ 1, 0},{ 1, 1}},
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[13]={{ 0,-1},{-1, 1},{ 0, 1}},
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[31]={{ 0,-1},{ 1,-1},{ 0, 1}},
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[01]={"-1+0","+1+0","-1+1","+0-2","+0-3"},
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[10]={"+1+0","+1-1","-1+0","+0+2","+0+3"},
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[03]={"+1+0","+1-1","+0+1","+0-2","+0-3"},
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[30]={"-1+1","+1+0","+0-1","+0+2","+0+3"},
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[12]={"+1+0","+0-1","-1+0","+0+2"},
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[21]={"-1+0","+0+1","+1+0","+0-2"},
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[32]={"-1+0","+0+1","-1+1","+1+0","+0+2","-2+0"},
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[23]={"+1+0","+1-1","+0-1","-1+0","+0-2","+2+0"},
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[02]={"+1+0","-1+0","-1-1"},
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[20]={"-1+0","+1+0","+1+1"},
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[13]={"+0-1","-1+1","+0+1"},
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[31]={"+0-1","+1-1","+0+1"},
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},--F
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false,--E
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{
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[01]={{ 0,-1},{-1,-1},{ 1, 1},{ 1, 0},{ 1,-3},{-1, 0},{ 0, 2},{-1, 2}},
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[10]={{ 1, 0},{ 0,-1},{-1,-1},{ 0,-2},{-1, 1},{ 0,-3},{ 1,-2},{ 0, 1}},
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[03]={{ 0,-1},{ 1,-1},{-1,-1},{-1, 0},{-1,-3},{ 1, 0},{ 0, 2},{ 1, 2}},
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[30]={{-1, 0},{ 0,-1},{ 1,-1},{ 0,-2},{ 1, 1},{ 0,-3},{-1,-2},{ 0, 1}},
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[12]={{ 1, 0},{-1, 0},{ 0,-2},{ 0,-3},{ 0, 1},{-1, 1}},
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[21]={{ 1,-1},{-1, 0},{ 1, 0},{ 0,-1},{ 0, 2},{ 0, 3}},
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[32]={{-1, 0},{ 1, 0},{ 0,-2},{ 0,-3},{ 0, 1},{ 1, 1}},
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[23]={{-1,-1},{ 1, 0},{-1, 0},{ 0,-1},{ 0, 2},{ 0, 3}},
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[02]={{ 0, 1},{ 0,-1},{ 0, 2}},
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[20]={{ 0,-1},{ 0, 1},{ 0,-2}},
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[13]={{ 1, 0},{-1, 1},{-2, 0}},
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[31]={{-1, 0},{ 1, 1},{ 2, 0}},
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[01]={"+0-1","-1-1","+1+0","+1+1","+0-3","-1+0","+0+2","-1+2"},
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[10]={"+1+0","+0-1","-1-1","+0-2","-1+1","+0-3","+1-2","+0+1"},
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[03]={"+0-1","+1-1","-1+0","-1+1","+0-3","+1+0","+0+2","+1+2"},
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[30]={"-1+0","+0-1","+1-1","+0-2","+1+1","+0-3","-1-2","+0+1"},
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[12]={"+1+0","-1+0","+0-2","+0-3","+0+1","-1+1"},
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[21]={"+1-1","-1+0","+1+0","+0-1","+0+2","+0+3"},
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[32]={"-1+0","+1+0","+0-2","+0-3","+0+1","+1+1"},
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[23]={"-1-1","+1+0","-1+0","+0-1","+0+2","+0+3"},
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[02]={"+0-1","+0+1","+0+2"},
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[20]={"+0-1","+0+1","+0-2"},
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[13]={"+1+0","-1+1","-2+0"},
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[31]={"-1+0","+1+1","+2+0"},
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},--T5
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{
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[01]={{-1, 0},{-1, 1},{ 0,-2},{-1,-2}},
|
||||
[10]={{ 1, 0},{ 1,-1},{ 0, 2},{ 1, 2}},
|
||||
[03]={{ 1, 0},{ 1, 1},{ 0,-2},{ 1,-2}},
|
||||
[30]={{-1, 0},{-1,-1},{ 0,-2},{-1, 2}},
|
||||
[12]={{ 1, 0},{ 1,-1},{ 1, 1}},
|
||||
[21]={{-1,-1},{-1, 1},{-1,-1}},
|
||||
[32]={{-1, 0},{-1,-1},{-1, 1}},
|
||||
[23]={{ 1,-1},{ 1, 1},{ 1,-1}},
|
||||
[02]={{ 0, 1}},
|
||||
[20]={{ 0,-1}},
|
||||
[13]={{ 0,-1},{ 0, 1},{ 1, 0}},
|
||||
[31]={{ 0,-1},{ 0, 1},{-1, 0}},
|
||||
[01]={"-1+0","-1+1","+0-2","-1-2"},
|
||||
[10]={"+1+0","+1-1","+0+2","+1+2"},
|
||||
[03]={"+1+0","+1+1","+0-2","+1-2"},
|
||||
[30]={"-1+0","-1-1","+0-2","-1+2"},
|
||||
[12]={"+1+0","+1-1","+1+1"},
|
||||
[21]={"-1-1","-1+1","-1-1"},
|
||||
[32]={"-1+0","-1-1","-1+1"},
|
||||
[23]={"+1-1","+1+1","+1-1"},
|
||||
[02]={"+0+1"},
|
||||
[20]={"+0-1"},
|
||||
[13]={"+0-1","+0+1","+1+0"},
|
||||
[31]={"+0-1","+0+1","-1+0"},
|
||||
},--U
|
||||
{
|
||||
[01]={{ 0, 1},{-1, 0},{ 0,-2},{-1,-2}},
|
||||
[10]={{ 0, 1},{ 1, 0},{ 0,-2},{ 1,-2}},
|
||||
[03]={{ 0,-1},{ 0, 1},{ 0, 2}},
|
||||
[30]={{ 0,-1},{ 0, 1},{ 0,-2}},
|
||||
[12]={{ 0,-1},{ 0, 1}},
|
||||
[21]={{ 0,-1},{ 0,-2}},
|
||||
[32]={{ 1, 0},{-1, 0}},
|
||||
[23]={{-1, 0},{ 1, 0}},
|
||||
[02]={{-1, 1},{ 1,-1}},
|
||||
[20]={{ 1,-1},{-1, 1}},
|
||||
[13]={{ 1, 1},{-1,-1}},
|
||||
[31]={{-1,-1},{ 1, 1}},
|
||||
[01]={"+0+1","-1+0","+0-2","-1-2"},
|
||||
[10]={"+0+1","+1+0","+0-2","+1-2"},
|
||||
[03]={"+0-1","+0+1","+0+2"},
|
||||
[30]={"+0-1","+0+1","+0-2"},
|
||||
[12]={"+0-1","+0+1"},
|
||||
[21]={"+0-1","+0-2"},
|
||||
[32]={"+1+0","-1+0"},
|
||||
[23]={"-1+0","+1+0"},
|
||||
[02]={"-1+1","+1-1"},
|
||||
[20]={"+1-1","-1+1"},
|
||||
[13]={"+1+1","-1-1"},
|
||||
[31]={"-1-1","+1+1"},
|
||||
},--V
|
||||
{
|
||||
[01]={{ 0,-1},{-1, 0},{ 1, 0},{ 1,-1},{ 0, 2}},
|
||||
[10]={{ 0,-1},{-1,-1},{ 0, 1},{ 0,-2},{ 1,-2},{ 0, 2}},
|
||||
[03]={{ 1, 0},{ 1, 1},{ 0,-1},{ 0,-2},{ 0,-3},{ 1,-1},{ 0, 1},{ 0, 2},{ 0, 3}},
|
||||
[30]={{-1, 0},{-1, 1},{ 0,-1},{ 0,-2},{ 0,-3},{-1,-1},{ 0, 1},{ 0, 2},{ 0, 3}},
|
||||
[12]={{ 1, 0},{ 0,-1},{-2, 0},{ 1, 1},{-1, 0},{ 0, 1},{-1,-1}},
|
||||
[21]={{-1, 0},{ 0,-1},{ 2, 0},{-1, 1},{ 1, 0},{ 0, 1},{ 1,-1}},
|
||||
[32]={{ 0,-1},{ 1, 0},{ 0, 1},{-1, 0},{-1,-1},{ 0, 2}},
|
||||
[23]={{ 0,-1},{ 1,-1},{ 0, 1},{ 0,-2},{-1,-2},{ 0, 2}},
|
||||
[02]={{ 0,-1},{-1, 0}},
|
||||
[20]={{ 0, 1},{ 1, 0}},
|
||||
[13]={{ 0, 1},{-1, 0}},
|
||||
[31]={{ 0,-1},{ 1, 0}},
|
||||
[01]={"+0-1","-1+0","+1+0","+1-1","+0+2"},
|
||||
[10]={"+0-1","-1-1","+0+1","+0-2","+1-2","+0+2"},
|
||||
[03]={"+1+0","+1+1","+0-1","+0-2","+0-3","+1-1","+0+1","+0+2","+0+3"},
|
||||
[30]={"-1+0","-1+1","+0-1","+0-2","+0-3","-1-1","+0+1","+0+2","+0+3"},
|
||||
[12]={"+1+0","+0-1","-2+0","+1+1","-1+0","+0+1","-1-1"},
|
||||
[21]={"-1+0","+0-1","+2+0","-1+1","+1+0","+0+1","+1-1"},
|
||||
[32]={"+0-1","+1+0","+0+1","-1+0","-1-1","+0+2"},
|
||||
[23]={"+0-1","+1-1","+0+1","+0-2","-1-2","+0+2"},
|
||||
[02]={"+0-1","-1+0"},
|
||||
[20]={"+0+1","+1+0"},
|
||||
[13]={"+0+1","-1+0"},
|
||||
[31]={"+0-1","+1+0"},
|
||||
},--W
|
||||
function(P,d)
|
||||
if P.type=="human"then SFX.play("rotate",nil,P:getCenterX()*.15)end
|
||||
@@ -284,89 +292,89 @@ do
|
||||
P:freshBlock("fresh")
|
||||
end,--X
|
||||
{
|
||||
[01]={{-1, 0},{-1, 1},{ 0,-3},{-1, 1},{-1, 2},{ 0, 1}},
|
||||
[10]={{-1, 0},{ 1,-1},{ 0, 3},{ 1,-1},{ 1,-2},{ 0, 1}},
|
||||
[03]={{ 0,-1},{ 1,-1},{-1, 0},{ 1, 1},{ 0,-2},{ 1,-2},{ 0,-3},{ 1,-3},{-1, 1}},
|
||||
[30]={{ 0, 1},{-1, 1},{ 1, 0},{-1,-1},{ 0, 2},{-1, 2},{ 0, 3},{-1, 3},{ 1,-1}},
|
||||
[12]={{ 1, 0},{ 1,-1},{ 0,-1},{ 1,-2},{ 0,-2},{ 1, 1},{-1, 0},{ 0, 2},{ 1, 2}},
|
||||
[21]={{-1, 0},{-1, 1},{ 0, 1},{-1, 2},{ 0, 2},{-1,-1},{ 1, 0},{ 0,-2},{-1,-2}},
|
||||
[32]={{-1, 0},{-1, 1},{-1,-1},{ 1, 0},{ 0, 2},{-1, 2},{ 0,-2}},
|
||||
[23]={{ 1, 0},{ 1,-1},{ 1, 1},{-1, 0},{ 0,-2},{ 1,-2},{ 0, 2}},
|
||||
[02]={{ 0,-1},{ 1,-1},{-1, 0},{ 2,-1},{ 0, 1}},
|
||||
[20]={{ 0, 1},{-1, 1},{ 1, 0},{-2, 1},{ 0,-1}},
|
||||
[13]={{-1, 0},{-1,-1},{ 0, 1},{-1,-2}},
|
||||
[31]={{ 1, 0},{ 1, 1},{ 0,-1},{ 1, 2}},
|
||||
[01]={"-1+0","-1+1","+0-3","-1+1","-1+2","+0+1"},
|
||||
[10]={"-1+0","+1-1","+0+3","+1-1","+1-2","+0+1"},
|
||||
[03]={"+0-1","+1-1","-1+0","+1+1","+0-2","+1-2","+0-3","+1-3","-1+1"},
|
||||
[30]={"+0+1","-1+1","+1+0","-1-1","+0+2","-1+2","+0+3","-1+3","+1-1"},
|
||||
[12]={"+1+0","+1-1","+0-1","+1-2","+0-2","+1+1","-1+0","+0+2","+1+2"},
|
||||
[21]={"-1+0","-1+1","+0+1","-1+2","+0+2","-1-1","+1+0","+0-2","-1-2"},
|
||||
[32]={"-1+0","-1+1","-1-1","+1+0","+0+2","-1+2","+0-2"},
|
||||
[23]={"+1+0","+1-1","+1+1","-1+0","+0-2","+1-2","+0+2"},
|
||||
[02]={"+0-1","+1-1","-1+0","+2-1"},
|
||||
[20]={"+0+1","-1+1","+1+0","-2+1"},
|
||||
[13]={"-1+0","-1-1","+0+1","-1-2"},
|
||||
[31]={"+1+0","+1+1","+0-1","+1+2"},
|
||||
},--J5
|
||||
false,--L5
|
||||
{
|
||||
[01]={{-1, 0},{-1, 0},{-1, 1},{ 1, 0},{-1, 2},{-1,-1},{ 0,-3},{ 0, 1}},
|
||||
[10]={{-1, 0},{ 1, 0},{ 1,-1},{ 1, 0},{ 1,-2},{ 1, 1},{ 0, 3},{ 0, 1}},
|
||||
[03]={{ 0,-1},{ 1, 0},{ 1,-1},{-1, 0},{ 1, 1},{ 0,-2},{ 1,-2},{ 0,-3},{ 1,-3},{-1, 1}},
|
||||
[30]={{ 0, 1},{-1, 0},{-1, 1},{ 1, 0},{-1,-1},{ 0, 2},{-1, 2},{ 0, 3},{-1, 3},{ 1,-1}},
|
||||
[12]={{ 1, 0},{ 1,-1},{ 0,-1},{ 1,-2},{ 0,-2},{ 1, 1},{-1, 0},{ 0, 2},{ 1, 2}},
|
||||
[21]={{-1, 0},{-1, 1},{ 0, 1},{-1, 2},{ 0, 2},{-1,-1},{ 1, 0},{ 0,-2},{-1,-2}},
|
||||
[32]={{ 0,-1},{-1, 0},{-1, 1},{-1,-1},{ 1, 0},{ 0, 2},{-1, 2},{ 0,-2}},
|
||||
[23]={{ 0, 1},{ 1, 0},{ 1,-1},{ 1, 1},{-1, 0},{ 0,-2},{ 1,-2},{ 0, 2}},
|
||||
[02]={{ 0,-1},{ 1,-1},{-1, 0},{ 2,-1},{ 0, 1}},
|
||||
[20]={{ 0, 1},{-1, 1},{ 1, 0},{-2, 1},{ 0,-1}},
|
||||
[13]={{-1, 0},{-1,-1},{ 0, 1},{-1,-2}},
|
||||
[31]={{ 1, 0},{ 1, 1},{ 0,-1},{ 1, 2}},
|
||||
[01]={"-1+0","-1+0","-1+1","+1+0","-1+2","-1-1","+0-3","+0+1"},
|
||||
[10]={"-1+0","+1+0","+1-1","+1+0","+1-2","+1+1","+0+3","+0+1"},
|
||||
[03]={"+0-1","+1+0","+1-1","-1+0","+1+1","+0-2","+1-2","+0-3","+1-3","-1+1"},
|
||||
[30]={"+0+1","-1+0","-1+1","+1+0","-1-1","+0+2","-1+2","+0+3","-1+3","+1-1"},
|
||||
[12]={"+1+0","+1-1","+0-1","+1-2","+0-2","+1+1","-1+0","+0+2","+1+2"},
|
||||
[21]={"-1+0","-1+1","+0+1","-1+2","+0+2","-1-1","+1+0","+0-2","-1-2"},
|
||||
[32]={"+0-1","-1+0","-1+1","-1-1","+1+0","+0+2","-1+2","+0-2"},
|
||||
[23]={"+0+1","+1+0","+1-1","+1+1","-1+0","+0-2","+1-2","+0+2"},
|
||||
[02]={"+0-1","+1-1","-1+0","+2-1","+0+1"},
|
||||
[20]={"+0+1","-1+1","+1+0","-2+1","+0-1"},
|
||||
[13]={"-1+0","-1-1","+0+1","-1-2"},
|
||||
[31]={"+1+0","+1+1","+0-1","+1+2"},
|
||||
},--R
|
||||
false,--Y
|
||||
{
|
||||
[01]={{-1, 0},{-1, 1},{ 0, 1},{ 1, 0},{-1, 2},{-2, 0},{ 0,-2}},
|
||||
[10]={{ 1, 0},{-1, 0},{ 0,-1},{ 1,-1},{ 1,-2},{ 2, 0},{ 0, 2}},
|
||||
[03]={{-1, 0},{ 1,-1},{ 0,-2},{ 0,-3},{ 1, 0},{ 1,-2},{ 1,-3},{ 0, 1},{-1, 1}},
|
||||
[30]={{-1, 0},{ 1,-1},{ 1,-2},{ 1, 0},{ 0,-2},{ 1,-3},{-1, 2},{ 0, 3},{-1, 3}},
|
||||
[12]={{-1, 0},{ 1,-1},{-1,-1},{ 1,-2},{ 1, 0},{ 0,-2},{ 1,-3},{-1, 2},{ 0, 3},{-1, 3}},
|
||||
[21]={{-1, 0},{ 1,-1},{ 1, 1},{ 0,-2},{ 0,-3},{ 1, 0},{ 1,-2},{ 1,-3},{ 0, 1},{-1, 1}},
|
||||
[32]={{-1, 0},{ 0,-1},{-1,-2},{ 1,-1},{ 1, 0},{ 1, 1},{ 0, 2},{ 0, 3}},
|
||||
[23]={{ 0,-2},{ 0,-3},{ 1, 2},{ 1, 0},{ 0, 1},{-1, 1},{ 0,-1},{ 0, 2}},
|
||||
[02]={{-1, 0},{ 0, 2},{ 0,-1}},
|
||||
[20]={{ 1, 0},{ 0,-2},{ 0, 1}},
|
||||
[13]={{-1, 0},{-1,-1},{ 0, 1},{ 1, 2}},
|
||||
[31]={{ 1, 0},{ 1, 1},{ 0,-1},{-1,-2}},
|
||||
[01]={"-1+0","-1+1","+0+1","+1+0","-1+2","-2+0","+0-2"},
|
||||
[10]={"+1+0","-1+0","+0-1","+1-1","+1-2","+2+0","+0+2"},
|
||||
[03]={"-1+0","+1-1","+0-2","+0-3","+1+0","+1-2","+1-3","+0+1","-1+1"},
|
||||
[30]={"-1+0","+1-1","+1-2","+1+0","+0-2","+1-3","-1+2","+0+3","-1+3"},
|
||||
[12]={"-1+0","+1-1","-1-1","+1-2","+1+0","+0-2","+1-3","-1+2","+0+3","-1+3"},
|
||||
[21]={"-1+0","+1-1","+1+1","+0-2","+0-3","+1+0","+1-2","+1-3","+0+1","-1+1"},
|
||||
[32]={"-1+0","+0-1","-1-2","+1-1","+1+0","+1+1","+0+2","+0+3"},
|
||||
[23]={"+0-2","+0-3","+1+2","+1+0","+0+1","-1+1","+0-1","+0+2"},
|
||||
[02]={"-1+0","+0+2","+0-1"},
|
||||
[20]={"+1+0","+0-2","+0+1"},
|
||||
[13]={"-1+0","-1-1","+0+1","+1+2"},
|
||||
[31]={"+1+0","+1+1","+0-1","-1-2"},
|
||||
},--N
|
||||
false,--H
|
||||
{
|
||||
[01]={{ 1,-1},{ 1, 0},{ 1, 1},{ 0, 1},{-1, 1},{-1, 0},{-1,-1},{ 0,-1},{ 0,-2},{-2,-1},{-2,-2},{ 2, 0},{ 2,-1},{ 2,-2},{ 1, 2},{ 2, 2},{-1, 2},{-2, 2}},
|
||||
[10]={{-1, 0},{-1,-1},{ 0,-1},{ 1,-1},{-2,-2},{-2,-1},{-2, 0},{-1,-2},{ 0,-2},{ 1,-2},{ 2,-2},{-1, 1},{-2, 1},{-2, 2},{ 1, 0},{ 2, 0},{ 2,-1},{ 0, 1},{ 1,-1},{ 2,-2}},
|
||||
[03]={{-1,-1},{-1, 0},{-1, 1},{-0, 1},{ 1, 1},{ 1, 0},{ 1,-1},{-0,-1},{-0,-2},{ 2,-1},{ 2,-2},{-2, 0},{-2,-1},{-2,-2},{-1, 2},{-2, 2},{ 1, 2},{ 2, 2}},
|
||||
[30]={{ 1, 0},{ 1,-1},{-0,-1},{-1,-1},{ 2,-2},{ 2,-1},{ 2, 0},{ 1,-2},{-0,-2},{-1,-2},{-2,-2},{ 1, 1},{ 2, 1},{ 2, 2},{-1, 0},{-2, 0},{-2,-1},{ 0, 1},{-1,-1},{-2,-2}},
|
||||
[01]={"+1-1","+1+0","+1+1","+0+1","-1+1","-1+0","-1-1","+0-1","+0-2","-2-1","-2-2","+2+0","+2-1","+2-2","+1+2","+2+2","-1+2","-2+2"},
|
||||
[10]={"-1+0","-1-1","+0-1","+1-1","-2-2","-2-1","-2+0","-1-2","+0-2","+1-2","+2-2","-1+1","-2+1","-2+2","+1+0","+2+0","+2-1","+0+1","+1-1","+2-2"},
|
||||
[03]={"-1-1","-1+0","-1+1","-0+1","+1+1","+1+0","+1-1","-0-1","-0-2","+2-1","+2-2","-2+0","-2-1","-2-2","-1+2","-2+2","+1+2","+2+2"},
|
||||
[30]={"+1+0","+1-1","-0-1","-1-1","+2-2","+2-1","+2+0","+1-2","-0-2","-1-2","-2-2","+1+1","+2+1","+2+2","-1+0","-2+0","-2-1","+0+1","-1-1","-2-2"},
|
||||
},--I5
|
||||
{
|
||||
[01]={{-1, 0},{-1,-1},{ 1, 1},{-1, 1}},
|
||||
[10]={{-1, 0},{ 1, 0},{-1,-1},{ 1, 1}},
|
||||
[03]={{ 1, 0},{ 1,-1},{-1, 1},{ 1, 1}},
|
||||
[30]={{ 1, 0},{-1, 0},{ 1,-1},{-1, 1}},
|
||||
[01]={"-1+0","-1-1","+1+1","-1+1"},
|
||||
[10]={"-1+0","+1+0","-1-1","+1+1"},
|
||||
[03]={"+1+0","+1-1","-1+1","+1+1"},
|
||||
[30]={"+1+0","-1+0","+1-1","-1+1"},
|
||||
},--I3
|
||||
{
|
||||
[01]={{-1, 0},{ 1, 0}},
|
||||
[10]={{ 1, 0},{-1, 0}},
|
||||
[03]={{ 0, 1},{ 0,-1}},
|
||||
[30]={{ 0,-1},{ 0, 1}},
|
||||
[12]={{ 0, 1},{ 0,-1}},
|
||||
[21]={{ 0,-1},{ 0, 1}},
|
||||
[32]={{-1, 0},{ 1, 0}},
|
||||
[23]={{ 1, 0},{-1, 0}},
|
||||
[02]={{ 0,-1},{ 1,-1},{-1,-1}},
|
||||
[20]={{ 0, 1},{-1, 1},{ 1, 1}},
|
||||
[13]={{ 0,-1},{-1,-1},{ 1,-1}},
|
||||
[31]={{ 0, 1},{ 1, 1},{-1, 1}},
|
||||
[01]={"-1+0","+1+0"},
|
||||
[10]={"+1+0","-1+0"},
|
||||
[03]={"+0+1","+0-1"},
|
||||
[30]={"+0-1","+0+1"},
|
||||
[12]={"+0+1","+0-1"},
|
||||
[21]={"+0-1","+0+1"},
|
||||
[32]={"-1+0","+1+0"},
|
||||
[23]={"+1+0","-1+0"},
|
||||
[02]={"+0-1","+1-1","-1-1"},
|
||||
[20]={"+0+1","-1+1","+1+1"},
|
||||
[13]={"+0-1","-1-1","+1-1"},
|
||||
[31]={"+0+1","+1+1","-1+1"},
|
||||
},--C
|
||||
{
|
||||
[01]={{-1, 0},{ 0, 1}},
|
||||
[10]={{ 1, 0},{ 0, 1}},
|
||||
[03]={{ 1, 0},{ 0, 1}},
|
||||
[30]={{-1, 0},{ 0, 1}},
|
||||
[12]={{ 1, 0},{ 0, 2}},
|
||||
[21]={{ 0,-1},{-1, 0}},
|
||||
[32]={{-1, 0},{ 0, 2}},
|
||||
[23]={{ 0,-1},{-1, 0}},
|
||||
[02]={{ 0,-1},{ 0, 1}},
|
||||
[20]={{ 0, 1},{ 0,-1}},
|
||||
[13]={{-1, 0},{ 1, 0}},
|
||||
[31]={{ 1, 0},{-1, 0}},
|
||||
[01]={"-1+0","+0+1"},
|
||||
[10]={"+1+0","+0+1"},
|
||||
[03]={"+1+0","+0+1"},
|
||||
[30]={"-1+0","+0+1"},
|
||||
[12]={"+1+0","+0+2"},
|
||||
[21]={"+0-1","-1+0"},
|
||||
[32]={"-1+0","+0+2"},
|
||||
[23]={"+0-1","-1+0"},
|
||||
[02]={"+0-1","+0+1"},
|
||||
[20]={"+0+1","+0-1"},
|
||||
[13]={"-1+0","+1+0"},
|
||||
[31]={"+1+0","-1+0"},
|
||||
},--I2
|
||||
nil,--O1
|
||||
}
|
||||
@@ -378,9 +386,9 @@ do
|
||||
TRS[20]=reflect(TRS[19])--L5J5
|
||||
TRS[22]=reflect(TRS[21])--RY
|
||||
TRS[24]=reflect(TRS[23])--NH
|
||||
C_sym(TRS[8])C_sym(TRS[9])--S5Z5
|
||||
C_sym(TRS[25])C_sym(TRS[26])--I5I3
|
||||
for i=1,29 do collect(TRS[i])end
|
||||
centroSymSet(TRS[8])centroSymSet(TRS[9])--S5Z5
|
||||
centroSymSet(TRS[25])centroSymSet(TRS[26])--I5I3
|
||||
for i=1,29 do collectSet(TRS[i])end
|
||||
pushZero(TRS)
|
||||
end
|
||||
|
||||
@@ -388,35 +396,35 @@ local SRS
|
||||
do
|
||||
SRS={
|
||||
{
|
||||
[01]={{-1,0},{-1, 1},{ 0,-2},{-1,-2}},
|
||||
[10]={{ 1,0},{ 1,-1},{ 0, 2},{ 1, 2}},
|
||||
[03]={{ 1,0},{ 1, 1},{ 0,-2},{ 1,-2}},
|
||||
[30]={{-1,0},{-1,-1},{ 0, 2},{-1, 2}},
|
||||
[12]={{ 1,0},{ 1,-1},{ 0, 2},{ 1, 2}},
|
||||
[21]={{-1,0},{-1, 1},{ 0,-2},{-1,-2}},
|
||||
[32]={{-1,0},{-1,-1},{ 0, 2},{-1, 2}},
|
||||
[23]={{ 1,0},{ 1, 1},{ 0,-2},{ 1,-2}},
|
||||
[01]={"-1+0","-1+1","+0-2","-1-2"},
|
||||
[10]={"+1+0","+1-1","+0+2","+1+2"},
|
||||
[03]={"+1+0","+1+1","+0-2","+1-2"},
|
||||
[30]={"-1+0","-1-1","+0+2","-1+2"},
|
||||
[12]={"+1+0","+1-1","+0+2","+1+2"},
|
||||
[21]={"-1+0","-1+1","+0-2","-1-2"},
|
||||
[32]={"-1+0","-1-1","+0+2","-1+2"},
|
||||
[23]={"+1+0","+1+1","+0-2","+1-2"},
|
||||
[02]={},[20]={},[13]={},[31]={},
|
||||
},--Z
|
||||
false,--S
|
||||
false,--J
|
||||
false,--L
|
||||
false,--T
|
||||
noKick,--O
|
||||
noKickSet,--O
|
||||
{
|
||||
[01]={{-2, 0},{ 1, 0},{-2,-1},{ 1, 2}},
|
||||
[10]={{ 2, 0},{-1, 0},{ 2, 1},{-1,-2}},
|
||||
[12]={{-1, 0},{ 2, 0},{-1, 2},{ 2,-1}},
|
||||
[21]={{ 1, 0},{-2, 0},{ 1,-2},{-2, 1}},
|
||||
[23]={{ 2, 0},{-1, 0},{ 2, 1},{-1,-2}},
|
||||
[32]={{-2, 0},{ 1, 0},{-2,-1},{ 1, 2}},
|
||||
[30]={{ 1, 0},{-2, 0},{ 1,-2},{-2, 1}},
|
||||
[03]={{-1, 0},{ 2, 0},{-1, 2},{ 2,-1}},
|
||||
[01]={"-2+0","+1+0","-2-1","+1+2"},
|
||||
[10]={"+2+0","-1+0","+2+1","-1-2"},
|
||||
[12]={"-1+0","+2+0","-1+2","+2-1"},
|
||||
[21]={"+1+0","-2+0","+1-2","-2+1"},
|
||||
[23]={"+2+0","-1+0","+2+1","-1-2"},
|
||||
[32]={"-2+0","+1+0","-2-1","+1+2"},
|
||||
[30]={"+1+0","-2+0","+1-2","-2+1"},
|
||||
[03]={"-1+0","+2+0","-1+2","+2-1"},
|
||||
[02]={},[20]={},[13]={},[31]={},
|
||||
}--I
|
||||
}
|
||||
collect(SRS[1])
|
||||
collect(SRS[7])
|
||||
collectSet(SRS[1])
|
||||
collectSet(SRS[7])
|
||||
pushZero(SRS)
|
||||
for i=2,5 do SRS[i]=SRS[1]end
|
||||
for i=8,29 do SRS[i]=SRS[1]end
|
||||
@@ -424,7 +432,8 @@ end
|
||||
|
||||
local C2
|
||||
do
|
||||
local L={{0,0},{-1,0},{1,0},{0,-1},{-1,-1},{1,-1},{-2,0},{2,0}}
|
||||
local L={"+0+0","-1+0","+1+0","+0-1","-1-1","+1-1","-2+0","+2+0"}
|
||||
vecStrConv(L)
|
||||
C2={
|
||||
{
|
||||
[01]=L,[10]=L,[12]=L,[21]=L,
|
||||
@@ -432,36 +441,35 @@ do
|
||||
[02]=L,[20]=L,[13]=L,[31]=L,
|
||||
}
|
||||
}
|
||||
collect(C2[1])
|
||||
for i=2,29 do C2[i]=C2[1]end
|
||||
end
|
||||
|
||||
local C2sym
|
||||
do
|
||||
local L={{0,0},{-1,0},{1,0},{0,-1},{-1,-1},{1,-1},{-2,0},{2,0}}
|
||||
local R={{0,0},{1,0},{-1,0},{0,-1},{1,-1},{-1,-1},{2,0},{-2,0}}
|
||||
local L={"+0+0","-1+0","+1+0","+0-1","-1-1","+1-1","-2+0","+2+0"}
|
||||
local R={"+0+0","+1+0","-1+0","+0-1","+1-1","-1-1","+2+0","-2+0"}
|
||||
|
||||
local Z={
|
||||
[01]=R,[10]=L,[03]=L,[30]=R,
|
||||
[12]=R,[21]=L,[32]=L,[23]=R,
|
||||
[02]=R,[20]=L,[13]=L,[31]=R,
|
||||
}
|
||||
collect(Z)
|
||||
local S=reflect(Z)
|
||||
collect(S)
|
||||
collectSet(Z)
|
||||
collectSet(S)
|
||||
|
||||
C2sym={
|
||||
Z,S,--Z,S
|
||||
Z,S,--J,L
|
||||
Z,--T
|
||||
noKick,--O
|
||||
noKickSet,--O
|
||||
Z,--I
|
||||
|
||||
Z,S,--Z5,S5
|
||||
Z,S,--P,Q
|
||||
Z,S,--F,E
|
||||
Z,Z,Z,Z,--T5,U,V,W
|
||||
noKick,--X
|
||||
noKickSet,--X
|
||||
Z,S,--J5,L5
|
||||
Z,S,--R,Y
|
||||
Z,S,--N,H
|
||||
@@ -472,10 +480,10 @@ do
|
||||
end
|
||||
|
||||
local Classic={}
|
||||
for i=1,29 do Classic[i]=noKick end
|
||||
for i=1,29 do Classic[i]=noKickSet end
|
||||
|
||||
local None={}
|
||||
for i=1,29 do None[i]=noKick_180 end
|
||||
for i=1,29 do None[i]=noKickSet_180 end
|
||||
|
||||
return{
|
||||
TRS=TRS,
|
||||
|
||||
Reference in New Issue
Block a user