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///////////////////////////////////////////////////////////////////////////////////////////////////
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// Copyright 2020 Leszek Koltunski //
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// //
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// This file is part of Magic Cube. //
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// //
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// Magic Cube is free software: you can redistribute it and/or modify //
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// it under the terms of the GNU General Public License as published by //
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// the Free Software Foundation, either version 2 of the License, or //
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// (at your option) any later version. //
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// //
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// Magic Cube is distributed in the hope that it will be useful, //
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// but WITHOUT ANY WARRANTY; without even the implied warranty of //
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// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the //
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// GNU General Public License for more details. //
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// //
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// You should have received a copy of the GNU General Public License //
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// along with Magic Cube. If not, see <http://www.gnu.org/licenses/>. //
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///////////////////////////////////////////////////////////////////////////////////////////////////
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package org.distorted.objectlib.objects;
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import org.distorted.library.type.Static3D;
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import org.distorted.library.type.Static4D;
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import org.distorted.objectlib.helpers.ObjectFaceShape;
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import org.distorted.objectlib.helpers.ObjectShape;
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import org.distorted.objectlib.scrambling.ScrambleState;
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import org.distorted.objectlib.main.ObjectControl;
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import org.distorted.objectlib.main.ObjectType;
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import org.distorted.objectlib.main.ShapeOctahedron;
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import org.distorted.objectlib.touchcontrol.TouchControlOctahedron;
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import java.io.InputStream;
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import static org.distorted.objectlib.touchcontrol.TouchControl.TC_OCTAHEDRON;
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import static org.distorted.objectlib.touchcontrol.TouchControl.TYPE_NOT_SPLIT;
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public class TwistyTrajber extends ShapeOctahedron
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{
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// Trajber 3x3: each cut is at 1/5 of the length of the segment from the center to a vertex.
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private static final float CUT3 = 0.20f;
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// Trajber 4x4: each cut is at 0.27 of the length of the segment from the center to a vertex.
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private static final float CUT4 = 0.27f;
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static final Static3D[] ROT_AXIS = new Static3D[]
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{
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new Static3D(SQ2/2, 0, SQ2/2),
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new Static3D( 0, 1, 0),
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new Static3D(SQ2/2, 0,-SQ2/2)
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};
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private ScrambleState[] mStates;
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private int[] mBasicAngle;
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private float[][] mCuts;
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private float[][] mCenters;
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private int[] mQuatIndex;
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public TwistyTrajber(int[] numL, int meshState, Static4D quat, Static3D move, float scale, InputStream stream)
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{
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super(numL, meshState, numL[0], quat, move, scale, stream);
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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@Override
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public int[][] getSolvedQuats()
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{
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int[] numLayers = getNumLayers();
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int numL = numLayers[0];
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if( numL==3 )
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{
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return super.getSolvedQuats();
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}
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else
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{
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// special SolvedQuats for the case where there are no corner of edge cubits.
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// first row {0} - means there are no corners or edges.
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// each next defines all cubits of a singe face
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// (numCubits, firstCubit, cubit1,..,cubitN-1, quat0,..., quatM)
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return new int[][] {
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{0},
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{7, 0, 8,20,26,34,41,49, 10,23},
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{7, 4,13,16,29,37,47,54, 10,23},
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{7, 5, 9,17,25,36,45,52, 13,20},
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{7, 1,12,21,30,35,43,51, 13,20},
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{7, 6,11,23,27,38,44,53, 12,22},
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{7, 2,14,19,28,33,42,50, 12,22},
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{7, 3,10,18,24,32,40,48, 15,21},
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{7, 7,15,22,31,39,46,55, 15,21},
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};
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}
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public ScrambleState[] getScrambleStates()
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{
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if( mStates==null )
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{
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int[][] m = new int[16][];
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for(int i=0; i<16; i++) m[i] = new int[] { 0,-1,i,0,1,i,0,2,i, 1,-1,i,1,1,i,1,2,i, 2,-1,i,2,1,i,2,2,i};
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mStates = new ScrambleState[]
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{
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new ScrambleState( new int[][] { m[ 1], m[ 2], m[ 3] } ), // 0 0
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new ScrambleState( new int[][] { null, m[ 4], m[ 5] } ), // 1 x
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new ScrambleState( new int[][] { m[ 6], null, m[ 7] } ), // 2 y
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new ScrambleState( new int[][] { m[ 8], m[ 9], null } ), // 3 z
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new ScrambleState( new int[][] { m[10], null, m[ 7] } ), // 4 xy
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new ScrambleState( new int[][] { m[11], m[ 9], null } ), // 5 xz
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new ScrambleState( new int[][] { null, m[12], m[ 5] } ), // 6 yx
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new ScrambleState( new int[][] { m[ 8], m[13], null } ), // 7 yz
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new ScrambleState( new int[][] { null, m[ 4], m[14] } ), // 8 zx
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new ScrambleState( new int[][] { m[ 6], null, m[15] } ), // 9 zy
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new ScrambleState( new int[][] { null, null, m[ 5] } ), // 10 xyx
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new ScrambleState( new int[][] { null, m[ 4], null } ), // 11 xzx
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new ScrambleState( new int[][] { null, null, m[ 7] } ), // 12 yxy
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new ScrambleState( new int[][] { m[ 6], null, null } ), // 13 yzy
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new ScrambleState( new int[][] { null, m[ 9], null } ), // 14 zxz
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new ScrambleState( new int[][] { m[ 8], null, null } ), // 15 zyz
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};
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}
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return mStates;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public float[][] getCuts(int[] numLayers)
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{
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if( mCuts==null )
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{
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float[] tmp;
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if( numLayers[0]==3 )
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{
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final float cut= CUT3*numLayers[0]*SQ2/2;
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tmp = new float[] {-cut,+cut};
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}
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else
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{
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final float cut= CUT4*numLayers[0]*SQ2/2;
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tmp = new float[] {-cut,0,+cut};
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}
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mCuts = new float[][] { tmp,tmp,tmp };
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}
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return mCuts;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public boolean[][] getLayerRotatable(int[] numLayers)
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{
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int numL = numLayers[0];
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boolean[] tmp = new boolean[numL];
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for(int i=0; i<numL; i++) tmp[i] = true;
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return new boolean[][] { tmp,tmp,tmp };
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public int getTouchControlType()
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{
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return TC_OCTAHEDRON;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public int getTouchControlSplit()
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{
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return TYPE_NOT_SPLIT;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public int[][][] getEnabled()
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{
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return new int[][][]
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{
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{{0,1,2}},{{0,1,2}},{{0,1,2}},{{0,1,2}},{{0,1,2}},{{0,1,2}},{{0,1,2}},{{0,1,2}}
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};
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public float[] getDist3D(int[] numLayers)
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{
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return TouchControlOctahedron.D3D;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public Static3D[] getFaceAxis()
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{
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return TouchControlOctahedron.FACE_AXIS;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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public float[][] getCubitPositions(int[] numLayers)
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{
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if( mCenters==null )
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{
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int numL = numLayers[0];
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float LEN = numL*0.5f;
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if( numL==3 )
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{
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mCenters = new float[][]
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{
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{ LEN, 0, LEN},
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{ -LEN, 0, -LEN},
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{ 0, SQ2*LEN, 0},
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{ 0,-SQ2*LEN, 0},
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{ -LEN, 0, LEN},
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{ LEN, 0, -LEN},
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{-LEN/2, (SQ2/2)*LEN, LEN/2},
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{ LEN/2, (SQ2/2)*LEN,-LEN/2},
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{-LEN/2,-(SQ2/2)*LEN, LEN/2},
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{ LEN/2,-(SQ2/2)*LEN,-LEN/2},
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{ 0, 0, LEN},
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{ LEN, 0, 0},
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{ -LEN, 0, 0},
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{ 0, 0, -LEN},
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{ LEN/2, (SQ2/2)*LEN, LEN/2},
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{ LEN/2,-(SQ2/2)*LEN, LEN/2},
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{-LEN/2, (SQ2/2)*LEN,-LEN/2},
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{-LEN/2,-(SQ2/2)*LEN,-LEN/2},
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{ 0, SQ2*LEN/3, 2*LEN/3},
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{ 2*LEN/3, SQ2*LEN/3, 0},
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{ 0,-SQ2*LEN/3, 2*LEN/3},
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{ 2*LEN/3,-SQ2*LEN/3, 0},
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{-2*LEN/3, SQ2*LEN/3, 0},
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{ 0, SQ2*LEN/3,-2*LEN/3},
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{-2*LEN/3,-SQ2*LEN/3, 0},
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{ 0,-SQ2*LEN/3,-2*LEN/3},
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};
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}
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else
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{
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final float A = SQ2*CUT4*LEN;
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final float B = CUT4*LEN;
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final float C = CUT4/2;
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final float D =-1.5f*C+0.5f;
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final float E = 0.5f*C+0.5f;
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final float F = (SQ2/2)*(1-C);
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final float G = C*SQ2;
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final float H = 1-C;
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mCenters = new float[][]
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{
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{ LEN-0.5f*B, +0.5f*A, LEN-1.5f*B},
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{ LEN-0.5f*B, -0.5f*A, LEN-1.5f*B},
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{ LEN-1.5f*B, -0.5f*A, LEN-0.5f*B},
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{ LEN-1.5f*B, +0.5f*A, LEN-0.5f*B},
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{ -LEN+0.5f*B, -0.5f*A, -LEN+1.5f*B},
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{ -LEN+0.5f*B, +0.5f*A, -LEN+1.5f*B},
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{ -LEN+1.5f*B, +0.5f*A, -LEN+0.5f*B},
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{ -LEN+1.5f*B, -0.5f*A, -LEN+0.5f*B},
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{ B, SQ2*LEN-1.5f*B, 0},
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{ -B, SQ2*LEN-1.5f*B, 0},
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{ 0, SQ2*LEN-1.5f*B, B},
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{ 0, SQ2*LEN-1.5f*B,-B},
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{ B,-SQ2*LEN+1.5f*B, 0},
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{ -B,-SQ2*LEN+1.5f*B, 0},
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{ 0,-SQ2*LEN+1.5f*B, B},
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{ 0,-SQ2*LEN+1.5f*B,-B},
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{ -LEN+0.5f*B, -0.5f*A, LEN-1.5f*B},
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{ -LEN+0.5f*B, +0.5f*A, LEN-1.5f*B},
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{ -LEN+1.5f*B, +0.5f*A, LEN-0.5f*B},
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{ -LEN+1.5f*B, -0.5f*A, LEN-0.5f*B},
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{ LEN-0.5f*B, +0.5f*A, -LEN+1.5f*B},
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{ LEN-0.5f*B, -0.5f*A, -LEN+1.5f*B},
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{ LEN-1.5f*B, -0.5f*A, -LEN+0.5f*B},
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{ LEN-1.5f*B, +0.5f*A, -LEN+0.5f*B},
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{-D*LEN, F*LEN, E*LEN },
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{-E*LEN, F*LEN, D*LEN },
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{ E*LEN, F*LEN,-D*LEN},
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{ D*LEN, F*LEN,-E*LEN},
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{-D*LEN,-F*LEN, E*LEN },
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{-E*LEN,-F*LEN, D*LEN },
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{ E*LEN,-F*LEN,-D*LEN},
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{ D*LEN,-F*LEN,-E*LEN},
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{ 0, G*LEN, H*LEN},
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{ 0,-G*LEN, H*LEN},
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{ H*LEN, G*LEN, 0},
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{ H*LEN,-G*LEN, 0},
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{-H*LEN, G*LEN, 0},
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{-H*LEN,-G*LEN, 0},
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{ 0, G*LEN,-H*LEN},
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{ 0,-G*LEN,-H*LEN},
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{+D*LEN, F*LEN,+E*LEN},
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{+E*LEN, F*LEN,+D*LEN},
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{+D*LEN,-F*LEN,+E*LEN},
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{+E*LEN,-F*LEN,+D*LEN},
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{-D*LEN, F*LEN,-E*LEN},
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{-E*LEN, F*LEN,-D*LEN},
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{-D*LEN,-F*LEN,-E*LEN},
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{-E*LEN,-F*LEN,-D*LEN},
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{ 0, SQ2*LEN/3, 2*LEN/3},
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{ 2*LEN/3, SQ2*LEN/3, 0},
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{ 0,-SQ2*LEN/3, 2*LEN/3},
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{ 2*LEN/3,-SQ2*LEN/3, 0},
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{-2*LEN/3, SQ2*LEN/3, 0},
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{ 0, SQ2*LEN/3,-2*LEN/3},
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{-2*LEN/3,-SQ2*LEN/3, 0},
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{ 0,-SQ2*LEN/3,-2*LEN/3},
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};
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}
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}
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return mCenters;
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}
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///////////////////////////////////////////////////////////////////////////////////////////////////
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330
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331
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public Static4D getCubitQuats(int cubit, int[] numLayers)
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332
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{
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333
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if( mQuatIndex==null )
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334
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{
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335
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if( numLayers[0]==3 )
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336
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{
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mQuatIndex = new int[] { 6, 4, 1, 3, 0, 2,
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338
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7,19, 9,18, 0, 2, 8, 5, 1, 3,14,11,
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339
|
0, 1, 3, 2, 7, 5, 8,16 };
|
|
340
|
}
|
|
341
|
else
|
|
342
|
{
|
|
343
|
mQuatIndex = new int[] { 6,12,17,21,20, 4,10,16, 1,14,15,13,23,22, 3,11, 8, 7, 0, 9,19, 2,18, 5,
|
|
344
|
15, 7,19,13, 9,22,23,18, 0,17, 6, 2, 4, 8, 5,16,21, 1, 3,12,10,14,11,20,
|
|
345
|
0, 1, 3, 2, 7, 5, 8,16 };
|
|
346
|
}
|
|
347
|
}
|
|
348
|
|
|
349
|
return mObjectQuats[mQuatIndex[cubit]];
|
|
350
|
}
|
|
351
|
|
|
352
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
353
|
|
|
354
|
public ObjectShape getObjectShape(int variant)
|
|
355
|
{
|
|
356
|
float numL = getNumLayers()[0];
|
|
357
|
final float LEN = numL*0.5f;
|
|
358
|
final float CUT = numL==3 ? CUT3 : CUT4;
|
|
359
|
|
|
360
|
if( variant==0 )
|
|
361
|
{
|
|
362
|
final float A = SQ2*CUT*LEN;
|
|
363
|
final float B = CUT*LEN;
|
|
364
|
|
|
365
|
float[][] vertices = numL==3 ?
|
|
366
|
|
|
367
|
new float[][]
|
|
368
|
{
|
|
369
|
{ 0, 0, 0},
|
|
370
|
{ B, A, -B},
|
|
371
|
{ B, -A, -B},
|
|
372
|
{ 2*B, 0, 0},
|
|
373
|
{ 0, 0, -2*B},
|
|
374
|
{ 3*B, A, -B},
|
|
375
|
{ 3*B, -A, -B},
|
|
376
|
{ B, A, -3*B},
|
|
377
|
{ B, -A, -3*B},
|
|
378
|
|
|
379
|
{ LEN , A, SQ2*A-LEN},
|
|
380
|
{ LEN , -A, SQ2*A-LEN},
|
|
381
|
{ LEN-SQ2*A, A, -LEN},
|
|
382
|
{ LEN-SQ2*A, -A, -LEN},
|
|
383
|
}
|
|
384
|
:
|
|
385
|
new float[][]
|
|
386
|
{
|
|
387
|
{ -1.5f*B, -0.5f*A, 0.5f*B},
|
|
388
|
{ -0.5f*B, 0.5f*A, -0.5f*B},
|
|
389
|
{ 0.5f*B, -0.5f*A, 0.5f*B},
|
|
390
|
{ 1.5f*B, 0.5f*A, -0.5f*B},
|
|
391
|
|
|
392
|
{ LEN -1.5f*B, 0.5f*A, SQ2 *A-LEN + 0.5f*B},
|
|
393
|
{ LEN-(SQ2/2)*A -1.5f*B, 0.5f*A, (SQ2/2)*A-LEN + 0.5f*B},
|
|
394
|
{ LEN-(SQ2/2)*A -1.5f*B, -0.5f*A, (SQ2/2)*A-LEN + 0.5f*B},
|
|
395
|
{ LEN -1.5f*B, -0.5f*A, SQ2 *A-LEN + 0.5f*B},
|
|
396
|
};
|
|
397
|
|
|
398
|
int[][] indices = numL==3 ?
|
|
399
|
|
|
400
|
new int[][]
|
|
401
|
{
|
|
402
|
{0,3,5,1},
|
|
403
|
{0,2,6,3},
|
|
404
|
{0,4,8,2},
|
|
405
|
{0,1,7,4},
|
|
406
|
{3,6,10,9,5},
|
|
407
|
{2,8,12,10,6},
|
|
408
|
{4,7,11,12,8},
|
|
409
|
{1,5,9,11,7},
|
|
410
|
{9,10,12,11}
|
|
411
|
}
|
|
412
|
:
|
|
413
|
new int[][]
|
|
414
|
{
|
|
415
|
{0,2,3,1},
|
|
416
|
{2,7,4,3},
|
|
417
|
{3,4,5,1},
|
|
418
|
{0,1,5,6},
|
|
419
|
{0,6,7,2},
|
|
420
|
{7,6,5,4}
|
|
421
|
};
|
|
422
|
|
|
423
|
return new ObjectShape(vertices, indices);
|
|
424
|
}
|
|
425
|
if( variant==1 )
|
|
426
|
{
|
|
427
|
final float A = SQ2*CUT*LEN;
|
|
428
|
final float B = LEN*(1-2*CUT);
|
|
429
|
final float C = (SQ2/2)*A;
|
|
430
|
|
|
431
|
float[][] vertices = numL==3 ?
|
|
432
|
|
|
433
|
new float[][]
|
|
434
|
{
|
|
435
|
{ -B, 0, 0 },
|
|
436
|
{ -B+C, A, -C },
|
|
437
|
{ -B+C,-A, -C },
|
|
438
|
{ B, 0, 0 },
|
|
439
|
{ B-C, A, -C },
|
|
440
|
{ B-C,-A, -C },
|
|
441
|
{ 0, A, -B },
|
|
442
|
{ 0,-A, -B },
|
|
443
|
}
|
|
444
|
:
|
|
445
|
new float[][]
|
|
446
|
{
|
|
447
|
{ -B, -0.5f*A, C/2 },
|
|
448
|
{ -B+C, +0.5f*A, -C/2 },
|
|
449
|
{ B, -0.5f*A, C/2 },
|
|
450
|
{ B-C, +0.5f*A, -C/2 },
|
|
451
|
{ 0, +0.5f*A, -B+C/2 },
|
|
452
|
{ 0, -0.5f*A, -B+C/2 }
|
|
453
|
};
|
|
454
|
|
|
455
|
int[][] indices = numL==3 ?
|
|
456
|
|
|
457
|
new int[][]
|
|
458
|
{
|
|
459
|
{0,3,4,1},
|
|
460
|
{0,2,5,3},
|
|
461
|
{1,4,6},
|
|
462
|
{2,7,5},
|
|
463
|
{0,1,6,7,2},
|
|
464
|
{3,5,7,6,4}
|
|
465
|
}
|
|
466
|
:
|
|
467
|
new int[][]
|
|
468
|
{
|
|
469
|
{0,2,3,1},
|
|
470
|
{1,3,4},
|
|
471
|
{0,5,2},
|
|
472
|
{0,1,4,5},
|
|
473
|
{2,5,4,3}
|
|
474
|
};
|
|
475
|
|
|
476
|
return new ObjectShape(vertices, indices);
|
|
477
|
}
|
|
478
|
else
|
|
479
|
{
|
|
480
|
final float L = LEN*(1-3*CUT);
|
|
481
|
|
|
482
|
float[][] vertices =
|
|
483
|
{
|
|
484
|
{ -L, -(SQ2/3)*L, L/3 },
|
|
485
|
{ L, -(SQ2/3)*L, L/3 },
|
|
486
|
{ 0,(2*SQ2/3)*L,-2*L/3 },
|
|
487
|
{ 0, -(SQ2/3)*L,-2*L/3 },
|
|
488
|
};
|
|
489
|
|
|
490
|
int[][] indices =
|
|
491
|
{
|
|
492
|
{0,1,2},
|
|
493
|
{3,1,0},
|
|
494
|
{0,2,3},
|
|
495
|
{1,3,2},
|
|
496
|
};
|
|
497
|
|
|
498
|
return new ObjectShape(vertices, indices);
|
|
499
|
}
|
|
500
|
}
|
|
501
|
|
|
502
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
503
|
|
|
504
|
public ObjectFaceShape getObjectFaceShape(int variant)
|
|
505
|
{
|
|
506
|
int numL = getNumLayers()[0];
|
|
507
|
final float LEN = numL*0.5f;
|
|
508
|
final float CUT = numL==3 ? CUT3 : CUT4;
|
|
509
|
|
|
510
|
if( variant==0 )
|
|
511
|
{
|
|
512
|
float[][] bands = { {0.05f,35,0.15f,0.3f,4,1,1},{0.00f,35,0.15f,0.3f,4,1,1} };
|
|
513
|
float[][] corners = { {0.03f,0.10f} };
|
|
514
|
float[][] centers = { { LEN/2, 0.0f, -LEN/2} };
|
|
515
|
int[] bandIndices = numL==3 ? new int[] { 0,0,0,0,1,1,1,1,1 } : new int[] { 0,1,1,1,1,1 };
|
|
516
|
int[] indices = numL==3 ? new int[] { 0,-1,-1,-1,-1,0,0,0,0,-1,-1,-1,-1 } : new int[] { 0,0,0,-1,-1,-1,-1,-1 };
|
|
517
|
return new ObjectFaceShape(bands,bandIndices,corners,indices,centers,indices,null);
|
|
518
|
}
|
|
519
|
if( variant==1 )
|
|
520
|
{
|
|
521
|
final float B = LEN*(1-2*CUT);
|
|
522
|
float[][] bands = { {0.03f,35,0.15f,0.3f,3,1,1},{0.00f,35,0.15f,0.3f,3,1,1} };
|
|
523
|
float[][] corners = { {0.02f,0.10f} };
|
|
524
|
float[][] centers = { { 0, 0, -B} };
|
|
525
|
int[] bandIndices = numL==3 ? new int[] { 0,0,1,1,1,1 } : new int[] { 0,1,1,1,1 };
|
|
526
|
int[] indices = numL==3 ? new int[] { 0,0,0,0,0,0,-1,-1 } : new int[] { 0,0,0,0,-1,-1 };
|
|
527
|
return new ObjectFaceShape(bands,bandIndices,corners,indices,centers,indices,null);
|
|
528
|
}
|
|
529
|
else
|
|
530
|
{
|
|
531
|
final float L = LEN*(1-3*CUT);
|
|
532
|
float[][] bands = { {0.03f,35,0.15f,0.3f,4,1,1},{0.00f,35,0.15f,0.3f,4,0,0} };
|
|
533
|
float[][] corners = { {0.02f,0.10f} };
|
|
534
|
float[][] centers = { {0, -(SQ2/3)*L,-2*L/3} };
|
|
535
|
int[] bandIndices = { 0,1,1,1 };
|
|
536
|
int[] indices = { 0,0,0,-1 };
|
|
537
|
return new ObjectFaceShape(bands,bandIndices,corners,indices,centers,indices,null);
|
|
538
|
}
|
|
539
|
}
|
|
540
|
|
|
541
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
542
|
|
|
543
|
public int getNumCubitVariants(int[] numLayers)
|
|
544
|
{
|
|
545
|
return 3;
|
|
546
|
}
|
|
547
|
|
|
548
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
549
|
|
|
550
|
public int getCubitVariant(int cubit, int[] numLayers)
|
|
551
|
{
|
|
552
|
if( numLayers[0]==3 ) return cubit< 6 ? 0 : cubit<18 ? 1 : 2;
|
|
553
|
else return cubit<24 ? 0 : cubit<48 ? 1 : 2;
|
|
554
|
}
|
|
555
|
|
|
556
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
557
|
|
|
558
|
public float getStickerRadius()
|
|
559
|
{
|
|
560
|
return 0.12f;
|
|
561
|
}
|
|
562
|
|
|
563
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
564
|
|
|
565
|
public float getStickerStroke()
|
|
566
|
{
|
|
567
|
return ObjectControl.isInIconMode() ? 0.20f : 0.10f;
|
|
568
|
}
|
|
569
|
|
|
570
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
571
|
|
|
572
|
public float[][] getStickerAngles()
|
|
573
|
{
|
|
574
|
return null;
|
|
575
|
}
|
|
576
|
|
|
577
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
578
|
// PUBLIC API
|
|
579
|
|
|
580
|
public Static3D[] getRotationAxis()
|
|
581
|
{
|
|
582
|
return ROT_AXIS;
|
|
583
|
}
|
|
584
|
|
|
585
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
586
|
|
|
587
|
public int[] getBasicAngles()
|
|
588
|
{
|
|
589
|
if( mBasicAngle ==null ) mBasicAngle = new int[] { 4,4,4 };
|
|
590
|
return mBasicAngle;
|
|
591
|
}
|
|
592
|
|
|
593
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
594
|
|
|
595
|
public String getShortName()
|
|
596
|
{
|
|
597
|
int[] numLayers = getNumLayers();
|
|
598
|
return numLayers[0]==3 ? ObjectType.TRAJ_3.name() : ObjectType.TRAJ_4.name();
|
|
599
|
}
|
|
600
|
|
|
601
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
602
|
|
|
603
|
public long getSignature()
|
|
604
|
{
|
|
605
|
int[] numLayers = getNumLayers();
|
|
606
|
return numLayers[0]==3 ? ObjectType.TRAJ_3.ordinal() : ObjectType.TRAJ_4.ordinal();
|
|
607
|
}
|
|
608
|
|
|
609
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
610
|
|
|
611
|
public String getObjectName()
|
|
612
|
{
|
|
613
|
int[] numLayers = getNumLayers();
|
|
614
|
return numLayers[0]==3 ? "Trajber's Octahedron" : "Trajber 4x4";
|
|
615
|
}
|
|
616
|
|
|
617
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
618
|
|
|
619
|
public String getInventor()
|
|
620
|
{
|
|
621
|
int[] numLayers = getNumLayers();
|
|
622
|
return numLayers[0]==3 ? "Josef Trajber" : "Jürgen Brandt";
|
|
623
|
}
|
|
624
|
|
|
625
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
626
|
|
|
627
|
public int getYearOfInvention()
|
|
628
|
{
|
|
629
|
int[] numLayers = getNumLayers();
|
|
630
|
return numLayers[0]==3 ? 1982 : 2001;
|
|
631
|
}
|
|
632
|
|
|
633
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
634
|
|
|
635
|
public int getComplexity()
|
|
636
|
{
|
|
637
|
int[] numLayers = getNumLayers();
|
|
638
|
return numLayers[0]==3 ? 2 : 3;
|
|
639
|
}
|
|
640
|
|
|
641
|
///////////////////////////////////////////////////////////////////////////////////////////////////
|
|
642
|
|
|
643
|
public String[][] getTutorials()
|
|
644
|
{
|
|
645
|
int[] numLayers = getNumLayers();
|
|
646
|
|
|
647
|
switch(numLayers[0])
|
|
648
|
{
|
|
649
|
case 3: return new String[][] {
|
|
650
|
{"gb","Q2NSiuJWVvk","Trajber and UFO Tutorial","SuperAntoniovivaldi"},
|
|
651
|
{"es","FPBirEJ8ZfY","Resolver Octaedro 3x3","Solución Rubik"},
|
|
652
|
{"de","FjQXlwJGniQ","Trajbers Octahedron Tutorial","GerCubing"},
|
|
653
|
{"br","kO3nMpZKv3Q","Resolver Octaedro Trajber","Rafael Cinoto"},
|
|
654
|
};
|
|
655
|
case 4: return new String[][] {
|
|
656
|
{"gb","FZlw68I7snM","4x4 Trajber's Tutorial (1/2)","SuperAntoniovivaldi"},
|
|
657
|
{"gb","VM0XFu7gAII","4x4 Trajber's Tutorial (2/2)","SuperAntoniovivaldi"},
|
|
658
|
{"es","Q8ljV-feLpU","Tutorial Octaedro 4x4 (1/2)","Dany Cuber"},
|
|
659
|
{"es","QyWpDLa1eZQ","Tutorial Octaedro 4x4 (2/2)","Dany Cuber"},
|
|
660
|
{"ru","ikUogVow-58","Как собрать Октаэдр 4х4","RBcuber"},
|
|
661
|
{"fr","4hxZyMVGiTA","Résolution de l'Octaèdre 4x4","asthalis"},
|
|
662
|
{"pl","oPBvAT9lwt4","Octahedron 4x4 TUTORIAL PL","MrUK"},
|
|
663
|
{"br","0ZgaoQ6IS2w","Resolver o octaedro Trajber 4x4 (1/3)","Rafael Cinoto"},
|
|
664
|
{"br","TjxTx3IJy6M","Resolver o octaedro Trajber 4x4 (2/3)","Rafael Cinoto"},
|
|
665
|
{"br","E8k2TXfUS8g","Resolver o octaedro Trajber 4x4 (3/3)","Rafael Cinoto"},
|
|
666
|
{"vn","yorULpIm6Yw","Tutorial N.22 - Octahedron 4x4","Duy Thích Rubik"},
|
|
667
|
};
|
|
668
|
}
|
|
669
|
|
|
670
|
return null;
|
|
671
|
}
|
|
672
|
}
|