commit 7189746619c9bb375d150b9060aab49a15d82c10 Author: Leszek Koltunski Date: Wed Apr 5 12:56:47 2023 +0200 Move patterns and Kociemba solver to objectlib. diff --git a/src/main/java/org/distorted/dialogs/RubikDialogPattern.java b/src/main/java/org/distorted/dialogs/RubikDialogPattern.java index 2a691bb5..27e3baa4 100644 --- a/src/main/java/org/distorted/dialogs/RubikDialogPattern.java +++ b/src/main/java/org/distorted/dialogs/RubikDialogPattern.java @@ -24,7 +24,7 @@ import org.distorted.main.R; import org.distorted.main.RubikActivity; import org.distorted.objects.RubikObject; import org.distorted.objects.RubikObjectList; -import org.distorted.patterns.RubikPatternList; +import org.distorted.objectlib.patterns.RubikPatternList; /////////////////////////////////////////////////////////////////////////////////////////////////// diff --git a/src/main/java/org/distorted/dialogs/RubikDialogPatternListAdapter.java b/src/main/java/org/distorted/dialogs/RubikDialogPatternListAdapter.java index de1255d7..da45fb01 100644 --- a/src/main/java/org/distorted/dialogs/RubikDialogPatternListAdapter.java +++ b/src/main/java/org/distorted/dialogs/RubikDialogPatternListAdapter.java @@ -18,7 +18,7 @@ import android.widget.BaseExpandableListAdapter; import android.widget.TextView; import org.distorted.main.RubikActivity; -import org.distorted.patterns.RubikPattern; +import org.distorted.objectlib.patterns.RubikPattern; import org.distorted.main.R; /////////////////////////////////////////////////////////////////////////////////////////////////// diff --git a/src/main/java/org/distorted/dialogs/RubikDialogPatternPagerAdapter.java b/src/main/java/org/distorted/dialogs/RubikDialogPatternPagerAdapter.java index c52f1154..3ba39268 100644 --- a/src/main/java/org/distorted/dialogs/RubikDialogPatternPagerAdapter.java +++ b/src/main/java/org/distorted/dialogs/RubikDialogPatternPagerAdapter.java @@ -16,8 +16,8 @@ import androidx.viewpager.widget.ViewPager; import android.view.View; import android.view.ViewGroup; -import org.distorted.patterns.RubikPattern; -import org.distorted.patterns.RubikPatternList; +import org.distorted.objectlib.patterns.RubikPattern; +import org.distorted.objectlib.patterns.RubikPatternList; /////////////////////////////////////////////////////////////////////////////////////////////////// diff --git a/src/main/java/org/distorted/dialogs/RubikDialogPatternView.java b/src/main/java/org/distorted/dialogs/RubikDialogPatternView.java index 11b15948..2444c23a 100644 --- a/src/main/java/org/distorted/dialogs/RubikDialogPatternView.java +++ b/src/main/java/org/distorted/dialogs/RubikDialogPatternView.java @@ -17,11 +17,11 @@ import android.widget.ExpandableListView; import android.widget.FrameLayout; import org.distorted.objectlib.main.ObjectControl; +import org.distorted.objectlib.patterns.RubikPattern; +import org.distorted.objectlib.patterns.RubikPatternList; import org.distorted.main.R; import org.distorted.main.RubikActivity; -import org.distorted.patterns.RubikPattern; -import org.distorted.patterns.RubikPatternList; import org.distorted.screens.ScreenList; import org.distorted.screens.RubikScreenPattern; diff --git a/src/main/java/org/distorted/objects/RubikObject.java b/src/main/java/org/distorted/objects/RubikObject.java index 26a5ebc6..d0975056 100644 --- a/src/main/java/org/distorted/objects/RubikObject.java +++ b/src/main/java/org/distorted/objects/RubikObject.java @@ -29,7 +29,7 @@ import org.distorted.main.R; import org.distorted.main.RubikActivity; import org.distorted.objectlib.json.JsonWriter; import org.distorted.objectlib.main.ObjectType; -import org.distorted.patterns.RubikPatternList; +import org.distorted.objectlib.patterns.RubikPatternList; import static org.distorted.objectlib.main.TwistyObject.MESH_NICE; import static org.distorted.main.RubikActivity.SHOW_DOWNLOADED_DEBUG; diff --git a/src/main/java/org/distorted/patterns/PatternCube2.java b/src/main/java/org/distorted/patterns/PatternCube2.java deleted file mode 100644 index 236df6d7..00000000 --- a/src/main/java/org/distorted/patterns/PatternCube2.java +++ /dev/null @@ -1,97 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternCube2 -{ -public static final String[][] patterns = -{ -{ -"Simple", -"4 Serial Stripes (Order 2) [1]: 033", -"4 Serial Stripes (Order 2) [2]: 802", -"4 Serial Stripes (Order 4) [1]: 289", -"4 Serial Stripes (Order 4) [2]: 290", -"4 Parallel Stripes [1]: 770 834 770", -"4 Parallel Stripes [2]: 001 834 001", -"6 Orthogonal Stripes [1]: 770 802 834 770", -"6 Orthogonal Stripes [2]: 001 065 033 001", -"4 Chessboards [1]: 001 834 001 802", -"4 Chessboards [2]: 770 834 770 802", -"4 Stripes parallel, 2 Chessboards [1]: 290 834 802 770 290", -"4 Stripes parallel, 2 Chessboards [2]: 290 834 033 001 290", -"4 Orthogonal Stripes, 2 Chessboards [1]: 001 033 065", -"4 Orthogonal Stripes, 2 Chessboards [2]: 065 033 001", -"4 Orthogonal L's, 2 Chessboards [1]: 290 770 802 065 290 770 802 065 290", -"4 Orthogonal L's, 2 Chessboards [2]: 545 770 033 834 545 770 033 834 545", -}, - -{ -"Multi Color", -"4 Colorwheels [1]: 001 834 001 290", -"4 Colorwheels [2]: 770 834 770 290", -}, - -{ -"Various", -"2 Cube in a Cube (Order 2) [1]: 514 322 514 546 258 033 513 290 577 546 065", -"2 Cube in a Cube (Order 2) [2]: 514 322 514 546 258 802 258 290 322 546 834", -"1 Brick [1]: 578 546 578 290 770 322 546 322 545 257 065", -"1 Brick [2]: 578 546 578 290 770 322 546 322 290 578 770", -}, - -{ -"Corner Axis", -"2 Cube in a Cube (Order 2) [1]: 770 834 290 258 578 290 770 546 322 258", -"2 Cube in a Cube (Order 2) [2]: 578 289 322 770 321 290 321 546 065 770", -"2 Cube in a Cube (Order 3) [1]: 546 322 514 546 834 770 290 322 514 322", -"2 Cube in a Cube (Order 3) [2]: 578 258 578 546 770 834 545 577 546 258", -"2 Corner Triangles [1]: 578 802 578 802 834 770 578 802 322 770", -"2 Corner Triangles [2]: 770 578 802 322 770 834 802 322 802 322", -"2 Corner Triangles [3]: 577 033 577 033 065 001 577 033 321 001", -"2 Corner Triangles [4]: 001 577 033 321 001 065 033 321 033 321", -"2 Corner Triangles [5]: 578 290 514 290 322 258 802 578 514 802", -"2 Corner Triangles [6]: 578 546 770 578 546 770 546 578 258 546", -"Two-One-One [1]: 322 290 578 258 290 322 546 834 770", -"Two-One-One [2]: 513 545 257 577 545 513 289 001 065", -"3 Orthogonal Bricks (Order 3) [1]: 290 834 546 322 770 578", -"3 Orthogonal Bricks (Order 3) [2]: 321 001 577 289 065 545", -"3 Orthogonal Bricks (Order 6) [1]: 578 258 578 546 770 546 834 290 514", -"3 Orthogonal Bricks (Order 6) [2]: 258 578 258 290 834 290 770 546 322", -"6 Carneval Masks [1]: 834 770 290 514 546 578 290 578 514", -"6 Carneval Masks [2]: 834 802 258 546 514 578 290 514 546", -"2 Corner Triangles [1]: 290 770 834 258 802 322 770 834 290", -"2 Corner Triangles [2]: 546 834 770 578 802 514 834 770 546", -"2 Color Framed Cubes (Order 2): 514 546 514 578 546 514 546", -"2 Color Framed Cubes (Order 6) [1]: 546 322 514 546 322 514 290 770 546 322", -"2 Color Framed Cubes (Order 6) [2]: 578 290 770 546 258 578 290 258 578 290", -}, - -{ -"Snakes", -"2 Mambas [1]: 545 001 289", -"2 Mambas [2]: 546 770 290", -"2 Mambas [3]: 545 770 289", -"2 Mambas [4]: 546 001 290", -}, - -{ -"Twists", -"4 Corner Twists [1]: 258 546 578 290 322 546 578 290 322 514", -"4 Corner Twists [2]: 546 834 257 834 770 321 770 290", -"6 Corner Twists, 2 Color Framed Cubes [1]: 322 546 258 578 258 578 258 578 290 578", -"6 Corner Twists, 2 Color Framed Cubes [2]: 578 258 578 258 290 578 514 322 290 578", -"6 Corner Twists, 2 Color Framed Cubes [3]: 322 546 578 258 322 546 514 322 514 322", -"8 Corner Inversions, 4 Parallel Stripes: 834 770 065", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternCube3.java b/src/main/java/org/distorted/patterns/PatternCube3.java deleted file mode 100644 index 550957d3..00000000 --- a/src/main/java/org/distorted/patterns/PatternCube3.java +++ /dev/null @@ -1,799 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternCube3 -{ -public static final String[][] patterns = -{ -{ -"Simple (1)", -"4 Dots [1]: 770 290 770 546", -"4 Dots [2]: 770 290 770 546", -"6 Dots [1]: 322 514 578 258", -"6 Dots [2]: 514 322 258 578", -"2 Parallel H's [1]: 770 836 770 836", -"2 Parallel H's [2]: 033 578 258 545 514 033 322 289", -"3 Parallel H's: 804 772 065 545 834 289 836 001 033", -"4 Parallel H's (Order 2) [1]: 770 834 804 770 834 804", -"4 Parallel H's (Order 2) [2]: 770 834 289 770 033 834 289", -"4 Parallel H's (Order 4) [1]: 834 033 770 548 834 033 770 292", -"4 Parallel H's (Order 4) [2]: 804 836 001 289 770 545 772 836 804 834", -"4 Orthogonal H's [1]: 034 836 514 034 514 836", -"4 Orthogonal H's [2]: 772 548 289 834 548 289 772", -"4 Serial H's [1]: 834 290 834 290", -"4 Serial H's [2]: 834 293 770 293", -"5 H's (Order 3): 258 290 580 034 324 290 514", -"5 H's (Order 6): 546 258 580 804 770 033 577 258 546", -"6 H's (Order 2): 033 322 770 578 804", -"6 H's (Order 4) [1]: 034 577 258 836 514 290 836 290 321", -"6 H's (Order 4) [2]: 033 322 770 578 804", -"6 H's (Order 4) [3]: 577 034 065 770 577 001 034 772", -"6 H's (Order 4) [4]: 034 577 770 033 770 804 580", -"6 Orthogonal H's [1]: 804 772 065 034 836 772 804", -"6 Orthogonal H's [2]: 804 836 001 034 772 836 804", -"4 Parallel U's (Order 2) [1]: 289 836 770 836 545 772 834 772", -"4 Parallel U's (Order 2) [2]: 770 804 770 548 770 548 289 834 545", -"4 Parallel U's (Order 4): 580 260 577 033 513 290 257 033 321 516 324", -"4 U's: 545 772 033 001 548 289 836 292", -"4 Diametral U's [1]: 545 770 548 289 834 292", -"4 Diametral U's [2]: 545 770 548 289 834 292", -"6 Orthogonal U's (Order 3) [1]: 290 321 545 258 289 577 292 322 289", -"6 Orthogonal U's (Order 3) [2]: 290 324 548 258 292 580 289 322 292", -"6 Orthogonal U's (Order 3) [3]: 324 546 516 804 513 578 257 804 260 580", -"6 Orthogonal U's (Order 3) [4]: 321 546 513 033 516 578 260 033 257 577", -"6 Orthogonal U's (Order 6): 548 516 577 292 324 290 321 257 324 258 836 260 292", -"6 Asymmetric U's (Order 4): 289 836 034 324 257 289 834 545 513 324 292", -"6 Asymmetric U's (Order 12) [1]: 257 324 290 324 258 580 290 580 260", -"6 Asymmetric U's (Order 12) [2]: 545 514 545 322 033 001 545 514 289 001", -"6 Asymmetric U's (Order 12) [3]: 545 578 514 545 322 545 836 258 836 545 258", -"6 Asymmetric U's (Order 15): 321 548 324 258 836 577 292 514 545 804 577 292", -"4 Serial Bars, Cube Snake [1]: 034", -"4 Serial Bars, Cube Snake [2]: 034", -"4 Parallel Bars [1]: 001 065 770 836 772", -"4 Parallel Bars [2]: 836 770 836 772 834 772", -"4 Orthogonal Bars [1]: 772 033 770 804 772", -"4 Orthogonal Bars [2]: 804 005 033 772 034 001", -"6 Asymmetric Bars [1]: 804 065 034 836 292 545", -"6 Asymmetric Bars [2]: 033 001 034 772 292 545", -"4 Symmetric Diagonals [1]: 292 033 772 580 770 065 770 324 772 292", -"4 Symmetric Diagonals [2]: 516 257 321 580 257 516 580 321 516 257 321 580", -}, - -{ -"Simple (2)", -"4 Parallel A's (Order 2) [1]: 770 834 804 834 770", -"4 Parallel A's (Order 2) [2]: 005 069 804 834 770", -"4 Parallel A's (Order 4): 834 770 548 834 770", -"4 Serial D's [1]: 546 836 770 836 545 772 834 772 292", -"4 Serial D's [2]: 804 772 834 772 289 065 770 065 545", -"4 Symmetric D's [1]: 034 772 580 770 065 770 324 772", -"4 Symmetric D's [2]: 001 580 034 836 034 580 034 836 034 772 290 005 290", -"4 Serial K's (Order 2) [1]: 770 292 770 033 770 545 834 546", -"4 Serial K's (Order 2) [2]: 804 772 834 772 289 836 770 836 289", -"4 Serial K's (Order 4): 258 289 772 033 322 545 065 514 065 545 772 292", -"4 Diametral K's [1]: 545 770 292 545 834 292", -"4 Diametral K's [2]: 289 770 548 289 834 548", -"6 Orthogonal K's [1]: 516 546 516 548 770 578 545 257 034 578 260 292 258 292", -"6 Orthogonal K's [2]: 292 322 292 324 514 034 321 545 514 834 548 580 546 580", -"6 Orthogonal L's [1]: 514 322 772 033 580 321 548 001 834 001 289", -"6 Orthogonal L's [2]: 514 322 001 804 577 324 545 772 834 772 292", -"6 Asymmetric L's (Order 3) [1]: 836 258 578 001 324 577 548 289", -"6 Asymmetric L's (Order 3) [2]: 772 804 001 324 577 772 033 324 577 033 772 804", -"6 Asymmetric L's (Order 3) [3]: 033 322 546 065 548 289 516 257", -"6 Asymmetric L's (Order 3) [4]: 033 322 546 065 548 289 260 513", -"6 Asymmetric L's (Order 3) [5]: 804 322 546 065 292 545 260 513", -"6 Asymmetric L's (Order 3) [6]: 804 322 546 065 292 545 516 257", -"6 Asymmetric L's (Order 3) [7]: 260 034 772 034 260 804 065", -"6 Asymmetric L's (Order 3) [8]: 257 804 834 804 513 804 065", -"6 Asymmetric L's (Order 3) [9]: 258 065 258 322 001 324 577 804", -"6 Asymmetric L's (Order 3) [10]: 257 836 034 836 513 033 065", -"6 Asymmetric L's (Order 6): 324 577 804 834 772 324 577", -"6 Asymmetric L's (Order 12) [1]: 580 321 033 001 580 321", -"6 Asymmetric L's (Order 12) [2]: 034 580 321 772 804 578 770 836", -"6 Asymmetric L's (Order 12) [3]: 322 770 065 772 804 578 770 836", -"6 Asymmetric L's (Order 12) [4]: 289 772 289 065 289 772 065 548 836 289 772 292 001", -"6 Asymmetric L's (Order 12) [5]: 548 065 289 065 289 001 545 065 292 001 289 001 804", -"4 Junctions [1]: 289 770 804 770 289", -"4 Junctions [2]: 289 770 033 770 289 034", -"4 Parallel Y's [1]: 001 065 770 836 772 804", -"4 Parallel Y's [2]: 836 770 836 772 834 772 804", -"4 Symmetric Question Marks [1]: 545 772 580 034 836 034 324 772 545", -"4 Symmetric Question Marks [2]: 548 772 580 770 065 770 324 772 548 034", -"4 Diametral Question Marks: 516 834 034 257 804 513 546 834 546 260", -"6 Orthogonal Question Marks [1]: 577 770 578 257 289 065 292 322 001 292 065 289 001 836 257 289", -"6 Orthogonal Question Marks [2]: 580 770 578 260 292 836 289 322 772 289 836 292 772 065 260 292", -"4 Vertical Symmetric s's [1]: 034 836 033 324 772 836 033 324 772 836 772 033 324 772", -"4 Vertical Symmetric s's [2]: 772 580 033 772 836 772 580 033 836 772 580 033 836 034", -"4 Horizontal Symmetric s's: 065 770 033 324 033 772 836 001 577 804 836 772 324 772", -}, - -{ -"Simple (3)", -"2 Chessboards: 033 834 290 770 292 545", -"4 Chessboards [1]: 034 001 065 770 836 772", -"4 Chessboards [2]: 772 836 005 836 001 034", -"6 Chessboards (Order 2), Pons Asinorum [1]: 770 834 034", -"6 Chessboards (Order 2), Pons Asinorum [2]: 293 770 069 290", -"6 Chessboards (Order 3) [1]: 578 290 260 834 001 034 513 578 292 770 033 834 292", -"6 Chessboards (Order 3) [2]: 321 516 804 577 260 290 261 546 516 548 065 513 292 546 578", -"6 Chessboards (Order 6): 577 034 836 258 322 258 577 545 770 033 834 292", -"4 Crosses (Order 2) [1]: 770 804 770 834 033 834", -"4 Crosses (Order 2) [2]: 580 321 548 289 005 548 289 580 321 034", -"4 Crosses (Order 4): 804 834 548 834 804 770 545 770", -"6 Crosses (Order 2), Gift-wrapped Cube: 548 834 034 772 834 034 001 292", -"6 Crosses (Order 3), Gift-wrapped Cube [1]: 322 513 834 772 034 260 322 545 770 033 834 292", -"6 Crosses (Order 3), Gift-wrapped Cube [2]: 258 834 290 545 834 548 289 834 292 324 034 580 321 034 577", -"4 Horizontal Symmetric S's [1]: 548 772 577 772 034 772 577 772 292", -"4 Horizontal Symmetric S's [2]: 548 836 257 836 034 836 257 836 292", -"4 Vertical Symmetric S's [1]: 548 772 580 770 065 770 324 772 292", -"4 Vertical Symmetric S's [2]: 548 772 580 770 065 770 324 772 292", -"4 Orthogonal S's [1]: 836 548 289 772 548 289 065 516 257 033 260 513", -"4 Orthogonal S's [2]: 836 548 289 772 548 289 065 516 257 033 260 513", -"4 Orthogonal S's [3]: 260 513 033 516 257 836 548 289 772 548 289 065", -"4 Orthogonal S's [4]: 260 513 033 516 257 836 548 289 772 548 289 065", -"4 Symmetric C's: 772 580 034 836 034 324 772", -"6 Orthogonal C's [1]: 548 289 836 001 546 836 772 804", -"6 Orthogonal C's [2]: 292 545 772 065 290 772 836 804", -"4 Parallel T's (Order 2) [1]: 836 770 836 292 772 834 772 292", -"4 Parallel T's (Order 2) [2]: 548 772 834 772 548 836 770 836", -"4 Parallel T's (Order 4): 516 548 258 321 257 545 513 577 514 292 260", -"4 Lying Symmetric T's [1]: 772 577 772 034 772 577 772", -"4 Lying Symmetric T's [2]: 772 321 772 034 772 321 772", -"6 Orthogonal T's [1]: 033 001 836 546 772 836 545 292", -"6 Orthogonal T's [2]: 804 836 001 290 065 001 292 545", -"6 Asymmetric T's [1]: 804 065 772 290 836 772 292 545", -"6 Asymmetric T's [2]: 322 772 804 322 001 804", -"4 Dots, 2 H's [1]: 804 322 770 578 804", -"4 Dots, 2 H's [2]: 033 322 770 578 033", -"2 Dots, 4 U's [1]: 836 001 290 260 578 516 001 836 516 578 260", -"2 Dots, 4 U's [2]: 321 514 577 001 577 836 514 321 290 836 001", -"4 Dots, 2 U's: 292 834 292 258 292 772 804 578 292 514 292 772 292", -"2 Dots, 2 Horizontal Bars [1]: 772 034 772", -"2 Dots, 2 Horizontal Bars [2]: 772 034 772", -"2 Dots, 2 Vertical Bars [1]: 516 257 034 260 513", -"2 Dots, 2 Vertical Bars [2]: 516 257 034 260 513", -"2 Dots, 4 Horizontal Bars: 290 516 257 834 260 513", -"2 Dots, 4 Parallel Diagonals [1]: 804 772 033 001 324 577 772 804 772 804 324 577", -"2 Dots, 4 Parallel Diagonals [2]: 804 836 033 065 516 257 836 804 836 804 516 257", -"2 Dots, 4 Diametral D's [1]: 292 772 834 034 772 292", -"2 Dots, 4 Diametral D's [2]: 292 836 770 034 836 292", -"4 Dots, 2 K's: 548 258 289 834 545 772 033 578 545 514 545 772 292", -"4 Dots, 2 Chessboards [1]: 033 770 834 033", -"4 Dots, 2 Chessboards [2]: 033 770 834 033", -"2 Dots, 2 Crosses [1]: 001 578 034 578 001", -"2 Dots, 2 Crosses [2]: 001 578 034 578 001", -"2 Dots, 4 Crosses: 548 836 804 770 033 836 292 578 770 578", -"2 Dots, 2 Horizontal Parallel S's [1]: 324 577 260 513 580 321 260 513 580 321 516 257", -"2 Dots, 2 Horizontal Parallel S's [2]: 580 321 516 257 324 577 516 257 324 577 260 513", -"2 Dots, 2 Vertical Parallel S's [1]: 033 065 033 836 260 513 065 804 065 804 260 513", -"2 Dots, 2 Vertical Parallel S's [2]: 804 836 804 065 516 257 836 033 836 033 516 257", -"2 Dots, 4 Orthogonal S's [1]: 548 772 321 034 580 321 770 324 772 292", -"2 Dots, 4 Orthogonal S's [2]: 548 772 321 770 324 577 034 324 772 292", -"2 Dots, 4 Diametral T's [1]: 548 033 836 770 034 836 292", -"2 Dots, 4 Diametral T's [2]: 548 772 034 069 001 804 545", -"2 Dots, 4 Lying T's [1]: 772 034 580 034 065 034 324 001", -"2 Dots, 4 Lying T's [2]: 001 580 034 065 034 324 034 772", -"4 Diametral E's, 2 H's [1]: 548 772 834 772 834 292", -"4 Diametral E's, 2 H's [2]: 292 836 770 836 770 548", -}, - -{ -"Simple (4)", -"2 H's, 4 Serial Bars [1]: 804 514 034 514 804", -"2 H's, 4 Serial Bars [2]: 804 514 034 514 804", -"2 H's, 4 Parallel Bars: 001 834 772", -"2 H's, 4 Orthogonal Bars [1]: 260 513 834 260 513", -"2 H's, 4 Orthogonal Bars [2]: 804 065 770 034 836 804", -"2 H's, 4 Orthogonal Bars [3]: 804 836 034 005 836 033", -"2 Standing H's, 2 Chessboards [1]: 001 034 065 770 836 772", -"2 Standing H's, 2 Chessboards [2]: 001 836 005 836 034 772", -"2 Lying H's, 2 Chessboards [1]: 034 516 257 034 260 513", -"2 Lying H's, 2 Chessboards [2]: 834 292 545 770 292 545", -"2 H's, 4 Chessboards [1]: 034 001 834 772", -"2 H's, 4 Chessboards [2]: 034 001 069 001", -"4 Parallel H's, 2 Chessboards [1]: 834 546 770 290", -"4 Parallel H's, 2 Chessboards [2]: 548 834 292 545 834 289", -"4 Orthogonal H's, 2 Chessboards: 772 033 834 804 772", -"4 Serial H's, 2 Chessboards: 033 834 770 804", -"2 H's, 4 Crosses [1]: 772 034 065 034 836 772", -"2 H's, 4 Crosses [2]: 772 034 065 034 836 772", -"2 Parallel Bars, 2 Parallel L's: 580 321 033 324 577", -"4 Serial Bars, 2 Chessboards: 804 834 290 770 292 545", -"4 Parallel Bars, 2 Chessboards [1]: 770 834", -"4 Parallel Bars, 2 Chessboards [2]: 770 834", -"4 Orthogonal Bars, 2 Chessboards [1]: 770 804 065 034 836 804", -"4 Orthogonal Bars, 2 Chessboards [2]: 770 804 065 034 836 804", -"2 Horizontal Bars, 2 Crosses: 033 834 804 834", -"2 Vertical Bars, 2 Crosses [1]: 834 772 033 834 770 804 772", -"2 Vertical Bars, 2 Crosses [2]: 834 772 033 834 770 804 772", -"4 Serial Bars, 2 Crosses: 834 033 001 834 034 772 292 545", -"2 Parallel Bars, 4 Orthogonal S's: 804 770 292 772 324 772 034 772 324 772 292", -"4 Symmetric Diagonals, 2 Chessboards: 834 770 548 772 324 772 034 772 324 772 292", -"4 Parallel Diagonals, 2 Crosses [1]: 516 257 324 577 516 257 324 577 516 257 324 577", -"4 Parallel Diagonals, 2 Crosses [2]: 260 513 580 321 260 513 580 321 260 513 580 321", -"4 Parallel Diagonals, 2 Crosses [3]: 516 257 324 577 516 257 324 577 516 257 324 577", -"4 Parallel Diagonals, 2 Crosses [4]: 260 513 580 321 260 513 580 321 260 513 580 321", -"2 Diagonals, 2 Vertical S's [1]: 516 834 034 257 804 513 546 834 546 260 804", -"2 Diagonals, 2 Vertical S's [2]: 260 834 034 513 804 257 546 834 546 516 804", -"2 Diagonals, 2 Horizontal S's [1]: 548 836 034 516 834 001 834 260 836 292", -"2 Diagonals, 2 Horizontal S's [2]: 548 836 034 516 034 772 034 260 836 292", -"2 Diagonals, 4 Lying Symmetric T's [1]: 514 578 548 033 001 289 322 514 292 033 772 292", -"2 Diagonals, 4 Lying Symmetric T's [2]: 834 770 292 001 289 514 834 514 548 772 292", -"4 Parallel A's, 2 Chessboards: 545 834 546 770 804", -"4 Symmetric D's, 2 Chessboards [1]: 834 001 324 772 034 772 324 772", -"4 Symmetric D's, 2 Chessboards [2]: 772 580 772 034 069 001 580 772", -"2 K's (Order 4), 4 Chessboards [1]: 289 578 548 770 289 065 033 514 548 578 548 065 548", -"2 K's (Order 4), 4 Chessboards [2]: 545 258 292 834 545 001 033 322 292 258 292 001 292", -"2 K's (Order 8), 4 Chessboards [1]: 033 322 770 545 260 513 324 546 258 580 516 257 292", -"2 K's (Order 8), 4 Chessboards [2]: 033 834 514 545 324 577 260 546 578 516 580 321 292", -"4 Serial K's, 2 Chessboards: 834 545 770 804 770 545 770", -}, - -{ -"Simple (5)", -"2 Chessboards (Order 2), 4 Crosses [1]: 770 290 834 290", -"2 Chessboards (Order 2), 4 Crosses [2]: 834 546 770 546", -"2 Chessboards (Order 4), 4 Crosses: 834 289 770 804 834 545 770 292 545", -"2 Chessboards With, Cube in a Cube: 065 804 324 804 001 065 001 577 804 065 001 324 772", -"2 Chessboards, 4 Lying Symmetric T's: 834 034 001 580 034 836 034 324 772", -"2 Crosses, 4 Horizontal Parallel S's [1]: 260 834 034 257 836 257 834 034 516 836 772", -"2 Crosses, 4 Horizontal Parallel S's [2]: 257 834 034 260 065 260 834 034 513 065 001", -"2 Crosses, 4 Orthogonal S's: 804 580 321 772 292 545 836 292 545 001 580 321", -"2 Crosses, 2 Parallel C's [1]: 065 546 001 065 290 260 034 001 034 260", -"2 Crosses, 2 Parallel C's [2]: 836 290 001 836 546 260 034 001 034 260", -"2 Crosses, 4 Diametral C's [1]: 834 770 292 836 770 034 836 292", -"2 Crosses, 4 Diametral C's [2]: 770 069 292 836 770 034 836 292", -"2 Lying T's, 2 unnamed: 001 324 804 770 804 324 772", -"2 Dots, 2 Lying H's, 2 Horizontal Bars: 258 034 514", -"2 Dots, 2 Lying H's, 2 Vertical Bars [1]: 034 772 834 034 772", -"2 Dots, 2 Lying H's, 2 Vertical Bars [2]: 001 069 034 772 037", -"2 Dots, 2 Standing H's, 2 Horizontal Bars [1]: 836 772 034 001 065", -"2 Dots, 2 Standing H's, 2 Horizontal Bars [2]: 836 772 034 001 065", -"2 Dots, 2 Standing H's, 2 Vertical Bars [1]: 770 804 772 834 001 033", -"2 Dots, 2 Standing H's, 2 Vertical Bars [2]: 770 804 772 834 001 033", -"2 Dots, 2 Lying H's, 2 Crosses: 546 772 834 772 546", -"2 Dots, 2 Standing H's, 2 Crosses: 065 772 033 834 804 772 836", -"DAVE: 258 065 772 033 834 804 260 513", -"ELVA: 580 804 770 804 324 770 033", -"2 Dots, 2 Horizontal Bars, 2 Chessboards: 034 772 834 772", -"2 Dots, 2 Vertical Bars, 2 Chessboards: 772 834 033 770 804 772", -"2 Dots, 2 Diagonals, 2 S's [1]: 577 001 578 033 258 836 260 513 033 772 292", -"2 Dots, 2 Diagonals, 2 S's [2]: 577 001 322 804 258 065 260 513 804 772 292", -"2 Dots, 2 Diagonals, 2 S's [3]: 257 034 834 516 065 260 834 258 034 260 804", -"2 Dots, 2 Diagonals, 2 S's [4]: 513 034 834 260 836 516 834 514 034 516 804", -"2 Dots, 2 Chessboards, 2 Crosses [1]: 834 804 836 770 065 804", -"2 Dots, 2 Chessboards, 2 Crosses [2]: 834 804 836 770 065 804", -}, - -{ -"Multi Color", -"4 Serial H's: 516 804 578 033 257 834 513 804 578 033 260", -"6 Orthogonal H's [1]: 289 516 321 289 258 321 289 257 322 548 516 289 836 257 289", -"6 Orthogonal H's [2]: 292 513 324 292 258 324 292 260 322 545 513 292 065 260 292", -"4 Serial Stripes: 548 289", -"4 Parallel Stripes: 836 514 836 292 516 257 804 580 258 290 324 260 513 292", -"6 Stripes (Order 2): 577 548 514 578 292 001 324 577 516 804 322 804 260 292", -"6 Stripes (Order 12) [1]: 257 804 578 804 513 548 289 580 258 546 324 772", -"6 Stripes (Order 12) [2]: 257 804 322 804 513 292 545 324 514 546 580 772", -"6 Stripes (Order 12) [3]: 545 322 514 289 065 516 257 580 804 258 804 324", -"6 Stripes (Order 12) [4]: 548 578 258 292 065 260 513 580 804 514 804 324 545", -"6 Stripes (Order 12) [5]: 034 257 804 324 770 836 034 324 001 545 772 578 772", -"6 Stripes (Order 24): 321 033 514 033 577 548 289 516 322 290 260 836 548", -"4 Serial Bars [1]: 770 290 770", -"4 Serial Bars [2]: 770 290 770", -"4 Parallel Bars: 770 289 770 804 834 545 770 804", -"4 Serial K's [1]: 516 034 580 770 548 580 772 324 292 770 324 034 260 804", -"4 Serial K's [2]: 257 034 257 578 804 001 804 513 834 033 578 804 260 804", -"4 Diametral K's [1]: 548 257 034 516 804 578 033 513 804 322 804 260 292", -"4 Diametral K's [2]: 548 257 836 290 065 260 034 257 065 290 836 260 292", -"4 Serial Double-L's: 545 260 322 772 804 516 034 516 322 772 804 260 292", -"6 Orthogonal Double-L's (Order 3) [1]: 290 516 257 033 580 321 289 770 804 770 292", -"6 Orthogonal Double-L's (Order 3) [2]: 290 260 513 804 324 577 292 770 033 770 289", -"6 Orthogonal Double-L's (Order 9): 772 322 258 324 577 772 292 545", -"6 Asymmetric Double-L's (Order 2): 034 513 033 514 546 772 545 834 260 290 322 516", -"6 Asymmetric Double-L's (Order 6): 548 289 516 257 324 577 548 289", -"6 Orthogonal Double-r's: 580 321 260 513 580 321 292 545 516 257 292 545", -"4 Parallel Y's [1]: 804 260 548 577 804 321 292 772 292 580 804 324 548 260", -"4 Parallel Y's [2]: 804 577 548 513 804 257 292 065 292 516 804 260 548 577", -"6 Chessboards (Order 3): 578 770 546", -"6 Chessboards (Order 6) [1]: 546 772 321 770 034 324 258 290 516 834 034 260 804", -"6 Chessboards (Order 6) [2]: 289 577 290 258 324 770 548 836 514 034 836 545 260 513 292", -"6 Chessboards (Order 2) [1]: 546 516 578 772 804 513 546 834 260 836 513 834 260 804 260", -"6 Chessboards (Order 2) [2]: 260 033 257 034 578 516 065 772 290 513 034 322 516 804 260", -"6 Chessboards (Order 2) [3]: 260 033 001 548 322 258 289 580 321 513 804 578 258 804 260 292", -"6 Chessboards (Order 2) [4]: 321 292 578 289 514 834 001 548 322 545 065 289 514 292 260", -"6 Chessboards (Order 2) [5]: 257 289 324 065 258 577 260 578 516 289 578 292 324 260", -"6 Chessboards (Order 2) [6]: 258 548 322 804 772 545 834 514 292 065 292 770 545 772 292", -"4 Blossoms: 770 289 834 804 770 545 770 545 292", -"6 Blossoms (Order 3) [1]: 770 324 770 065 034 577 292 770 804 578 546 578 292", -"6 Blossoms (Order 3) [2]: 548 322 290 322 804 770 548 321 034 065 770 580 770", -"6 Blossoms (Order 6) [1]: 514 834 546 514 546", -"6 Blossoms (Order 6) [2]: 258 546 258 834 546", -"6 Blossoms (Order 6) [3]: 257 834 033 834 804 513 545 770 804 834 292", -"4 Serial Crosses: 770 834 289 770 834 548", -"5 Crosses: 834 770 289 836 516 804 001 836 516 033 836 034 257 034 260 292", -"6 Orthogonal Crosses, Gift-wrapped Cube [1]: 001 321 770 034 324 001 065 545 834 772 546 001 292", -"6 Orthogonal Crosses, Gift-wrapped Cube [2]: 001 577 770 034 580 001 065 545 834 772 546 001 292", -"6 Orthogonal Crosses, Gift-wrapped Cube [3]: 836 260 834 770 034 513 065 289 834 770 033 292", -"6 Crosses, Gift-wrapped Cube: 772 580 513 834 770 034 260 545 834 034 770 292 324 772", -"4 Parallel T's [1]: 257 577 289 065 545 321 258 292 580 804 324 548 260", -"4 Parallel T's [2]: 321 260 289 772 545 516 322 292 257 804 513 548 324", -}, - -{ -"Combos", -"2 Dots, 4 Stripes [1]: 001 322 001 292 516 257 580 546 514 324 804 260 513 292", -"2 Dots, 4 Stripes [2]: 065 514 065 292 516 257 034 580 258 290 324 804 260 513 292", -"2 Bars, 4 Stripes [1]: 292 545 772 034 001", -"2 Bars, 4 Stripes [2]: 548 289 772 034 001", -"2 Chessboards, 4 Stripes [1]: 292 513 034 516 578 033 001 804 257 804 578 804 260 292", -"2 Chessboards, 4 Stripes [2]: 292 577 034 580 258 033 065 804 321 804 258 804 324 292", -"2 Crosses, 4 Stripes [1]: 290 578 513 836 548 289 770 580 804 514 804 324 260 513 292", -"2 Crosses, 4 Stripes [2]: 322 546 513 836 292 545 580 772 546 772 324 260 513 292", -"6 Crosses, Gift-wrapped Cube: 577 770 034 324 292 834 770 545 513 834 034 260", -"2 Dots, 2 Chessboards, 2 Blossoms: 834 033 770 548 322 546 322 033 770 292", -"2 Dots, 2 Crosses, 2 Blossoms: 834 804 770 292 770 065 770 836 292", -"2 Chessboards, 2 Crosses, 2 Blossoms: 292 770 033 065 034 836 292", -}, - -{ -"Various", -"1 T: 516 321 257 548 324 257 580 001 577 260 292 580 260 324 516", -"2 Color Diagonals, 4 Lying Parallel T's: 804 577 804 324 513 290 258 324 772 292 577 545 577 772 548", -"2 Small Bricks: 516 292 260 321 516 548 772 577 289 321 545 321 516 577", -"2 Small Asymmetric Bricks: 834 292 513 548 065 545 516 545 260 033 836", -"3 Small Bricks: 260 548 836 545 324 289 836 292 580 516", -"4 Small Bricks: 289 772 292 545 772 548", -"2 Bricks: 516 580 772 577 289 065 545 321 772 324 516 065 772", -}, - -{ -"Corner Axis (1)", -"2 Small Cube in a Cube: 321 772 577 548 001 292 321 772 577 548 001 292", -"2 Small Edge Triangles: 292 577 290 321 289 321 516 257 321 258 577 772 292", -"2 Big Edge Triangles [1]: 546 513 548 258 292 257 548 514 545", -"2 Big Edge Triangles [2]: 546 516 545 258 289 260 545 514 548", -"2 Propellers (Order 2) [1]: 548 260 324 290 516 321 257 580 545 324 513 290 322 289 324 292", -"2 Propellers (Order 2) [2]: 548 580 545 578 546 257 580 289 324 513 577 260 546 580 516 292", -"2 Propellers (Order 3) [1]: 324 033 321 546 322 545 065 548 513 836 257 292 065 548", -"2 Propellers (Order 3) [2]: 514 322 258 578 289 836 545 516 065 260 289 836 545 516 065 260", -"2 Screws [1]: 548 836 033 772 292 257 065 516 580 289 580 516 324 545 001 804", -"2 Screws [2]: 804 001 289 580 260 324 545 324 260 065 513 548 772 033 836 292", -"1 Small Edge Triangle: 516 548 324 034 580 292 324 034 580 260", -"2 Small Edge Triangles: 290 260 804 321 513 034 257 034 577 804 516 546", -"2 Small Distorted Edge Triangles: 548 772 289 324 257 034 513 034 580 545 772 292", -"2 Small Cube in a Cube, 2 Big Edge Triangles [1]: 578 516 257 321 516 577 516 545 580 545 324 033 258 546", -"2 Small Cube in a Cube, 2 Big Edge Triangles [2]: 578 260 513 324 513 580 513 548 577 548 321 804 258 546", -"2 Corner Triangles [1]: 804 260 836 516 836 516 804 260 836 260 836 516", -"2 Corner Triangles [2]: 260 836 516 836 516 804 260 836 260 836 516 804", -"2 Corner Triangles [3]: 033 257 065 513 065 513 033 257 065 257 065 513", -"2 Corner Triangles [4]: 257 545 836 289 321 545 836 289 577 513", -"2 Corner Triangles [5]: 545 257 065 513 324 257 065 513 580 289", -"Edge Hexagon (Order 2) [1]: 289 836 290 260 322 513 804 257 578 516 836 772 292", -"Edge Hexagon (Order 2) [2]: 772 065 289 834 548 033 260 322 260 836 001 260 322 260 546 770", -"Edge Hexagon (Order 3): 548 321 289 516 034 321 034 577 260 545 577 292", -"2 Spirals [1]: 513 577 548 289 516 292 260 033 772 289 257 545 260 513 580 548", -"2 Spirals [2]: 548 836 033 772 292 257 065 516 580 289 580 516 324 545 001 804 514 322 258 578", -"2 Peaks (Order 2): 836 804 324 001 836 804 324 001 836 001 804 324 001", -"3 Peaks (Order 3) [1]: 804 516 065 513 834 033 836 772 836 257 033 260", -"3 Peaks (Order 3) [2]: 516 033 513 836 772 836 033 834 257 065 260 804", -"2 Peaks (Order 2) [1]: 546 834 257 321 545 065 289 577 257 292 836 804 065 804 772", -"2 Peaks (Order 2) [2]: 836 292 545 065 804 836 545 580 260 289 772 545 516 580 546 770", -"2 Peaks (Order 3) [1]: 548 001 289 580 545 577 548 513 065 804 580 292 324 804 577 292", -"2 Peaks (Order 3) [2]: 513 289 321 804 836 516 324 292 260 001 580 001 577 549 516 804 546 578", -"2 Rings (Order 2) [1]: 001 065 545 834 548 260 546 260 065 516 290 260", -"2 Rings (Order 2) [2]: 770 290 516 804 517 577 545 321 257 548 321 289 836 257 577 257 289", -"2 Rings (Order 3) [1]: 258 836 514 546 324 034 321 260 290 578 257 322 804", -"2 Rings (Order 3) [2]: 514 804 772 324 290 513 034 257 290 580 772 804 322 258 578", -"2 Small Cube in a Cube, 6 U's [1]: 578 260 580 513 324 772 289 322 289 321 514 548 258 577 289", -"2 Small Cube in a Cube, 6 U's [2]: 578 257 577 516 321 001 292 322 292 324 514 545 258 580 292", -"6 Birds: 548 324 258 289 322 257 290 324 516 577 289 324 514 545 580 292", -"6 Fish: 548 577 548 324 516 580 260 292 321 516 324 260 580 292", -"6-part Windwheel [1]: 257 321 260 065 516 577 545 065 289 513", -"6-part Windwheel [2]: 545 257 065 513 577 548 065 292 321 289", -"7-part Windwheel [1]: 260 324 257 836 513 580 548 836 292 516", -"7-part Windwheel [2]: 548 260 836 516 580 545 836 289 324 292", -"2 Cube in a Cube (Order 2) [1]: 836 033 580 033 772 836 772 580 033 836 772 580 772", -"2 Cube in a Cube (Order 2) [2]: 034 836 772 804 772 292 772 836 804 836 548 836 772 804 772 292", -"2 Cube in a Cube (Order 3) [1]: 804 324 292 516 548 322 292 514 292 257 292 580 516 804", -"2 Cube in a Cube (Order 3) [2]: 513 033 516 033 260 580 516 293 257 581 292 321 545 001 548 514 546", -"3 Orthogonal Bricks [1]: 257 577 289 580 513 324 257 545 321 289 324 545 580 513", -"3 Orthogonal Bricks [2]: 260 580 292 577 516 321 260 548 324 292 321 548 577 516", -"6 Crow's-feet (Order 2) [1]: 321 260 065 545 324 772 580 804 065 292 260 289 580 772 324 292", -"6 Crow's-feet (Order 2) [2]: 770 290 804 257 804 772 577 772 580 321 289 580 065 516 289 513 836 513 289", -"6 Crow's-feet (Order 3): 065 546 257 545 001 516 321 772 548 321 548 260 324 545 580 292", -"6 Planes (Order 2) [1]: 033 577 513 834 770 577 033 580 292 258 580 033 324 289 513 580 260", -"6 Planes (Order 2) [2]: 772 289 324 516 289 260 580 772 836 001 321 513 292 772 513 033 772 324 546 770", -"6 Planes (Order 3): 257 324 290 322 292 065 548 772 834 548 065 545 001 065 260 292", -"6 Planes (Order 6): 834 257 804 260 804 260 836 257 836 257 033 513 804", -"Orchid [1]: 514 580 292 324 513 292 065 516 321 289 321 545 513 578 548 580 548", -"Orchid [2]: 257 289 257 549 513 324 548 580 548 516 804 577 513 545 577 550 578", -}, - -{ -"Corner Axis (2)", -"Color Edge Hexagon (Order 2) [1]: 513 065 548 322 289 001 292 578 514 545 065 804 516", -"Color Edge Hexagon (Order 2) [2]: 516 836 545 322 292 772 289 578 514 548 836 033 513", -"Color Edge Hexagon (Order 3) [1]: 548 289 772 321 034 260 034 516 577 772 292 545", -"Color Edge Hexagon (Order 3) [2]: 548 289 772 321 260 034 516 034 577 772 292 545", -"2 Spiral Cubes [1]: 578 548 260 548 516 578 292 834 516 324 292 772 578 001 836 260 292", -"2 Spiral Cubes [2]: 548 516 836 001 322 772 548 580 260 834 548 322 260 292 516 292 322", -"2 Color Rings (Order 3) [1]: 258 292 578 033 514 545 513 578 772 546 260 546", -"2 Color Rings (Order 3) [2]: 290 516 290 772 322 257 289 258 033 322 548 514", -"2 Color Rings (Order 6) [1]: 292 258 548 001 545 578 545 577 770 580 001 804", -"2 Color Rings (Order 6) [2]: 065 001 548 516 290 513 322 514 034 324 033 772", -"2 Color Rings (Order 10) [1]: 804 001 577 034 260 290 578 546 516 321 001 804", -"2 Color Rings (Order 10) [2]: 516 545 578 289 260 513 548 578 292 516", -"2 Color Rings (Order 12) [1]: 516 578 260 065 257 546 257 545 834 548 065 772", -"2 Color Rings (Order 12) [2]: 257 804 580 770 577 260 289 257 290 513 578 545 260 292", -"2 Color Rings (Order 24): 578 772 290 322 516 034 513 580 546 258 577 514 804", -"2 Winding Rings (Order 6) [1]: 545 514 289 260 324 290 065 034 577 804 834 257 322 513 292", -"2 Winding Rings (Order 6) [2]: 289 324 770 324 548 580 514 324 257 322 513 545 001 292", -"2 Winding Rings (Order 6) [3]: 289 580 772 257 546 257 577 513 580 034 324 257 292", -"2 Winding Rings (Order 12) [1]: 834 804 065 260 836 546 836 260 836 001 836 772 804", -"2 Winding Rings (Order 12) [2]: 804 001 321 772 290 324 577 804 836 033 580 772 804", -"2 Distorted Winding Rings (Order 6): 289 580 772 257 546 257 577 513 580 034 324 257 292", -"2 Distorted Winding Rings (Order 9): 001 804 324 545 578 289 514 321 770 322 772 804", -"2 Distorted Winding Rings (Order 12): 804 065 548 513 834 257 292 577 260 546 516 577 804", -"6 Birds (Order 3) [1]: 258 289 513 545 001 804 577 804 324 513 577 545 322 289 065 292", -"6 Birds (Order 3) [2]: 548 065 545 578 289 321 257 580 804 321 804 001 289 257 545 514", -"6 Birds (Order 6): 513 322 548 513 545 514 548 257 804 260 321 513 580 292 065 548", -"Six-Two-One [1]: 516 033 001 321 545 577 260 577 289 001 033", -"Six-Two-One [2]: 321 804 836 516 292 260 577 260 548 836 804", -"2 (Cube in a)2 Cube (Order 2) [1]: 580 257 580 001 324 545 257 034 321 804 001 580 770 548 324", -"2 (Cube in a)2 Cube (Order 2) [2]: 260 577 260 065 516 289 577 034 513 804 065 260 834 292 516", -"2 (Cube in a)2 Cube (Order 3): 548 324 289 516 324 804 836 548 580 292 836 577 289 321 772 033 580", -"6 Dots (Order 3), 2 Peaks: 804 516 548 324 292 514 804 545 514 289 577 548 260 324 804", -"6 Dots (Order 6), 2 Peaks: 514 546 257 289 577 033 321 545 516 324 033 065 804 836 772", -"3 Orthogonal Bricks [1]: 289 001 033 001 545 577 033 321", -"3 Orthogonal Bricks [2]: 580 804 324 292 772 804 772 548", -"6 Orthogonal S's: 033 836 260 580 513 292 578 548 001 321 516 033 580 292 324 292", -"6 Crow's-feet (Order 3): 514 292 770 321 770 292 577 548 580 292 578 772 257 321 513 546", -"6 Crow's-feet (Order 6): 545 513 804 772 804 516 292 257 577 772 545 834 513 577 804", -"2 Chessboard Cubes (Order 2) [1]: 292 836 292 577 545 834 289 001 321 513 290 577 033 548 516 292", -"2 Chessboard Cubes (Order 2) [2]: 836 257 292 324 513 321 289 580 770 324 577 772 257 548 577 292", -"2 Chessboard Cubes (Order 3) [1]: 548 260 836 260 546 324 770 804 321 516 804 257 804 577 289 514 321", -"2 Chessboard Cubes (Order 3) [2]: 577 258 545 321 804 513 804 260 577 804 770 580 290 516 836 516 292", -"2 Slice Cubes: 324 065 257 545 001 289 513 580 545 065 772 292 545 772 804", -"2 Stripe Cubes: 324 257 324 548 836 292 580 258 545 321 033 577 289 260", -"2 Symmetric Stripe Cubes (Order 4): 513 289 260 577 258 545 321 804 324 260 033 772 513 322 772", -"2 Symmetric Stripe Cubes (Order 6) [1]: 292 836 772 292 836 001 322 548 321 546 577 804 321 033 577 001 580", -"2 Symmetric Stripe Cubes (Order 6) [2]: 324 001 321 033 577 804 321 290 577 292 578 001 836 548 772 836 548", -"2 Symmetric Stripe Cubes (Order 12): 321 548 513 580 001 324 804 001 580 772 324 548 513 324", -"2 Asymmetric Stripe Cubes (Order 12) [1]: 033 577 001 033 257 289 836 321 516 804 836 292 324 260", -"2 Asymmetric Stripe Cubes (Order 12) [2]: 513 577 804 065 548 289 257 580 548 577 292 836 772 804 577 260", -"2 Asymmetric Stripe Cubes (Order 12) [3]: 516 321 804 772 836 548 321 292 324 513 292 545 065 804 321 257", -"2 Asymmetric Stripe Cubes (Order 12) [4]: 804 836 513 324 258 289 321 001 836 258 322 772 577 260 577 258", -"2 Asymmetric Stripe Cubes (Order 12) [5]: 514 321 516 321 772 578 514 836 001 577 545 514 580 257 836 804", -"6 U's, 2 Screws: 001 548 580 513 580 513 548 289 580 034 772 577 292 258 324 545", -"2 Small Edge Triangles, 6 Chessboards [1]: 548 516 580 065 514 577 292 770 292 834 033 836 258 292 577 514", -"2 Small Edge Triangles, 6 Chessboards [2]: 258 321 548 514 836 033 834 548 770 548 321 258 324 065 260 292", -"2 Big Edge Triangles, 6 Chessboards (Order 3) [1]: 546 324 034 772 577 260 834 034 516 321 034 001 321 546", -"2 Big Edge Triangles, 6 Chessboards (Order 3) [2]: 546 321 034 001 580 257 834 034 513 324 034 772 324 546", -"2 Big Edge Triangles, 6 Chessboards (Order 3) [3]: 290 577 001 034 577 260 034 834 516 321 772 034 580 290", -"2 Big Edge Triangles, 6 Chessboards (Order 3) [4]: 290 580 772 034 580 257 034 834 513 324 001 034 577 290", -"2 Big Edge Triangles, 6 Chessboards (Order 6) [1]: 546 834 772 257 548 258 292 257 548 514 545", -"2 Big Edge Triangles, 6 Chessboards (Order 6) [2]: 546 834 260 001 545 258 289 260 545 514 548", -"2 Small Edge Triangles (Order 3), Edge Hexagon [1]: 290 065 033 834 516 321 034 836 770 321 513 033 770 836 290", -"2 Small Edge Triangles (Order 3), Edge Hexagon [2]: 546 836 770 033 257 577 770 836 034 577 260 834 033 065 546", -"2 Small Edge Triangles (Order 6), Edge Hexagon: 804 001 324 770 321 292 258 292 772 545 834 804 322 770 292", -"6 Orthogonal V's: 516 545 514 548 770 580 804 834 772 577 034 260 290 257 292", -"2 Peaks (Order 3), Edge Hexagon [1]: 577 545 321 033 324 001 324 065 513 836 516 322 034 580 514 324 292", -"2 Peaks (Order 3), Edge Hexagon [2]: 548 580 258 324 034 578 260 836 257 580 065 001 580 033 577 289 321", -"2 Peaks (Order 6), Edge Hexagon [1]: 292 516 292 065 516 065 516 321 260 321 545 772 578 546 322 292", -"2 Peaks (Order 6), Edge Hexagon [2]: 516 292 260 580 804 836 258 324 034 257 034 580 546 260 065 772 292", -}, - -{ -"Corner Axis (3)", -"2 Small Edge Triangles (Order 2), 6 Crow's-feet: 513 289 836 513 065 545 580 289 577 772 292 580 260 548 577 001 289", -"2 Small Edge Triangles (Order 3), 6 Crow's-feet: 514 324 292 770 580 292 322 260 033 001 577 772 324 516 290 772 804", -"2 Small Edge Triangles (Order 6), 6 Crow's-feet: 065 516 577 772 545 321 548 289 321 260 548 324 770 324 289 257 804", -"Exotic Orchid [1]: 804 257 290 580 516 001 580 292 322 258 289 324 257 577 260 804", -"Exotic Orchid [2]: 514 324 513 034 516 321 772 033 257 804 322 513 033 001 065 548 516", -"2 Spirals, 6 Orthogonal L's: 289 260 513 289 580 258 292 580 033 772 257 065 001 548 260 321 292", -"Gift-wrapped Cube (Order 2) [1]: 772 834 772 545 834 033 770 292", -"Gift-wrapped Cube (Order 2) [2]: 836 770 836 289 770 033 834 548", -"Gift-wrapped Cube (Order 6) [1]: 260 834 772 034 513 545 770 033 834 292", -"Gift-wrapped Cube (Order 6) [2]: 289 770 804 834 548 580 034 065 770 321", -"Gift-wrapped Cube (Order 6) [3]: 580 804 836 770 065 804 324 516 834 772 034 257", -"Gift-wrapped Cube (Order 6) [4]: 324 034 065 770 577 257 033 772 834 001 033 513", -"Extra Gift-wrapped Cube (Order 2): 513 545 836 513 546 324 258 321 289 321 580 514 548 516", -"Extra Gift-wrapped Cube (Order 3): 804 772 546 513 836 292 834 546 770 292 836 516 836 292 545", -"Extra Gift-wrapped Cube (Order 6): 836 001 578 257 065 292 322 514 289 772 577 258 836 772", -"Special Gift-wrapped Cube: 257 065 258 324 770 289 260 290 516 548 578 770 033 260 292", -"2 Cube in a Cube (Order 3), Edge Hexagon [1]: 548 516 804 260 289 324 804 321 260 033 257 292 321 033 577 545", -"2 Cube in a Cube (Order 3), Edge Hexagon [2]: 289 321 033 577 548 513 033 516 577 804 580 545 516 804 260 292", -"2 Cube in a Cube (Order 6), Edge Hexagon: 580 292 580 772 292 772 292 260 548 260 321 804 836 577", -"6 Chessboards (Order 3), With 2 Propellers [1]: 545 324 770 546 577 516 836 260 580 514 324 548 772 545 834 772 548", -"6 Chessboards (Order 3), With 2 Propellers [2]: 292 772 834 289 772 292 580 258 324 516 836 260 321 290 770 580 289", -"6 Chessboards (Order 6), With 2 Propellers: 578 290 578 772 289 001 324 548 001 292 001 292 324 548 836 292", -"Stonehenge: 804 324 546 513 577 258 321 516 290 321 034 324 260 065 804", -"6 Orthogonal L's And, 6 Orthogonal U's: 804 065 516 580 034 577 546 260 577 514 321 257 290 580 804", -"2 (Cube in a)2 Cube (Order 2), Edge Hexagon: 836 513 321 545 516 836 516 034 836 034 001 577 290 516 033 260 804", -"2 (Cube in a)2 Cube (Order 3), Edge Hexagon: 577 001 292 545 321 033 577 548 001 321 548 836 516 292 772 548 836 292", -"4 Serial Chessboardstripes [1]: 836 770 836 545 772 834 772 804", -"4 Serial Chessboardstripes [2]: 001 322 001 545 836 514 836 545 772 578 772 292", -"4 Serial Chessboardstripes [3]: 546 322 804 772 545 836 258 836 545 578 033 772", -"4 Symmetric Chessboardstripes: 065 548 770 836 001 065 289 260 321 548 770 292 577 260", -"6 Orthogonal Chessboardstripes [1]: 257 548 513 577 548 580 545 321 516 034 516 033 258 065 034 257 289", -"6 Orthogonal Chessboardstripes [2]: 514 545 257 321 001 580 516 257 580 548 577 290 258 290 516 321 289", -"6 Bars in a Color Cube: 770 577 292 514 578 548 324 292 578 514 545 321 770 580 292 545", -"6 Fish [1]: 548 324 548 289 321 292 577 545 578 516 577 260 836 260", -"6 Fish [2]: 516 836 516 321 260 322 289 321 548 577 292 545 580 292", -"2 Propellers And, 6 Small Bricks in a Color Cube: 580 770 292 516 257 834 292 321 546 258 321 770 578 260 292", -"2 Propellers in a Color Cube: 257 322 548 321 260 065 514 324 289 578 516 321 513 322 260 292", -"2 Small Color Edge Triangles, Edge Hexagon: 804 321 034 577 545 321 290 321 292 770 834 289 513 546 513 292", -"2 Small Edge Triangles, Color Edge Hexagon [1]: 516 548 260 321 257 290 260 545 257 548 514 545 324 548 260 292", -"2 Small Edge Triangles, Color Edge Hexagon [2]: 290 770 580 258 834 548 578 258 545 578 260 546", -"2 Peaks, Color Edge Hexagon [1]: 577 516 836 804 321 260 290 516 804 001 580 548 065 772 836 321", -"2 Peaks, Color Edge Hexagon [2]: 548 516 548 836 772 289 322 290 836 292 516 321 548 065 548 577 292", -"2 Peaks, Color Edge Hexagon [3]: 548 321 292 065 292 577 260 548 836 546 578 545 772 836 292 260 292", -"2 Peak in a Color Cube: 321 772 580 034 513 289 516 834 545 257 836 033 321 258 324 772", -}, - -{ -"Corner Axis (4)", -"6 Diagonals, Tetraeder in a Cube: 546 578 260 033 321 033 257 578 290 257 836 292 836 260", -"2 Color Framed Cubes (Order 2): 580 001 834 514 065 545 260 513 548 516 257 545 836 260 513 292", -"2 Color Framed Cubes (Order 6) [1]: 804 322 513 804 065 289 260 065 290 580 289 324 548 514 836 772 804", -"2 Color Framed Cubes (Order 6) [2]: 516 545 321 001 324 577 289 260 580 292 257 324 577 033 321 513 548", -"2 Color Framed Cubes (Order 6) [3]: 292 257 577 033 580 321 513 548 324 516 545 580 321 001 577 289 260", -"2 Color Framed Cubes (Order 6) [4]: 804 580 772 290 260 034 836 516 580 260 836 290 772 836 260 804", -"2 Color Framed Cubes (Order 6) [5]: 513 065 260 321 516 292 001 324 033 513 804 772 577 772 321 292", -"Four-Two-Two-One: 065 545 834 804 545 580 548 580 516 292 516 836 292 580 513 804", -"6 Crow's-feet (Order 2): 257 548 578 292 772 065 034 772 548 836 257 034 324 577 260 292", -"6 Crow's-feet (Order 4): 258 545 001 548 321 292 516 545 772 545 321 513 546 577 548 516", -"6 Crow's-feet in a Color Cube: 580 548 289 001 836 001 292 580 321 289 324 577 545 324", -"6 Asymmetric L's: 548 514 324 545 577 260 804 577 514 546 257 577 546 324 772 804", -"6 Corners in a Color Cube [1]: 548 772 548 065 772 548 001 804 836 548 321 513 065 001 804 516 834", -"6 Corners in a Color Cube [2]: 834 260 804 001 065 257 577 292 836 804 001 292 772 065 292 772 292", -"6 Carneval Masks [1]: 033 065 772 548 834 289 260 545 514 290 516 257 292 772 324 548", -"6 Carneval Masks [2]: 772 836 804 772 289 260 065 545 836 260 322 514 324 289 834 292", -"2 Diamond Cubes: 260 321 292 321 033 577 548 580 548 260 513 577 001 033 836", -"2 Color Framed Cube in Cube (Order 6): 292 321 545 770 324 772 548 772 578 516 065 260 322 001 034 324 292", -"2 Color Framed Cube in a Cube (Order 6) [1]: 289 578 292 321 292 772 577 804 516 804 322 033 260 546 260 292", -"2 Color Framed Cube in a Cube (Order 6) [2]: 577 258 577 770 033 834 292 516 836 289 834 548 577 001 324 260 804", -"6 Bars in a Color Cube: 770 065 001 322 289 834 548 772 033 578 292 772 578 772 292", -"2 Small Color Edge Triangles, Color Edge Hexagon: 514 548 578 033 772 545 514 834 292 065 545 834 292 772 292", -"Colorwheel (Order 12) [1]: 548 289 513 322 034 836 290 260 513 548 580 321", -"Colorwheel (Order 12) [2]: 292 545 516 322 034 065 290 516 257 545 324 577", -"Colorwheel (Order 24) [1]: 578 292 324 577 545 324 034 321 770 836 772 324 514 804", -"Colorwheel (Order 24) [2]: 578 289 580 321 548 321 034 324 770 065 001 321 514 033", -"4 Small Edge Triangles in a Color Cube [1]: 548 834 033 770 548 516 257 804 580 321 548 834 770 548", -"4 Small Edge Triangles in a Color Cube [2]: 770 033 001 324 548 514 322 292 516 578 546 260 324 804", -"2 Propellers in a Color Cube: 260 545 324 033 321 289 257 836 257 546 065 513 289 578 257 545 516 292", -"6 Diagonals, Tetraeder in a Color Cube: 834 257 548 289 257 836 514 290 322 772 321 292 545 321 770 836", -}, - -{ -"Asymmetric", -"3 Dots, 1 Ring: 290 514 548 260 578 772 578 260 545 322 034", -"3 Dots (Backside), 1 Ring: 290 514 545 257 578 001 578 257 548 322 034", -"3 Q's, 3 W's: 260 321 548 289 514 290 513 577 516 065 513 321 289", -"3 Q's (Backside), 3 W's: 257 324 292 545 514 290 516 580 513 836 516 324 292", -"3 Orthogonal U's, 3 Junctions: 546 260 834 257 546 322 545 834 548 322", -"3 Orthogonal U's (Backside), 3 Junctions: 258 545 770 548 258 546 324 770 321 546", -"3 Orthogonal U's, 3 Junctions: 258 548 770 545 258 546 321 770 324 546", -"3 Orthogonal U's (Backside), 3 Junctions: 546 257 834 260 546 322 548 834 545 322", -"3 Orthogonal Bars, 3 Orthogonal r's: 548 257 578 545 513 033 577 546 321 033 257 548 577 545", -"3 Orthogonal Bars (Backside), 3 Orthogonal r's: 545 260 578 548 516 804 580 546 324 804 260 545 580 548", -"3 Diagonals, 3 Planes: 516 292 580 289 065 545 514 578 033 258 321 033 516 289", -"3 Diagonals (Backside), 3 Planes: 513 289 577 292 836 548 514 578 804 258 324 804 513 292", -"3 Orthogonal K's, 1 Big Edge Triangle: 290 577 258 292 770 548 258 321 546", -"3 Orthogonal K's (Backside), 1 Big Edge Triangle: 546 260 322 545 834 289 322 516 290", -"3 Fish, Edge Hexagon: 548 836 772 292 770 804 545 065 772 292", -"3 Fish (Backside), Edge Hexagon: 289 001 065 545 834 292 033 772 065 545", -"3 Chessboards, Edge Hexagon: 578 257 289 770 545 322 001 290 324 034 580 257 546", -"3 Chessboards (Backside), Edge Hexagon: 578 260 292 770 548 322 772 290 321 034 577 260 546", -"3 Crow's-feet, 6 Fish: 545 321 516 065 804 257 804 834 257 836 513 577 548", -"3 Crow's-feet (Backside), 6 Fish: 548 324 513 836 033 260 033 834 260 065 516 580 545", -"1 Corner Triangle, 3 Birds: 580 516 545 772 548 513 292 770 548 514 577 001 321 545", -"1 Corner Triangle (Backside), 3 Birds: 577 513 548 001 545 516 289 770 545 514 580 772 324 548", -"3 Planes, 3 Birds: 321 289 513 836 257 324 258 548 260 033 257 290 258 324 292", -"3 Planes (Backside), 3 Birds: 324 292 516 065 260 321 258 545 257 804 260 290 258 321 289", -"Edge Hexagon, Color Edge Hexagon: 033 580 034 513 545 065 257 290 513 065 548 321 513 033", -"Edge Hexagon (Backside), Color Edge Hexagon: 804 577 034 516 548 836 260 290 516 836 545 324 516 804", -"Anaconda, 3 Crosses: 292 577 033 321 257 290 836 290 324 516 033 260 292", -"Anaconda (Backside), 3 Crosses: 289 580 804 324 516 290 772 290 577 513 804 257 289", -"1 Small Cube in a Cube, 1 Peak: 772 545 321 545 516 324 516 580 772 033 577 772", -"1 Small Cube in a Cube (Backside), 1 Peak: 065 516 804 065 513 577 257 577 548 260 548 065", -"1 Propeller, 1 Cube in a Cube: 001 580 545 580 513 548 260 578 258 577 804 001 321 804", -"1 Propeller (Backside), 1 Cube in a Cube: 772 577 548 577 516 545 257 578 258 580 033 772 324 033", -}, - -{ -"Multi Rotation", -"4 Small Edge Triangles [1]: 834 033 770 292 577 514 546 321 260 322 290 516 292", -"4 Small Edge Triangles [2]: 548 257 578 290 834 513 034 580 514 546 324 292", -"2 Peaks (Order 3), 1 Diagonal: 321 804 324 257 289 513 804 513 545 321 548 257 580 292 065", -"3 Peaks (Order 3), 3 Diagonals [1]: 516 324 289 321 804 321 548 065 514 290 513 772 289", -"3 Peaks (Order 3), 3 Diagonals [2]: 516 836 033 577 289 257 033 001 292 514 290 514 580 257 545", -"4 Peaks (Order 2), 5 Diagonals: 289 580 001 292 257 289 260 580 804 516 324 546 260 580 545", -"4 Peaks (Order 2), 6 Diagonals: 292 513 322 260 836 257 804 001 836 513 836 516 546 516 324", -"4 Peaks (Order 3), 6 Diagonals: 546 580 513 321 257 324 260 322 548 321 545 324 289 577 258", -"4 Peaks (Order 4), 6 Diagonals [1]: 545 321 258 577 001 580 804 577 292 321 001 324 548 257 324", -"4 Peaks (Order 4), 6 Diagonals [2]: 513 033 321 514 321 258 577 546 324 514 580 772 548", -"4 Peaks (Order 4), 6 Diagonals [3]: 577 033 260 546 516 578 516 578 513 322 260 836 548", -"4 Peaks (Order 4), 6 Diagonals [4]: 257 033 580 290 324 258 324 258 321 514 580 772 292", -"4 Peaks (Order 6), 6 Diagonals [1]: 513 324 804 514 321 548 289 513 577 292 065 580 516 322 033 324", -"4 Peaks (Order 6), 6 Diagonals [2]: 516 292 578 258 546 580 289 258 577 545 322 001 260 292", -"4 Peaks (Order 6), 6 Diagonals [3]: 772 322 548 258 578 545 804 324 548 289 324 772 292 260 513", -"4 Peaks (Order 9), 6 Diagonals [1]: 580 546 513 834 289 516 546 260 290 580 513 324 548 516 577 548", -"4 Peaks (Order 9), 6 Diagonals [2]: 513 289 260 548 578 292 516 580 257 545 001 324 257 580 545 260", -"4 Peaks (Order 12), 6 Multi Color Diagonals: 322 292 516 257 289 580 257 578 289 836 321 260 804", -"3 Peaks, 2 Propellers: 321 545 258 033 772 548 322 292 321 257 321 001 290 260 292", -}, - -{ -"Snakes", -"Mamba (Type 60, Order 6): 580 290 001 545 770 804 321 290 577 292 065 513", -"Mamba (Type 51, Order 6) [1]: 257 065 548 321 546 577 804 770 289 001 546 324", -"Mamba (Type 51, Order 6) [2]: 580 292 836 804 513 548 289 001 804 324 545 513", -"Mamba (Type 42, Order 6): 257 289 580 804 001 292 545 257 804 836 548 324", -"Mamba (Type 60, Order 6): 516 546 065 292 834 033 257 546 513 545 001 577", -"Mamba (Type 51, Order 6): 321 001 289 257 290 513 033 834 548 065 290 260", -"Mamba (Type 33, Order 12) [1]: 257 321 516 292 514 289 513 290 516 292 324 545", -"Mamba (Type 33, Order 12) [2]: 548 580 548 257 292 258 289 324 292 260 548 033", -"2 Mambas (Type 30/30) [1]: 772 836 545 834 548 516 322 516 065 260 578 260 001", -"2 Mambas (Type 30/30) [2]: 260 546 772 577 290 324 289 514 578 292 513 290 513 292", -"Anaconda (Type 60) [1]: 321 033 257 580 290 324 258 290 260 065 292", -"Anaconda (Type 60) [2]: 516 033 580 514 325 257 546 513 577 033 260", -"Python (Type 42) [1]: 548 836 001 546 257 322 257 065 513 578 257 545", -"Python (Type 42) [2]: 545 065 772 546 260 322 260 836 516 578 260 548", -"Python (Type 42) [3]: 548 772 290 001 292 836 516 546 260 065 516 549 324 546 770", -"Python (Type 42) [4]: 545 001 290 772 289 065 513 546 257 836 513 549 321 546 770", -"Fat Anaconda: 836 804 001 033 001 545 580 513 548 001 292 257 324 034 065", -}, - -{ -"Multi Snakes", -"Winding Anaconda (Order 6): 033 836 516 065 290 065 257 033 001 804 260 513 804", -"Winding Anaconda (Order 12): 836 772 580 321 772 804 321 772 290 772 580 001 804", -"Multi Color Anaconda (Order 3) [1]: 548 257 324 260 578 516 292 578 548 321 545 260", -"Multi Color Anaconda (Order 3) [2]: 516 289 577 292 322 548 260 322 516 580 513 292", -"Multi Color Anaconda (Order 6): 578 001 033 580 770 577 513 322 513 804 516 546 260", -"Multi Color Anaconda (Order 10) [1]: 033 322 514 548 324 290 514 580 545 258 322 804", -"Multi Color Anaconda (Order 10) [2]: 033 514 322 292 257 578 546 513 289 578 514 804", -"Multi Color Anaconda (Order 12): 516 065 804 321 290 580 001 577 514 324 514 804 260", -"Multi Color Anaconda (Order 24): 548 772 321 289 514 292 322 290 513 065 292", -"Multi Color Anaconda (Order 105): 545 260 324 292 545 321 258 577 033 516 321 289", -"Multi Color Python (Order 2) [1]: 548 516 257 580 321 548 289 260 513 580 321 289", -"Multi Color Python (Order 2) [2]: 548 516 257 324 577 292 545 516 257 580 321 289", -"Boa Constrictor [1]: 804 065 001 033 516 545 836 260 065 548 033 513 289 834 292", -"Boa Constrictor [2]: 548 322 258 545 516 290 772 324 292 577 545 321 836 292", -"Boa Constrictor [3]: 772 804 260 321 516 257 321 514 289 065 260 545 836 516 065 516 292", -"Anaconda (Order 3), 2 Peaks: 033 257 580 065 292 516 321 292 065 545 772 289 322 257 580 545 513", -"Anaconda (Order 6), 2 Peaks [1]: 321 260 545 260 836 548 321 001 289 321 292 033 834 001 321 545", -"Anaconda (Order 6), 2 Peaks [2]: 772 257 292 513 548 513 324 545 513 324 257 546 257 548 836 292", -"Winding Anaconda, 2 Peaks: 033 260 324 548 321 001 548 516 324 772 033 513 804 065 516 836 257", -"Anaconda, 6 Orthogonal L's [1]: 033 001 290 516 834 257 836 772 577 770 324 772 545 292", -"Anaconda, 6 Orthogonal L's [2]: 292 545 836 257 034 516 065 001 580 034 321 772 292 545", -"Anaconda, 6 Orthogonal L's [3]: 322 292 772 289 513 578 546 513 033 324 577 516 065 034 513 546", -}, - -{ -"Labyrinths", -"The Labyrinth of Minos (Order 2): 292 577 260 545 770 289 516 577 034 836 033 770 292", -"The Labyrinth of Minos (Order 4): 290 001 804 834 770 545 834 545 772", -"The Labyrinth of Minos (Order 6): 034 321 516 836 548 834 257 577 770 545 772 324 513 034", -"The Labyrinth of Minos (Order 15): 260 324 513 834 260 513 322 260 034 577 034 836 260 001", -"Greek Labyrinth [1]: 257 546 513 548 513 065 545 578 289 836 772 290 260 292", -"Greek Labyrinth [2]: 260 546 516 545 516 836 548 578 292 065 001 290 257 289", -"English Maze (Type 1) [1]: 292 836 034 065 292 033", -"English Maze (Type 1) [2]: 289 065 034 836 804 289", -"English Maze (Type 1) [3]: 292 836 034 065 292 033", -"English Maze (Type 1) [4]: 289 065 034 836 804 289", -"English Maze (Type 2): 290 772 034 065 548 770 292 065 772", -"English Maze (Type 3) [1]: 260 292 321 034 065 290 321 548 516 545 770 289", -"English Maze (Type 3) [2]: 257 289 324 034 836 290 324 545 513 548 770 292", -"English Maze (Type 3) [3]: 513 292 580 034 836 290 580 548 257 545 770 289", -"English Maze (Type 3) [4]: 516 289 577 034 065 290 577 545 260 548 770 292", -"2 Crosses, Connected Rings: 033 834 257 324 546 580 545 770 289 257 324 034 580 772 804", -"2 Crosses, Cobra [1]: 065 001 548 770 545 770 324 546 324 772 580 290 580 065", -"2 Crosses, Cobra [2]: 001 065 292 834 289 834 516 290 516 836 260 546 260 001", -"4 Crosses [1]: 290 772 292 834 804 770 548 834 033 001", -"4 Crosses [2]: 290 001 289 834 033 770 545 834 804 772", -"4 Crosses [3]: 065 804 545 836 770 065 770 292 836 546", -"4 Crosses [4]: 836 548 033 065 770 836 770 289 065 546", -}, - -{ -"Multi Labyrinths", -"Multi Color Labyrinth of Minos (Order 6) [1]: 001 580 292 770 578 289 516 034 001 545 578 292 321 290 580 804", -"Multi Color Labyrinth of Minos (Order 6) [2]: 804 324 546 577 548 322 289 001 034 260 545 322 770 548 324 001", -"Multi Color Greek Labyrinth [1]: 321 516 065 292 033 836 033 834 513 065 257 289 513 321", -"Multi Color Greek Labyrinth [2]: 580 260 548 516 836 260 834 804 065 804 545 836 257 580", -"Connected Greek Labyrinth (Order 3) [1]: 546 260 001 033 260 292 770 834 289 321 804 836 321 546", -"Connected Greek Labyrinth (Order 3) [2]: 546 772 257 804 257 289 770 834 292 324 033 324 065 546", -"Connected Greek Labyrinth (Order 6) [1]: 292 321 034 001 321 546 577 772 065 770 580 548", -"Connected Greek Labyrinth (Order 6) [2]: 289 324 034 772 324 546 580 001 836 770 577 545", -"English Multi Color Maze: 772 322 001 292 257 834 034 260 548 001 578 772 548 772 292", -"English Multi Color Maze (Type 1) [1]: 321 260 033 578 033 516 292 545 577 258 546 321 001 289", -"English Multi Color Maze (Type 1) [2]: 324 257 804 578 804 513 548 289 580 258 546 324 772 292", -"English Multi Color Maze (Type 1) [3]: 834 513 804 321 034 772 034 001 324 001 545 772 578 772", -"English Multi Color Maze (Type 1) [4]: 834 516 033 324 034 001 034 772 321 772 548 001 578 001", -}, - -{ -"3D-Puzzles", -"3D-Puzzle, With Cube Snake: 804 578 545 514 804 577 033 324 516 804 257 577 001 577 260", -"3D-Puzzle (Order 3), With 2 Peaks: 834 545 260 321 001 836 001 324 545 836 548 257 321 034", -"3D-Puzzle (Order 6), With 2 Peaks: 836 290 578 260 034 578 260 292 321 001 804 260 546 836 804", -"3D-Puzzle (Order 12), With 2 Small Cubes: 001 289 001 033 065 548 065 292 065 516 033 836", -"3D-Puzzle (Order 2), With 2 Cubes [1]: 513 289 580 545 513 548 257 324 513 324 260 580 770 289 260 545", -"3D-Puzzle (Order 2), With 2 Cubes [2]: 324 548 257 292 324 289 580 513 324 513 577 257 834 548 577 292", -"3D-Puzzle (Order 3), With 2 Cubes [1]: 804 260 548 580 292 516 034 516 545 580 289 260 033", -"3D-Puzzle (Order 3), With 2 Cubes [2]: 033 577 289 257 545 321 034 321 292 257 548 577 804", -"3D-Puzzle With Small And Large Cube: 516 580 516 292 260 548 516 548", -"3D-Puzzle With Large And Small Cube: 257 548 321 292 513 321 289 257", -"3D-Puzzle (Order 36), With 1 Cube [1]: 545 577 033 516 289 260 033 321 257 577 513 545 321 257", -"3D-Puzzle (Order 36), With 1 Cube [2]: 545 513 321 289 257 545 513 065 548 577 292 065 257 321", -"3D-Puzzle (Order 3), With Anaconda: 772 289 321 545 772 292 321 513 033 772 836 289 772 577 289 257 804", -"3D-Puzzle (Order 6), With Anaconda [1]: 545 836 033 001 324 001 289 324 292 516 545 577 289 516 548 033 772", -"3D-Puzzle (Order 6), With Anaconda [2]: 548 257 577 548 001 836 770 065 292 065 548 770 321 257 292", -"3D-Puzzle (Order 4), With Anaconda: 577 545 321 289 577 516 321 292 514 321 289 321 257 321 001 065", -}, - -{ -"Flips and Twists", -"2 Edge Flips, 4 Symmetric E's: 516 290 260 836 516 546 516 546 772 836 290", -"2 Edge Flips: 772 321 258 321 001 545 001 577 514 577 772 292", -"4 Edge Flips, 4 Serial H's: 034 260 322 772 804 516 034 516 322 772 804 260", -"6 Edge Flips, 2 Small Edge Triangles: 580 516 292 516 292 578 292 580 260 289 257 580 033 836 290 577", -"6 Edge Flips, Edge Hexagon: 804 770 324 513 289 321 513 548 834 513 577 289 516 577 292", -"6 Edge Flips: 770 548 258 548 513 034 516 321 258 321 513 834 260 001", -"8 Edge Flips, 2 Parallel H's, 2 Chessboards: 580 321 548 289 516 257 580 321 548 289 516 257", -"10 Edge Flips, 2 Symmetric K's, 2 Chessboards: 324 546 001 322 033 001 836 804 513 290 513 804 257 546 260 292", -"Superflip, Centre: 770 292 772 545 578 770 548 514 804 836 545 578 770 292 772 292", -"6 Corner Twists, 6 Fish: 065 289 577 545 321 546 772 290 322 513 577 516 065 514 292", -"Supertwist [1]: 065 516 834 034 772 513 065 289 834 770 033 292", -"Supertwist [2]: 804 834 770 548 772 321 770 034 324 065 772 292", -"8 Corner Inversions: 577 770 034 324 548 834 770 289 513 834 034 260", -"Superflip, With 4 Dots: 770 292 772 545 770 578 548 514 804 836 545 770 578 292 772 292", -"Superflip, With 6 Dots: 834 292 772 545 514 834 548 258 804 065 545 834 514 292 772 292", -"Superflip, With 6 H's: 289 260 577 514 580 548 514 292 513 290 260 001 580 292", -"Superflip, With 6 Chessboards: 514 548 578 033 772 545 514 834 292 065 545 834 292 772 292", -"Superfliptwist: 516 322 546 257 548 770 289 257 322 290 516 292 772 322 034 772 292", -"Superfliptwist, With 6 Chessboards: 836 289 578 514 548 260 034 834 516 577 804 258 804 324 292 545", -"Supertwist, With 6 Chessboards [1]: 548 770 834 289 001 321 034 770 324 065 772 834", -"Supertwist, With 6 Chessboards [2]: 834 772 580 065 770 034 577 001 545 834 770 292", -"Super Inversion: 834 033 770 545 836 546 772 804 001 836 804 836 772 292", -}, - -{ -"6-Color Cubes", -"2 Multi Color Framed Cubes [1]: 516 834 770 545 834 257 578 292 834 289 321 804 289 065 260 292", -"2 Multi Color Framed Cubes [2]: 772 804 580 260 836 292 545 580 548 289 516 324 804 772", -"2 Multi Color Framed Diamond Cubes [1]: 258 321 034 257 289 836 257 034 513 577 289 257 804 834 514 292", -"2 Multi Color Framed Diamond Cubes [2]: 324 065 001 034 260 289 578 258 548 834 516 324 577 516 292", -"6 L's in a Multi Color Cube: 578 513 321 260 033 834 514 577 289 514 546 577 545 772 577 546", -"2 Propellers in a Multi Color Cube: 321 516 065 292 772 292 001 065 001 289 260 513 836 292 324", -"2 Propellers And, 6 Bricks in a Multi Color Cube: 548 580 289 580 289 513 034 834 772 546 836 772 513 322 260 292", -"Colourful Gift-wrapped Cube: 834 546 001 033 324 034 770 321 260 322 260 033 257 290 260", -"The Queen of Rubik's Cube: 321 516 292 836 546 514 065 804 770 578 545 260 324", -"6 Diagonals, Tetraeder in a Multi Color Cube: 292 260 804 513 065 001 321 033 001 580 290 322 292 772 289 065 292", -"Multi Color Cube (Order 12) [1]: 577 516 580 001 834 772 289 257 065 548 514 321 289 514 292", -"Multi Color Cube (Order 12) [2]: 065 548 516 836 804 516 548 001 033 580 292 322 289 772 577 292", -"Multi Color Cube (Order 12) [3]: 034 516 836 577 001 548 772 321 804 258 545 516 290 260 804", -"Multi Color Cube (Order 12) [4]: 033 260 545 516 578 292 065 772 548 001 322 513 321 548 324 260 548", -"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 6) [1]: 290 836 033 580 257 292 578 804 516 257 289 580 546 258 292", -"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 6) [2]: 836 260 545 001 065 257 804 065 546 324 034 513 292 772 034 324 292", -"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 12): 289 834 260 804 577 772 321 772 292 321 289 321 001 836 257 804 545", -"Multi Color Cube (Order 4): 324 577 516 257 034 580 321", -"Multi Color Cube (Order 6): 836 001 322 548 770 545 322 804 001 548 772 578 772 292", -"Multi Color Cube (Order 36): 324 577 516 257 034 321", -"Oriental Carpet: 260 546 322 257 836 804 514 578 257 065 290 065 516 292 545", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternCube4.java b/src/main/java/org/distorted/patterns/PatternCube4.java deleted file mode 100644 index e0158f6e..00000000 --- a/src/main/java/org/distorted/patterns/PatternCube4.java +++ /dev/null @@ -1,341 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternCube4 -{ -public static final String[][] patterns = -{ -{ -"Simple (1)", -"2 Dots: 066 772 066 772 296 066 772 066 772 552", -"3 Dots [1]: 584 290 776 546 260 290 776 546 516 328", -"3 Dots [2]: 520 324 808 580 290 324 808 580 546 264", -"3 Dots [3]: 328 546 514 808 258 290 514 808 258 584", -"3 Dots [4]: 520 322 808 578 290 322 808 578 546 264", -"4 Dots [1]: 292 001 066 001 548 001 066 001", -"4 Dots [2]: 548 776 066 776 292 776 066 776", -"6 Dots [1]: 776 033 260 322 260 578 516 546 516 033 290 776 290 257 546 772 290 513 546 772", -"6 Dots [2]: 033 258 001 578 548 578 292 322 514 322 001 033 548 520 292 002 548 264 292 002", -"6 Dots [3]: 808 065 520 257 578 292 322 548 264 513 065 808", -"6 Dots [4]: 808 065 520 257 580 290 324 546 264 513 065 808", -"6 Dots [5]: 553 329 580 290 324 546 585 297", -"6 Dots [6]: 553 329 578 292 322 548 585 297", -"2 Small Diagonals [1]: 552 326 804 582 296 545 326 804 582 289", -"2 Small Diagonals [2]: 552 262 034 518 296 545 262 034 518 289", -"3 Small Diagonals [1]: 066 520 042 289 321 578 292 322 548 577 042 545 264 066", -"3 Small Diagonals [2]: 260 292 524 290 580 268 548 524 292 324 550 264", -"4 Small Diagonals [1]: 292 840 012 294 772 550 776 840 548", -"4 Small Diagonals [2]: 292 776 067 294 066 550 065 776 548", -"6 Small Diagonals (Order 2) [1]: 552 326 804 582 296 545 326 804 582 289 513 577 292 840 012 294 772 550 776 840 548 321 257", -"6 Small Diagonals (Order 2) [2]: 552 262 034 518 296 545 262 034 518 289 513 577 292 776 067 294 066 550 065 776 548 321 257", -"6 Small Diagonals (Order 3) [1]: 296 545 521 546 258 290 514 548 260 292 516 265 552 289", -"6 Small Diagonals (Order 3) [2]: 329 546 258 290 514 548 260 292 516 585", -"2 Lines [1]: 836 772 836 772", -"2 Lines [2]: 033 836 772 836 772 033", -"2 Lines [3]: 836 002 836 002", -"2 Lines [4]: 033 836 002 836 002 033", -"2 Lines [5]: 772 836 772 836", -"2 Lines [6]: 033 772 836 772 836 033", -"2 Lines [7]: 772 066 772 066", -"2 Lines [8]: 033 772 066 772 066 033", -"3 Lines [1]: 328 550 514 808 258 294 514 808 258 584", -"3 Lines [2]: 520 322 808 578 294 322 808 578 550 264", -"3 Lines [3]: 328 550 516 808 260 294 516 808 260 584", -"3 Lines [4]: 520 324 808 580 294 324 808 580 550 264", -"4 Asymmetric Lines [1]: 290 006 034 006 290", -"4 Asymmetric Lines [2]: 548 006 804 006 548", -"6 Lines (Order 3) [1]: 552 289 840 264 513 546 521 580 001 840 296 545", -"6 Lines (Order 3) [2]: 552 289 001 840 514 585 548 584 321 001 296 545", -"6 Lines (Order 3) [3]: 552 289 840 264 513 548 521 578 001 840 296 545", -"6 Lines (Order 3) [4]: 552 289 001 840 516 585 546 584 321 001 296 545", -"6 Lines (Order 6) [1]: 328 577 001 552 289 002 297 772 836 772 033 001 584 321", -"6 Lines (Order 6) [2]: 264 513 840 552 289 836 553 066 002 066 808 840 520 257", -"6 Lines (Order 6) [3]: 584 321 776 296 545 002 297 772 836 772 808 776 328 577", -"6 Lines (Order 6) [4]: 520 257 065 296 545 836 553 066 002 066 033 065 264 513", -"3 Boomerangs: 328 550 514 808 258 294 514 808 258 548 516 808 260 292 516 808 260 584", -"6 Boomerangs [1]: 553 521 585 296 545 065 520 257 580 290 324 546 264 513 065 808", -"6 Boomerangs [2]: 518 326 262 582 808 065 520 257 290 580 546 324 264 513 065 808", -"2 Big Dots (u,d): 006 836 006 836", -"2 Big Dots (f,r): 290 006 546 001 065 292 006 548 009 840 776", -"3 Big Dots (f,r,b): 776 065 804 006 548 006 548 065 001 290 009 292", -"3 Big Dots (u,r,f): 324 808 580 294 324 808 580 550 322 808 578 294 322 808 578 550", -"4 Big Dots (f,l) (r,b): 290 070 292 546 070 548", -"4 Big Dots (u,d) (f,r): 292 840 804 001 292 034 326 038 582 292 001 804 840 548", -"5 Big Dots (u,r,b,l,f): 324 808 580 294 324 808 580 550 322 808 578 294 322 808 578 550 001 840 804 006 548 006 548 840 776 290 009 292", -"6 Big Dots (u,d) (r,b) (f,l) [1]: 290 073 292 546 772 070 772 557", -"6 Big Dots (u,d) (r,b) (f,l) [2]: 290 070 292 546 002 070 002 548", -"6 Big Dots (u,d) (r,l) (f,b) [1]: 553 009 294 066 006 066", -"6 Big Dots (u,d) (r,l) (f,b) [2]: 294 070 550 772 070 772", -}, - -{ -"Simple (2)", -"4 Distorted Chessboards [1]: 010 074 006 076 012 035", -"4 Distorted Chessboards [2]: 010 074 006 076 012 044", -"4 Parallel Small U's [1]: 328 300 577 034 321 556 585 300 328 034 584 556 321", -"4 Parallel Small U's [2]: 520 556 257 034 513 300 265 556 520 034 264 300 513", -"6 Orthogonal Small U's [1]: 332 546 524 044 515 580 259 044 268 588", -"6 Orthogonal Small U's [2]: 323 548 515 035 524 578 268 035 259 579", -"6 Orthogonal Small U's [3]: 515 323 035 332 514 588 035 579 548 259", -"6 Orthogonal Small U's [4]: 524 332 044 323 516 579 044 588 546 268", -"6 Orthogonal U's [1]: 577 776 257 296 515 584 257 577 548 321 513 328 257 552 776 513 321", -"6 Orthogonal U's [2]: 584 264 001 289 524 577 264 584 546 328 520 321 264 545 520 001 328", -"6 Orthogonal U's [3]: 264 584 065 545 328 257 584 264 546 520 328 513 588 289 328 065 520", -"6 Orthogonal U's [4]: 257 840 577 552 321 264 577 257 548 513 321 520 579 296 840 321 513", -"2 Bars [1]: 044 002 044", -"2 Bars [2]: 044 772 044", -"2 Bars [3]: 044 066 044", -"2 Bars [4]: 044 836 044", -"4 Parallel Bars [1]: 076 002 076 012 066 012", -"4 Parallel Bars [2]: 076 772 076 012 836 012", -"4 Parallel Bars [3]: 804 012 038 012", -"4 Parallel Bars [4]: 034 012 038 012", -"6 Orthogonal Bars: 012 804 012 076 772 076 290 808 292 836 808 550", -"4 Serial Brackets [1]: 772 038 772 840 038 840 034", -"4 Serial Brackets [2]: 772 038 772 840 038 840 804", -"4 Parallel Brackets [1]: 553 076 002 076 012 066 012 297", -"4 Parallel Brackets [2]: 553 076 772 076 012 836 012 297", -"6 Heavy Bars [1]: 006 076 006 076", -"6 Heavy Bars [2]: 070 012 070 012", -"6 Orthogonal Heavy Bars [1]: 840 776 073 776 836 038 067 041", -"6 Orthogonal Heavy Bars [2]: 776 840 009 840 772 038 003 041", -"4 Parallel Stripes [1]: 005 069 005", -"4 Parallel Stripes [2]: 005 074 005", -"4 Serial Stripes [1]: 037", -"4 Serial Stripes [2]: 042", -"6 Orthogonal Stripes [1]: 010 042 074 010", -"6 Orthogonal Stripes [2]: 010 074 042 010", -"4 Symmetric Diagonals [1]: 552 840 257 840 038 840 257 840 552 033 292 776 067 294 066 550 065 776 548", -"4 Symmetric Diagonals [2]: 552 840 257 840 038 840 257 840 038 300 001 076 294 836 550 840 001 548", -"6 Symmetric Diagonals [1]: 329 546 258 290 514 548 260 292 516 585 552 577 552 328 520 584 264 296 321 520 328 264 584 296", -"6 Symmetric Diagonals [2]: 296 033 520 065 545 264 553 521 289 520 840 545 520 033 840 580 290 324 546 578 292 322 548 840 033 520 257", -"4 Distorted Chessboards [1]: 010 074 010 044", -"4 Distorted Chessboards [2]: 010 074 010 035", -"4 Distorted Chessboards [3]: 010 074 010 041", -"4 Distorted Chessboards [4]: 010 074 010 038", -"4 Chessboards [1]: 042 010 074 010", -"4 Chessboards [2]: 037 005 069 005", -"2 Crosses: 035 070 035 840 006 840 006", -"8 Symmetric C's: 006 808 006 070 033 070 069 005 069", -"4 Divided Crosses [1]: 553 070 553 003 069 005", -"4 Divided Crosses [2]: 294 006 294 003 069 005", -"4 Divided Crosses [3]: 006 070 808 006 070 034", -"4 Divided Crosses [4]: 006 070 033 006 070 804", -"4 Divided Crosses [5]: 294 006 294 003 069 005 044", -"4 Divided Crosses [6]: 294 006 294 003 069 005 035", -"4 Sieves, 2 Stripes [1]: 293 074 549", -"4 Sieves, 2 Stripes [2]: 549 005 293", -"2 Parallel Halves, 2 Parallel Stripes [1]: 069 003 069", -"2 Parallel Halves, 2 Parallel Stripes [2]: 074 003 074", -"2 Serial Halves, 2 Serial Stripes [1]: 037 012 038 012", -"2 Serial Halves, 2 Serial Stripes [2]: 042 012 038 012", -"2 Serial Halves, 4 Serial Stripes [1]: 037 003", -"2 Serial Halves, 4 Serial Stripes [2]: 042 003", -"2 Large Chessboards, 4 Chessboards: 009 073 037 076 003 076", -}, - -{ -"Multi Color", -"6 Striped Dots [1]: 580 322 516 258 580 322 516 258 580 322 516 258 580 322 516 258", -"6 Striped Dots [2]: 324 578 260 514 324 578 260 514 324 578 260 514 324 578 260 514", -"6 Striped Dots [3]: 033 840 264 513 292 582 548 290 326 546 520 257 840 033", -"6 Striped Dots [4]: 033 840 264 513 290 582 292 546 326 548 520 257 840 033", -"6 Striped Dots [5]: 808 001 328 577 548 262 292 546 518 290 584 321 001 808", -"6 Striped Dots [6]: 808 001 328 577 546 262 548 290 518 292 584 321 001 808", -"4 Serial Stripes: 550 035", -}, - -{ -"Various", -"1 Brick (1x1x4): 291 776 300 776 547 065 556 065 547 065 556 065 300 065 006", -"2 Bricks (1x1x2): 840 001 577 547 321 001 577 291 321 001 291 001 291 001 547 001 836 035 836 035 076", -"2 Bricks (2x2x1): 524 321 268 076 524 577 524 289 012 076", -"2 Bricks (2x2x3): 548 003 292 546 003 290 524 321 268 076 524 577 524 289 012 076", -"2 Bricks (3x3x1): 836 009 328 066 545 584 001 577 552 002 836 003 836 001 577 836 296 065 776", -}, - -{ -"Corner Axis (1)", -"2 Big Edge Triangles [1]: 520 548 513 296 257 292 513 552 265", -"2 Big Edge Triangles [2]: 513 546 520 289 264 290 520 545 265", -"2 Big Edge Triangles [3]: 520 546 513 296 257 290 513 552 265", -"2 Big Edge Triangles [4]: 513 548 520 289 264 292 520 545 265", -"2 Big Edge Triangles [5]: 300 578 012 580 322 012 324 556 332 260 076 516 258 076 514 588", -"2 Big Edge Triangles [6]: 524 578 012 580 322 012 324 268 556 260 076 516 258 076 514 300", -"2 Propellers (2x2x2): 264 033 840 513 580 290 324 546 257 840 520 577 808 321 264 033 520 577 808 321", -"2 Propellers (3x3x3): 264 513 580 290 324 578 292 322 550 257 033 520 577 808 321 264 033 520 577 808 321", -"1 Triangle: 584 290 776 546 260 290 776 546 524 296 002 552 264 296 002 552 328", -"2 Triangles: 329 808 840 513 804 257 297 513 804 257 553 840 808 585 776 584 321 033 546 260 290 516 033 577 328 776", -"1 Triangle: 520 552 328 038 584 296 328 038 584 264 584 290 776 546 260 290 776 546 516 328", -"2 Triangles: 545 520 808 577 808 264 297 321 033 520 033 577 296 065 520 257 578 292 322 548 264 513 065 808", -"1 Small Edge Triangle (2x2x2): 520 552 328 804 584 296 328 804 584 264", -"1 Small Edge Triangle (3x3x3): 520 552 328 034 584 296 328 034 584 264", -"2 Small Edge Triangles (2x2x2): 585 001 065 521 296 772 552 265 296 772 552 065 001 329", -"2 Small Edge Triangles (3x3x3): 329 808 840 513 804 257 297 513 804 257 553 840 808 585", -"Hexagon [1]: 324 516 033 260 292 516 033 260 548 580 328 545 516 546 289 520 808 264 545 290 260 289 524 808 268 584", -"Hexagon [2]: 578 514 290 776 546 258 290 776 546 322 577 291 001 547 264 290 260 520 289 001 545 264 516 546 520 321", -"Large Hexagon, 2 Peaks: 033 840 001 578 292 322 548 001 840 545 520 552 321 520 038 264 038 577 296 264 545", -"Triskelion [1]: 257 033 321 033 328 264 289 776 584 520 065 545 776 033 264 321 548 258 292 514 584 321 001 808", -"Triskelion [2]: 577 033 513 033 520 584 545 840 264 328 001 289 840 033 584 513 292 578 548 322 264 513 065 808", -"2 Peaks: 066 034 003 552 840 001 545 513 289 513 584 296 584 003 034 066", -"2 Large Peaks: 035 268 547 524 547 588 515 588 259 076 329 808 840 513 804 257 297 513 804 257 553 840 808 585", -"1 Marked Ring: 520 324 808 580 290 324 808 580 546 552 328 034 584 296 328 034 584 264", -"2 Marked Rings: 329 808 840 513 804 257 297 513 804 257 553 840 808 585 001 328 577 808 546 260 290 516 808 321 584 001", -"1 Ring (2x2x2): 520 328 264 548 515 808 259 292 515 808 259 520 584 264", -"2 Rings (2x2x2) [1]: 577 296 321 001 328 289 772 066 012 066 776 066 328 545 840 001 268 547 524 076 515 556 515 300 003 076", -"2 Rings (2x2x2) [2]: 524 044 515 044 524 547 012 556 076 292 001 296 321 776 577 552 001 296 321 776 577", -"1 Ring (3x3x3): 524 556 332 034 588 300 332 034 584 808 580 290 324 808 580 546 268", -"2 Rings (3x3x3) [1]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 294 520 070 264 289 260 547 524 076 515 556 515 300 003 076", -"2 Rings (3x3x3) [2]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 553 584 009 577 552 321 268 547 524 076 515 556 515 300 003 076", -"2 Rings (3x3x3) [3]: 808 513 296 327 257 550 513 582 513 321 513 558 257 065 524 300 323 291 076 012 300 332 524 332", -"1 Ring: 840 520 290 776 292 546 776 548 264 840 776 552 580 776 324 578 776 322 296 776", -"2 Cube in a Cube (1x1x1): 577 296 321 001 328 289 772 066 012 066 776 066 328 545 840 001", -"2 Cube in a Cube (3x3x3) [1]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 553 584 009 577 552 321", -"2 Cube in a Cube (3x3x3) [2]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 294 520 070 264 289 520", -"2 (Cube in a)3 Cube [1]: 584 553 513 065 257 297 584 552 009 296 001 840 588 556 268 044 524 300 588 556 012 076", -"2 (Cube in a)3 Cube [2]: 518 296 550 321 776 296 776 545 520 001 296 321 552 840 808 840 296 065 545 065 033 073 524 300 323 291 076 012 300 332 524 332", -"2 (Cube in a)3 Cube [3]: 584 264 296 328 552 513 321 296 065 296 328 264 321 776 584 552 257 552 588 268 588 556 012 076 547 579 556 268", -}, - -{ -"Corner Axis (2)", -"6 Orthogonal Double Stripes [1]: 332 546 524 044 515 580 259 044 268 588 515 292 323 035 332 258 588 035 579 259", -"6 Orthogonal Double Stripes [2]: 515 323 035 332 514 588 035 579 548 259 332 524 044 515 324 259 044 268 290 588", -"6 Orthogonal Double Stripes [3]: 524 332 044 323 516 579 044 588 546 268 323 515 035 524 322 268 035 259 292 579", -"6 Orthogonal Double Stripes [4]: 323 548 515 035 524 578 268 035 259 579 524 290 332 044 323 260 579 044 588 268", -"6 Orthogonal Double Stripes [5]: 328 552 289 513 296 546 520 808 513 580 257 808 264 552 257 296 545 584 513 552 289 328 545 292 321 033 328 258 584 033 577 289 584 296 545 257", -"6 Orthogonal Double Stripes [6]: 513 552 289 328 545 321 033 328 514 584 033 577 548 289 584 296 545 257 328 552 289 513 296 520 808 513 324 257 808 264 290 552 257 296 545 584", -"6 Orthogonal Double Stripes [7]: 520 296 545 321 552 328 808 321 516 577 808 584 546 296 577 552 289 264 321 296 545 520 289 513 033 520 322 264 033 257 292 545 264 552 289 577", -"6 Orthogonal Double Stripes [8]: 321 296 545 520 289 548 513 033 520 578 264 033 257 545 264 552 289 577 520 296 545 321 552 290 328 808 321 260 577 808 584 296 577 552 289 264", -"6 Orthogonal Double Stripes [9]: 332 546 524 044 515 580 259 044 268 588 513 552 289 328 545 292 321 033 328 258 584 033 577 289 584 296 545 257", -"6 Orthogonal Double Stripes [10]: 323 548 515 035 524 578 268 035 259 579 520 296 545 321 552 290 328 808 321 260 577 808 584 296 577 552 289 264", -"6 Orthogonal Double Stripes [11]: 515 323 035 332 514 588 035 579 548 259 328 552 289 513 296 520 808 513 324 257 808 264 290 552 257 296 545 584", -"6 Orthogonal Double Stripes [12]: 524 332 044 323 516 579 044 588 546 268 321 296 545 520 289 513 033 520 322 264 033 257 292 545 264 552 289 577", -"6 Orthogonal Double Stripes [13]: 328 546 524 808 515 580 259 808 268 584 513 292 323 033 332 258 588 033 579 257", -"2 (Cube in a)2 Cube [1]: 588 268 588 556 012 076 547 579 556 268 264 033 520 577 808 321 264 033 520 577 808 321", -"2 (Cube in a)2 Cube [2]: 808 513 296 327 257 550 513 582 513 321 513 558 257 065 588 268 588 556 012 076 547 579 556 268", -"1 (Cube in a)3 Cube: 520 328 264 515 808 259 548 515 808 259 292 520 584 264 524 556 332 034 588 300 332 034 584 808 580 290 324 808 580 546 268", -"2 (Cube in a)3 Cube [1]: 296 520 545 328 520 808 776 296 264 552 776 257 545 513 840 033 264 588 268 588 291 067 012 300 332 291 579", -"2 (Cube in a)3 Cube [2]: 296 001 840 545 513 808 289 520 296 264 808 776 552 328 513 552 516 300 524 588 044 012 332 300 524 332", -"2 (Cube in a)3 Cube [3]: 585 776 513 584 552 065 520 297 577 264 513 328 264 296 550 584 836 578 268 588 556 012 076 547 579 556 268", -"2 (Cube in a)3 Cube [4]: 545 584 552 289 264 808 520 296 321 545 584 289 577 552 776 840 552 588 291 332 012 323 300 323 556 067 012", -"2 (Cube in a)3 Cube [5]: 552 776 552 328 296 328 552 289 520 296 584 808 328 808 520 296 545 588 268 588 556 012 076 547 579 556 268", -"2 Cube in a Cube , With 6 Cube in a Cube [1]: 552 328 520 584 264 577 552 520 328 264 584 296 321 552 804 012 556 332 044 268 556 012 044", -"2 Cube in a Cube , With 6 Cube in a Cube [2]: 552 577 552 328 520 584 264 296 321 520 328 264 584 552 804 012 556 332 044 268 556 012 044", -"2 Cube in a Cube , With 6 Cube in a Cube [3]: 552 328 520 584 264 577 552 520 328 264 584 296 321 808 292 012 076 268 044 332 012 076 300", -"2 Cube in a Cube , With 6 Cube in a Cube [4]: 552 577 552 328 520 584 264 296 321 520 328 264 584 808 292 012 076 268 044 332 012 076 300", -"2 Chessboard Cubes (2x2x2) [1]: 323 012 579 556 003 300 323 012 579 556 003 300 585 001 065 521 296 772 552 265 296 772 552 065 001 329", -"2 Chessboard Cubes (2x2x2) [2]: 268 547 524 076 515 556 515 300 003 076 002 066 034 520 552 328 038 584 296 328 038 584 264 034 066 002", -"2 Chessboard Cubes (3x3x3) [1]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 294 520 070 264 289 520 296 545 262 578 258 322 514 580 260 324 516 518 289 065 552 513 840 257 296 065 552 513 840 257 329 808 840 513 804 257 297 513 804 257 553 840 808 585", -"2 Chessboard Cubes (3x3x3) [2]: 840 001 289 328 067 776 066 012 066 772 296 520 065 264 553 584 009 577 552 321 296 545 262 578 258 322 514 580 260 324 516 518 289 065 552 513 840 257 296 065 552 513 840 257 329 808 840 513 804 257 297 513 804 257 553 840 808 585", -"Ripple: 296 545 520 257 065 262 550 518 294 260 548 516 292 065 513 264 289 552", -"Reverse Ripple: 552 289 264 513 840 262 550 518 294 260 548 516 292 840 257 520 545 296", -"Double Hexagon [1]: 328 577 033 513 034 265 289 521 034 265 545 520 033 776 296 772 553 520 297 772 553 264 289 776 840 580 321 292 001 548 516 292 009 548 258 292 776 548 260 514 332", -"Double Hexagon [2]: 328 577 033 264 289 521 034 265 545 521 034 257 033 776 545 520 297 772 553 264 297 772 552 776 840 580 321 516 258 292 776 548 514 292 009 548 260 292 001 548 332", -"1 Tetrahedron in a Cube (3x3x3): 584 290 776 546 260 290 776 546 516 296 772 552 520 296 006 552 264 296 002 552 328", -"2 Tetrahedrons in a Cube (3x3x3): 552 513 033 584 033 257 297 328 808 513 808 584 545 588 268 588 556 012 076 547 579 556 268", -"2 Tetrahedrons in a Cube (4x4x4): 584 001 584 289 328 520 808 321 520 545 328 001 545 321 264 577 808 584 546 258 290 514 548 260 292 516 328 577 524 300 323 291 076 012 300 332 524 332", -"Tetrahedron Cube: 545 577 257 836 513 321 257 836 513 580 552 321 296 324 552 577 289 580 545 328 289 324 545 584 545 328 001 289 584 521 585 513 296 840 257 296 545 584 264 836 520 328 264 836 520 296 041 521 578 292 322 548 290 580 546 324 265 041", -"2 Speckled Rings: 808 513 296 327 257 550 513 582 513 321 513 558 257 065 524 300 323 291 076 012 300 332 524 332 329 546 258 290 514 548 260 292 516 585", -}, - -{ -"Corner Axis (3)", -"2 Cube in a Cube , With 6 Cube in a Cube [1]: 552 577 552 328 520 584 264 296 321 520 328 264 584 548 588 556 524 588 556 588", -"2 Cube in a Cube , With 6 Cube in a Cube [2]: 552 328 520 584 264 577 552 520 328 264 584 296 321 548 588 556 524 588 556 588", -"2 Cube in a Cube , With 6 Cube in a Cube [3]: 552 577 552 328 520 584 264 296 321 520 328 264 584 548 332 524 556 332 524 300 012 556 332", -"2 Cube in a Cube , With 6 Cube in a Cube [4]: 552 328 520 584 264 577 552 520 328 264 584 296 321 548 332 524 556 332 524 300 012 556 332", -"2 Cube in a Cube , With 6 Cube in a Cube [5]: 588 300 012 556 268 588 300 268 588 292 577 552 328 520 584 264 296 321 520 328 264 584 296", -"2 Cube in a Cube , With 6 Cube in a Cube [6]: 588 300 012 556 268 588 300 268 588 292 328 520 584 264 577 552 520 328 264 584 296 321 296", -"2 Corner Triangles, 6 Triangles: 033 584 513 552 001 289 001 321 264 808 577 001 321 520 552 520 321 296 001 577 328 258 546 514 290 584 321 001 808", -"2 (Cube in a)3 Cube [1]: 584 294 328 001 584 550 584 552 009 296 001 328 580 268 588 556 012 076 547 579 556 268", -"2 (Cube in a)3 Cube [2]: 552 328 289 520 328 808 840 552 584 296 840 577 289 321 776 033 584 588 291 332 012 323 300 323 556 067 012", -}, - -{ -"Multi Rotation", -"4 Small Edge Triangles: 033 776 065 776 065 776 065 033 840 804 776 804 012 804 772 074 804 772 804 066 772 804 066 772 804 066 804 066", -"4 Small Rings: 520 328 264 548 515 808 259 292 515 808 259 520 584 264 556 268 076 524 323 268 076 524 579 292 321 264 840 520 577 264 840 520 296", -"4 Peaks (Order 3), 6 Diagonals: 524 545 836 297 066 552 584 296 066 552 329 545 836 289 577 552 328 034 584 297 577 804 321 545 577 804 329 034 584 076 300 012 044 268 044 012 076 268", -"4 Peaks, 6 Diagonals: 585 520 296 257 552 264 545 521 289 257 296 264 552 513 324 577 012 300 012 044 268 044 588", -"4 Tetrahedrons, 6 Diagonals [1]: 808 257 584 321 520 328 577 513 808 584 264 513 577 520 257 577 520 296 257 552 264 545 521 289 257 296 264 552 513 324 577 012 300 012 044 268 044 588", -"4 Tetrahedrons, 6 Diagonals [2]: 584 776 296 776 552 289 577 033 521 033 584 296 545 001 552 001 577 332 012 300 012 044 268 044 588", -"4 Woven Rings: 297 264 513 808 328 577 296 840 009 065 548 067 015 076 556 323 588 044 524 259 300 808 291 033 516 579 257 322 520 578 513 326 264 321 520 580 268 516 332 257 580 520 324 513 582 264 584 520 322 268", -}, - -{ -"Snakes", -"Anaconda [1]: 291 076 259 332 516 588 515 076 547 332 012 547 524 578 268 291 012 588", -"Anaconda [2]: 515 067 300 323 516 579 556 067 259 556 003 588 515 578 259 332 003 300", -"Asymmetric Anaconda: 268 556 067 300 324 556 067 300 580 524 264 328 260 840 516 584 546 840 290 520", -"Asymmetric Anaconda (Backside): 579 514 291 012 547 258 291 012 547 323 577 292 001 548 513 578 001 322 257 321", -"Anaconda [1]: 584 290 776 292 546 776 548 328 520 580 776 324 578 776 322 264 577 290 001 546 513 580 001 324 257 321", -"Anaconda [2]: 328 258 840 260 514 840 516 584 264 548 840 292 546 840 290 520 257 321 260 065 516 577 546 065 290 513", -"Python [1]: 291 066 547 012 546 012 548 076 292 067 548 076 292 067", -"Python [2]: 300 836 556 003 548 003 546 067 290 076 546 067 290 076", -"Python [3]: 009 840 548 840 292 840 290 840 546 001 548 776 291 066 547", -"Python [4]: 009 065 546 065 290 065 292 065 548 776 546 001 300 836 556", -"Viper: 520 324 808 580 290 324 808 580 546 008 332 260 840 516 588 546 840 290 520 268 556 067 300 324 556 067 300 580 524", -"Viper (Backside): 579 514 291 012 547 258 291 012 547 323 577 292 001 548 515 578 001 322 259 065 548 514 033 258 292 514 033 258 577", -}, - -{ -"Multi Snakes", -"Winding Anaconda (Type 1) [1]: 552 260 840 516 584 546 840 290 328 296 577 513 580 001 324 257 290 001 546 321", -"Winding Anaconda (Type 1) [2]: 552 584 546 840 290 328 260 840 516 296 577 290 001 546 513 580 001 324 257 321", -"Winding Anaconda (Type 1) [3]: 264 328 258 840 514 584 548 840 292 520 289 578 001 322 257 292 001 548 513 545", -"Winding Anaconda (Type 1) [4]: 264 548 840 292 328 258 840 514 584 520 289 257 292 001 548 513 578 001 322 545", -"Winding Anaconda [1]: 332 520 044 264 546 520 044 264 290 588 323 548 513 035 257 292 513 035 257 579 321 584 033 776 548 258 292 514 776 033 328 577", -"Winding Anaconda [2]: 332 546 520 044 264 290 520 044 264 588 323 513 035 257 548 513 035 257 292 579 321 584 033 776 258 548 514 292 776 033 328 577", -"Winding Anaconda [3]: 524 290 328 044 584 546 328 044 584 268 515 321 035 577 292 321 035 577 548 259 513 264 033 840 578 292 322 548 840 033 520 257", -"Winding Anaconda [4]: 524 328 044 584 290 328 044 584 546 268 515 292 321 035 577 548 321 035 577 259 513 264 033 840 292 578 548 322 840 033 520 257", -"Winding Anaconda [5]: 323 513 035 257 548 513 035 257 292 579 332 546 520 044 264 290 520 044 264 588 328 577 808 001 546 260 290 516 001 808 321 584", -"Winding Anaconda [6]: 323 548 513 035 257 292 513 035 257 579 332 520 044 264 546 520 044 264 290 588 328 577 808 001 260 546 516 290 001 808 321 584", -"Winding Anaconda [7]: 515 292 321 035 577 548 321 035 577 259 524 328 044 584 290 328 044 584 546 268 520 257 808 065 580 290 324 546 065 808 513 264", -"Winding Anaconda [8]: 515 321 035 577 292 321 035 577 548 259 524 290 328 044 584 546 328 044 584 268 520 257 808 065 290 580 546 324 065 808 513 264", -"Winding Anaconda (Type 2) [1]: 584 290 776 292 546 776 548 328 520 580 776 324 578 776 322 264 577 513 580 001 324 257 290 001 546 321", -"Winding Anaconda (Type 2) [2]: 520 578 776 580 322 776 324 264 584 292 776 548 290 776 546 328 577 290 001 546 513 580 001 324 257 321", -"Winding Anaconda (Type 2) [3]: 328 258 840 260 514 840 516 584 264 548 840 292 546 840 290 520 289 578 001 322 257 292 001 548 513 545", -"Winding Anaconda (Type 2) [4]: 264 546 840 548 290 840 292 520 328 260 840 516 258 840 514 584 289 257 292 001 548 513 578 001 322 545", -"Winding Anaconda (Type 3) [1]: 300 578 012 580 322 012 324 556 332 260 076 516 258 076 514 588 552 584 548 840 292 328 258 840 514 296", -"Winding Anaconda (Type 3) [2]: 332 258 076 260 514 076 516 588 300 580 012 324 578 012 322 556 552 258 840 514 584 548 840 292 328 296", -"Winding Anaconda (Type 3) [3]: 524 578 012 580 322 012 324 268 556 260 076 516 258 076 514 300 264 546 840 290 328 260 840 516 584 520", -"Winding Anaconda (Type 3) [4]: 556 258 076 260 514 076 516 300 524 580 012 324 578 012 322 268 264 328 260 840 516 584 546 840 290 520", -"Winding Anaconda (Type 4) [1]: 552 260 840 516 584 546 840 290 548 840 292 328 258 840 514 296 577 290 001 546 513 580 001 324 257 321", -"Winding Anaconda (Type 4) [2]: 552 258 840 514 584 548 840 292 546 840 290 328 260 840 516 296 577 513 580 001 324 257 290 001 546 321", -"Winding Anaconda (Type 4) [3]: 264 546 840 290 328 260 840 516 258 840 514 584 548 840 292 520 289 257 292 001 548 513 578 001 322 545", -"Winding Anaconda (Type 4) [4]: 264 548 840 292 328 258 840 514 260 840 516 584 546 840 290 520 289 578 001 322 257 292 001 548 513 545", -"Double Anaconda [1]: 520 033 321 257 294 513 585 262 328 033 008 546 840 290 328 260 840 516 584 520 268 324 556 067 300 580 556 067 300 524", -"Double Anaconda [2]: 520 033 584 518 329 257 550 513 577 033 008 328 260 840 516 584 546 840 290 520 268 556 067 300 324 556 067 300 580 524", -"Layered Anacondas [1]: 577 290 001 546 513 580 001 324 257 321 552 260 840 516 584 546 840 290 328 040 580 776 324 266 290 776 546 522 552 289 578 001 322 261 292 001 548 517 545", -"Layered Anacondas [2]: 289 261 292 001 548 517 578 001 322 545 296 266 290 776 546 522 580 776 324 040 584 546 840 290 328 260 840 516 296 577 513 580 001 324 257 290 001 546 321", -"Woven Anacondas [1]: 296 580 776 324 266 290 776 546 522 040 260 840 516 584 546 840 290 328 296 545 258 065 514 581 548 065 292 325 033 578 001 322 257 292 001 548 513 545", -"Woven Anacondas [2]: 289 257 292 001 548 513 578 001 322 033 581 548 065 292 325 258 065 514 289 552 584 546 840 290 328 260 840 516 040 266 290 776 546 522 580 776 324 552", -"Twisted Anacondas [1]: 328 546 524 808 515 580 259 808 268 584 513 292 323 033 332 258 588 033 579 257 289 258 300 513 556 514 300 257 557 552 580 547 328 291 324 547 584 299", -"Twisted Anacondas [2]: 328 524 808 515 324 259 808 268 290 584 513 323 033 332 514 588 033 579 548 257 301 513 556 258 300 257 556 514 553 547 328 291 580 547 584 291 324 296", -"Twisted Anacondas [3]: 520 332 808 323 516 579 808 588 546 264 321 515 033 524 322 268 033 259 292 577 557 321 300 578 556 577 300 322 297 291 520 547 260 291 264 547 516 552", -"Twisted Anacondas [4]: 520 290 332 808 323 260 579 808 588 264 321 548 515 033 524 578 268 033 259 577 545 578 556 321 300 322 556 577 301 296 260 291 520 547 516 291 264 555", -"Double Python: 520 296 006 577 518 840 321 518 840 552 264 041 291 066 547 012 546 012 548 076 292 067 548 076 292 067 041 552 006 808 772 044 772 804 002 289 518 326 262 582 296 545 551 516 033 260 294 516 033 260 550 514 033 258 294 514 033 258 289 772 323 513 804 257 578 290 513 804 257 546 577 005 548 324 292 580 001 552 324 548 580 300", -"Double Python (Edges Study): 289 324 289 584 545 580 289 328 552 033 514 552 257 296 772 258 552 513 296 772 297 264 545 516 289 520 545 260 836 808 578 808 322 001 324 001 808 324 808 324", -"Winding Viper [1]: 520 324 808 580 290 324 808 580 546 008 332 260 840 516 588 546 840 290 520 268 324 556 067 300 580 556 067 300 524", -"Winding Viper [2]: 520 290 324 808 580 546 324 808 580 008 546 840 290 332 260 840 516 588 520 268 556 067 300 324 556 067 300 580 524", -"Winding Viper [3]: 520 290 324 808 580 546 324 808 580 008 332 260 840 516 588 546 840 290 520 268 556 067 300 324 556 067 300 580 524", -"Winding Viper [4]: 520 324 808 580 290 324 808 580 546 008 546 840 290 332 260 840 516 588 520 268 324 556 067 300 580 556 067 300 524", -}, - -{ -"Flips and Twists", -"1 Double Edge Flip: 546 776 548 840 292 840 034 776 290 776 546 776 840 034 840", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternCube5.java b/src/main/java/org/distorted/patterns/PatternCube5.java deleted file mode 100644 index ccd9f96a..00000000 --- a/src/main/java/org/distorted/patterns/PatternCube5.java +++ /dev/null @@ -1,477 +0,0 @@ -//////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternCube5 -{ -public static final String[][] patterns = -{ -{ -"Simple (1)", -"I Love U: 337 046 840 046 014 076 270 836 270 593 784 324 002 580 784 324 002 580 328 258 552 514 304 258 296 514 560 584", -"Angry Cube: 528 304 257 592 304 784 816 528 560 272 816 545 257 289 848 001 560 056 323 568 280 579 568 600 291 323 568 515 579 035 280 291 536 592 273 593 273 337 049 529 577", -"2 Dots [1]: 066 776 066 776 304 066 776 066 776 560", -"2 Dots [2]: 840 002 840 002 304 840 002 840 002 560", -"3 Dots [1]: 592 290 784 546 264 290 784 546 520 336", -"3 Dots [2]: 528 328 816 584 290 328 816 584 546 272", -"3 Dots [3]: 312 528 552 258 296 272 552 514 560", -"3 Dots [4]: 560 578 552 336 296 322 552 592 312", -"4 Dots [1]: 296 001 066 001 552 001 066 001", -"4 Dots [2]: 552 784 066 784 296 784 066 784", -"6 Dots [1]: 784 033 264 322 264 578 520 546 520 033 290 784 290 257 546 776 290 513 546 776", -"6 Dots [2]: 033 258 001 578 552 578 296 322 514 322 001 033 552 528 296 002 552 272 296 002", -"6 Dots (Order 3) [1]: 816 065 528 257 578 296 322 552 272 513 065 816", -"6 Dots (Order 3) [2]: 816 065 528 257 584 290 328 546 272 513 065 816", -"6 Dots (Order 3) [3]: 337 290 520 290 264 034 593", -"6 Dots (Order 3) [4]: 337 296 514 296 258 808 593", -"2 Dots [1]: 304 260 808 516 816 260 808 516 304", -"2 Dots [2]: 560 580 808 324 816 580 808 324 560", -"2 Dots [3]: 560 324 808 580 816 324 808 580 560", -"2 Dots [4]: 304 516 808 260 816 516 808 260 304", -"2 Dots [5]: 324 816 580 290 324 816 580 546", -"2 Dots [6]: 516 816 260 546 516 816 260 290", -"3 Dots [1]: 560 584 548 336 292 328 548 592 308", -"3 Dots [2]: 308 528 548 264 292 272 548 520 560", -"3 Dots [3]: 340 560 580 290 324 304 580 546 592", -"3 Dots [4]: 528 546 516 304 260 290 516 560 276", -"6 Dots (Order 3) [1]: 560 033 336 513 584 292 328 548 257 592 304 033", -"6 Dots (Order 3) [2]: 816 545 321 528 578 292 322 548 272 577 816 289", -"6 Dots (Order 3) [3]: 816 545 321 528 584 292 328 548 272 577 816 289", -"6 Dots (Order 3) [4]: 560 033 336 513 578 292 322 548 257 592 304 033", -"6 Dots [1]: 816 065 528 257 582 300 326 556 272 513 065 816", -"6 Dots [2]: 816 065 528 257 588 294 332 550 272 513 065 816", -"6 Dots [3]: 561 337 588 294 332 550 593 305", -"6 Dots [4]: 561 337 582 300 326 556 593 305", -"2 Colons [1]: 840 772 840 772", -"2 Colons [2]: 776 836 776 836", -"2 Asymmetric Colons [1]: 840 776 840 776", -"2 Asymmetric Colons [2]: 033 840 776 840 776 033", -"2 Asymmetric Colons [3]: 840 002 840 002", -"2 Asymmetric Colons [4]: 033 840 002 840 002 033", -"2 Asymmetric Colons [5]: 776 840 776 840", -"2 Asymmetric Colons [6]: 033 776 840 776 840 033", -"2 Asymmetric Colons [7]: 776 066 776 066", -"2 Asymmetric Colons [8]: 033 776 066 776 066 033", -"2 Orthogonal Colons [1]: 260 590 516 592 260 334 516 336", -"2 Orthogonal Colons [2]: 580 270 324 272 580 526 324 528", -"2 Serial Colons: 592 260 590 516 336 260 334 516", -}, - -{ -"Simple (2)", -"3 Orthogonal Colons [1]: 340 304 580 302 324 560 580 558 592", -"3 Orthogonal Colons [2]: 528 558 516 560 260 302 516 304 276", -"3 Orthogonal Colons [3]: 336 554 514 816 258 298 514 816 258 592", -"3 Orthogonal Colons [4]: 528 322 816 578 298 322 816 578 554 272", -"3 Orthogonal Colons [5]: 272 586 552 848 296 330 552 848 296 528", -"3 Orthogonal Colons [6]: 592 296 784 552 266 296 784 552 522 336", -"3 Serial Colons: 528 592 554 336 292 592 298 336 548 272", -"4 Parallel Colons [1]: 772 034 772 836 034 836", -"4 Parallel Colons [2]: 552 772 296 546 772 290", -"4 Orthogonal Colons [1]: 516 036 586 036 330 260", -"4 Orthogonal Colons [2]: 580 036 522 036 266 324", -"4 Orthogonal Colons [3]: 516 590 260 334 548 334 292 590", -"4 Orthogonal Colons [4]: 580 526 324 270 292 270 548 526", -"4 Serial Colons [1]: 010 292 010 548", -"4 Serial Colons [2]: 270 548 270 292 526 324 526 580", -"6 Orthogonal Colons [1]: 580 036 522 036 266 324 840 772 840 772", -"6 Orthogonal Colons [2]: 516 036 586 036 330 260 776 836 776 836", -"6 Orthogonal Colons [3]: 337 546 840 772 840 552 290 772 296 593", -"6 Orthogonal Colons [4]: 273 296 776 836 776 552 290 836 546 529", -"6 Orthogonal Colons [5]: 577 336 554 260 298 516 592 321", -"6 Orthogonal Colons [6]: 272 513 580 298 324 554 528 257", -"6 Orthogonal Colons [7]: 336 577 816 001 554 258 298 514 001 816 592 321", -"6 Orthogonal Colons [8]: 528 257 816 065 578 298 322 554 065 816 272 513", -"4 Small Diagonals [1]: 552 001 088 298 840 554 848 001 296 772 292 772 548", -"4 Small Diagonals [2]: 290 001 088 298 840 554 848 001 546 772 292 772 548", -"6 Small Diagonals [1]: 304 545 529 546 258 290 514 548 260 292 516 552 264 296 520 273 560 289", -"6 Small Diagonals [2]: 337 546 258 290 514 548 260 292 516 552 264 296 520 593", -"3 Lines [1]: 336 558 514 816 258 302 514 816 258 592", -"3 Lines [2]: 528 322 816 578 302 322 816 578 558 272", -"3 Lines [3]: 336 558 520 816 264 302 520 816 264 592", -"3 Lines [4]: 528 328 816 584 302 328 816 584 558 272", -"4 Serial Lines: 014 292 014 548", -"4 Asymmetric Lines [1]: 290 014 034 014 290", -"4 Asymmetric Lines [2]: 552 014 808 014 552", -"4 Orthogonal Lines [1]: 590 516 078 260 590", -"4 Orthogonal Lines [2]: 526 580 014 324 526", -"6 Orthogonal Lines [1]: 560 289 848 272 513 548 529 580 001 848 304 545", -"6 Orthogonal Lines [2]: 560 289 001 848 516 593 548 592 321 001 304 545", -"6 Orthogonal Lines [3]: 560 289 848 272 513 546 529 584 001 848 304 545", -"6 Orthogonal Lines [4]: 560 289 001 848 514 593 552 592 321 001 304 545", -"6 Orthogonal Lines [5]: 272 336 264 848 520 592 546 848 290 529 545 520 033 264 289 322 033 578 257", -"6 Orthogonal Lines [6]: 321 514 033 258 289 328 033 584 545 593 290 784 546 528 584 784 328 272 336", -"6 Orthogonal Lines [7]: 560 289 848 272 513 552 529 578 001 848 304 545", -"6 Orthogonal Lines [8]: 560 289 001 848 520 593 546 592 321 001 304 545", -"6 Orthogonal Lines [9]: 577 513 578 001 322 257 296 001 552 337 304 322 816 578 560 520 816 264 592", -"6 Orthogonal Lines [10]: 528 328 816 584 560 514 816 258 304 273 552 065 296 321 258 065 514 577 513", -"4 Serial Lines: 036", -"4 Parallel Lines: 836 816 836 004 304 545 836 305", -"2 Sieves: 010 840 010 840", -"4 Sieves (Order 2) [1]: 010 074 808 010 074 808", -"4 Sieves (Order 2) [2]: 552 010 296 546 010 290", -"4 Sieves (Order 4): 074 808 010 552 010 808 074 296", -"6 Sieves (Order 2) [1]: 840 010 066 808 074 010 808", -"6 Sieves (Order 2) [2]: 296 776 074 776 552 290 074 546", -"6 Sieves (Order 3): 522 330 266 586", -"6 Sieves (Order 6): 522 330 266 328 578 010 066 808 074 010 808", -}, - -{ -"Simple (3)", -"4 Small X's: 010 554 010 298 772 548 772 292", -"6 Small X's: 522 330 266 586 516 324 260 580", -"4 Small Crosses: 017 292 017 292 772 554 772 298", -"6 Small Crosses [1]: 522 330 266 603 561 529 593", -"6 Small Crosses [2]: 548 270 292 526 554 260 298 516", -"2 Double Lines (u,d) [1]: 776 078 776 078", -"2 Double Lines (u,d) [2]: 840 014 840 014", -"2 Double Lines (f,r): 290 017 296 001 848 546 014 290 014 848 784", -"3 Double Lines (u,r,f) [1]: 528 584 784 328 578 784 322 302 584 784 328 578 784 322 558 272", -"3 Double Lines (u,r,f) [2]: 336 558 258 848 264 514 848 520 302 258 848 264 514 848 520 592", -"3 Double Lines (r,f,l): 552 081 546 065 784 296 078 296 078 808 784 848", -"4 Parallel Double Lines: 776 046 776 840 046 840", -"4 Serial Double Lines: 078 034 078 014 034 014", -"4 Orthogonal Double Lines [1]: 776 046 776 046 034 078 034 078", -"4 Orthogonal Double Lines [2]: 034 014 034 014 840 046 840 046", -"6 Orthogonal Double Lines (Order 2) [1]: 776 046 776 046 034 078 034 078 840 014 840 014", -"6 Orthogonal Double Lines (Order 2) [2]: 840 046 840 046 034 014 034 014 776 078 776 078", -"6 Orthogonal Double Lines (Order 2) [3]: 592 321 546 840 010 840 552 290 014 296 546 840 772 840 290 336 577", -"6 Orthogonal Double Lines (Order 2) [4]: 528 257 296 776 074 776 552 290 078 296 546 776 836 776 552 272 513", -"6 Orthogonal Double Lines (Order 3) [1]: 513 336 304 590 298 334 570 592 257", -"6 Orthogonal Double Lines (Order 3) [2]: 321 528 570 270 298 526 304 272 577", -"6 Orthogonal Double Lines (Order 3) [3]: 592 546 848 552 290 848 296 336 528 578 784 584 322 784 328 272 289 328 033 584 322 033 578 545 257 296 001 552 290 001 546 513", -"6 Orthogonal Double Lines (Order 3) [4]: 336 264 848 520 258 848 514 592 272 296 784 552 290 784 546 528 577 546 065 552 290 065 296 321 545 514 033 520 258 033 264 289", -"6 Small Orthogonal Double Lines [1]: 033 848 272 513 588 298 332 554 528 257 848 033", -"6 Small Orthogonal Double Lines [2]: 816 001 336 577 554 262 298 518 592 321 001 816", -"2 Rings (u,d): 776 078 012 840 772 070", -"2 Rings (f,r): 290 017 296 001 848 546 014 290 014 848 784 260 590 516 592 260 334 516 336", -"3 Rings (u,r,f): 584 784 328 578 784 322 302 584 784 328 578 784 322 046 516 560 260 302 516 304 260", -"3 Rings (r,f,l): 552 081 546 065 784 296 078 296 078 808 784 848 528 592 554 336 292 592 298 336 548 272", -"4 Rings (f,b) (r,l) [1]: 302 014 558 014 772 292 772 548", -"4 Rings (f,b) (r,l) [2]: 017 561 081 561 772 292 772 548", -"5 Rings (u,l,r,b,f): 584 784 328 578 784 322 302 584 784 328 578 784 322 014 558 014 558 260 560 516 302 260 304 260 292 772 548", -"5 Rings (f,b) (u,r,l): 816 784 066 046 322 046 322 784 033 584 049 578 528 580 560 330 304 324 560 586 304 272 776 046 012 034 772 044", -"6 Rings (u,d) (r,l) (f,b): 014 302 014 558 772 292 772 548 776 078 012 840 772 070", -"6 Rings (u,d) (r,b) (f,l): 296 848 552 290 078 296 546 065 290 840 014 083 002 836 012 580 526 324 270 292 270 548 526", -"6 Rings (u,r,f) (d,l,b): 526 334 270 586 516 580 260", -"6 Rings (u,f,r) (d,b,l): 593 561 529 593 516 324 260 580", -"2 Smileys [1]: 840 014 840 014 816 260 034 516 816 260 034 516", -"2 Smileys [2]: 776 078 776 078 816 580 034 324 816 580 034 324", -"4 Parallel Smileys: 081 552 772 808 772 552 095 034 078 014 034 014", -"4 Diametral Smileys [1]: 552 772 808 772 552 078 034 078 014 034 014", -"4 Diametral Smileys [2]: 552 836 808 836 552 078 034 078 014 034 014", -"6 Smileys [1]: 590 290 324 296 330 554", -"6 Smileys [2]: 590 296 324 290 330 554", -"6 Orthogonal Smileys [1]: 816 001 336 577 554 266 290 260 296 526 592 321 001 816", -"6 Orthogonal Smileys [2]: 033 848 272 513 590 290 324 296 330 554 528 257 848 033", -"6 Stars (Order 2): 840 010 066 808 074 010 044 772 836", -"6 Stars (Order 3): 522 330 266 586 516 291 772 035 836 291 344 036 092 772 344 036 260", -"8 Small Edge Triangle: 592 321 520 258 336 577 264 514 592 321 520 258 336 577 264 514 592 321 520 258 336 577 264 514 592 321 520 258 336 577 264 514 592 321 520 258 336 577 264 514 592 321 520 258 336 577 264 530 257 584 322 272 513 328 578 528 257 584 322 272 513 328 578 528 257 584 322 272 513 328 578 528 257 584 322 272 513 328 578 528 257 584 322 272 513 328 578 528 257 584 322 272 513 328 578", -}, - -{ -"Simple (4)", -"2 Outlined Crosses: 074 776 074 002 090 784 074 026 848", -"4 Outlined Crosses: 075 042 065 052 066 042 840 002 042 776 052 784 042 026", -"6 Outlined Crosses [1]: 560 526 033 065 033 270 816 065 816 552 516 035 067 035 260 056 067 568", -"6 Outlined Crosses [2]: 033 084 042 065 037 066 042 066 002 074 776 069 784 074 005 065 002 042 776 037 784 042 005 033", -"4 Serial Bars [1]: 059", -"4 Serial Bars [2]: 036", -"2 Stripes [1]: 816 776 049 776 033", -"2 Stripes [2]: 816 840 049 840 033", -"4 Parallel Stripes: 848 776 081 776 065 784 840 017 840 001", -"4 Serial Stripes: 042", -"4 Orthogonal Stripes [1]: 848 776 081 776 065 784 808 017 808 001", -"4 Orthogonal Stripes [2]: 848 808 081 808 065 784 840 017 840 001", -"6 Orthogonal Stripes [1]: 816 840 049 840 033 848 776 081 776 065 784 808 017 808 001", -"6 Orthogonal Stripes [2]: 816 776 049 776 033 848 808 081 808 065 784 840 017 840 001", -"4 Symmetric Diagonals: 560 848 257 848 049 065 528 065 560 033 552 001 088 298 840 554 848 001 296 772 292 772 548", -"6 Diagonals [1]: 337 546 258 290 514 548 260 292 516 552 264 296 520 593 560 577 560 336 528 592 272 304 321 528 336 272 592 304", -"6 Diagonals [2]: 304 033 528 065 545 272 561 529 289 528 848 545 784 272 033 848 584 290 328 546 580 292 324 548 578 296 322 552 848 033 528 257", -"4 Woven Diagonals: 600 323 536 259 600 323 536 259 600 323 536 259 592 321 528 257 592 321 528 257 592 321 528 257", -"2 X: 836 776 836 002 840 010 848 017 082 784 081 784", -"4 X [1]: 848 046 065 050 081 816 074 808 840 036 066 002 036 776 808 010 816 017 050 001 046 784", -"4 X [2]: 010 554 010 298 772 548 772 292 784 848 784 558 001 848 001 302", -"6 X: 580 010 580 260 042 260 548 074 548", -"6 Arrows [1]: 336 577 816 784 520 554 264 298 784 816 329 772 088 036 579 548 515 836 003 036 280 548", -"6 Arrows [2]: 260 836 292 547 836 568 291 836 312 344 036 600 323 036 579 336 577 816 001 554 258 298 514 001 816 592 321", -"4 Serial Checkerboardstripes: 002 049 776 042 066 049 840", -"2 Chessboards: 065 017 065 784 081 784 816 772 302 836 558 816", -"4 Chessboards [1]: 848 776 081 776 065 784 840 017 840 001 042", -"4 Chessboards [2]: 848 776 081 776 065 784 840 017 840 001 053", -"4 Chessboards [3]: 074 545 074 289 560 074 304 074 321 264 065 776 065 520 321 001 577 264 065 776 065 520 321 001 577 528 560 002 304 272 321 784 577 528 560 002 304 272 321 784 065 324 270 580 270 548 526 292 558 260 302 526 334 516 590", -"6 Chessboards (Order 2), Pons Asinorum: 010 074 042", -"6 Chessboards (Order 3): 548 260 552 292 546 516 298 270 548 526 312 579 003 568 323 260 292 344 515 056 327 296 034 336 001 289 592 529 593 513 304 848 257 816 545", -"6 Chessboards (Order 6): 548 260 552 292 546 516 298 270 548 526 312 579 003 568 323 260 292 344 515 056 327 296 034 336 001 289 592 529 593 513 304 848 257 816 545 010 074 042", -"2 Grids (Order 2): 816 840 776 049 776 840 033", -"6 Grids (Order 2), Gift-wrapped Cube: 808 840 010 066 034", -"6 Grids (Order 3), Gift-wrapped Cube: 548 260 552 292 546 516 298 270 548 526 312 579 003 568 323 260 292 344 515 056 327 296 034 336 001 289 592 529 593 513 304 848 257 816 545 522 330 266 586", -"4 Parallel T's [1]: 840 001 816 840 816 001 840 002 065 816 002 816 065 002 836 816 836 816 004 304 545 836 560 289", -"4 Parallel T's [2]: 560 289 836 545 816 836 816 836 560 772", -"4 Small Flowers: 264 514 056 520 258 568 291 264 514 056 520 258 312 036 547", -"8 Teardrops: 264 514 056 520 258 568 291 264 514 056 520 258 312 547", -"4 Diamonds: 600 323 568 291 027 568 291 600 323 036 010 554 010 298", -"6 Diamonds: 600 772 600 323 772 600 259 836 536 259 836 259 059 330 522 586 266", -"6 Hearts: 836 515 312 024 579 027 312 259 059 600 035 259 568 836 266 554 522 298", -"4 Hearts: 772 836 816 836 772 044 081 546 014 034 014 546 065 014 848 560 065 014 065 560", -"2 Big Flowers: 088 017 082 784 081 024 836 776 836", -"4 Big Flowers [1]: 592 321 560 289 017 560 289 592 321 046 772 292 772 548", -"4 Big Flowers [2]: 592 321 560 289 017 560 289 592 321 049 772 292 772 548", -"6 Big Flowers: 088 017 082 784 081 024 836 776 836 592 321 560 289 017 560 289 592 321 046 772 292 772 548", -"6 Flowers: 840 010 066 808 074 010 057 017 081", -"2 Colons, 2 Double Lines [1]: 784 808 078 034 078 034 836 552 290 836 554 784", -"2 Colons, 2 Double Lines [2]: 848 808 014 034 014 034 772 552 290 772 554 848", -"4 Parallel Stripes, 2 Outlined Crosses: 772 840 772 836 776 836 002 066", -"4 Parallel Stripes, 2 Grids: 776 074 002", -"4 Parallel Stripes, 2 Chessboards: 010 074", -"2 Chessboards, 4 Grids: 808 010 074 034", -"4 Chessboards, 2 Grids: 840 010 066 042", -}, - -{ -"Multi Color", -"4 Parallel Colons [1]: 296 772 554 772 290", -"4 Parallel Colons [2]: 552 772 298 772 546", -"6 Sieves [1]: 584 322 520 258 584 322 520 258 584 322 520 258 584 322 520 258", -"6 Sieves [2]: 328 578 264 514 328 578 264 514 328 578 264 514 328 578 264 514", -"2 Rings, 4 Targets: 580 516 324 260 526 334 270 590", -"6 Tartan's: 522 330 266 330 042 010", -"Awful Waffle [1]: 584 552 344 290 584 546 592 290 328 547 584 296 328 289 808 592 568 264 578 520 322 312 336 808 545 513 808 323 520 578 264 577 808 273 808 600 258 328 514 336 808 528 289 328 578 296 546 264 514", -"Awful Waffle [2]: 578 264 546 776 290 264 322 840 776 584 776 072 552 520 258 290 322", -"Awful Waffle [3]: 584 258 552 002 296 258 328 066 002 578 002 066 546 264 514 296 328", -"6 Orthogonal Double Lines [1]: 033 848 272 513 296 590 552 290 334 546 528 257 848 033", -"6 Orthogonal Double Lines [2]: 033 848 272 513 290 590 296 546 334 552 528 257 848 033", -"6 Orthogonal Double Lines [3]: 816 001 336 577 552 270 296 546 526 290 592 321 001 816", -"6 Orthogonal Double Lines [4]: 816 001 336 577 546 270 552 290 526 296 592 321 001 816", -"6 Small Orthogonal Double Lines [1]: 033 848 272 513 296 588 552 290 332 546 528 257 848 033", -"6 Small Orthogonal Double Lines [2]: 033 848 272 513 290 588 296 546 332 552 528 257 848 033", -"6 Small Orthogonal Double Lines [3]: 816 001 336 577 552 262 296 546 518 290 592 321 001 816", -"6 Small Orthogonal Double Lines [4]: 816 001 336 577 546 262 552 290 518 296 592 321 001 816", -"6 Outlined Crosses (Order 12) [1]: 257 336 272 304 336 545 272 336 001 577 272 545 577 304 272 577 257 515 323 536 568 323 291 536 323 003 600 536 291 600 568 536 600 515", -"6 Outlined Crosses (Order 12) [2]: 272 321 257 289 321 560 257 321 784 592 257 560 592 289 257 592 272 536 344 515 547 344 312 515 344 024 579 515 312 579 547 515 579 536", -"6 Outlined Crosses (Order 168) [1]: 528 816 545 528 289 528 001 848 784 289 272 001 289 528 816 289 065 033 035 067 056 547 280 547 536 003 547 024 088 280 003 547 280 056 291 280 528 336 272 515 816 259 552 515 816 259 296 528 592 272", -"6 Outlined Crosses (Order 168) [2]: 513 560 033 513 304 784 513 065 001 304 784 257 304 513 304 033 848 816 056 088 568 035 259 568 024 515 568 003 067 024 259 568 259 312 035 259 513 321 257 536 033 280 546 536 033 280 290 513 577 257", -"6 Diamonds [1]: 280 091 024 036 280 324 312 836 035 772 547 324 561 529 593 561", -"6 Diamonds [2]: 305 337 273 305 580 291 772 035 836 568 580 536 036 024 091 536", -"6 Diamonds [3]: 816 272 577 528 592 560 592 528 336 289 513 033 592 065 033 321 528 336 056 280 579 536 600 568 600 536 344 291 515 035 600 067 035 323 536 344", -"6 Diamonds [4]: 592 272 577 033 336 065 033 257 545 592 272 336 304 336 272 321 528 816 600 280 579 035 344 067 035 259 547 600 280 344 312 344 280 323 536 056", -}, - -{ -"Various", -"2 Bands [1]: 816 002 066 002 066 304 002 066 002 066 304 840 776", -"2 Bands [2]: 324 808 580 560 324 808 580 304 776 836", -"3 Bands [1]: 840 776 066", -"3 Bands [2]: 840 772 066", -"3 Bands [3]: 065 002 034 002 034 577 002 034 002 034 577 784 066 034 066 034 272 066 034 066 034 272 033 066 002 066 002 545 066 002 066 002 545 808 776 840", -"3 Bands [4]: 065 002 034 002 034 577 002 034 002 034 577 002 580 002 580 808 776", -"4 Bands [1]: 065 002 034 002 034 577 002 034 002 034 577 840 808 776 066", -"4 Bands [2]: 260 840 516 592 260 840 516 336 840 808 772 066", -"5 Bands [1]: 776 840 808 066 002", -"5 Bands [2]: 776 840 036 066 002", -}, - -{ -"Corner Axis (1)", -"6 Orthogonal Double Stripes [1]: 336 560 289 513 304 554 528 816 513 586 257 816 272 560 257 304 545 592", -"6 Orthogonal Double Stripes [2]: 528 304 545 321 560 336 816 321 522 577 816 592 554 304 577 560 289 272", -"2 Big Edge Triangles [1]: 528 552 513 304 257 296 513 560 273", -"2 Big Edge Triangles [2]: 513 546 528 289 272 290 528 545 273", -"2 Big Edge Triangles [3]: 528 546 513 304 257 290 513 560 273", -"2 Big Edge Triangles [4]: 513 552 528 289 272 296 528 545 273", -"2 Big Edge Triangles [5]: 528 548 513 304 257 292 513 560 273", -"2 Big Edge Triangles [6]: 513 548 528 289 272 292 528 545 273", -"2 Propellers (2x2x2): 272 033 848 513 584 290 328 546 257 848 528 577 816 321 272 033 528 577 816 321", -"2 Propellers (3x3x3): 272 033 848 513 584 290 328 580 292 324 550 257 848 528 577 816 321 272 033 528 577 816 321", -"2 Propellers (4x4x4): 272 513 580 292 324 578 296 322 584 290 328 558 257 033 528 577 816 321 272 033 528 577 816 321", -"1 Triangle (3x3x3): 592 290 784 546 264 290 784 546 536 304 772 560 272 304 772 560 336", -"2 Triangle (3x3x3): 337 816 848 513 804 257 305 513 804 257 561 848 816 593 784 592 321 033 546 264 290 520 033 577 336 784", -"1 Triangle (4x4x4): 592 528 304 002 560 272 304 002 560 336 580 291 772 547 264 289 272 290 772 546 528 545 520 324", -"2 Triangle (4x4x4): 840 808 776 528 560 336 042 592 304 336 042 592 272 776 808 840 560 033 336 513 584 292 328 548 257 592 033 560 545 321 528 578 292 322 548 272 577 289 816", -"1 Small Edge Triangle (2x2x2): 528 560 336 808 592 304 336 808 592 272", -"1 Small Edge Triangle (3x3x3): 528 560 336 036 592 304 336 036 592 272", -"1 Small Edge Triangle (4x4x4): 528 560 336 034 592 304 336 034 592 272", -"2 Small Edge Triangles (2x2x2): 593 001 065 529 304 776 560 273 304 776 560 065 001 337", -"2 Small Edge Triangles (3x3x3): 593 001 065 529 304 772 560 273 304 772 560 065 001 337", -"2 Small Edge Triangles (4x4x4): 593 001 065 529 304 002 560 273 304 002 560 065 001 337", -"1 Small Edge Triangle [1]: 560 592 272 076 528 336 272 076 528 304", -"1 Small Edge Triangle [2]: 560 592 272 070 528 336 272 070 528 304", -"2 Small Edge Triangles: 560 592 272 074 528 336 272 074 528 304", -"6 Triangles [1]: 848 001 560 289 328 520 603 571 520 296 529 593 272 513 065 816", -"6 Triangles [2]: 065 257 528 545 304 558 270 296 514 292 516 290 520 560 289 272 513 065", -"Edge Hexagon (Order 3) [1]: 324 784 848 545 772 289 273 545 772 289 529 848 784 580", -"Edge Hexagon (Order 3) [2]: 337 784 065 273 304 002 560 529 304 002 560 065 784 593", -"Edge Hexagon (Order 3) [3]: 593 033 848 513 808 257 561 513 808 257 305 848 033 337", -"Hexagon (Order 3): 324 784 848 545 772 289 273 545 772 289 529 848 784 580 816 065 528 257 584 290 328 546 272 513 065 816", -"Asymmetric Hexagon: 336 545 520 289 546 528 816 272 545 290 264 289 536 816 280 592 001 322 260 579 546 264 323 516 579 260 520 290 516 321 001", -"Asymmetric Hexagon (Backside): 577 291 001 547 272 290 528 264 289 001 545 272 520 546 528 321 816 336 548 264 546 292 600 548 344 290 520 600 292 328 816", -"Large Hexagon, 2 Peaks: 033 848 001 290 578 292 580 296 584 334 558 001 848 545 528 560 321 528 046 272 046 577 304 272 545", -"Triskelion [1]: 257 033 321 033 336 272 289 784 592 528 065 545 784 033 272 321 556 260 292 258 296 518 592 321 001 816", -"Triskelion [2]: 577 033 513 033 528 592 545 848 272 336 001 289 848 033 592 513 300 580 548 578 552 326 272 513 065 816", -"2 Spirals [1]: 560 001 289 592 545 577 560 513 065 816 592 304 336 816 577 304 033 784 321 592 548 260 292 516 552 268 296 524 336 577 784 033", -"2 Spirals [2]: 560 001 289 592 545 577 560 513 065 816 592 304 336 816 577 304 033 848 513 272 588 296 332 552 580 292 324 548 528 257 848 033", -"2 Peaks [1]: 257 816 513 592 033 336 257 816 513 592 033 336 593 001 065 529 304 776 560 273 304 776 560 065 001 337", -"2 Peaks [2]: 257 816 513 592 033 336 257 816 513 592 033 336 593 001 065 529 304 012 560 273 304 012 560 065 001 337", -"2 Peaks [3]: 259 056 515 600 035 344 259 056 515 600 035 344 593 001 065 529 304 772 560 273 304 772 560 065 001 337", -"2 Marked Rings: 548 260 292 516 324 033 065 561 513 804 257 305 513 804 257 065 033 580", -"1 Marked Ring: 528 328 816 584 290 328 816 584 546 560 336 034 592 304 336 034 592 272", -"2 Marked Rings: 337 816 848 513 808 257 305 513 808 257 561 848 816 593 001 336 577 816 546 264 290 520 816 321 592 001", -"2 Marked Cube in a Cube [1]: 548 260 292 516 324 033 065 561 513 804 257 305 513 804 257 065 033 580 272 033 528 577 816 321 272 033 528 577 816 321", -"2 Marked Cube in a Cube [2]: 337 816 848 513 808 257 305 513 808 257 561 848 816 593 001 336 577 816 546 264 290 520 816 321 592 001 272 033 528 577 816 321 272 033 528 577 816 321", -"2 Marked Cube in a Cube [3]: 560 321 289 528 042 321 042 577 034 772 034 772 272 545 577 304", -}, - -{ -"Corner Axis (2)", -"1 Ring (2x2x2): 528 336 272 552 515 816 259 296 515 816 259 528 592 272", -"2 Rings (2x2x2) [1]: 264 336 520 066 264 592 520 066 003 290 088 290 088 003 290 003 296 088 552 088 034 003 257 577 257 328 513 337 257 328 513 592 257 840 001", -"2 Rings (2x2x2) [2]: 291 088 547 536 067 280 291 088 547 536 067 280 528 065 272 289 848 545 528 065 272 289 848 545", -"1 Ring (4x4x4): 291 259 312 002 568 515 579 002 323 547 336 550 520 816 264 294 520 816 264 592", -"2 Rings (4x4x4) [1]: 056 584 568 067 312 328 568 067 536 579 280 840 536 323 280 840 568 003 546 088 024 546 024 290 024 296 024 552 088 003 065 784 326 258 582 270 556 514 300 526 784 065 579 280 547 776 836 776 836 291 536 323 587 044 328 545 584 044 328 289 323", -"2 Rings (4x4x4) [2]: 291 259 312 002 568 515 579 002 323 547 312 280 291 776 547 536 600 776 344 568 560 289 848 272 515 552 531 578 003 848 304 545", -"Isle of Man Flag [1]: 568 536 344 579 547 323 291 088 035 344 312 600 568 291 515 579 065 816 528 257 294 584 550 328 272 513 816 065", -"Isle of Man Flag [2]: 568 088 035 024 312 259 067 536 600 291 600 536 344 547 003 057 784 592 321 556 258 300 514 336 577 784 033 516 324 260 580", -"1 Double Ring: 528 336 272 552 515 816 259 296 515 816 259 528 592 272 291 259 312 002 568 515 579 002 323 547 336 550 520 816 264 294 520 816 264 592", -"2 Double Rings (Order 4): 784 065 304 081 560 272 558 272 065 528 302 272 024 067 312 091 568 280 548 280 067 536 292 280", -"2 Double Rings (Order 24): 257 560 513 816 336 272 289 592 560 321 289 336 513 289 592 033 035 344 547 259 600 547 579 312 344 547 536 600 056 259 312 515", -"2 Double Rings (Order 3): 592 321 289 513 042 257 545 513 042 257 304 010 560 528 304 010 560 272 001 033 322 520 578 516 326 268 582 033 001 336 577 529 593 561 529", -"6 Orthogonal Double Stripes [1]: 336 560 289 513 304 548 528 816 513 580 257 816 272 560 257 304 545 592 513 560 289 336 545 296 321 033 336 258 592 033 577 289 592 304 545 257", -"6 Orthogonal Double Stripes [2]: 513 560 289 336 545 321 033 336 514 592 033 577 552 289 592 304 545 257 336 560 289 513 304 528 816 513 324 257 816 272 292 560 257 304 545 592", -"6 Orthogonal Double Stripes [3]: 528 304 545 321 560 336 816 321 516 577 816 592 548 304 577 560 289 272 321 304 545 528 289 513 033 528 322 272 033 257 296 545 272 560 289 577", -"6 Orthogonal Double Stripes [4]: 321 304 545 528 289 552 513 033 528 578 272 033 257 545 272 560 289 577 528 304 545 321 560 292 336 816 321 260 577 816 592 304 577 560 289 272", -"6 Orthogonal Double Stripes [5]: 336 560 289 513 304 546 528 816 513 584 257 816 272 560 257 304 545 592 513 560 289 336 545 292 321 033 336 260 592 033 577 289 592 304 545 257", -"6 Orthogonal Double Stripes [6]: 513 560 289 336 545 321 033 336 516 592 033 577 548 289 592 304 545 257 336 560 289 513 304 528 816 513 328 257 816 272 290 560 257 304 545 592", -"6 Orthogonal Double Stripes [7]: 528 304 545 321 560 336 816 321 520 577 816 592 546 304 577 560 289 272 321 304 545 528 289 513 033 528 324 272 033 257 292 545 272 560 289 577", -"6 Orthogonal Double Stripes [8]: 321 304 545 528 289 548 513 033 528 580 272 033 257 545 272 560 289 577 528 304 545 321 560 290 336 816 321 264 577 816 592 304 577 560 289 272", -"6 Targets [1]: 526 334 270 590 516 324 260 580", -"6 Targets [2]: 334 526 590 270 324 516 580 260", -"6 Targets [3]: 593 561 529 593 324 516 580 260", -"2 (Cube in a)2 Cube: 291 088 547 536 067 280 291 088 547 536 067 280 289 848 545 528 065 272 289 848 545 528 065 272", -"2 Chessboard Cubes (2x2x2): 323 024 579 568 003 312 323 024 579 568 003 312 593 001 065 529 304 776 560 273 304 776 560 065 001 337", -"2 Chessboard Cubes (3x3x3): 568 024 568 003 088 003 344 024 312 515 579 536 291 600 568 259 579 003 560 272 836 528 592 272 076 528 336 272 840 528 304 545 257 836 513 577 257 070 513 321 257 066 513 289", -"2 Chessboard Cubes (4x4x4): 513 321 036 577 545 321 036 577 289 257 528 336 036 592 560 336 036 592 304 033 848 257 289 784 513 304 528 560 784 816 272 592 289 272 560 260 548 516 292 266 554 522 298", -"2 Cubes in a Chessboard Cube (3x3x3): 560 321 289 528 036 776 036 776 321 036 577 036 272 545 577 065 257 816 545 590 816 289 334 513 065 307 323 035 579 568 515 035 536 579 056 600 547 536 056 280 312 337 816 848 305 513 808 257 561 513 808 257 848 816 593", -"2 Cubes in a Chessboard Cube (4x4x4): 560 321 289 528 042 321 042 577 272 545 577 001 289 528 577 528 577 528 577 545 001 560 784 848 056 772 808 772", -"6 Dots in a Chessboard Cube: 560 321 289 528 036 776 036 776 321 036 577 036 272 545 577 065 257 816 545 590 816 289 334 513 065 307 323 035 579 568 515 035 536 579 056 600 547 536 056 280 312 337 816 848 305 513 808 257 561 513 808 257 848 816 593 816 065 528 257 578 296 322 552 272 513 065 816", -"2 Cube in a Cube, With Propeller: 568 024 568 003 088 003 344 024 312 515 579 536 291 600 568 259 579 003 593 001 065 529 304 776 560 273 304 776 560 065 001 337", -"Ripple: 304 545 528 257 065 270 558 526 302 268 548 520 552 516 300 065 513 272 289 560", -"Reverse Ripple: 560 289 272 513 848 270 558 526 302 268 548 520 552 516 300 848 257 528 545 304", -"Interlaced Spirals: 336 784 545 529 592 528 257 592 289 592 561 513 272 840 528 592 272 076 528 336 272 836 528 304 545 257 066 513 577 257 070 513 321 257 068 513 545 848 272 513 290 590 292 546 334 548 528 257 848 049 336 577 001 258 546 514 290 001 321 592 816", -"M.C. Escher [1]: 526 334 270 586 516 580 260 336 784 545 529 592 528 257 592 289 592 561 513 304 312 600 772 344 272 600 772 344 528 568 291 579 772 323 257 579 772 323 513 547 593 001 065 304 776 560 529 304 776 560 273 065 001 337 816 065 528 257 578 296 322 552 272 513 065 816", -"M.C. Escher [2]: 560 528 577 304 336 561 528 321 513 593 816 336 272 516 324 260 580 568 280 836 536 592 280 836 536 336 312 547 259 836 515 577 259 836 515 321 291 593 001 065 529 304 776 560 273 304 776 560 065 001 337 816 001 336 577 258 552 514 296 592 321 001 816", -}, - -{ -"Corner Axis (3)", -"1 Speckled Ring [1]: 291 259 312 002 568 515 579 002 323 547 336 520 816 264 550 520 816 264 294 592", -"1 Speckled Ring [2]: 291 579 002 323 259 312 002 568 515 547 336 550 520 816 264 294 520 816 264 592", -"2 Speckled Rings: 816 001 336 577 258 548 514 292 260 552 516 296 592 321 001 816 088 547 024 547 515 312 539 323 571 323 259 088 259 056", -"2 (Cube in a)2 Cube (Order 3): 289 848 545 528 065 272 289 848 545 528 065 272 291 088 547 536 067 280 291 088 547 536 067 280", -"2 (Cube in a)3 Cube: 291 259 312 002 568 515 579 002 323 547 312 280 291 776 547 536 600 776 344 568 560 289 848 272 515 552 531 578 003 848 304 545 324 516 580 056 024 344 548 515 036 259 548 600 024 056 260", -"1 (Cube in a)4 Cube [1]: 528 336 272 515 816 259 552 515 816 259 296 528 592 272 291 259 312 002 568 515 579 002 323 547 336 550 520 816 264 294 520 816 264 592", -"1 (Cube in a)4 Cube [2]: 528 336 272 552 515 816 259 296 515 816 259 528 592 272 291 579 002 323 259 312 002 568 515 547 336 520 816 264 550 520 816 264 294 592", -"2 (Cube in a)4 Cube (Order 24) [1]: 592 289 336 033 513 577 560 257 289 528 560 513 336 560 257 816 056 323 568 280 579 568 600 291 323 568 515 579 035 280 291 536", -"2 (Cube in a)4 Cube (Order 24) [2]: 257 560 513 816 336 272 289 592 560 321 289 336 513 289 592 033 035 536 291 579 280 291 259 568 536 291 344 280 056 579 568 323", -"2 (Cube in a)4 Cube (Order 105): 336 560 577 272 560 848 816 336 304 592 816 289 577 545 784 065 304 344 568 579 280 568 088 056 344 312 600 056 291 579 547 024 067 312", -"2 (Cube in a)4 Cube (Order 12) [1]: 321 302 577 784 321 558 321 545 017 289 784 065 067 280 579 291 536 579 515 344 280 579 568 536 088 291 344 547", -"2 (Cube in a)4 Cube (Order 12) [2]: 528 558 272 065 528 302 528 304 081 560 065 784 024 579 280 568 323 280 344 515 579 280 291 323 003 568 515 312", -"6 Dots in a Cube in a Cube [1]: 536 067 259 600 547 600 547 600 547 515 067 536 088 056 024 784 033 592 321 264 546 520 290 336 577 033 784", -"6 Dots in a Cube in a Cube [2]: 784 033 592 321 546 264 290 520 336 577 033 784 024 056 088 280 067 259 291 344 291 344 291 344 515 067 280", -"6 Dots in a Cube in a Cube [3]: 784 033 264 322 264 578 520 546 520 033 290 784 290 257 546 776 290 513 546 776 536 067 259 600 547 600 547 600 547 515 067 536 088 056 024", -"6 Dots in a Cube in a Cube [4]: 784 033 264 322 264 578 520 546 520 033 290 784 290 257 546 776 290 513 546 024 776 056 088 280 067 259 291 344 291 344 291 344 515 067 280", -"2 Color Chessboard Cubes: 816 289 513 848 560 257 337 273 336 545 001 592 552 034 344 003 291 600 539 603 515 312 088 259 056 547", -"6 Dots in a Chessboard Cube: 560 321 289 528 036 776 036 776 321 036 577 036 272 545 577 065 257 816 545 590 816 289 334 513 065 304 784 033 264 322 264 578 520 546 520 033 290 784 290 257 546 776 290 513 546 776 291 323 035 579 568 515 035 536 579 056 600 547 536 056 280 312 337 816 848 305 513 808 257 561 513 808 257 848 816 593", -"2 Corner Triangles, 6 Triangles: 033 592 513 560 001 289 001 321 272 816 577 001 321 528 560 528 321 065 528 545 259 548 260 552 518 300 513 289 272 065 560", -}, - -{ -"Asymmetric", -"Big Edge Triangle, 3 Bars: 577 290 001 546 513 584 001 328 289 776 545 257 289 776 545 321", -"Big Edge Triangle (Backside), 3 Bars: 272 560 066 304 336 560 066 304 258 848 514 592 552 848 296 528", -"Big Edge Triangle, 3 Bars: 577 296 001 552 513 578 001 322 289 002 545 257 289 002 545 321", -"Big Edge Triangle (Backside), 3 Bars: 272 560 840 304 336 560 840 304 264 848 520 592 546 848 290 528", -"Big Edge Triangle, 3 Speckled Bars: 577 290 001 546 513 584 001 328 289 776 545 257 289 776 545 290 001 546 266 290 001 546 522 321", -"Big Edge Triangle (Backside), 3 Speckled Bars: 272 586 552 848 296 330 552 848 296 560 066 304 336 560 066 304 258 848 514 592 552 848 296 528", -"Big Edge Triangle, 3 Speckled Bars: 577 266 290 001 546 522 290 001 546 289 776 545 513 289 776 545 584 001 328 257 290 001 546 321", -"Big Edge Triangle (Backside), 3 Speckled Bars: 272 552 848 296 336 258 848 514 560 066 304 592 560 066 304 552 848 296 586 552 848 296 330 528", -"Peak, Big Peak: 776 808 088 513 289 513 592 304 592 560 848 001 545 088 808 776", -"Peak (Backside), Big Peak: 066 034 003 560 848 001 545 513 289 513 592 304 592 003 034 066", -"Triangle, Ring: 066 034 002 528 560 336 038 592 304 336 038 592 272 002 034 066 033 848 272 513 584 290 328 546 528 257 848 033", -"Triangle (Backside), Ring: 776 808 840 321 513 044 257 289 513 044 257 545 577 840 808 776 816 001 336 577 552 258 296 514 592 321 001 816", -}, - -{ -"Multi Rotation", -"4 Peaks (Order 3), 6 Diagonals: 539 291 579 568 323 547 344 315 600 568 579 547 323 312 539 528 560 336 034 272 592 002 336 528 592 002 304 336 034 592 273 336 808 592 289 776 336 513 592 776 336 257 808 592 545 513", -"4 Woven Rings: 305 272 513 816 336 577 304 848 017 065 552 067 027 088 568 323 600 056 536 259 312 816 291 033 520 579 257 322 528 578 513 330 272 321 528 584 280 520 344 257 584 528 328 513 586 272 592 528 322 280", -}, - -{ -"Snakes", -"Anaconda (Type 1) [1]: 560 264 848 520 592 546 848 290 336 304 577 290 001 546 513 584 001 328 257 321", -"Anaconda (Type 1) [2]: 272 336 258 848 514 592 552 848 296 528 289 257 296 001 552 513 578 001 322 545", -"Asymmetric Anaconda: 272 336 264 848 520 592 546 848 290 528 592 290 024 546 536 584 024 328 280 336 296 520 552 513 296 264 552 257", -"Asymmetric Anaconda (Backside): 577 296 001 552 513 578 001 322 257 337 546 322 290 592 546 578 290 257 323 258 067 514 579 552 067 296 513", -"Anaconda (Type 3) [1]: 528 322 816 578 560 520 816 264 304 272 513 328 033 584 545 514 033 258 289 513 336 577 816 546 268 548 258 294 526 816 321 592 001", -"Anaconda (Type 3) [2]: 321 289 322 033 578 545 520 033 264 577 336 304 328 816 584 560 514 816 258 336 513 272 033 590 300 328 548 326 552 033 528 257 848", -"Anaconda (Type 6): 324 784 848 545 772 289 273 545 772 289 529 848 784 580 304 545 592 321 784 588 290 332 546 784 336 577 560 304 065 528 257 552 262 296 518 272 513 065 560 289", -"Anaconda [1]: 336 577 001 816 550 262 294 518 816 001 321 550 536 816 280 294 536 816 280 592 321 556 515 033 259 300 515 033 259 577", -"Anaconda [2]: 528 344 816 600 294 344 816 600 550 272 513 323 033 579 300 323 033 579 556 272 848 033 588 300 332 556 033 848 528 257", -"Double Anaconda [1]: 592 289 272 545 337 528 577 273 560 321 304 513 259 568 579 312 539 323 280 603 291 536 547 344", -"Double Anaconda [2]: 321 528 545 272 593 289 336 561 257 592 513 304 568 067 536 548 283 291 580 547 515 067 312", -"Python [1]: 772 296 001 552 772 296 001 552 067 296 067 552 067 546 067 290 024 546 024 291 536 580 280 066 536 324 280 547", -"Python [2]: 772 290 784 546 772 290 784 546 088 290 088 546 088 552 088 296 003 552 003 312 515 580 259 840 515 324 259 568", -"Double Python [1]: 784 577 513 560 593 272 592 273 545 321 257 848 088 515 579 291 539 344 536 347 312 259 323 024", -"Double Python [2]: 001 592 528 545 593 257 577 273 560 336 272 065 067 536 600 312 539 323 515 347 291 280 344 003", -"2 Spirals: 600 296 514 552 272 296 258 552 528 560 264 292 520 304 264 548 520 600 035 024 035 024 035 024 088 003 066 056 066 056 066 003 036", -"Viper: 528 328 816 584 302 328 816 584 558 552 513 304 257 296 513 560 273 528 546 516 304 260 290 516 560 276 280 568 067 312 328 568 067 312 584 536", -"Viper (Backside): 579 514 291 024 547 258 291 024 547 323 325 545 580 296 324 289 580 552 577 337 545 592 290 336 289 592 546 558 514 033 258 302 514 033 258 577", -"Dodecahelix: 560 776 836 776 836 304 515 088 003 548 259 036 259 088 003 548 568 280 034 536 312 516 323 515 840 259 603 515 066 259 344 260 291 280 808 536 547 515", -"Clover: 066 002 836 776 836 772 840 034 772 836 034 836 321 516 036 586 036 330 260 577", -"2 Double Loops: 545 078 784 078 784 307 772 088 772 088 568 776 074 776 074", -}, - -{ -"Multi Snakes", -"Winding Anaconda [1]: 560 264 848 520 592 546 848 290 336 304 577 513 584 001 328 257 290 001 546 321", -"Winding Anaconda [2]: 560 592 546 848 290 336 264 848 520 304 577 290 001 546 513 584 001 328 257 321", -"Winding Anaconda [3]: 272 336 258 848 514 592 552 848 296 528 289 578 001 322 257 296 001 552 513 545", -"Winding Anaconda [4]: 272 552 848 296 336 258 848 514 592 528 289 257 296 001 552 513 578 001 322 545", -"Speckled Anaconda: 033 784 592 321 258 548 514 292 260 552 516 296 336 577 784 033 568 067 259 291 603 515 315 539 344 035 280", -"Asymmetric Double Anaconda [1]: 272 336 264 848 520 592 546 848 290 528 592 290 024 546 536 584 024 328 280 336 296 520 552 513 296 264 552 257 536 035 323 259 292 515 603 260 344 035 280", -"Asymmetric Double Anaconda [2]: 312 579 536 323 571 280 291 539 344 547 600 275 336 264 848 520 592 546 848 290 528 592 290 024 546 536 584 024 328 280 336 296 520 552 513 296 264 552 257", -"Double Anaconda [1]: 321 513 577 344 033 600 290 344 033 600 546 321 257 577 003 088 259 344 291 536 344 280 344 259 571 259 600 515 312 560 257 336 513 305 513 592 528 592 272 545 592 513 848 001", -"Double Anaconda [2]: 001 848 257 336 289 528 336 272 336 257 561 257 592 513 304 568 259 344 515 315 515 600 536 600 280 547 600 515 088 003 321 513 577 290 344 033 600 546 344 033 600 321 257 577", -"Layered Anacondas [1]: 577 290 001 546 513 584 001 328 257 321 560 264 848 520 592 546 848 290 336 048 584 784 328 274 290 784 546 530 560 289 578 001 322 265 296 001 552 521 545", -"Layered Anacondas [2]: 289 265 296 001 552 521 578 001 322 545 304 274 290 784 546 530 584 784 328 048 592 546 848 290 336 264 848 520 304 577 513 584 001 328 257 290 001 546 321", -"Woven Anacondas [1]: 304 584 784 328 274 290 784 546 530 048 264 848 520 592 546 848 290 336 304 545 258 065 514 585 552 065 296 329 033 578 001 322 257 296 001 552 513 545", -"Woven Anacondas [2]: 289 257 296 001 552 513 578 001 322 033 585 552 065 296 329 258 065 514 289 560 592 546 848 290 336 264 848 520 048 274 290 784 546 530 584 784 328 560", -"Triple Anaconda [1]: 257 560 577 304 529 321 272 593 289 528 545 336 259 568 579 312 539 323 280 603 291 536 547 344", -"Triple Anaconda [2]: 592 289 272 545 337 528 577 273 560 321 304 513 600 291 280 547 347 536 579 283 568 323 312 515", -}, - -{ -"Labyrinths", -"6 Scissors: 304 528 065 545 265 548 520 292 260 552 516 296 513 289 065 272 560 568 067 259 291 603 515 315 539 344 035 280", -}, - -{ -"Flips and Twists", -"1 Double Midge Flip: 546 784 552 848 296 848 034 784 290 784 546 784 848 034 848", -"Supermidgeflip: 592 289 528 033 321 560 321 257 065 289 010 042 074 545 065 513 577 304 577 033 272 545 336 010 042 074", -"Extended Superflip [1]: 560 784 592 321 528 065 528 816 257 065 528 304 545 784 592 273 065 816 848 568 024 600 323 536 067 536 056 259 067 536 312 547 024 600 283 067 056 088", -"Extended Superflip [2]: 516 568 516 568 516 568 516 568 292 600 292 600 292 600 292 600 324 259 324 259 324 259 324 259 273 592 273 289 273 321 273 560 561 257 561 321 561 528 561 592 593 560 593 528 593 289 593 257", -"X-Flip: 592 289 528 033 321 560 321 257 065 289 010 042 074 545 065 513 577 304 577 033 272 545 336 010 042 082 568 024 600 323 536 067 536 056 259 067 536 312 547 024 600 283 067 056", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternGigaminx.java b/src/main/java/org/distorted/patterns/PatternGigaminx.java deleted file mode 100644 index 4cfb5649..00000000 --- a/src/main/java/org/distorted/patterns/PatternGigaminx.java +++ /dev/null @@ -1,111 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2021 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternGigaminx -{ -public static final String[][] patterns = -{ -{ -"Simple Patterns", -"10 Dots (+72deg): (280 120 836)12 607", -"10 Dots (-72deg): (536 888 068)12 351", -"2 Rings (u,d): (872 675 528 648 272 419 592 675 528 392 272 419 336 104 607)4 872 592 675 528 648 272 419 336 675 528 392 272 419 104 607", -"2 Rings (u,f): 144 304 674 560 400 336 656 304 418 560 400 080 400 353 520 609 656 080 400 353 264 609 592 545 264 289 336 656 592 545 520 289 336 304 674 560 400 592 304 656 418 560 400 336 648 312 674 568 408 848 664 312 418 568 408 080", -"2 Rings (r,l): 671 (400 353 776 609 656 336 400 353 008 609 656 289)3 673 528 136 272 417 592 673 528 904 272 417 272 624 904 368 528 545 272 624 136 368 528 801 848 415", -"3 Rings (u,r,f): 674 848 536 560 354 304 280 080 536 560 610 304 280 418 656 528 592 674 848 536 560 354 304 280 080 536 560 610 304 280 418 336 272 656 784 848 674 848 536 560 354 304 280 080 536 560 610 304 280 418 080 016 656 016 080 674 848 536 560 354 304 280 080 536 560 610 304 280 418 848 784 656 272 336 674 848 536 560 354 304 280 080 536 560 610 304 280 418 592 528 656", -"10 Rings (+72deg): (612 415)35 354 360 (671 366)35", -"10 Rings (-72deg): (548 671)35 290 296 (415 302)35", -"10 Rings (+144deg): (528 880 078)12 (836 280 120)12 (528 880 078)12 (836 280 120)12", -"10 Rings (-144deg): (272 112 846)12 (068 536 888)12 (272 112 846)12 (068 536 888)12", -"12 Rings (6 Opposite Swaps): ((034 408 353 520 609 664 592 408 353 264 609 664 336 802 607)4 034 592 408 353 520 609 664 336 408 353 264 609 664 802 383)5 671 (034 408 353 520 609 664 592 408 353 264 609 664 336 802 607)4 034 592 408 353 520 609 664 336 408 353 264 609 664 802 607 415", -"12 Rings (6 Adjacent Swaps): (016 673 392 417 272 336 528 673 648 417 272 080 272 560 354 304 528 080 272 560 610 304 592 432 610 688 336 528 592 432 354 688 336 673 392 417 272 592 673 528 648 417 272 336 520 675 392 419 280 848 536 675 648 419 280 080 607 287 016 673 392 417 272 336 528 673 648 417 272 080 272 560 354 304 528 080 272 560 610 304 592 432 610 688 336 528 592 432 354 688 336 673 392 417 272 592 673 528 648 417 272 336 520 675 392 419 280 848 536 675 648 419 280 080 543 351 543 319)3", -"12 Rings (2 Opposite Swaps, 2 Adjacent Swaps, 2 Swaps) [1]: (337 273 401 081 401 305 113 657 529 593 913 593 625 817)2 337 273 401 081 401 305 113 891 571 667 859 667 539 603 (059 379 347 155 347 283 411 891 571 667 859 667 539 603)2", -"12 Rings (2 Opposite Swaps, 2 Adjacent Swaps, 2 Swaps) [2]: (612 415)72 (671 366)72 415 (612 415)36 (671 366)36 671", -"12 Rings (4 3-Cycles): 561 177 337 049 401 529 433 369 785 433 881 561 337 529 401 081 529 913 369 433 337 561 177 337 049 401 529 433 699 283 667 827 603 955 315 603 699 635 155 283 859 667 283 603 315 123 699 027 635 699 283 667 827 603 955 315", -"12 Rings (6 Swaps): (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 607 (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 383 (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 159 (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 351 (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 607 383 (336 385 098 641 592 304 336 385 866 641 592 528)3 673 353 072 609 417 560 673 353 840 609 417 609 656 840 400 353 272 609 656 072 400 353 016 816 799 607", -"12 Chessboard Borders: (387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 952 643 607)5 (671 387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 952 643 415 607)5 (927 387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 952 643 159 607)5", -"12 O's: (387 184 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 607)5 (671 387 184 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 415 607)5 (927 387 184 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 159 607)5", -"12 Chessboards: (387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 607)5 (671 387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 415 607)5 (927 387 184 546 336 354 592 400 336 610 592 656 290 418 336 354 592 912 336 610 592 144 674 784 931 392 163 024 592 792 931 648 163 328 272 344 291 648 547 600 528 344 291 392 547 600 584 024 336 776 952 643 159 607)5", -}, - -{ -"Multi Color Patterns", -"12 Targets (4 3-Cycles): 561 177 337 049 401 529 433 369 785 433 881 561 337 529 401 081 529 913 369 433 337 561 177 337 049 401 529 433 571 187 347 059 411 539 443 379 795 443 891 571 347 539 411 091 539 923 379 443 347 571 187 347 059 411 539 443", -}, - -{ -"Various Patterns", -"Centre-3-Cycle [1]: 264 546 520 592 264 290 520 336", -"Centre-3-Cycle [2]: 674 592 354 336 418 592 610 336", -}, - -{ -"Face Axis (2 Colors)", -"Equator (+72deg): 016 865 048 929 784 144 016 584 784 912 016 161 816 097 784 642 353 272 387 680 643 528 609 272 387 424 643 528 386 863 642 353 272 387 680 643 528 609 272 387 424 643 528 386 095", -"Equator (+144deg): 016 865 048 929 784 144 016 840 784 912 016 161 816 097 272 840 929 304 632 258 376 560 161 304 632 514 376 560 072 016 351 784 840 929 304 632 258 376 560 161 304 632 514 376 560 072 016 607", -"Wide Equator (+72deg): 912 784 097 816 656 161 400 600 656 929 400 048 865 016 912 696 792 656 929 856 161 515 643 568 387 353 643 312 387 259 929 088 161 400 024 440 656", -"Wide Equator (+144deg): 912 784 097 816 656 161 400 856 656 929 400 048 865 016 912 696 792 656 929 856 161 515 643 568 387 097 643 312 387 259 929 088 161 400 024 440 656", -"Double Equator (+72deg): 792 099 824 163 536 920 280 600 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 344 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 336 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 592 272 097 528 816 161 912 784 799 671", -"Double Equator (-72deg): 792 099 824 163 536 920 280 344 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 600 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 592 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 336 272 097 528 816 161 912 784 799 671", -"Double Equator (+144deg): 792 099 824 163 536 920 280 856 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 088 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 080 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 848 272 097 528 816 161 912 784 799 671", -"Double Equator (-144deg): 792 099 824 163 536 920 280 088 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 856 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 848 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 080 272 097 528 816 161 912 784 799 671", -"Equator (+72deg), Equator (-72deg): (912 784 097 816 656 161 400 600 656 929 400 048 865 016 912 696 792 656 929 856 161 515 643 568 387 353 643 312 387 259 929 088 161 400 024 440 656 543 927)2", -"Equator (+144deg), Equator (-144deg): (912 784 097 816 656 161 400 856 656 929 400 048 865 016 912 696 792 656 929 856 161 515 643 568 387 097 643 312 387 259 929 088 161 400 024 440 656 543 927)2", -"Equator Edges (+72deg): 929 336 536 376 545 632 280 912 536 376 289 632 280 144 592 161 863 929 336 536 376 545 632 280 912 536 376 289 632 280 144 592 161 095 415 031 784 592 675 291 624 547 419 144 675 291 368 547 419 912 336 016 095 784 592 675 291 624 547 419 144 675 291 368 547 419 912 336 016 863 799 671", -"Equator Edges (-72deg): 929 336 912 536 376 545 632 280 144 536 376 289 632 280 592 161 095 929 336 912 536 376 545 632 280 144 536 376 289 632 280 592 161 863 415 031 784 592 144 675 291 624 547 419 912 675 291 368 547 419 336 016 863 784 592 144 675 291 624 547 419 912 675 291 368 547 419 336 016 095 799 671", -"Equator Edges (+144deg): 048 080 536 376 545 632 280 912 536 376 289 632 280 144 848 816 351 048 080 536 376 545 632 280 912 536 376 289 632 280 144 848 816 607 097 848 144 675 291 624 547 419 912 675 291 368 547 419 080 865 351 097 848 144 675 291 624 547 419 912 675 291 368 547 419 080 865 607", -"Equator Edges (-144deg): 048 080 912 536 376 545 632 280 144 536 376 289 632 280 848 816 607 048 080 912 536 376 545 632 280 144 536 376 289 632 280 848 816 351 097 848 675 291 624 547 419 144 675 291 368 547 419 912 080 865 607 097 848 675 291 624 547 419 144 675 291 368 547 419 912 080 865 351", -"Equator Double Edges (+72deg): 680 161 336 624 648 545 168 289 368 144 624 545 936 289 392 368 912 592 929 424 863 680 161 336 624 648 545 168 289 368 144 624 545 936 289 392 368 912 592 929 424 095 415 031 514 016 592 545 392 624 002 368 289 912 545 624 770 368 648 289 144 336 784 258 095 514 016 592 545 392 624 002 368 289 912 545 624 770 368 648 289 144 336 784 258 863 799 671", -"Equator Double Edges (+144deg): 816 080 680 624 648 545 168 289 368 144 624 545 936 289 392 368 912 424 848 048 351 816 080 680 624 648 545 168 289 368 144 624 545 936 289 392 368 912 424 848 048 607 415 031 865 848 514 545 392 624 002 368 289 912 545 624 770 368 648 289 144 258 080 097 607 865 848 514 545 392 624 002 368 289 912 545 624 770 368 648 289 144 258 080 097 351 799 671", -}, - -{ -"Face Axis (3 Colors)", -"2 Equator (+72deg), Equator (+144deg): 792 099 824 163 536 920 280 600 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 344 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 592 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 336 272 097 528 816 161 912 784 799 671", -"2 Equator (-72deg), Equator (-144deg): 792 099 824 163 536 920 280 344 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 600 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 336 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 592 272 097 528 816 161 912 784 799 671", -"2 Equator (+144deg), Equator (-72deg): 792 099 824 163 536 920 280 856 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 088 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 848 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 080 272 097 528 816 161 912 784 799 671", -"2 Equator (-144deg), Equator (-72deg): 792 099 824 163 536 920 280 088 536 152 280 931 056 867 024 415 031 024 152 931 056 280 867 536 856 280 099 536 824 163 920 792 799 671 784 097 816 161 528 912 272 080 528 144 272 929 048 865 016 415 031 016 144 929 048 272 865 528 848 272 097 528 816 161 912 784 799 671", -"Dotted Equator: 680 161 336 624 648 545 168 289 368 144 624 545 936 289 392 368 912 592 929 424 863 680 161 336 624 648 545 168 289 368 144 624 545 936 289 392 368 912 592 929 424 095 543 927 514 016 592 545 392 624 002 368 289 912 545 624 770 368 648 289 144 336 784 258 095 514 016 592 545 392 624 002 368 289 912 545 624 770 368 648 289 144 336 784 258 863 912 784 097 816 656 161 400 848 656 929 400 048 865 016 144 543 927 929 048 865 016 673 144 417 080 673 912 417 784 097 816 161", -}, - -{ -"Multiple Rotation Axes", -"6 Rings (2 Faces): (328 289 360 545 144 289 616 545 144 368 674 624 144 368 418 624 656 584 888 528 290 272 632 656 376 528 546 272 632 400 888 400 624 344 674 600 368 400 624 344 418 600 368 912 376 528 290 272 632 656 376 528 546 272 632 400 520 400 560 584 304 656 161 400 560 328 304 656 929 264 289 578 632 312 514 568 376 673 632 312 258 568 376 417 322 033 578 624 312 514 568 368 417 624 312 258 568 368 673 322 033 543 319)3", -"Ring (3 Faces, Clockwise): 418 144 272 584 528 144 272 328 528 400 674 610 784 400 696 290 440 656 016 400 696 546 440 656 354 420 656 016 419 584 675 784 400 016 419 328 784 679", -"4 Rings (3 Faces, Clockwise): (290 144 673 616 417 144 673 360 417 400 546 514 161 400 568 584 312 656 929 400 568 328 312 656 258 292 656 929 291 616 547 161 400 929 291 360 161 551 287 415 290 144 673 616 417 144 673 360 417 400 546 514 161 400 568 584 312 656 929 400 568 328 312 656 258 292 656 929 291 616 547 161 400 929 291 360 161 551 863 159)2", -"4 Rings (3 Faces, Counterclockwise): (290 656 673 616 417 912 673 360 417 912 546 514 400 568 584 312 656 161 400 568 328 312 656 929 258 295 929 616 547 161 656 929 291 360 547 161 400 548 287 415 290 656 673 616 417 912 673 360 417 912 546 514 400 568 584 312 656 161 400 568 328 312 656 929 258 295 929 616 547 161 656 929 291 360 547 161 400 548 863 159)2", -"4 Rings (3 Faces, Deep Edges): 776 600 099 440 546 696 355 440 290 696 099 344 008 383 703 776 600 099 440 546 696 355 440 290 696 099 344 008 447 639 703 863 776 600 099 440 546 696 355 440 290 696 099 344 008 095 447 831 351 776 600 099 440 546 696 355 440 290 696 099 344 008 607 063", -"3 Rings (4 Faces): (080 353 400 264 656 609 848 353 400 520 656 609 418 848 611 552 355 336 611 296 355 336 674 680 865 312 584 568 609 312 328 568 865 424 528 392 592 515 674 259 336 304 592 515 418 259 336 560 648 272 392 592 513 674 257 336 048 592 513 418 257 336 816 648 543 319)3", -"4 Rings (6 Faces, Clockwise): (408 419 888 547 360 291 120 675 616 648 368 392 880 648 624 546 112 290 656 287 415 408 419 888 547 360 291 120 675 616 648 368 392 880 648 624 546 112 290 656 863 159)2", -"4 Rings (6 Faces, Counterclockwise): (400 546 880 290 368 392 112 648 624 392 360 419 888 547 616 291 120 675 664 287 415 400 546 880 290 368 392 112 648 624 392 360 419 888 547 616 291 120 675 664 863 159)2", -}, - -{ -"Flips and Twists", -"Superflip: ((600 547 784 609 432 784 291 344 656 600 547 016 688 353 016 291 344 400 607)5 799 671)2 (536 376 033 432 577 033 632 280 400 536 376 801 321 688 801 632 280 656 607)5", -"Deep Superflip: 824 899 771 643 312 643 771 824 643 056 131 568 003 643 259 568 643 824 952 344 920 803 067 291 931 632 931 387 099 024 920 536 056 600 056 632 067 184 099 696 771 387 771 600 920 803 067 291 931 632 931 387 099 024 920 536 056 600 056 632 067 184 099 696 771 387 771 856 184", -"20 Small Rings (Clockwise): (344 280 600 419 344 792 355 280 920 536 611 280 152 600 674 336 912 528 353 272 144 528 609 016 592 673 336 528 592 543)5 671 639 344 280 600 419 344 792 355 280 920 536 611 280 152 600 674 336 912 528 353 272 144 528 609 016 592 673 336 528 592 863 400 528 656 355 080 611 328 355 848 611 584 400 272 592 656 568 929 312 674 568 161 312 418 400 336 656 095 383 415", -"20 Small Rings (U+D Counterclockwise, Equator Clockwise): (545 528 400 272 656 272 289 528 545 528 400 272 656 272 289 264 547 536 408 536 664 280 291 280 547 536 408 536 664 280 291 607)5", -"10 Extended Multiflips: (289 528 801 272 400 289 400 272 545 784 289 656 272 656 863)2 545 624 289 528 912 368 400 368 656 880 144 368 520 632 920 120 408 632 664 632 152 280 547 376 291 (095 408 536 408 547 024 291 536 664 547 664 536 035 280 547)2", -"Extended Multisuperflip: 816 897 769 641 304 641 769 816 641 048 129 560 001 641 257 560 641 816 944 336 (912 801 065 289 929 367 030 592)5 912 801 065 289 929 367 030 848 936 088 796 615 163 547 835 035 152 (344 796 615 163 547 835 035 152)5 600 184 056 387 312 515 387 771 312 899 824 387 056 003 387 568 387 003 131 056", -"10 Outlined Brick Flips: (624 577 513 880 912 112 257 321 112 144 624 607)5 (632 579 515 888 920 120 259 323 120 152 632 607)5", -"6 Ring Flips: (328 144 289 360 545 912 289 616 545 152 545 616 033 360 289 648 801 392 920 584 (152 560 584 304 920 417 152 560 328 304 920 673 408 560 584 304 664 161 408 560 328 304 664 929 392 560 584 304 664 929 408 560 328 304 664 161 400 319 927)2 543 319)3", -}, - -{ -"Invisible Patterns", -"1 Ring (+u): 418 144 408 353 520 609 664 336 408 353 264 609 664 592 912 674 863 418 144 408 353 520 609 664 336 408 353 264 609 664 592 912 674 095", -"1 Ring (++u): 592 656 848 400 528 848 272 592 528 848 272 848 656 848 648 088 408 088 536 088 280 344 536 088 280 664 088 408 344", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternMegaminx.java b/src/main/java/org/distorted/patterns/PatternMegaminx.java deleted file mode 100644 index d9220b46..00000000 --- a/src/main/java/org/distorted/patterns/PatternMegaminx.java +++ /dev/null @@ -1,251 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2021 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternMegaminx -{ -public static final String[][] patterns = -{ -{ -"Simple Patterns", -"5 Dots (+72deg): 580 353 516 644 836 609 836 417 548 673 068 417 324 292 673 548 836 292 324 353 068 388 260 353 804 161 900 353 772 609 580 353 004 609 132 929 036 865 391 007 004 132 929 036 260 865 516 324 260 097 516 804 161 900 772 775 647", -"5 Dots (-72deg): 324 353 516 644 836 609 580 548 068 292 417 548 580 673 836 417 292 673 068 353 068 388 260 353 804 161 900 353 772 609 324 353 004 609 132 929 036 865 391 007 004 132 929 036 260 865 516 580 260 097 516 804 161 900 772 775 647", -"10 Dots (+72deg): (610 391)36 583", -"10 Dots (-72deg): (546 647)36 327", -"12 Dots (Order 2): (325 261 389 069 389 293 101 645 517 581 901 581 613 805)2 325 261 389 069 389 293 101", -"12 Dots (Order 3) [1]: 549 165 325 037 389 517 421 357 773 421 869 549 325 517 389 069 517 901 357 421 325 549 165 325 037 389 517 421", -"12 Dots (Order 3) [2]: 677 261 645 805 581 933 293 581 677 613 133 261 837 645 261 581 293 101 677 005 613 677 261 645 805 581 933 293", -"5 U's (+72deg): 260 609 292 673 516 388 260 580 516 644 260 417 548 353 004 097 804 161 516 900 260 580 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 324 260 097 516 804 161 900 772 775 647", -"5 U's (-72deg): 260 609 292 673 516 388 260 324 516 644 260 417 548 353 004 097 804 161 516 900 260 324 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 580 260 097 516 804 161 900 772 775 647", -"5 U's (+144deg): 260 609 292 673 516 388 260 836 516 644 260 417 548 353 004 097 804 161 516 900 260 836 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 068 260 097 516 804 161 900 772 775 647", -"5 U's (-144deg): 260 609 292 673 516 388 260 068 516 644 260 417 548 353 004 097 804 161 516 900 260 068 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 836 260 097 516 804 161 900 772 775 647", -"10 U's (+72deg): 417 548 353 516 673 644 417 580 673 388 417 260 609 292 161 036 865 004 673 132 417 580 673 900 417 772 097 804 161 391 007 417 548 353 516 673 644 417 324 673 388 417 260 609 292 417 900 772 097 417 804 673 324 417 036 673 865 004 132 929 775 647", -"10 U's (-72deg): 417 548 353 516 673 644 417 324 673 388 417 260 609 292 161 036 865 004 673 132 417 324 673 900 417 772 097 804 161 391 007 417 548 353 516 673 644 417 580 673 388 417 260 609 292 417 900 772 097 417 804 673 580 417 036 673 865 004 132 929 775 647", -"10 U's (+144deg): 417 548 353 516 673 644 417 836 673 388 417 260 609 292 161 036 865 004 673 132 417 836 673 900 417 772 097 804 161 391 007 417 548 353 516 673 644 417 068 673 388 417 260 609 292 417 900 772 097 417 804 673 068 417 036 673 865 004 132 929 775 647", -"10 U's (-144deg): 417 548 353 516 673 644 417 068 673 388 417 260 609 292 161 036 865 004 673 132 417 068 673 900 417 772 097 804 161 391 007 417 548 353 516 673 644 417 836 673 388 417 260 609 292 417 900 772 097 417 804 673 836 417 036 673 865 004 132 929 775 647", -"5 Twisted U's (+72deg) [1]: 673 260 068 516 323 260 836 516 579 161 579 353 836 609 323 353 068 609 673 772 097 804 161 516 900 260 580 516 132 260 929 036 865 004 580", -"5 Twisted U's (+72deg) [2]: 260 292 068 548 323 292 836 548 579 772 579 417 836 673 323 417 068 673 260 929 036 865 004 673 132 417 580 673 900 417 772 097 804 161 580", -"5 Twisted U's (-72deg) [1]: 417 353 836 609 579 353 068 609 323 929 323 260 068 516 579 260 836 516 417 772 097 804 161 516 900 260 324 516 132 260 929 036 865 004 324", -"5 Twisted U's (-72deg) [2]: 516 417 836 673 579 417 068 673 323 004 323 292 068 548 579 292 836 548 516 929 036 865 004 673 132 417 324 673 900 417 772 097 804 161 324", -"5 C's (+72deg): 673 260 068 516 323 260 836 516 579 161 579 353 836 609 323 353 068 609 673 580", -"5 C's (-72deg): 417 353 836 609 579 353 068 609 323 929 323 260 068 516 579 260 836 516 417 324", -"5 C's (+144deg): 516 835 548 068 292 067 548 836 292 004 579 292 068 548 323 292 836 548 516 836", -"5 C's (-144deg): 260 292 068 548 579 292 836 548 323 772 548 068 292 835 548 836 292 067 260 068", -"12 Chessboards (Order 3) [1]: (929 001 833 932 004 836)7 929 001 833 932 836 900 580 417 356 004 865 580 644 324 612 673 580 356 388 836 612 772 324 132 004 068 900 068 132 865 548 676 385 353 641 609 292 420 609 641 353 385 609 836 772", -"12 Chessboards (Order 3) [2]: 004 068 353 641 609 385 353 676 548 353 385 609 641 420 292 097 900 836 132 836 772 900 580 004 356 068 644 612 324 417 356 580 388 324 097 772 612 673 324 132 068 164 065 769 161 (068 772 164 065 769 161)7", -"5 Stars (+72deg): 324 772 836 004 900 836 132 772 836 900 836 132 004 804 836 900 772 836 004 132 161 836 929 836 036 161 068 804 580 036 929 580 772 068 161 804 068 004 036 929 097 772 580 004 865 580 097 836 353 772 609 324 353 004 097", -"5 Stars (-72deg): 865 772 609 580 353 004 609 068 865 324 097 772 324 004 865 161 804 772 836 036 929 836 004 324 161 804 324 036 836 929 804 068 161 068 929 900 772 068 004 132 068 036 772 900 068 132 068 004 900 068 132 772 068 004 580", -"10 Stars (+72deg): 001 321 769 897 001 129 321 897 769 129 001 833 769 324 772 836 004 900 836 132 772 836 900 836 132 004 804 836 900 772 836 004 132 161 836 929 836 036 161 068 804 580 036 929 580 772 068 161 804 068 004 036 929 097 772 580 004 865 580 097 836 353 772 609 324 353 004 097", -"10 Stars (-72deg): 865 772 609 580 353 004 609 068 865 324 097 772 324 004 865 161 804 772 836 036 929 836 004 324 161 804 324 036 836 929 804 068 161 068 929 900 772 068 004 132 068 036 772 900 068 132 068 004 900 068 132 772 068 004 580 001 065 769 897 001 129 577 897 769 129 001 577 769", -"12 Stars (Order 3) [1]: 549 165 325 037 389 517 421 357 773 421 869 549 325 517 389 069 517 901 357 421 325 549 165 325 037 389 517 421 004 068 353 641 609 385 353 676 548 353 385 609 641 420 292 097 900 836 132 836 772 900 580 004 356 068 644 612 324 417 356 580 388 324 097 772 612 673 324 132 068 164 065 769 161 (068 772 164 065 769 161)7", -"12 Stars (Order 3) [2]: 677 261 645 805 581 933 293 581 677 613 133 261 837 645 261 581 293 101 677 005 613 677 261 645 805 581 933 293 (929 001 833 932 004 836)7 929 001 833 932 836 900 580 417 356 004 865 580 644 324 612 673 580 356 388 836 612 772 324 132 004 068 900 068 132 865 548 676 385 353 641 609 292 420 609 641 353 385 609 836 772", -}, - -{ -"Various Patterns (1)", -"3 Dots, 6 Ties: 161 292 929 068 161 548 929 836 (004 036 100 161 292 929 068 161 548 929 836)4 772 100", -"2 Edge Swaps (ur,u.ur) (uf,ul): 327 (644 580)2 388 260 644 516 324 388 516 580 260 068 388 583", -"2 Edge Swaps (ur,uf) (u.ur,ul): 071 260 836 388 580 644 260 324 644 516 388 260 580 516 836 516 839", -"2 Edge Swaps (ur,ul) (u.ur,uf): 327 260 324 673 068 516 417 583 417 580 516 836 260 673", -"Edge-3-Cycle (ur,uf,ul): 260 324 388 580 644 516 417 644 580 388 324 673", -"Edge-3-Cycle (ur,ul,uf): 417 580 644 324 388 673 260 388 324 644 580 516", -"Edge-3-Cycle (ur,fu,lu): 417 644 580 388 324 260 673 324 388 580 644 516", -"Edge-3-Cycle (ur,ul,fu): 260 388 324 644 580 417 516 580 644 324 388 673", -"Edge-3-Cycle (ur,uf,lu): 161 580 516 673 644 260 417 324 516 673 388 260 673", -"Edge-3-Cycle (ur,lu,fu): 417 516 644 417 260 580 673 516 388 417 260 324 929", -"Edge-3-Cycle (ur,fu,ul): 644 417 324 388 580 644 260 580 673 324 644 516 132", -"Edge-3-Cycle (ur,lu,uf): 900 260 388 580 417 324 516 388 324 644 580 673 388", -"Edge-3-Cycle (ur,ul,u.ul): 260 836 260 388 516 644 068 900 673 324 417 580 132 516", -"Edge-3-Cycle (ur,u.ul,ul): 260 900 324 673 580 417 132 836 388 260 644 516 068 516", -"Edge-3-Cycle (ur,ul,ul.u): 327 161 836 516 673 644 260 417 068 516 673 388 260 673 583", -"Edge-3-Cycle (ur,ul.u,ul): 327 417 516 644 417 260 836 673 516 388 417 260 068 929 583", -"Edge-3-Cycle (ur,lu,ul.u): 327 644 516 580 260 324 388 417 836 644 324 388 324 673 583", -"Edge-3-Cycle (ur,ul.u,lu): 327 417 580 644 580 388 068 673 644 580 516 324 260 388 583", -"Edge-5-Cycle (Circle +72deg): 900 580 132 004 900 772 580 004 132 772 900 068 132 580", -"Edge-5-Cycle (Circle -72deg): 900 836 132 004 900 772 324 004 132 772 900 324 132 324", -"Edge-5-Cycle (Star, Circle +144deg): 132 836 900 772 580 004 580 132 580 900 772 836 004 836", -"Edge-5-Cycle (Star, Circle -144deg): 068 772 068 004 132 324 900 324 772 324 004 132 068 900", -"Edge-5-Cycle (ur,u.ur,uf,ul,u.ul): 004 836 772 580 004 836 772 132 836 900 580 132 836 900 068", -"Edge-5-Cycle (ur,u.ul,ul,uf,u.ur): 836 132 068 900 324 132 068 900 004 068 772 324 004 068 772", -"Edge-5-Cycle (ur,uf,u.ur,ul,u.ul): 839 068 260 068 516 324 260 068 772 068 260 324 516 068 260 071", -"Edge-5-Cycle (ur,u.ul,ul,u.ur,uf): 839 516 836 260 580 516 836 004 836 516 580 260 836 516 836 071", -"2 Corner Twists (+urf) (-u.ur.r): 388 161 612 673 644 260 388 417 356 929 644 516", -"2 Corner Twists (-urf) (+u.ur.r): 260 388 161 612 673 644 516 388 417 356 929 644", -"2 Corner Twists (+urf) (-u.ul.ur): 839 388 417 644 004 644 545 132 673 900 289 388 772 071", -"2 Corner Twists (-urf) (+u.ul.ur): 839 004 644 545 132 417 900 289 388 772 388 673 644 071", -"3 Corner Twists (+urf) (+u.ur.r) (+u.ul.ur): 068 673 068 516 068 292 836 260 324 516 068 548 417 836 260", -"3 Corner Twists (-urf) (-u.ur.r) (-u.ul.ur): 516 068 673 292 836 260 580 516 068 548 836 260 836 417 836", -"3 Corner Twists (+urf) (+u.ur.r) (+u.l.ul): 839 644 260 644 545 900 417 388 289 612 388 516 900 356 644 673 071", -"3 Corner Twists (-urf) (-u.ur.r) (-u.l.ul): 839 417 388 612 132 260 644 356 545 644 673 132 289 388 516 388 071", -"4 Corner Twists (+urf) (-u.ur.r) (+u.ul.ur) (-u.l.ul): 583 836 673 836 161 580 900 260 900 324 673 580 900 772 836 260 068 388 327", -"4 Corner Twists (-urf) (+u.ur.r) (-u.ul.ur) (+u.l.ul): 583 644 836 516 068 004 132 324 417 580 132 516 132 324 929 068 417 068 327", -"4 Corner Twists (+urf) (-u.ur.r) (-u.ul.ur) (+u.l.ul): 583 644 580 388 580 644 324 388 580 388 417 644 673 644 324 516 324 260 388 327", -"4 Corner Twists (-urf) (+u.ur.r) (+u.ul.ur) (-u.l.ul): 583 644 516 580 260 580 388 417 388 673 644 324 644 580 388 324 644 324 388 327", -"5 Corner Twists (+urf) (-u.ur.r) (-u.ul.ur) (-u.l.ul) (-ufl): 644 324 388 068 644 260 836 516 836 388 324 644 580 260 580 516 388 836", -"5 Corner Twists (-urf) (+u.ur.r) (+u.ul.ur) (+u.l.ul) (+ufl): 068 644 260 324 516 324 388 580 644 068 260 068 516 388 836 644 580 388", -"2 Corner Swaps (u.ur.r,u.l.ul) (urf,ufl): 644 260 388 417 644 516 388 673 644 516 388 417 644 260 388 673", -"2 Corner Swaps (u.ur.r,urf) (u.l.ul,ufl): 260 324 260 545 516 324 260 289 516 580 260 545 516 580 260 289 772", -"2 Corner Swaps (u.ur.r,ufl) (u.l.ul,urf): 327 516 673 580 260 580 (516 324 260 580)2 516 068 417 260 583", -}, - -{ -"Various Patterns (2)", -"Corner-3-Cycle (u.ur.r,urf,ufl): 388 417 132 004 900 673 132 772 132", -"Corner-3-Cycle (u.ur.r,ufl,urf): 900 004 900 417 132 772 900 673 644", -"Corner-3-Cycle (u.ur.r,urf,luf): 583 644 516 388 417 644 260 388 673 327", -"Corner-3-Cycle (u.ur.r,luf,rfu): 583 417 644 516 388 673 644 260 388 327", -"Corner-3-Cycle (u.ur.r,rfu,ufl): 388 836 132 545 900 068 132 289 132", -"Corner-3-Cycle (u.ur.r,flu,urf): 900 545 900 836 132 289 900 068 644", -"Corner-3-Cycle (u.ur.r,fur,luf): 260 580 417 324 516 580 673 324", -"Corner-3-Cycle (u.ur.r,flu,rfu): 580 417 324 260 580 673 324 516", -"Corner-3-Cycle (u.ul.ur,urf,ufl): 865 004 388 673 644 772 388 417 644 097", -"Corner-3-Cycle (u.ul.ur,ufl,urf): 865 388 673 644 004 388 417 644 772 097", -"Corner-3-Cycle (u.ul.ur,urf,luf): 327 260 388 417 644 516 388 673 644 583", -"Corner-3-Cycle (u.ul.ur,luf,rfu): 327 388 417 644 260 388 673 644 516 583", -"Corner-3-Cycle (u.ul.ur,rfu,luf): 583 644 260 388 417 644 516 388 673 327", -"Corner-3-Cycle (u.ul.ur,ufl,rfu): 583 417 644 260 388 673 644 516 388 327", -"Corner-3-Cycle (u.ul.ur,rfu,ufl): 388 068 388 356 644 836 388 612 900", -"Corner-3-Cycle (u.ul.ur,flu,urf): 132 356 644 068 388 612 644 836 644", -"Corner-5-Cycle (Circle +72deg): 900 836 132 004 900 772 324 004 132 772 900 324 132", -"Corner-5-Cycle (Circle -72deg): 900 580 132 004 900 772 580 004 132 772 900 068 132", -"Corner-5-Cycle (Star, Circle +144deg): 772 068 004 132 324 900 324 772 324 004 132 068 900", -"Corner-5-Cycle (Star, Circle -144deg): 132 836 900 772 580 004 580 132 580 900 772 836 004", -"Corner-5-Cycle (u.ur.r,u.ul.ur,u.l.ul,urf,ufl): 583 004 132 161 388 772 132 929 068 161 900 004 644 929 900 772 836 327", -"Corner-5-Cycle (u.ur.r,ufl,urf,u.l.ul,u.ul.ur): 583 068 004 132 161 388 772 132 929 836 161 900 004 644 929 900 772 327", -"Corner-5-Cycle (u.ur.r,u.l.ul,urf,ufl,u.ul.ur): 132 836 004 900 772 324 004 132 772 900 580 132 068 900", -"Corner-5-Cycle (u.ur.r,u.ul.ur,ufl,urf,u.ul.l): 132 836 900 324 132 004 900 772 580 004 132 772 068 900", -"2 Corner Twists: 580 004 388 516 324 548 580 260 644 772 324 292", -"3 Corner Twists [1]: 580 388 836 673 836 772 068 417 068 004 580 644 324 772 324 004", -"3 Corner Twists [2]: 580 388 580 673 836 353 324 417 548 324 644 836 292 580 609", -"4 Corner Twists [1]: (260 580 388 324 644 324 516 580)2", -"4 Corner Twists [2]: (260 580 388 580 644 324 516 324)2", -"4 Corner Twists [3]: 580 388 580 644 324 388 580 388 417 644 673 644 324 516 324 260", -"5 Corner Twists: 580 388 068 644 836 388 324 644 580 388 068 644 836 388 324 644", -}, - -{ -"Face Axis (2 Colors)", -"Equator (+72deg): 772 097 804 161 516 900 260 580 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 324 260 097 516 804 161 900 772 775 647", -"Equator (-72deg): 772 097 804 161 516 900 260 324 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 580 260 097 516 804 161 900 772 775 647", -"Equator (+144deg): 772 097 804 161 516 900 260 836 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 068 260 097 516 804 161 900 772 775 647", -"Equator (-144deg): 772 097 804 161 516 900 260 068 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 836 260 097 516 804 161 900 772 775 647", -"Equator Bricks (+72deg): 097 068 865 772 324 900 068 161 324 804 836 036 324 929 324 132 324 004 097 836 865", -"Equator Bricks (-72deg): 097 068 865 772 580 900 580 161 580 804 068 036 580 929 836 132 580 004 097 836 865", -"Equator Corners (+72deg): (513 676 548 641 420 385 292 641 676 385 420 257 839)2 583 391 007 (513 676 641 420 385 548 641 676 385 292 420 257 071)2 327 775 647", -"Equator Corners (-72deg): (513 676 641 420 385 548 641 676 385 292 420 257 071)2 327 391 007 (513 676 548 641 420 385 292 641 676 385 420 257 839)2 583 775 647", -"Equator Corners (+144deg): (676 929 036 641 420 385 804 641 676 385 161 420 327)2 839 391 007 (676 929 641 420 385 036 641 676 385 804 161 420 583)2 071 775 647", -"Equator Corners (-144deg): (676 929 641 420 385 036 641 676 385 804 161 420 583)2 071 391 007 (676 929 036 641 420 385 804 641 676 385 161 420 327)2 839 775 647", -"Equator Edges (+72deg): 929 324 516 356 545 612 260 900 516 356 289 612 260 132 580 161 839 929 324 516 356 545 612 260 900 516 356 289 612 260 132 580 161 071 391 007 772 580 673 289 612 545 417 132 673 289 356 545 417 900 324 004 071 772 580 673 289 612 545 417 132 673 289 356 545 417 900 324 004 839 775 647", -"Equator Edges (-72deg): 929 324 900 516 356 545 612 260 132 516 356 289 612 260 580 161 071 929 324 900 516 356 545 612 260 132 516 356 289 612 260 580 161 839 391 007 772 580 132 673 289 612 545 417 900 673 289 356 545 417 324 004 839 772 580 132 673 289 612 545 417 900 673 289 356 545 417 324 004 071 775 647", -"Equator Edges (+144deg): 036 068 516 356 545 612 260 900 516 356 289 612 260 132 836 804 327 036 068 516 356 545 612 260 900 516 356 289 612 260 132 836 804 583 097 836 132 673 289 612 545 417 900 673 289 356 545 417 068 865 327 097 836 132 673 289 612 545 417 900 673 289 356 545 417 068 865 583", -"Equator Edges (-144deg): 036 068 900 516 356 545 612 260 132 516 356 289 612 260 836 804 583 036 068 900 516 356 545 612 260 132 516 356 289 612 260 836 804 327 097 836 673 289 612 545 417 132 673 289 356 545 417 900 068 865 583 097 836 673 289 612 545 417 132 673 289 356 545 417 900 068 865 327", -"Small Equator Bricks (+72deg) [1]: 772 097 804 161 516 900 260 580 516 132 260 929 036 865 004", -"Small Equator Bricks (+72deg) [2]: 929 036 865 004 673 132 417 580 673 900 417 772 097 804 161", -"Small Equator Bricks (-72deg) [1]: 772 097 804 161 516 900 260 324 516 132 260 929 036 865 004", -"Small Equator Bricks (-72deg) [2]: 929 036 865 004 673 132 417 324 673 900 417 772 097 804 161", -"Small Equator Bricks (+144deg) [1]: 772 097 804 161 516 900 260 836 516 132 260 929 036 865 004", -"Small Equator Bricks (+144deg) [2]: 929 036 865 004 673 132 417 836 673 900 417 772 097 804 161", -"Small Equator Bricks (-144deg) [1]: 772 097 804 161 516 900 260 068 516 132 260 929 036 865 004", -"Small Equator Bricks (-144deg) [2]: 929 036 865 004 673 132 417 068 673 900 417 772 097 804 161", -"5 Ties (+72deg): (260 290 417 772 068 004 836 673 546 516 839)2 583", -"5 Ties (-72deg): (260 290 417 068 772 836 004 673 546 516 071)2 327", -"5 Ties (+144deg): (004 804 132 161 900 929 036 772 327)2 839", -"5 Ties (-144deg): (004 804 161 132 929 900 036 772 583)2 071", -"10 Eiffel Towers (+72deg): (260 290 417 772 068 004 836 673 546 516 839)2 391 007 (260 290 417 068 772 836 004 673 546 516 071)2 775 647 839", -"10 Eiffel Towers (-72deg): (260 290 417 068 772 836 004 673 546 516 071)2 391 007 (260 290 417 772 068 004 836 673 546 516 839)2 775 647 071", -"10 Eiffel Towers (+144deg): (004 804 132 161 900 929 036 772 327)2 391 007 (004 804 161 132 929 900 036 772 583)2 775 647 327", -"10 Eiffel Towers (-144deg): (004 804 161 132 929 900 036 772 583)2 391 007 (004 804 132 161 900 929 036 772 327)2 775 647 583", -"10 Arrows (+72deg): (644 417 548 836 388 836 353 516 609 068 353 324 260 609 516 836 260 324 644 068 292 673 388 580 775 647)2", -"10 Arrows (-72deg): (644 417 548 836 388 580 516 068 260 353 516 580 609 836 353 260 609 068 644 068 292 673 388 324 775 647)2", -}, - -{ -"Face Axis (3 Colors)", -"Dotted Equator (+144deg, +72deg): 036 836 804 929 324 132 324 004 324 865 836 097 324 772 068 900 324 161 036 068 804 391 007 097 068 865 772 580 900 580 161 580 804 068 036 580 929 836 132 580 004 097 836 865 775 647", -"Dotted Equator (-144deg, -72deg): 097 068 865 772 580 900 580 161 580 804 068 036 580 929 836 132 580 004 097 836 865 391 007 036 836 804 929 324 132 324 004 324 865 836 097 324 772 068 900 324 161 036 068 804 775 647", -"Dashed Equator (+72deg, -72deg): 772 097 804 161 516 900 260 580 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 580 260 097 516 804 161 900 772 775 647", -"Dashed Equator (-72deg, +72deg): 772 097 804 161 516 900 260 324 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 324 260 097 516 804 161 900 772 775 647", -"Dashed Equator (+144deg, -144deg): 772 097 804 161 516 900 260 836 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 836 260 097 516 804 161 900 772 775 647", -"Dashed Equator (-144deg, +144deg): 772 097 804 161 516 900 260 068 516 132 260 929 036 865 004 391 007 004 132 929 036 260 865 516 068 260 097 516 804 161 900 772 775 647", -"Dashed Equator (+72deg, -72deg): 004 132 929 036 260 865 516 580 260 097 516 804 161 900 772 391 007 772 097 804 161 516 900 260 580 516 132 260 929 036 865 004 775 647", -"Dashed Equator (-72deg, +72deg): 004 132 929 036 260 865 516 324 260 097 516 804 161 900 772 391 007 772 097 804 161 516 900 260 324 516 132 260 929 036 865 004 775 647", -"Dashed Equator (+144deg, -144deg): 004 132 929 036 260 865 516 836 260 097 516 804 161 900 772 391 007 772 097 804 161 516 900 260 836 516 132 260 929 036 865 004 775 647", -"Dashed Equator (-144deg, +144deg): 004 132 929 036 260 865 516 068 260 097 516 804 161 900 772 391 007 772 097 804 161 516 900 260 068 516 132 260 929 036 865 004 775 647", -"5 Eiffel Towers (+72deg), 5 Eiffel Towers (-72deg): (900 356 673 900 004 132 417 612 772 132 839 900 356 673 900 004 132 417 612 772 132 775 647)2", -"5 Eiffel Towers (-72deg), 5 Eiffel Towers (+72deg): (900 004 356 673 900 772 132 417 612 132 071 900 004 356 673 900 772 132 417 612 132 775 647)2", -"5 Eiffel Towers (+144deg), 5 Eiffel Towers (-144deg): (865 161 004 900 772 132 929 097 327 865 161 004 900 772 132 929 097 775 647)2", -"5 Eiffel Towers (-144deg), 5 Eiffel Towers (+144deg): (865 161 900 004 132 772 929 097 583 865 161 900 004 132 772 929 097 775 647)2", -}, - -{ -"Snakes", -"Snake (+72deg): 673 260 068 516 323 260 836 516 579 161 579 353 836 609 323 353 068 609 673 391 007 417 353 836 609 579 353 068 609 323 929 323 260 068 516 579 260 836 516 417 775 647 581", -"Snake (-72deg): 417 353 836 609 579 353 068 609 323 929 323 260 068 516 579 260 836 516 417 391 007 673 260 068 516 323 260 836 516 579 161 579 353 836 609 323 353 068 609 673 775 647 325", -"Snake (+144deg): 516 835 548 068 292 067 548 836 292 004 579 292 068 548 323 292 836 548 516 391 007 260 292 068 548 579 292 836 548 323 772 548 068 292 835 548 836 292 067 260 775 647 837", -"Snake (-144deg): 260 292 068 548 579 292 836 548 323 772 548 068 292 835 548 836 292 067 260 391 007 516 835 548 068 292 067 548 836 292 004 579 292 068 548 323 292 836 548 516 775 647 069", -}, - -{ -"Flips and Twists", -"2 Edge Flips (ur) (uf): 900 004 388 516 644 516 132 673 324 260 580 516 417", -"2 Edge Flips (u.ur) (ur): 644 289 516 580 260 545 324 132 836 644 324 388 324 644", -"2 Edge Flips (uf) (r.dr): 772 644 260 388 260 900 612 289 516 545 356 260 132", -"4 Edge Flips (u.ur) (ur) (uf) (ul): 417 609 580 644 068 388 260 580 260 388 324 900 580 516 388 516 353 673", -"4 Edge Flips (u.ur) (ur) (uf) (ul): 580 644 068 388 260 580 260 388 324 900 580 516 388 516", -"6 Edge Flips [1]: 068 388 673 388 068 161 388 929 900 417 836 388 580 417 388 673 132", -"6 Edge Flips [2]: 900 836 644 516 644 836 004 644 772 132 260 068 644 324 260 644 516", -"6 Edge Flips [3]: 260 068 132 324 260 324 132 772 324 004 836 516 900 324 644 516 324", -"8 Edge Flip: 644 260 324 132 (004 068 132)2 260 644 580 (772 900 836)2 772", -"10 Edge Flips [1]: (289 516 801 260 388 289 388 260 545 772 289 644 260 644 839)2 545 612 289 516 900 356 388 356 644 868 132 356 260 583", -"10 Edge Flips [2]: 644 772 132 260 836 132 004 388 324 388 004 836 388 068 900 580 004 900 836 644 516 644 836 004", -"12 Edge Flips: 580 644 772 644 836 772 900 836 772 836 644 260 068 132 004 068 132 324 388 836 644 324 004 068 260 388", -"20 Edge Flips: (580 163 516 644 612 289 902 612)5", -"24 Edge Flips: (900 801 065 289 929 612 929 385 097 004 900 516 036 580 036 612 065 164 097 676 769 385 769 580)2", -"Superflip: 804 897 769 641 292 641 769 804 641 036 129 548 001 641 257 548 641 804 932 324 (900 801 065 289 929 355 006 580)5 900 801 065 289 929 355 006 836 164", -"10 Corner Twists: 580 260 836 516 068 260 580 516 324 260 836 516 068 260 580 516 068 132 516 644 260 388 516 900 260 132 516 644 260 388 516 900 260", -"Supertwist (U+D Clockwise, Equator Counterclockwise): ((545 516 388 260 644 260 289 516)2 583)5", -"Supertwist (U+D Counterclockwise, Equator Clockwise): ((260 545 516 388 516 644 260 289)2 583)5", -"Supertwist [1]: (580 260 836 516 068 260 580 516 324 260 836 516 068 260 580 516 068 132 516 644 260 388 516 900 260 132 516 644 260 388 516 900 260 903 423 583)2", -"Supertwist [2]: (580 260 836 516 068 260 580 516 324 260 836 516 068 260 580 516 068 132 516 644 260 388 516 900 260 132 516 644 260 388 516 900 260 263 167)2", -"Supertwist [3]: 580 644 580 644 580 132 004 644 324 004 644 836 900 772 836 132 516 388 260 644 516 580 772 836 644 580 772 068 385 321 385 321 385 833 769 321 641 769 321 129 065 001 129 833 257 577 513 321 257 385 001 129 321 385 001 897", -"Supertwist [4]: 580 644 068 644 580 388 516 068 388 772 900 580 772 836 516 324 388 772 900 772 388 836 004 132 580 772 580 257 385 769 385 257 641 321 769 641 065 129 257 065 001 321 513 641 065 129 065 641 001 833 897 257 065 257", -"Supertwist [5]: (580 644 068 644 580 388 516 068 388 772 900 580 772 836 516 324 388 772 900 772 388 836 004 132 580 772 580 103 519)2", -"2 Brick Flips [1]: 772 609 420 772 900 004 676 353 004 132", -"2 Brick Flips [2]: 516 324 609 772 033 004 353 580 004 801 516", -"10 Brick Flips: 263 551 836 260 388 836 804 068 644 516 068 036 103 836 260 388 836 804 068 644 516 068 036 516 353 068 161 836 609 260 836 929 068 775 583 836 260 388 836 804 068 644 516 068 036 103 836 260 388 836 804 068 644 516 068 036 327 007 295 519", -}, - -{ -"Invisible Patterns", -"1 Dot (+u): 580 900 772 324 132 068 388 004 132 580 900 772 644 324 900 068 004 132", -"1 Dot (-u): 900 772 836 132 580 388 004 132 324 900 772 644 836 900 580 004 132 324", -"1 Dot (++u): 580 644 836 388 516 836 260 580 516 836 260 836 644 836 388", -"2 Dots (+u) (-f): 580 644 260 580 644 580 644 260 580 644 580 388 324 516 388 324 388 324 516 388 324 388", -"2 Dots (-u) (+f): 644 580 644 260 580 644 580 644 260 580 644 324 388 324 516 388 324 388 324 516 388 324", -"2 Dots (++u) (--f): 548 388 417 580 260 068 358 836 388 068 612 929 356 836 644 068 614 836 516 324 673 644 292 836", -"2 Dots (--u) (++f): 548 388 417 580 260 068 358 836 388 068 612 161 356 836 644 068 614 836 516 324 673 644 292 068", -"2 Dots (+r) (-l): 612 900 292 324 772 609 324 644 353 516 609 388 580 353 004 580 548 132 356 417 353 324 257 548 513 580 673 324 257 292 513 580 417 609 929", -"2 Dots (++r) (--l): 612 900 292 324 772 609 324 644 353 772 609 388 580 353 004 580 548 132 356 353 417 324 257 548 513 580 929 324 257 292 513 580 161 609 161", -}, - -{ -"Self-Solving Algorithms", -"Bruno Curfs [1]: 580 516 324 260 644 516 644 580 388 260 644 324 388 260 388 516", -"Bruno Curfs [2]: 580 516 324 260 388 580 417 644 580 388 324 673 324 644", -"Bruno Curfs [3]: 516 324 260 580 388 580 417 388 673 644 324 644", -"Bruno Curfs [4]: 516 324 260 836 388 673 580 417 068 644", -"Bruno Curfs [5]: 324 260 644 516 132 580 417 388 673 900", -"Per Kristen Fredlund: 260 545 516 644 801 612 289 356 388 033", -"Tomas Rokicki: 580 132 417 644 673 324 900 260 388 516", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternPyraminx3.java b/src/main/java/org/distorted/patterns/PatternPyraminx3.java deleted file mode 100644 index 4ddcc2ad..00000000 --- a/src/main/java/org/distorted/patterns/PatternPyraminx3.java +++ /dev/null @@ -1,216 +0,0 @@ -//////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternPyraminx3 -{ -public static final String[][] patterns = -{ -{ -"Vertical Axis (2 Colors)", -"3 Gates [1]: 294 614 550 614 582 614 326", -"3 Gates [2]: 582 358 326 358 294 358 550", -"3 Edge Wheels [1]: 518 582 358 550 262 294 582 614 582", -"3 Edge Wheels [2]: 326 358 326 550 518 294 614 326 262", -"3 Mushrooms [1]: 514 582 614 518 614 262 614 326", -"3 Mushrooms [2]: 582 358 518 358 262 358 326 258", -"3 Fish [1]: 518 614 582 614 294 258 550 326 614", -"3 Fish [2]: 358 582 294 514 550 358 326 358 262", -"3 Hourglasses [1]: 582 358 514 326 358 550 358 294", -"3 Hourglasses [2]: 550 614 294 614 582 258 614 326", -"3 Scepters [1]: 550 326 518 294 326 614 326 358", -"3 Scepters [2]: 614 582 358 582 550 262 582 294", -"3 Fir Trees [1]: 518 582 614 518 614 262 614 326", -"3 Fir Trees [2]: 582 358 518 358 262 358 326 262", -"3 Bridges [1]: 582 614 518 614 258 614 326", -"3 Bridges [2]: 582 358 514 358 262 358 326", -"3 Eyes [1]: 326 262 582 262 326 262 582", -"3 Eyes [2]: 326 518 582 518 326 518 582", -"Ring [1]: 514", -"Ring [2]: 258", -"3 Crowns [1]: 582 258 326 262 582 262 326", -"3 Crowns [2]: 582 518 326 518 582 514 326", -"3 Dots [1]: 514 582 518 326 518 582 518 326", -"3 Dots [2]: 582 262 326 262 582 262 326 258", -"3 Jewels [1]: 518 582 518 326 518 582 518 326", -"3 Jewels [2]: 582 262 326 262 582 262 326 262", -"Pyramid in a Pyramid (1x1x1) [1]: 516", -"Pyramid in a Pyramid (1x1x1) [2]: 260", -"Pyramid in a Pyramid (2x2x2) [1]: 518", -"Pyramid in a Pyramid (2x2x2) [2]: 262", -}, - -{ -"Vertical Axis (3 Colors)", -"3 Edge Wheels [1]: 262 582 358 518 326 358 550 358 294", -"3 Edge Wheels [2]: 550 614 294 614 582 262 614 326 518", -"3 Edge Wheels [3]: 550 326 518 294 326 614 326 358 518", -"3 Edge Wheels [4]: 262 614 582 358 582 550 262 582 294", -"3 Mushrooms [1]: 514 582 358 514 326 358 550 358 294", -"3 Mushrooms [2]: 550 614 294 614 582 258 614 326 258", -"3 Mushrooms [3]: 262 614 582 614 294 262 550 326 614 260", -"3 Mushrooms [4]: 358 582 294 518 550 358 326 358 518 516", -"3 Mushrooms [5]: 258 582 614 518 614 262 614 326", -"3 Mushrooms [6]: 582 358 518 358 262 358 326 514", -"3 Hourglasses [1]: 614 582 614 294 258 550 326 614", -"3 Hourglasses [2]: 358 582 294 514 550 358 326 358", -"3 Scepters [1]: 614 582 614 294 262 550 326 614", -"3 Scepters [2]: 358 582 294 518 550 358 326 358", -"3 Fir Trees [1]: 262 614 582 614 294 262 550 326 614", -"3 Fir Trees [2]: 358 582 294 518 550 358 326 358 518", -"3 Fir Trees [3]: 258 614 582 614 294 262 550 326 614", -"3 Fir Trees [4]: 358 582 294 518 550 358 326 358 518 260", -"3 Fir Trees [5]: 518 582 358 518 326 358 550 358 294", -"3 Fir Trees [6]: 550 614 294 614 582 262 614 326 262", -"3 Fir Trees [7]: 262 582 614 518 614 262 614 326", -"3 Fir Trees [8]: 582 358 518 358 262 358 326 518", -"3 Fir Trees [9]: 262 582 614 514 614 262 614 326", -"3 Fir Trees [10]: 582 358 518 358 258 358 326 518", -"3 Bridges [1]: 582 614 514 614 262 614 326", -"3 Bridges [2]: 582 358 518 358 258 358 326", -"Winding Ring [1]: 258 582 518 326 518 582 518 326", -"Winding Ring [2]: 582 262 326 262 582 262 326 514", -"Chessboard Pyramid in a Pyramid [1]: 262 582 518 326 518 582 514 326", -"Chessboard Pyramid in a Pyramid [2]: 582 258 326 262 582 262 326 518", -"3 Jewels [1]: 326 518 582 518 326 518 582 518 516", -"3 Jewels [2]: 262 326 262 582 262 326 262 582 260", -"(Pyramid in a)2 Pyramid [1]: 518 516", -"(Pyramid in a)2 Pyramid [2]: 262 260", -}, - -{ -"Swap (2 Faces)", -"2 Eyes: 550 518 550 262 294 262 550 518 550", -}, - -{ -"Swap (4 Faces)", -"4 Gates [1]: 358 550 326 294 582 614", -"4 Gates [2]: 582 294 614 550 358 326", -"4 Edge Wheels: 518 614 518 326 550 358 518 582 294", -"Edge Tetragon: 518 614 262 614 294 614 550", -"2 Edge Wheels, 2 Gates: 518 614 294 518 582 294 326 358 518 294", -}, - -{ -"All Faces (2 Colors)", -"4 Temples [1]: 518 358 518 582 518 294 518", -"4 Temples [2]: 262 582 262 358 262 550 262", -"4 Fir Trees [1]: 518 294 262 358 294 582 550 518", -"4 Fir Trees [2]: 262 550 518 582 550 358 294 262", -"4 Eyes [1]: 294 518 294 518 294 518", -"4 Eyes [2]: 550 262 550 262 550 262", -"4 Eyes [3]: 582 358 294 582 614 582 550", -"4 Eyes [4]: 358 582 550 358 326 358 294", -}, - -{ -"All Faces (3 Colors)", -"4 Edge Wheels [1]: 582 358 582 262 358 582 358 518", -"4 Edge Wheels [2]: 358 582 358 518 582 358 582 262", -"4 Edge Wheels [3]: 294 358 518 358 550 358 262", -"4 Edge Wheels [4]: 550 582 262 582 294 582 518", -"4 Scepters [1]: 582 262 614 582 294 326 294 262", -"4 Scepters [2]: 358 518 326 358 550 614 550 518", -"4 Fir Trees [1]: 358 550 582 294 518 614 518 550 614 262", -"4 Fir Trees [2]: 582 294 358 550 262 326 262 294 326 518", -"Edge Tetragon [1]: 518 614 518 326 518 582 358", -"Edge Tetragon [2]: 518 294 358 550 358 262 358", -"Edge Tetragon [3]: 518 358 294 518 614 326 294 518 582 294", -"Edge Tetragon [4]: 518 294 518 550 262 550 518 294 518", -"Edge Tetragon [5]: 262 550 262 294 614 262 358", -"Edge Tetragon [6]: 518 294 518 550 326 518 582", -"Twister [1]: 518 582 262 614 518 550", -"Twister [2]: 294 262 358 518 326 262", -}, - -{ -"All Faces (4 Colors)", -"4 Edge Wheels [1]: 518 294 358 582 262 614 550 326", -"4 Edge Wheels [2]: 518 358 294 582 262 550 614 326", -"4 Edge Wheels [3]: 518 550 358 518 358 550 358 518 550", -"4 Crossed Scepters: 550 262 614 550 614 294 582 358 262", -"Ra Amin Ka [1]: 262 614 294 326 262 358 518 326 358 262", -"Ra Amin Ka [2]: 518 614 582 262 614 518 582 550 358 518", -}, - -{ -"Combinations (2 Types)", -"3 Scepters (3 Colors), Crossed Scepters (3 Colors) [1]: 550 582 262 326 614 550 614", -"3 Scepters (3 Colors), Crossed Scepters (3 Colors) [2]: 294 358 518 614 326 294 326", -"3 Scepters (3 Colors), Crossed Scepters (3 Colors) [3]: 582 614 262 358 550 582 550", -"3 Scepters (3 Colors), Crossed Scepters (3 Colors) [4]: 358 326 518 582 294 358 294", -"2 Gates, Eyes (3 Colors) [1]: 550 518 614 262 358 294", -"2 Gates, Eyes (3 Colors) [2]: 550 614 518 358 262 294", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [1]: 518 582 614 582 262 614 582 614", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [2]: 358 326 358 518 326 358 326 262", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [3]: 614 518 326 550 614 262 614 582 294", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [4]: 550 326 358 518 358 294 582 262 358", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [5]: 518 358 582 358 582 262 614 326 614 326", -"Edge Wheel (4 Colors), 3 Eyes (3 Colors) [6]: 582 358 582 358 518 326 614 326 614 262", -}, - -{ -"Combinations (3 Types)", -"Gate, Eyes, Edge Wheel (3 Colors) [1]: 518 614 294 518 550 518 358", -"Gate, Eyes, Edge Wheel (3 Colors) [2]: 262 326 550 262 294 262 582", -"Edge Wheel, 2 Edge Wheels (3 Colors), Edge Wheel (4 Colors): 262 550 582 358 518 294 358 326 358", -}, - -{ -"Combinations (4 Types)", -"Tempel, Scepter, Scepter (3 Colors), Twister (3 Colors) [1]: 582 518 550 262 550 582 358 326", -"Tempel, Scepter, Scepter (3 Colors), Twister (3 Colors) [2]: 358 262 294 518 294 358 582 614", -"Fir Tree (3 Colors), Jewel, Supertwist (3 Colors), Supertwist (4 Colors) [1]: 518 294 582 614 550 518 614 262", -"Fir Tree (3 Colors), Jewel, Supertwist (3 Colors), Supertwist (4 Colors) [2]: 262 550 358 326 294 262 326 518", -}, - -{ -"Various Patterns", -"3 Eyes (3 Colors): 262 326 294 262 550 262 582", -"TU-Twist With 3 Generators: 326 614 294 326 294 582 294 358 582", -}, - -{ -"Flips and Twists", -"2 Edge Flips (rf) (fl): 518 614 262 582 262 326 518 358", -"2 Edge Flips (lr) (fd): 358 262 614 262 582 518 326 518", -"4 Edge Flips (lr) (fd) (ld) (rd): 326 294 582 294 614 518 550 262 550 358", -"4 Edge Flips (rf) (fl) (ld) (rd): 518 358 294 518 614 326 294 518 582 294", -"Superflip: 582 358 518 582 358 518 582 358 518", -"Corner Supertwist [1]: 516 580 612 548", -"Corner Supertwist [2]: 260 324 356 292", -"Corner Supertwist [3]: 516 580 356 292", -"Corner Supertwist [4]: 260 324 612 548", -"3 Corner Twists, 1 Deep Corner Twist [1]: 518 580 612 548", -"3 Corner Twists, 1 Deep Corner Twist [2]: 262 324 356 292", -"Center Supertwist [1]: 514 610 322 262 290 614 518 290 358 322", -"Center Supertwist [2]: 578 614 546 262 358 546 518 578 354 258", -"Center Supertwist [3]: 518 614 514 294 354 550 578 262 614 290 614", -"Center Supertwist [4]: 358 546 358 518 322 294 610 550 258 358 262", -"2 Corner Twists, 2 Center Twists [1]: 262 614 294 262 326 262 294 326 294", -"2 Corner Twists, 2 Center Twists [2]: 550 582 550 518 582 518 550 358 518", -"3 Corner Twists, 3 Center Twists [1]: 550 262 358 262 326 518 358 262 326 262", -"3 Corner Twists, 3 Center Twists [2]: 518 582 518 614 262 582 518 614 518 294", -"Supertwist [1]: 358 582 518 358 326 294 518 582 294 262", -"Supertwist [2]: 518 550 326 262 550 582 614 262 326 614", -"Supertwist [3]: 518 614 518 294 358 550 582 262 614 294 614", -"Supertwist [4]: 358 550 358 518 326 294 614 550 262 358 262", -"Superfliptwist [1]: 514 578 358 514 578 358 518 582 354 548", -"Superfliptwist [2]: 292 610 326 262 614 322 258 614 322 258", -"Eye of the Twister [1]: 546 358 514 610 578 614 262 582 262 326 262", -"Eye of the Twister [2]: 518 582 518 326 518 358 322 354 258 614 290", -"Twister [1]: 582 518 614 518 326 614 326 358 326 550 262", -"Twister [2]: 518 294 582 614 582 358 582 262 358 262 326", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternPyraminx4.java b/src/main/java/org/distorted/patterns/PatternPyraminx4.java deleted file mode 100644 index f9a72aa7..00000000 --- a/src/main/java/org/distorted/patterns/PatternPyraminx4.java +++ /dev/null @@ -1,296 +0,0 @@ -//////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternPyraminx4 -{ -public static final String[][] patterns = -{ -{ -"Vertical Axis (2 Colors)", -"3 Small Gates [1]: 590 620 526 620 270 620 334", -"3 Small Gates [2]: 590 364 526 364 270 364 334", -"3 Small Gates [3]: 366 588 270 588 526 588 622", -"3 Small Gates [4]: 366 332 270 332 526 332 622", -"3 Small Double Gates [1]: 366 590 268 578 524 578 258 588 514 588 622", -"3 Small Double Gates [2]: 366 332 258 332 514 322 268 322 524 334 622", -"3 Gates [1]: 590 622 526 622 270 622 334 514 622 514 366 514 622 514 366", -"3 Gates [2]: 622 258 366 258 622 258 366 258 590 366 526 366 270 366 334", -"3 Double Edge Wheels [1]: 526 622 590 622 302 270 558 334 620 578 290 514 546 354 322 354 258", -"3 Double Edge Wheels [2]: 366 590 302 526 558 366 334 366 268 610 578 610 290 258 546 322 610", -"4 Jewels [1]: 270 622 334 558 526 620 590 302 622 270 590 524 334", -"4 Jewels [2]: 590 268 334 526 366 558 334 364 270 302 590 366 526", -"3 Scepters [1]: 334 524 590 524 334 524 590 526 590 514 334 514 590 514 332 610 514 610 258 610 322", -"3 Scepters [2]: 578 354 514 354 258 354 588 258 334 258 590 258 334 270 334 268 590 268 334 268 590", -"3 Fir Trees [1]: 322 514 578 258 322 514 578 258 322 514 578 524 590 622 526 622 270 622 334", -"3 Fir Trees [2]: 590 366 526 366 270 366 334 268 322 258 578 514 322 258 578 514 322 258 578", -"3 Outlined Fir Trees [1]: 526 622 590 622 302 262 558 334 620 578 290 514 546 354 322 354 258", -"3 Outlined Fir Trees [2]: 366 590 302 518 558 366 334 366 268 610 578 610 290 258 546 322 610", -"3 Checkered Fir Trees [1]: 526 622 590 622 302 262 558 334 620 578 290 514 546 354 322 354 258 610 590 610 334 610 590 610 334", -"3 Checkered Fir Trees [2]: 366 590 302 518 558 366 334 366 268 610 578 610 290 258 546 322 610 590 354 334 354 590 354 334 354", -"3 Bridges [1]: 590 622 526 622 262 622 334 514 622 514 366 514 622 514 366", -"3 Bridges [2]: 622 258 366 258 622 258 366 258 590 366 518 366 270 366 334", -"3 Eyes (2x2x2) [1]: 334 268 590 268 334 268 590", -"3 Eyes (2x2x2) [2]: 334 524 590 524 334 524 590", -"3 Eyes (3x3x3) [1]: 332 270 588 270 332 270 588", -"3 Eyes (3x3x3) [2]: 332 526 588 526 332 526 588", -"3 Double Eyes [1]: 332 270 588 270 332 270 590 268 334 268 590 268 322", -"3 Double Eyes [2]: 578 524 334 524 590 524 334 526 588 526 332 526 588", -"Dotted Ring (3x3x3) [1]: 332 270 588 270 332 270 590 558 578 302 578 558 578 302", -"Dotted Ring (3x3x3) [2]: 558 322 302 322 558 322 302 334 526 588 526 332 526 588", -"Checkered Ring [1]: 332 270 588 270 332 270 590 268 334 268 590 268 558 578 302 578 558 578 302", -"Checkered Ring [2]: 558 322 302 322 558 322 302 524 334 524 590 524 334 526 588 526 332 526 588", -"Ring (2x2x2) [1]: 516", -"Ring (2x2x2) [2]: 260", -"Ring (3x3x3) [1]: 514", -"Ring (3x3x3) [2]: 258", -"Heavy Ring [1]: 518", -"Heavy Ring [2]: 262", -"3 Crowns (2x2) [1]: 590 268 334 268 590 260 334", -"3 Crowns (2x2) [2]: 590 516 334 524 590 524 334", -"3 Crowns (3x3) [1]: 332 270 588 270 332 270 590 268 334 268 590 260 558 578 302 578 558 578 302", -"3 Crowns (3x3) [2]: 558 322 302 322 558 322 302 516 334 524 590 524 334 526 588 526 332 526 588", -"3 Wheels [1]: 610 590 610 334 610 590 610 268 334 268 590 268 334", -"3 Wheels [2]: 590 524 334 524 590 524 354 334 354 590 354 334 354", -"3 Wheels [3]: 516 578 524 322 524 578 524 578 514 578 514 322 258 578 514 322 514 578", -"3 Wheels [4]: 322 258 578 258 322 514 578 258 322 258 322 268 322 268 578 268 322 260", -"3 Dots (Corners) [1]: 516 590 524 334 524 590 524 334", -"3 Dots (Corners) [2]: 590 268 334 268 590 268 334 260", -"3 Dots (Centres) [1]: 610 590 610 334 610 590 610 334", -"3 Dots (Centres) [2]: 590 354 334 354 590 354 334 354", -"3 Dots (Wedges) [1]: 578 354 514 354 258 610 514 354 258 354 322", -"3 Dots (Wedges) [2]: 578 610 514 610 258 354 514 610 258 610 322", -"3 Big Dots [1]: 590 354 514 354 258 610 514 354 258 354 322 526 332 526 588 526 332 514", -"3 Big Dots [2]: 258 588 270 332 270 588 270 578 610 514 610 258 354 514 610 258 610 334", -"3 Hearts [1]: 590 268 334 268 590 268 354 514 354 258 610 514 354 258 354 322 526 332 526 588 526 332 514", -"3 Hearts [2]: 258 588 270 332 270 588 270 578 610 514 610 258 354 514 610 258 610 524 334 524 590 524 334", -"3 Double Dots (Wedges) [1]: 322 514 578 514 322 258 578 514 322 514 578", -"3 Double Dots (Wedges) [2]: 322 258 578 258 322 514 578 258 322 258 578", -"3 Triple Dots (Wedges) [1]: 322 514 578 514 322 258 578 514 322 514 322 354 514 354 258 610 514 354 258 354 322", -"3 Triple Dots (Wedges) [2]: 578 610 514 610 258 354 514 610 258 610 578 258 578 258 322 514 578 258 322 258 578", -"3 Flowers [1]: 332 526 588 526 332 526 588 518", -"3 Flowers [2]: 262 332 270 588 270 332 270 588", -"3 Double Jewels [1]: 590 622 334 546 590 366 270 322 526 334", -"3 Double Jewels [2]: 590 270 578 526 622 334 290 590 366 334", -"3 Peaks [1]: 322 514 578 514 322 258 578 514 322 514 578 526", -"3 Peaks [2]: 322 258 578 258 322 514 578 258 322 258 578 270", -"3 Jewels [1]: 524 590 524 334 524 590 524 334", -"3 Jewels [2]: 590 268 334 268 590 268 334 268", -"3 Jewels [3]: 514 590 514 334 514 590 514 332 610 514 610 258 610 322", -"3 Jewels [4]: 578 354 514 354 258 354 588 258 334 258 590 258 334 258", -"3 Lying Jewels [1]: 558 334 514 334 258 590 514 334 258 334 302", -"3 Lying Jewels [2]: 558 590 514 590 258 334 514 590 258 590 302", -"3 Lying Jewels [3]: 302 366 258 366 514 622 258 366 514 366 558", -"3 Lying Jewels [4]: 302 622 258 622 514 366 258 622 514 622 558", -"3 Big Jewels [1]: 590 354 514 354 258 610 514 354 258 354 322 526 332 526 588 526 332 526", -"3 Big Jewels [2]: 270 588 270 332 270 588 270 578 610 514 610 258 354 514 610 258 610 334", -"Pyramid in a Pyramid (1x1x1) [1]: 520", -"Pyramid in a Pyramid (1x1x1) [2]: 264", -"Pyramid in a Pyramid (2x2x2) [1]: 524", -"Pyramid in a Pyramid (2x2x2) [2]: 268", -"Pyramid in a Pyramid (3x3x3) [1]: 526", -"Pyramid in a Pyramid (3x3x3) [2]: 270", -"(Pyramid in a)3 Pyramid [1]: 514 520", -"(Pyramid in a)3 Pyramid [2]: 258 264", -"3 Checkered Hexagons [1]: 526 622 590 622 302 270 558 334 620 578 290 514 546 354 322 354 258 610 590 610 334 610 590 610 334", -"3 Checkered Hexagons [2]: 366 590 302 526 558 366 334 366 268 610 578 610 290 258 546 322 610 590 354 334 354 590 354 334 354", -}, - -{ -"Vertical Axis (3 Colors)", -"3 Small Double Gates [1]: 366 588 270 588 526 588 366 300 526 300 270 300 366", -"3 Small Double Gates [2]: 590 620 526 620 270 620 590 300 270 300 526 300 590", -"3 Gates [1]: 590 622 526 622 270 622 258 334 258 590 258 334 258", -"3 Gates [2]: 514 590 514 334 514 590 514 366 526 366 270 366 334", -"3 Gates [3]: 590 622 526 622 270 622 334 514 622 514 366 514 622 514 622 588 270 588 526 588 622", -"3 Gates [4]: 366 332 270 332 526 332 366 258 366 258 622 258 366 258 590 366 526 366 270 366 334", -"3 Gates [5]: 590 620 526 620 270 620 590 514 590 514 334 514 590 514 366 590 270 590 526 590 622", -"3 Gates [6]: 366 334 270 334 526 334 622 258 334 258 590 258 334 258 334 364 526 364 270 364 334", -"3 Gates [7]: 514 590 514 334 514 590 514 332 610 514 610 258 610 588 366 526 366 270 366 332 610 514 610 258 610 322", -"3 Gates [8]: 578 354 514 354 258 354 588 622 526 622 270 622 332 354 514 354 258 354 588 258 334 258 590 258 334 258", -"4 Jewels [1]: 622 270 300 270 558 366 590 270 364 270 622 334", -"4 Jewels [2]: 590 366 526 620 526 334 622 302 526 556 526 366", -"3 Scepters [1]: 622 290 514 290 258 546 514 290 258 290 364 590 610 334 610 590 610 268 334 268 590 268 334 268", -"3 Scepters [2]: 524 590 524 334 524 590 524 354 334 354 590 354 334 620 546 514 546 258 290 514 546 258 546 366", -"3 Scepters [3]: 590 354 514 354 258 610 514 354 258 610 334 354 590 354 334 354 334 524 590 516 334 524 590 516", -"3 Scepters [4]: 260 334 268 590 260 334 268 590 610 590 610 334 610 590 354 514 610 258 354 514 610 258 610 334", -"3 Fir Trees [1]: 590 622 526 622 270 622 334 322 270 322 526 322 270 322", -"3 Fir Trees [2]: 578 526 578 270 578 526 578 590 366 526 366 270 366 334", -"3 Fir Trees [3]: 354 578 610 322 354 578 610 322 354 578 610 322 270 260 590 622 526 622 270 622 334", -"3 Fir Trees [4]: 590 366 526 366 270 366 334 526 516 578 354 322 610 578 354 322 610 578 354 322 610", -"3 Fir Trees [5]: 590 622 526 622 270 622 334 514 622 514 366 514 622 514 366 526 524", -"3 Fir Trees [6]: 622 258 366 258 622 258 366 258 590 366 526 366 270 366 334 270 268", -"3 Bridges [1]: 590 622 518 622 270 622 334 514 622 514 366 514 622 514 366", -"3 Bridges [2]: 622 258 366 258 622 258 366 258 590 366 526 366 262 366 334", -"4 Double Eyes [1]: 590 268 334 268 590 268 322 526 332 526 588 526 332", -"4 Double Eyes [2]: 588 270 332 270 588 270 578 524 334 524 590 524 334", -"Winding Ring (2x2x2) [1]: 260 590 524 334 524 590 524 334", -"Winding Ring (2x2x2) [2]: 590 268 334 268 590 268 334 516", -"Winding Ring (3x3x3) [1]: 590 354 334 354 590 354 334 366 526 620 526 364 526 620 258", -"Winding Ring (3x3x3) [2]: 364 270 620 270 364 270 622 590 610 334 610 590 610 334 514", -"Chessboard Pyramid in a Pyramid (2x2x2) [1]: 268 590 524 334 524 590 516 334", -"Chessboard Pyramid in a Pyramid (2x2x2) [2]: 590 260 334 268 590 268 334 524", -"Chessboard Pyramid in a Pyramid (3x3x3) [1]: 558 322 302 322 558 322 302 516 334 524 590 524 334 526 588 526 332 526 588 270", -"Chessboard Pyramid in a Pyramid (3x3x3) [2]: 332 270 588 270 332 270 590 268 334 268 590 260 558 578 302 578 558 578 302 526", -"3 Flowers [1]: 262 588 270 332 270 588 270 578 524 334 524 590 524 354 334 354 590 354 334 354", -"3 Flowers [2]: 610 590 610 334 610 590 610 268 334 268 590 268 322 526 332 526 588 526 332 518", -"3 Double Jewels [1]: 334 524 590 524 334 526 578 514 322 258 578 514 322 514 590", -"3 Double Jewels [2]: 334 258 578 258 322 514 578 258 322 270 590 268 334 268 590", -"3 Peaks [1]: 334 524 590 524 334 526 578 514 322 258 578 514 322 514 590 268", -"3 Peaks [2]: 334 258 578 258 322 514 578 258 322 270 590 268 334 268 590 524", -"3 Peaks [3]: 590 622 334 546 590 366 262 322 526 334 524", -"3 Peaks [4]: 268 590 270 578 518 622 334 290 590 366 334", -"3 Big Jewels [1]: 590 354 514 354 258 610 514 354 258 354 322 270 332 270 588 270 332 270 260", -"3 Big Jewels [2]: 516 526 588 526 332 526 588 526 578 610 514 610 258 354 514 610 258 610 334", -"3 Big Jewels [3]: 590 354 514 354 258 610 514 354 258 354 322 526 332 526 588 514 332 514", -"3 Big Jewels [4]: 258 588 258 332 270 588 270 578 610 514 610 258 354 514 610 258 610 334", -"3 Big Jewels [5]: 514 590 514 334 514 590 514 332 610 514 610 258 610 588 268 334 268 590 268 322 526 332 526 588 526 332 526 520", -"3 Big Jewels [6]: 270 588 270 332 270 588 270 578 524 334 524 590 524 332 354 514 354 258 354 588 258 334 258 590 258 334 258 264", -"3 Big Jewels [7]: 590 354 514 354 258 610 514 354 258 620 334 546 590 366 270 322 526 334 526 588 526 332 526 588 526 332", -"3 Big Jewels [8]: 588 270 332 270 588 270 332 270 590 270 578 526 622 334 290 590 364 514 610 258 354 514 610 258 610 334", -"Pyramid in a Pyramid (3x3x3) [1]: 588 270 332 270 588 262 332 526", -"Pyramid in a Pyramid (3x3x3) [2]: 270 588 518 332 526 588 526 332", -"(Pyramid in a)2 Pyramid [1]: 524 520", -"(Pyramid in a)2 Pyramid [2]: 268 264", -"(Pyramid in a)2 Pyramid [3]: 526 524", -"(Pyramid in a)2 Pyramid [4]: 270 268", -"(Pyramid in a)2 Pyramid [5]: 526 520", -"(Pyramid in a)2 Pyramid [6]: 270 264", -"(Pyramid in a)3 Pyramid [1]: 518 516", -"(Pyramid in a)3 Pyramid [2]: 262 260", -"(Pyramid in a)3 Pyramid [3]: 514 264", -"(Pyramid in a)3 Pyramid [4]: 258 520", -}, - -{ -"Swap (2 Faces)", -"2 Small Double Gates [1]: 268 588 290 332 546 524 556 514 332 258 588 300", -"2 Small Double Gates [2]: 524 364 546 620 290 268 300 258 620 514 364 556", -"Eye (2x2), Eye (3x3): 588 620 524 354 268 610 588 610 588 258 332 514 366 588", -"Eye (3x3), Eye (2x2): 620 588 556 322 300 578 620 578 620 290 364 546 334 620", -"2 Double Eyes: 526 558 526 622 302 366 590 526 332 258 322 610 546 354 258 290 258", -}, - -{ -"Swap (4 Faces)", -"4 Small Double Gates [1]: 302 300 524 322 268 578 556 588 546 268 290 524 332 558", -"4 Small Double Gates [2]: 558 556 268 610 524 354 300 364 290 524 546 268 620 302", -"4 Small Double Gates [3]: 302 300 524 322 268 578 556 588 546 268 290 524 332 558 526 558 526 622 302 366 590 526 332 258 322 610 546 354 258 290 258", -"4 Small Double Gates [4]: 558 556 268 610 524 354 300 364 290 524 546 268 620 302 526 558 526 622 302 366 590 526 332 258 322 610 546 354 258 290 258", -"4 Gates [1]: 366 558 334 302 590 622", -"4 Gates [2]: 590 302 622 558 366 334", -"4 Double Edge Wheels: 622 526 622 302 590 270 622 558 332 290 354 514 322 546 354 258 354", -"Double Edge Tetragon: 526 622 270 622 302 622 556 354 546 354 514 354 258", -"Anaconda: 514 610 258 610 290 610 546", -"Fat Anaconda: 526 622 270 622 302 622 558", -"4 Wedge Wheels: 514 610 258 354 514 610 258 354 514 354 290 578 258 610 546 322", -"4 Dots: 622 270 366 526 590 270 622 526 366 334", -"4 Big Dots: 578 610 322 354 578 610 322 354 578 610 322 514 610 290 578 258 610 546 322", -"4 Jewels: 270 302 590 270 334 526 558 366 526 366 526 366 526 334 526 590", -"4 Checkered Hexagons: 622 526 622 302 590 270 622 558 332 290 354 514 322 546 354 258 610 578 610 322 354 578 610 322 354 578 610 322", -}, - -{ -"All Faces (2 Colors)", -"4 Temples [1]: 334 526 590 270 334 526 590 270 334 526 590 366 526 590 526 302 526", -"4 Temples [2]: 622 270 366 526 622 270 366 526 622 270 366 590 270 366 270 558 270", -}, - -{ -"All Faces (3 Colors)", -"4 Big Jewels [1]: 524 556 620 590 610 322 354 578 610 322 354 578 610 322 514 610 290 578 258 610 546 322", -"4 Big Jewels [2]: 578 290 354 514 322 000 354 258 578 354 322 610 578 354 322 610 578 354 334 364 300 268", -}, - -{ -"All Faces (4 Colors)", -"Nefertiti [1]: 366 556 322 556 578 556 524 290 524 546 524 588 258 588 514 588 622 590 546 620 546 364 546 334", -"Nefertiti [2]: 590 290 620 290 364 290 334 366 332 258 332 514 332 268 290 268 546 268 300 322 300 578 300 622", -"Nefertiti [3]: 366 546 332 546 588 546 622 590 620 514 620 258 620 524 546 524 290 524 556 610 556 354 556 334", -"Nefertiti [4]: 590 300 610 300 354 300 268 546 268 290 268 364 514 364 258 364 334 366 290 332 290 588 290 622", -"Kaleidoscope [1]: 558 366 526 622 590 622 270 590 270 334 354 270 354 526 354 270 366 268 332 300", -"Kaleidoscope [2]: 302 590 270 334 366 334 526 366 526 622 578 526 578 270 578 526 590 524 620 556", -"4 Chessboard Pyramids in a Pyramid [1]: 558 590 366 302 270 590 558 270 334 366 590 354 334 354 590 354 334 354 516 580 612 548", -"4 Chessboard Pyramids in a Pyramid [2]: 622 590 526 302 334 526 558 622 334 302 610 590 610 334 610 590 610 334 260 324 356 292", -}, - -{ -"Combinations (2 Types)", -"2 Small Double Gates, Double Eyes: 332 354 524 610 268 588 610 258 588 514 332 354", -"3 Scepters with Jewels, Supertwist [1]: 558 590 578 514 322 258 578 514 322 258 366 302 270 590 558 270 334 366", -"3 Scepters with Jewels, Supertwist [2]: 622 590 526 302 334 526 558 622 514 578 258 322 514 578 258 322 334 302", -"3 Deep Corner Twists, Deep Corner Supertwist (4 Colors) [1]: 300 364 578 354 514 354 258 610 514 354 258 354 322 526 332 526 588 526 332 526", -"3 Deep Corner Twists, Deep Corner Supertwist (4 Colors) [2]: 270 588 270 332 270 588 270 578 610 514 610 258 354 514 610 258 610 322 620 556", -"3 Pyramids of Giza, Eye of Horus [1]: 526 588 556 620 590 354 334 354 590 354 334 354", -"3 Pyramids of Giza, Eye of Horus [2]: 270 364 300 332 366 578 622 578 366 578 622 578", -}, - -{ -"Flips and Twists", -"2 Double Edge Flips (rf) (fl): 332 354 524 622 524 590 524 322 364", -"2 Double Edge Flips (lr) (fd): 366 364 290 524 558 524 622 524 354 300 622", -"4 Double Edge Flips (lr) (fd) (ld) (rd): 268 322 620 590 620 526 620 258 546 268 302 268 334 268 578 556", -"4 Double Edge Flips (rf) (fl) (ld) (rd): 526 366 302 526 622 334 302 526 590 300 322 258 546 578 354 258 546 610 258", -"Double Edge Superflip: 588 546 366 258 364 588 526 610 322 524 334 524 334 290 364", -"2 Wedge Flips (rf) (fl): 610 578 546 578 546 610 546 610 578", -"2 Wedge Flips (lr) (fd): 322 546 610 546 610 578 610 578 546 322", -"4 Wedge Flips (lr) (fd) (ld) (rd): 546 322 258 290 514 578 546 322 258 290 514 578", -"4 WedgeFlips (rf) (fl) (ld) (rd): 610 322 354 578 258 578 514 354 322 610 290 610 546 354", -"Wedge Superflip: 578 546 354 578 546 354 578 546 354", -"2 Large Edge Flips (rf) (fl): 334 366 302 366 302 334 302 334 366", -"2 Large Edge Flips (lr) (fd): 590 622 590 526 302 334 270 334 366 558", -"4 Large Edge Flips (lr) (fd) (ld) (rd): 588 558 366 302 270 590 622 300 590 526 558", -"4 Large Edge Flips (rf) (fl) (ld) (rd): 588 270 302 622 590 526 334 300 334 366 302", -"Large Edge Superflip: 526 334 622 526 334 622 526 334 622", -"2 Deep Edge Flips (lr) (fd): 526 622 334 366 590 366 526 622 526", -"2 Large Edge Flips, 2 Deep Edge Flips: 526 622 334 302 526 590 302 526 366 302", -"2 Large Edge Flips, 4 Deep Edge Flips: 526 334 622 526 334 622 526 622 334 366 590 622 334 366 590 622 334", -"Deep Corner Supertwist [1]: 524 588 620 556", -"Deep Corner Supertwist [2]: 268 332 364 300", -"Deep Corner Supertwist [3]: 524 588 364 300", -"Deep Corner Supertwist [4]: 268 332 620 556", -"Ring Supertwist [1]: 516 580 612 548", -"Ring Supertwist [2]: 260 324 356 292", -"Ring Supertwist [3]: 516 580 356 292", -"Ring Supertwist [4]: 260 324 612 548", -"Winding Corner Supertwist [1]: 524 588 620 556 520 584 616 552", -"Winding Corner Supertwist [2]: 268 332 364 300 264 328 360 296", -"Winding Corner Supertwist [3]: 524 588 364 300 520 584 360 296", -"Winding Corner Supertwist [4]: 268 332 620 556 264 328 616 552", -"Supertwist [1]: 558 590 366 302 270 590 558 270 334 366 590 354 334 354 590 354 334 354", -"Supertwist [2]: 622 590 526 302 334 526 558 622 334 302 610 590 610 334 610 590 610 334", -"Supertwist [3]: 526 622 526 302 366 558 590 270 622 302 622", -"Supertwist [4]: 366 558 366 526 334 302 622 558 270 366 270", -"Peak Supertwist [1]: 622 590 526 302 334 526 558 622 334 302 622 590 610 334 610 590 610 322 524 556 520 584 616 552", -"Peak Supertwist [2]: 558 590 366 302 270 590 558 270 334 366 578 354 334 354 590 354 334 366 268 300 264 328 360 296", -"Peak Supertwist [3]: 366 558 366 526 326 302 614 550 262 366 258 588 364 300", -"Peak Supertwist [4]: 556 620 332 514 622 518 294 358 558 582 270 622 302 622", -"Superfliptwist [1]: 526 590 366 526 590 366 526 590 364 322 258 610 322 258 610 322 258 520 584 616 552", -"Superfliptwist [2]: 526 590 366 526 590 366 526 590 364 322 258 610 322 258 610 322 258 264 328 360 296", -"Wedge Superfliptwist: 558 590 366 302 270 590 558 270 334 366 590 354 334 354 590 354 578 332 258 610 322 258 610 322 258 264 328 360 296", -"Eye of the Twister [1]: 550 366 518 614 582 622 270 590 270 334 354 270 354 526 354 270 354", -"Eye of the Twister [2]: 294 590 262 326 358 334 526 366 526 622 578 526 578 270 578 526 578", -"Twister [1]: 558 366 526 622 590 622 270 590 270 334 354 270 354 526 354 270 354", -"Twister [2]: 302 590 270 334 366 334 526 366 526 622 578 526 578 270 578 526 578", -}, - -{ -"Invisible Patterns", -"2 Dots (+f) (-d): 622 558 270 590 558 334 302 526 366 302", -"2 Dots (-f) (+d): 558 622 270 558 590 302 334 526 302 366", -"3 Dots (+r) (+f) (+l): 558 334 526 622 590 622 334 622 270 590 622 302 366", -"3 Dots (-r) (-f) (-l): 622 558 366 334 526 366 590 366 334 366 270 590 302", -"4 Dots (-r) (+f) (-l) (+d): 302 622 558 334 558 270 334 526 590 302 590 366", -"4 Dots (+r) (-f) (+l) (-d): 622 334 558 334 270 590 526 302 590 302 366 558", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/PatternPyraminx5.java b/src/main/java/org/distorted/patterns/PatternPyraminx5.java deleted file mode 100644 index bf0833ef..00000000 --- a/src/main/java/org/distorted/patterns/PatternPyraminx5.java +++ /dev/null @@ -1,151 +0,0 @@ -//////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class PatternPyraminx5 -{ -public static final String[][] patterns = -{ -{ -"Vertical Axis (2 Colors)", -"3 Small Gates [1]: 604 636 540 636 284 636 348", -"3 Small Gates [2]: 604 380 540 380 284 380 348", -"3 Small Gates [3]: 606 632 542 632 286 632 350", -"3 Small Gates [4]: 606 376 542 376 286 376 350", -"3 Small Gates [5]: 382 600 286 600 542 600 638", -"3 Small Gates [6]: 382 344 286 344 542 344 638", -"3 Small Double Gates [1]: 382 578 600 280 578 536 578 258 600 514 600 638", -"3 Small Double Gates [2]: 382 344 258 344 514 322 280 322 536 322 344 638", -"3 Small Double Gates [3]: 606 632 514 632 258 612 516 612 260 636 350", -"3 Small Double Gates [4]: 606 380 516 356 260 356 514 376 258 376 350", -"3 Small Double Gates [5]: 382 604 260 580 516 580 258 600 514 600 638", -"3 Small Double Gates [6]: 382 344 258 344 514 324 260 324 516 348 638", -"3 Small Triple Gates [1]: 382 606 280 578 536 578 260 580 516 580 258 600 514 600 638", -"3 Small Triple Gates [2]: 382 344 258 344 514 324 260 324 516 322 280 322 536 350 638", -"3 Gates [1]: 382 606 286 606 542 606 518 638 518 382 518 638 518", -"3 Gates [2]: 262 382 262 638 262 382 262 350 286 350 542 350 638", -"4 Jewels [1]: 286 638 350 574 542 632 606 318 638 286 606 536 350", -"4 Jewels [2]: 606 280 350 542 382 574 350 376 286 318 606 382 542", -"3 Fir Trees [1]: 604 636 540 636 284 636 348 542", -"3 Fir Trees [2]: 604 380 540 380 284 380 348 286", -"3 Fir Trees [3]: 382 606 286 606 542 606 518 638 518 382 518 638 542", -"3 Fir Trees [4]: 286 382 262 638 262 382 262 350 286 350 542 350 638", -"3 Eyes (2x2x2) [1]: 606 280 350 280 606 280 350", -"3 Eyes (2x2x2) [2]: 606 536 350 536 606 536 350", -"3 Eyes (3x3x3) [1]: 604 284 348 284 604 284 348", -"3 Eyes (3x3x3) [2]: 604 540 348 540 604 540 348", -"3 Eyes (4x4x4) [1]: 600 286 344 286 600 286 344", -"3 Eyes (4x4x4) [2]: 600 542 344 542 600 542 344", -"Ring (2x2x2) [1]: 520", -"Ring (2x2x2) [2]: 264", -"Ring (3x3x3) [1]: 516", -"Ring (3x3x3) [2]: 260", -"Ring (4x4x4) [1]: 514", -"Ring (4x4x4) [2]: 258", -"3 Dots (Corners) [1]: 520 606 536 350 536 606 536 350", -"3 Dots (Corners) [2]: 606 280 350 280 606 280 350 264", -"3 Dots (Centres) [1]: 578 354 514 354 258 610 514 354 258 354 322", -"3 Dots (Centres) [2]: 578 610 514 610 258 354 514 610 258 610 322", -"3 Dots (Middle Centres) [1]: 546 604 318 354 540 546 284 610 572 348", -"3 Dots (Middle Centres) [2]: 604 316 354 540 290 284 610 574 348 290", -"3 Big Dots [1]: (542 582 286 582)2", -"3 Big Dots [2]: (326 542 326 286)2", -"3 Jewels [1]: (350 536 606 536)2", -"3 Jewels [2]: (280 350 280 606)2", -"3 Big Jewels [1]: (604 542 348 542)2 578 290 322 574 514 546 258 318", -"3 Big Jewels [2]: 574 514 290 258 318 578 546 322 (286 604 286 348)2", -"Pyramid in a Pyramid (1x1x1) [1]: 528", -"Pyramid in a Pyramid (1x1x1) [2]: 272", -"Pyramid in a Pyramid (2x2x2) [1]: 536", -"Pyramid in a Pyramid (2x2x2) [2]: 280", -"Pyramid in a Pyramid (3x3x3) [1]: 540", -"Pyramid in a Pyramid (3x3x3) [2]: 284", -"Pyramid in a Pyramid (4x4x4) [1]: 542", -"Pyramid in a Pyramid (4x4x4) [2]: 286", -"(Pyramid in a)3 Pyramid [1]: 516 528", -"(Pyramid in a)3 Pyramid [2]: 260 272", -"(Pyramid in a)4 Pyramid [1]: 514 520", -"(Pyramid in a)4 Pyramid [2]: 258 264", -}, - -{ -"Vertical Axis (3 Colors)", -"3 Small Double Gates [1]: 382 600 286 600 542 600 382 312 542 312 286 312 382", -"3 Small Double Gates [2]: 606 632 542 632 286 632 606 312 286 312 542 312 606", -"3 Gates [1]: 382 606 286 606 542 606 580 260 580 516 580 518 638 518 382 518 638 518", -"3 Gates [2]: 262 382 262 638 262 382 262 324 260 324 516 324 350 286 350 542 350 638", -"4 Jewels [1]: 638 286 312 286 574 382 606 286 376 286 638 350", -"4 Jewels [2]: 606 382 542 632 542 350 638 318 542 568 542 382", -"3 Big Dots [1]: 542 582 286 582 542 582 286 580 290 350 610 318 514 574 258 354 606 514 578 546", -"3 Big Dots [2]: 290 322 258 350 610 514 318 258 574 354 606 546 324 542 326 286 326 542 326 286", -"3 Peaks [1]: 638 286 612 542 574 382 324 578 638 318 286 354 542 382 (280 322 280 578)2", -"3 Peaks [2]: 638 286 610 542 574 382 580 322 638 318 286 356 542 382 (322 536 578 536)2", -"(Pyramid in a)2 Pyramid [1]: 520 272", -"(Pyramid in a)2 Pyramid [2]: 264 528", -}, - -{ -"Swap (2 Faces)", -"2 Eyes: 540 572 540 636 316 380 604 540 348", -"4 Dots [1]: 290 514 546 286 354 258 610 542", -"4 Dots [2]: 546 258 290 542 578 514 322 286", -"4 Dots [3]: 542 322 514 578 286 290 258 546", -"4 Dots [4]: 286 610 258 354 542 546 514 290", -}, - -{ -"Swap (4 Faces)", -"4 Small Gates [1]: 316 284 636 540 380 572", -"4 Small Gates [2]: 572 540 348 284 604 316", -"4 Gates [1]: 382 574 350 318 606 638", -"4 Gates [2]: 606 318 638 574 382 350", -"4 Edge Wheels: 636 540 636 316 604 284 636 572 348", -"4 Double Edge Wheels: 638 542 638 318 606 286 638 574 344 294 358 518 326 550 358 262 358", -"4 Triple Edge Wheels: 638 542 638 318 606 286 638 574 344 294 358 518 326 550 358 258 612 292 580 260 612 548 324 354", -"Fat Anaconda: 638 542 382 542 350 542 606", -"4 Double Wedge Wheels: 582 294 358 518 326 550 358 258 612 292 580 260 612 548 324 354 542 382 286 638 318 382 542 638 286 574", -"4 Double Wedge Wheels, 4 Dots: 582 294 358 518 326 550 358 258 612 292 580 260 612 548 324 354 322 546 578 290 514 546 322 290 578 540 382 286 638 318 382 542 638 286 574", -"4 Double Wedge Wheels, 4 Big Dots: 574 382 318 638 582 382 574 638 318 294 358 518 326 550 358 258 612 292 580 260 612 548 324 354", -"4 Large Edge Wheels: 286 382 286 638 350 638 606 286 638 318 638 574", -"4 Dots: 610 258 354 514 578 258 610 514 354 322", -"4 Big Dots: 638 286 382 542 606 286 638 542 382 350", -"4 Checkered Big Dots: (514 610 258 354)2 514 354 290 578 258 610 546 322", -"4 Jewels: 382 350 574 542 350 382 542 574 382 350 574 542", -"Triangular Grid: 638 542 638 318 606 286 638 574 344 294 358 518 326 550 358 262 358 (514 610 258 354)2 514 354 290 578 258 610 546 322", -"4 Checkered Hexagons: 638 542 638 318 606 286 638 574 344 294 358 518 326 550 358 258 612 292 580 260 612 548 324 290 354 546 258 290 610 546 354 284 606 542 350 318 606 286 350 542 574", -}, - -{ -"Flips and Twists", -"2 Edge Flips (rf) (fl): 636 348 380 604 284 604 540 348", -"2 Edge Flips (lr) (fd): 540 380 540 636 284 604 284 348", -"4 Edge Flips (lr) (fd) (ld) (rd): 540 636 348 316 540 604 316 540 380 316", -"4 Edge Flips (rf) (fl) (ld) (rd): 284 380 604 540 380 604 316 380 604 572", -"Superflip: (540 604 380)3", -"2 Double Edge Flips (rf) (fl): 344 358 536 638 536 606 536 326 376", -"2 Double Edge Flips (lr) (fd): 382 376 294 536 574 536 638 536 358 312 638", -"4 Double Edge Flips (lr) (fd) (ld) (rd): 280 326 632 606 632 542 632 262 550 280 318 280 350 280 582 568", -"Double Edge Superflip: 280 358 568 638 568 542 568 262 550 344 318 344 382 344 638 582 280 350 280 382 280 614 600 568", -"2 Triple Edge Flips (rf) (fl): 344 358 536 638 536 606 536 326 376 324 612 580 382 516 356 260 638", -"2 Triple Edge Flips (lr) (fd): 382 376 294 536 574 536 638 536 358 316 542 324 516 580 286 548 260 638", -"Triple Edge Superflip: 284 580 612 260 580 612 260 580 354 568 638 568 542 568 262 550 344 318 344 382 344 638 582 280 350 280 382 280 614 600 568", -"Double Wedge Superflip: (350 318 542)2 350 318 514 580 612 260 580 612 260 580 354 568 638 568 542 568 262 550 344 318 344 382 344 638 582 280 350 280 382 280 614 600 568", -"2 Deep Edge Flips (lr) (fd): 542 638 350 382 606 382 542 638 542", -"2 Deep Checkered Edge Flips (lr) (fd): 322 546 578 290 514 546 322 290 578 540 382 286 638 574 382 542 638 286 318 382 376 294 536 574 536 638 536 358 316 542 324 516 580 286 548 260 638", -}, - -{ -"Impossible Patterns", -"4 Chessboards: 638 542 638 318 606 286 638 574 344 294 358 518 326 550 358 258 612 292 580 260 612 548 324 290 354 546 258 290 610 546 354 284 606 542 350 318 606 286 350 542 574", -} -}; -} diff --git a/src/main/java/org/distorted/patterns/RubikPattern.java b/src/main/java/org/distorted/patterns/RubikPattern.java deleted file mode 100644 index d248ac05..00000000 --- a/src/main/java/org/distorted/patterns/RubikPattern.java +++ /dev/null @@ -1,584 +0,0 @@ -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Copyright 2020 Leszek Koltunski // -// // -// This file is part of Magic Cube. // -// // -// Magic Cube is proprietary software licensed under an EULA which you should have received // -// along with the code. If not, check https://distorted.org/magic/License-Magic-Cube.html // -/////////////////////////////////////////////////////////////////////////////////////////////////// - -package org.distorted.patterns; - -import java.util.ArrayList; -import java.util.List; - -import org.distorted.objectlib.helpers.MovesFinished; -import org.distorted.objectlib.main.ObjectControl; - -import static org.distorted.patterns.RubikPatternList.NUM_OBJECTS; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class RubikPattern -{ - private static final int MILLIS_PER_DEGREE = 6; - - private final int[] numCategories = new int[NUM_OBJECTS]; - private final int[] currentCategory = new int[NUM_OBJECTS]; - private final int[] currentVisiblePos= new int[NUM_OBJECTS]; - private final int[] currentExpanded = new int[NUM_OBJECTS]; - - private final List> mCategories; - private static RubikPattern mThis; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - private static class Category - { - private final String[] mLines; - private int numPatterns; - private ArrayList mPatterns; - private boolean mInitialized; - - ///////////////////////////////////////////////////////////// - - Category(String[] lines) - { - mLines = lines; - numPatterns = lines.length-1; - mInitialized = false; - } - - ///////////////////////////////////////////////////////////// - - void initialize() - { - int colon; - String moves, name; - Pattern pattern; - - mPatterns = new ArrayList<>(); - - for(int i=0; i=0 && pattern=0 && pattern=0 && pattern=0 && pattern=0 && pattern=0 && pattern=0 ) - { - right = ch; - String lStr = moves.substring(0, moves.charAt(left-1)==' ' ? left-1 : left); - String mStr = moves.substring(left+1,right); - String rStr = moves.substring(right+1); - int number, space = rStr.indexOf(' '); - if( mStr.charAt(0) != ' ') mStr = ' '+mStr; - - if( space>0 ) - { - number = Integer.parseInt(rStr.substring(0,space)); - rStr = rStr.substring(space); - } - else if( space==0 ) - { - number = 1; - } - else - { - number = Integer.parseInt(rStr); - rStr = ""; - } - - StringBuilder builder = new StringBuilder(); - builder.append(lStr); - for(int i=0; i curr.length()); - curr = next; - } - while(expanded); - - return curr; - } - - ///////////////////////////////////////////////////////////// - - private void initialize() - { - numMove = moveStr.length()/4; - moves = new int[numMove][3]; - curMove = numMove; - parseMoves(moves,numMove,moveStr); - moveStr = null; - mInitialized = true; - } - - ///////////////////////////////////////////////////////////// - - String getName() - { - return nameStr; - } - - ///////////////////////////////////////////////////////////// - - int getNumMove() - { - if( !mInitialized ) initialize(); - - return numMove; - } - - ///////////////////////////////////////////////////////////// - - int getCurMove() - { - if( !mInitialized ) initialize(); - - return curMove; - } - - ///////////////////////////////////////////////////////////// - - void makeMove(ObjectControl control) - { - if( !mInitialized ) initialize(); - - if( mCanRotate ) - { - curMove++; - - if( curMove>numMove ) - { - curMove= 0; - control.initializeObject(null); - } - else - { - int axis = moves[curMove-1][0]; - int rowBitmap = moves[curMove-1][1]; - int bareAngle = moves[curMove-1][2]; - - if( bareAngle!=0 ) - { - mCanRotate = false; - control.addRotation(this, axis, rowBitmap, bareAngle, MILLIS_PER_DEGREE); - } - else - { - android.util.Log.e("pattern", "error: pattern "+nameStr+" move "+(curMove-1)+" angle 0"); - } - } - } - else - { - android.util.Log.e("pattern", "failed to make Move!"); - } - } - - ///////////////////////////////////////////////////////////// - - void backMove(ObjectControl control) - { - if( !mInitialized ) initialize(); - - if( mCanRotate ) - { - curMove--; - - if( curMove<0 ) - { - curMove=numMove; - control.initializeObject(moves); - } - else - { - int axis = moves[curMove][0]; - int rowBitmap = moves[curMove][1]; - int bareAngle = moves[curMove][2]; - - if( bareAngle!=0 ) - { - mCanRotate = false; - control.addRotation(this, axis, rowBitmap, -bareAngle, MILLIS_PER_DEGREE); - } - else - { - android.util.Log.e("pattern", "error: pattern "+nameStr+" move "+curMove+" angle 0"); - } - } - } - else - { - android.util.Log.e("pattern", "failed to back Move!"); - } - } - - ///////////////////////////////////////////////////////////// - - int[][] reInitialize() - { - if( !mInitialized ) initialize(); - - mCanRotate = true; - curMove = numMove; - return moves; - } - - ///////////////////////////////////////////////////////////// - - public void onActionFinished(final long effectID) - { - mCanRotate = true; - } - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - private RubikPattern() - { - mCategories = new ArrayList<>(); - - for(int i=0; i list = new ArrayList<>(); - String[][] patStrings = RubikPatternList.getPatterns(i); - - for(String[] lines: patStrings) list.add(new Category(lines)); - - mCategories.add(list); - numCategories[i]=patStrings.length; - - currentExpanded[i] = -1; - } - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - private Category getCategory(int tab, int cat) - { - if( tab>=0 && tab=0 && cat>>4) ); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getTwistMove(int a,int b) - { - return getTable(a,b,twistMove,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getFlipMove(int a,int b) - { - return getTable(a,b,flipMove,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getFRtoBR_Move(int a,int b) - { - return getTable(a,b,FRtoBR_Move,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getURFtoDLF_Move(int a,int b) - { - return getTable(a,b,URFtoDLF_Move,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getURtoDF_Move(int a,int b) - { - return getTable(a,b,URtoDF_Move,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getURtoUL_Move(int a,int b) - { - return getTable(a,b,URtoUL_Move,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getUBtoDF_Move(int a,int b) - { - return getTable(a,b,UBtoDF_Move,N_MOVE); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static short getMergeURtoULandUBtoDF(int a,int b) - { - return getTable(a,b,MergeURtoULandUBtoDF,336); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - private static short getTable(int a,int b, byte[] table, int size) - { - short upperS = table[2*(a*size+b)]; - short lowerS = table[2*(a*size+b)+1]; - - if( upperS<0 ) upperS+=256; - if( lowerS<0 ) lowerS+=256; - - return (short)( (upperS<<8) + lowerS ); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - public static void initialize(Resources res, int index) - { - if( !init[index] ) - { - try - { - byte[] table = tableOfTables[index]; - InputStream is = res.openRawResource(resourceTable[index]); - is.read( table, 0, table.length); - } - catch(Exception ioe) - { - System.out.println("error reading table"+index); - } - - init[index]=true; - } - } -} diff --git a/src/main/java/org/distorted/solvers/cube3/SolverCorner.java b/src/main/java/org/distorted/solvers/cube3/SolverCorner.java deleted file mode 100644 index 2e932fed..00000000 --- a/src/main/java/org/distorted/solvers/cube3/SolverCorner.java +++ /dev/null @@ -1,22 +0,0 @@ -/* - * Herbert Kociemba - * - * BSD-licensed. See https://opensource.org/licenses/BSD-3-Clause - */ - -package org.distorted.solvers.cube3; - -/////////////////////////////////////////////////////////////////////////////////////////////////// -//The names of the corner positions of the cube. Corner URF e.g., has an U(p), a R(ight) and a F(ront) facelet - -class SolverCorner - { - public static final int URF =0; - public static final int UFL =1; - public static final int ULB =2; - public static final int UBR =3; - public static final int DFR =4; - public static final int DLF =5; - public static final int DBL =6; - public static final int DRB =7; - } \ No newline at end of file diff --git a/src/main/java/org/distorted/solvers/cube3/SolverCubieCube.java b/src/main/java/org/distorted/solvers/cube3/SolverCubieCube.java deleted file mode 100644 index 9c9d7c95..00000000 --- a/src/main/java/org/distorted/solvers/cube3/SolverCubieCube.java +++ /dev/null @@ -1,505 +0,0 @@ -/* - * Herbert Kociemba - * - * BSD-licensed. See https://opensource.org/licenses/BSD-3-Clause - */ - -package org.distorted.solvers.cube3; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -class SolverCubieCube - { - private static final int[][] cnk = new int[12][7]; - private static final int[] tmpEdge6 = new int[6]; - private static final int[] tmpEdge4 = new int[4]; - private static final int[] tmpEdge3 = new int[3]; - private static final int[] tmpCorner6= new int[6]; - - // corner permutation - int[] cp = { SolverCorner.URF, SolverCorner.UFL, SolverCorner.ULB, SolverCorner.UBR, SolverCorner.DFR, SolverCorner.DLF, SolverCorner.DBL, SolverCorner.DRB }; - - // corner orientation - byte[] co = { 0, 0, 0, 0, 0, 0, 0, 0 }; - - // edge permutation - int[] ep = { SolverEdge.UR, SolverEdge.UF, SolverEdge.UL, SolverEdge.UB, SolverEdge.DR, SolverEdge.DF, SolverEdge.DL, SolverEdge.DB, SolverEdge.FR, SolverEdge.FL, SolverEdge.BL, SolverEdge.BR }; - - // edge orientation - byte[] eo = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; - - // Moves on the cubie level - private static final int[] cpU = { SolverCorner.UBR, SolverCorner.URF, SolverCorner.UFL, SolverCorner.ULB, SolverCorner.DFR, SolverCorner.DLF, SolverCorner.DBL, SolverCorner.DRB }; - private static final byte[] coU = { 0, 0, 0, 0, 0, 0, 0, 0 }; - private static final int[] epU = { SolverEdge.UB, SolverEdge.UR, SolverEdge.UF, SolverEdge.UL, SolverEdge.DR, SolverEdge.DF, SolverEdge.DL, SolverEdge.DB, SolverEdge.FR, SolverEdge.FL, SolverEdge.BL, SolverEdge.BR }; - private static final byte[] eoU = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; - - private static final int[] cpR = { SolverCorner.DFR, SolverCorner.UFL, SolverCorner.ULB, SolverCorner.URF, SolverCorner.DRB, SolverCorner.DLF, SolverCorner.DBL, SolverCorner.UBR }; - private static final byte[] coR = { 2, 0, 0, 1, 1, 0, 0, 2 }; - private static final int[] epR = { SolverEdge.FR, SolverEdge.UF, SolverEdge.UL, SolverEdge.UB, SolverEdge.BR, SolverEdge.DF, SolverEdge.DL, SolverEdge.DB, SolverEdge.DR, SolverEdge.FL, SolverEdge.BL, SolverEdge.UR }; - private static final byte[] eoR = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; - - private static final int[] cpF = { SolverCorner.UFL, SolverCorner.DLF, SolverCorner.ULB, SolverCorner.UBR, SolverCorner.URF, SolverCorner.DFR, SolverCorner.DBL, SolverCorner.DRB }; - private static final byte[] coF = { 1, 2, 0, 0, 2, 1, 0, 0 }; - private static final int[] epF = { SolverEdge.UR, SolverEdge.FL, SolverEdge.UL, SolverEdge.UB, SolverEdge.DR, SolverEdge.FR, SolverEdge.DL, SolverEdge.DB, SolverEdge.UF, SolverEdge.DF, SolverEdge.BL, SolverEdge.BR }; - private static final byte[] eoF = { 0, 1, 0, 0, 0, 1, 0, 0, 1, 1, 0, 0 }; - - private static final int[] cpD = { SolverCorner.URF, SolverCorner.UFL, SolverCorner.ULB, SolverCorner.UBR, SolverCorner.DLF, SolverCorner.DBL, SolverCorner.DRB, SolverCorner.DFR }; - private static final byte[] coD = { 0, 0, 0, 0, 0, 0, 0, 0 }; - private static final int[] epD = { SolverEdge.UR, SolverEdge.UF, SolverEdge.UL, SolverEdge.UB, SolverEdge.DF, SolverEdge.DL, SolverEdge.DB, SolverEdge.DR, SolverEdge.FR, SolverEdge.FL, SolverEdge.BL, SolverEdge.BR }; - private static final byte[] eoD = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; - - private static final int[] cpL = { SolverCorner.URF, SolverCorner.ULB, SolverCorner.DBL, SolverCorner.UBR, SolverCorner.DFR, SolverCorner.UFL, SolverCorner.DLF, SolverCorner.DRB }; - private static final byte[] coL = { 0, 1, 2, 0, 0, 2, 1, 0 }; - private static final int[] epL = { SolverEdge.UR, SolverEdge.UF, SolverEdge.BL, SolverEdge.UB, SolverEdge.DR, SolverEdge.DF, SolverEdge.FL, SolverEdge.DB, SolverEdge.FR, SolverEdge.UL, SolverEdge.DL, SolverEdge.BR }; - private static final byte[] eoL = { 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 }; - - private static final int[] cpB = { SolverCorner.URF, SolverCorner.UFL, SolverCorner.UBR, SolverCorner.DRB, SolverCorner.DFR, SolverCorner.DLF, SolverCorner.ULB, SolverCorner.DBL }; - private static final byte[] coB = { 0, 0, 1, 2, 0, 0, 2, 1 }; - private static final int[] epB = { SolverEdge.UR, SolverEdge.UF, SolverEdge.UL, SolverEdge.BR, SolverEdge.DR, SolverEdge.DF, SolverEdge.DL, SolverEdge.BL, SolverEdge.FR, SolverEdge.FL, SolverEdge.UB, SolverEdge.DB }; - private static final byte[] eoB = { 0, 0, 0, 1, 0, 0, 0, 1, 0, 0, 1, 1 }; - - // this CubieCube array represents the 6 basic cube moves - static SolverCubieCube[] moveCube = new SolverCubieCube[6]; - - static - { - moveCube[0] = new SolverCubieCube(); - moveCube[0].cp = cpU; - moveCube[0].co = coU; - moveCube[0].ep = epU; - moveCube[0].eo = eoU; - - moveCube[1] = new SolverCubieCube(); - moveCube[1].cp = cpR; - moveCube[1].co = coR; - moveCube[1].ep = epR; - moveCube[1].eo = eoR; - - moveCube[2] = new SolverCubieCube(); - moveCube[2].cp = cpF; - moveCube[2].co = coF; - moveCube[2].ep = epF; - moveCube[2].eo = eoF; - - moveCube[3] = new SolverCubieCube(); - moveCube[3].cp = cpD; - moveCube[3].co = coD; - moveCube[3].ep = epD; - moveCube[3].eo = eoD; - - moveCube[4] = new SolverCubieCube(); - moveCube[4].cp = cpL; - moveCube[4].co = coL; - moveCube[4].ep = epL; - moveCube[4].eo = eoL; - - moveCube[5] = new SolverCubieCube(); - moveCube[5].cp = cpB; - moveCube[5].co = coB; - moveCube[5].ep = epB; - moveCube[5].eo = eoB; - } - - static - { - for(int n=0; n<12; n++) - for(int k=0; k<7; k++) - cnk[n][k] = -1; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - SolverCubieCube() - { - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// n choose k - - static int Cnk(int n, int k) - { - if( cnk[n][k]<0 ) - { - int i, j, s; - - if (k > n ) { cnk[n][k]=0; return 0; } - if (k > n/2) k = n-k; - - for(s=1, i=n, j=1; i!=n-k; i--, j++) - { - s *= i; - s /= j; - } - cnk[n][k]= s; - } - - return cnk[n][k]; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Left rotation of all array elements between 0 and r - - static void rotateLeft(int[] arr, int r) - { - int tmp = arr[0]; - for (int i=0; i 0; i--) arr[i] = arr[i - 1]; - arr[0] = tmp; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// return cube in facelet representation - - SolverFaceCube toFaceCube() - { - SolverFaceCube fcRet = new SolverFaceCube(); - - for(int c = SolverCorner.URF; c<= SolverCorner.DRB; c++) - { - int j = cp[c]; // corner cubie with index j is at corner position with index i - byte ori = co[c];// orientation of this cubie - - for( int n=0; n<3; n++) - fcRet.f[SolverFaceCube.cornerFacelet[c][(n + ori) % 3]] = SolverFaceCube.cornerColor[j][n]; - } - - for(int e = SolverEdge.UR; e<= SolverEdge.BR; e++) - { - int j = ep[e]; // edge cubie with index j is at edge position with index i - byte ori = eo[e];// orientation of this cubie - - for( int n=0; n<2; n++) - fcRet.f[SolverFaceCube.edgeFacelet[e][(n + ori) % 2]] = SolverFaceCube.edgeColor[j][n]; - } - - return fcRet; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// return the twist of the 8 corners. 0 <= twist < 3^7 - - short getTwist() - { - short ret = 0; - - for(int i = SolverCorner.URF; i< SolverCorner.DRB; i++) - ret = (short) (3*ret+co[i]); - - return ret; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - void setTwist(short twist) - { - int twistParity = 0; - - for (int i = SolverCorner.DRB-1; i>= SolverCorner.URF; i--) - { - twistParity += co[i] = (byte) (twist%3); - twist /= 3; - } - co[SolverCorner.DRB] = (byte) ((3 - twistParity % 3) % 3); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// return the flip of the 12 edges. 0<= flip < 2^11 - - short getFlip() - { - short ret = 0; - - for (int i = SolverEdge.UR; i< SolverEdge.BR; i++) - ret = (short) (2 * ret + eo[i]); - - return ret; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - void setFlip(short flip) - { - int flipParity = 0; - - for (int i = SolverEdge.BR-1; i>= SolverEdge.UR; i--) - { - flipParity += eo[i] = (byte) (flip % 2); - flip /= 2; - } - eo[SolverEdge.BR] = (byte) ((2 - flipParity % 2) % 2); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Parity of the corner permutation - - short cornerParity() - { - int s = 0; - - for (int i = SolverCorner.DRB; i>= SolverCorner.URF+1; i--) - for (int j = i - 1; j >= SolverCorner.URF; j--) - if (cp[j] > cp[i]) s++; - - return (short) (s%2); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Parity of the edges permutation. Parity of corners and edges are the same if the cube is solvable. - - short edgeParity() - { - int s = 0; - - for (int i = SolverEdge.BR; i >= SolverEdge.UR+1; i--) - for (int j = i - 1; j >= SolverEdge.UR; j--) - if (ep[j] > ep[i]) s++; - - return (short) (s%2); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// permutation of the UD-slice edges FR,FL,BL and BR - - short getFRtoBR() - { - int a = 0, x = 0; - - // compute the index a < (12 choose 4) and the permutation array perm. - for(int j = SolverEdge.BR; j >= SolverEdge.UR; j--) - if (SolverEdge.FR <= ep[j] && ep[j] <= SolverEdge.BR) - { - a += Cnk(11-j, x+1); - tmpEdge4[3-x++] = ep[j]; - } - - int b = 0; - for( int j=3; j>0; j--) // compute the index b < 4! for the permutation in perm - { - int k = 0; - while (tmpEdge4[j] != j+8) - { - rotateLeft(tmpEdge4,j); - k++; - } - b = (j+1)*b + k; - } - - return (short) (24*a+b); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Permutation of all corners except DBL and DRB - - short getURFtoDLF() - { - int a = 0, x = 0; - - // compute the index a < (8 choose 6) and the corner permutation. - for(int j = SolverCorner.URF; j<= SolverCorner.DRB; j++) - if( cp[j] <= SolverCorner.DLF ) - { - a += Cnk(j, x+1); - tmpCorner6[x++] = cp[j]; - } - - int b = 0; - - for( int j=5; j>0; j--) // compute the index b < 6! for the permutation in corner6 - { - int k = 0; - - while (tmpCorner6[j] != j) - { - rotateLeft(tmpCorner6,j); - k++; - } - b = (j+1)*b + k; - } - - return (short) (720*a+b); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Permutation of the six edges UR,UF,UL,UB,DR,DF. - - int getURtoDF() - { - int a = 0, x = 0; - // compute the index a < (12 choose 6) and the edge permutation. - - for(int j = SolverEdge.UR; j<= SolverEdge.BR; j++) - if (ep[j] <= SolverEdge.DF) - { - a += Cnk(j, x+1); - tmpEdge6[x++] = ep[j]; - } - - int b = 0; - - for (int j=5; j>0; j--)// compute the index b < 6! for the permutation in edge6 - { - int k = 0; - - while (tmpEdge6[j] != j) - { - rotateLeft(tmpEdge6,j); - k++; - } - b = (j+1)*b + k; - } - return 720*a+b; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Permutation of the three edges UR,UF,UL - - short getURtoUL() - { - int a=0, x=0; - - // compute the index a < (12 choose 3) and the edge permutation. - for(int j = SolverEdge.UR; j<= SolverEdge.BR; j++) - if (ep[j] <= SolverEdge.UL) - { - a += Cnk(j, x + 1); - tmpEdge3[x++] = ep[j]; - } - - int b=0; - - for( int j=2; j>0; j--)// compute the index b < 3! for the permutation in edge3 - { - int k = 0; - while (tmpEdge3[j] != j) - { - rotateLeft(tmpEdge3,j); - k++; - } - b = (j+1)*b+k; - } - - return (short) (6*a+b); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Permutation of the three edges UB,DR,DF - - short getUBtoDF() - { - int a=0, x=0; - // compute the index a < (12 choose 3) and the edge permutation. - - for(int j = SolverEdge.UR; j<= SolverEdge.BR; j++) - if (SolverEdge.UB <= ep[j] && ep[j] <= SolverEdge.DF) - { - a += Cnk(j, x+1); - tmpEdge3[x++] = ep[j]; - } - - int b=0; - - for (int j=2; j>0; j--) // compute the index b < 3! for the permutation in edge3 - { - int k=0; - - while (tmpEdge3[j] != SolverEdge.UB + j) - { - rotateLeft(tmpEdge3,j); - k++; - } - b = (j+1)*b+k; - } - - return (short) (6*a+b); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - void setURFtoDLB(int idx) - { - int[] perm = { SolverCorner.URF, SolverCorner.UFL, SolverCorner.ULB, SolverCorner.UBR, SolverCorner.DFR, SolverCorner.DLF, SolverCorner.DBL, SolverCorner.DRB }; - int k; - - for( int j=1; j<8; j++) - { - k = idx % (j+1); - idx /= j+1; - while (k-- > 0) rotateRight(perm,j); - } - - int x=7;// set corners - - for( int j=7; j>=0; j--) cp[j] = perm[x--]; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - void setURtoBR(int idx) - { - int[] perm = { SolverEdge.UR, SolverEdge.UF, SolverEdge.UL, SolverEdge.UB, SolverEdge.DR, SolverEdge.DF, SolverEdge.DL, SolverEdge.DB, SolverEdge.FR, SolverEdge.FL, SolverEdge.BL, SolverEdge.BR }; - int k; - - for( int j=1; j<12; j++) - { - k = idx % (j+1); - idx /= j+1; - - while (k-- > 0) rotateRight(perm,j); - } - - int x=11;// set edges - - for( int j=11; j>=0; j--) ep[j] = perm[x--]; - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Check a cubie cube for solvability. Return the error code. -// 0: Cube is solvable -// -2: Not all 12 edges exist exactly once -// -3: Flip error: One edge has to be flipped -// -4: Not all corners exist exactly once -// -5: Twist error: One corner has to be twisted -// -6: Parity error: Two corners ore two edges have to be exchanged - - int verify() - { - int sum = 0; - int[] edgeCount = new int[12]; - - for (int e = SolverEdge.UR; e <= SolverEdge.BR; e++) edgeCount[ep[e]]++; - - for( int i=0; i<12; i++) - if (edgeCount[i] != 1) return -2; - - for( int i=0; i<12; i++) sum += eo[i]; - - if( (sum%2) != 0) return -3; - - int[] cornerCount = new int[8]; - - for(int c = SolverCorner.URF; c<= SolverCorner.DRB; c++) cornerCount[cp[c]]++; - - for (int i = 0; i < 8; i++) - if (cornerCount[i] != 1) return -4;// missing corners - - sum = 0; - - for( int i=0; i<8; i++) sum += co[i]; - - if( (sum%3) != 0) return -5;// twisted corner - - if( (edgeParity()^cornerParity()) != 0) return -6;// parity error - - return 0;// cube ok - } -} \ No newline at end of file diff --git a/src/main/java/org/distorted/solvers/cube3/SolverEdge.java b/src/main/java/org/distorted/solvers/cube3/SolverEdge.java deleted file mode 100644 index adfe909b..00000000 --- a/src/main/java/org/distorted/solvers/cube3/SolverEdge.java +++ /dev/null @@ -1,25 +0,0 @@ -/* - * Herbert Kociemba - * - * BSD-licensed. See https://opensource.org/licenses/BSD-3-Clause - */ - -package org.distorted.solvers.cube3; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -class SolverEdge - { - public static final int UR=0; - public static final int UF=1; - public static final int UL=2; - public static final int UB=3; - public static final int DR=4; - public static final int DF=5; - public static final int DL=6; - public static final int DB=7; - public static final int FR=8; - public static final int FL=9; - public static final int BL=10; - public static final int BR=11; - } \ No newline at end of file diff --git a/src/main/java/org/distorted/solvers/cube3/SolverFaceCube.java b/src/main/java/org/distorted/solvers/cube3/SolverFaceCube.java deleted file mode 100644 index 57a46bac..00000000 --- a/src/main/java/org/distorted/solvers/cube3/SolverFaceCube.java +++ /dev/null @@ -1,136 +0,0 @@ -/* - * Herbert Kociemba - * - * BSD-licensed. See https://opensource.org/licenses/BSD-3-Clause - */ - -package org.distorted.solvers.cube3; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -class SolverFaceCube -{ - public int[] f = new int[54]; - - // Map the corner positions to facelet positions. cornerFacelet[URF.ordinal()][0] e.g. gives the position of the - // facelet in the URF corner position, which defines the orientation. - // cornerFacelet[URF.ordinal()][1] and cornerFacelet[URF.ordinal()][2] give the position of the other two facelets - // of the URF corner (clockwise). - final static int[][] cornerFacelet = - { { SolverFacelet.U9, SolverFacelet.R1, SolverFacelet.F3 }, { SolverFacelet.U7, SolverFacelet.F1, SolverFacelet.L3 }, - { SolverFacelet.U1, SolverFacelet.L1, SolverFacelet.B3 }, { SolverFacelet.U3, SolverFacelet.B1, SolverFacelet.R3 }, - { SolverFacelet.D3, SolverFacelet.F9, SolverFacelet.R7 }, { SolverFacelet.D1, SolverFacelet.L9, SolverFacelet.F7 }, - { SolverFacelet.D7, SolverFacelet.B9, SolverFacelet.L7 }, { SolverFacelet.D9, SolverFacelet.R9, SolverFacelet.B7 } }; - - // Map the edge positions to facelet positions. edgeFacelet[UR.ordinal()][0] e.g. gives the position of the facelet in - // the UR edge position, which defines the orientation. - // edgeFacelet[UR.ordinal()][1] gives the position of the other facelet - final static int[][] edgeFacelet = - { { SolverFacelet.U6, SolverFacelet.R2 }, { SolverFacelet.U8, SolverFacelet.F2 }, { SolverFacelet.U4, SolverFacelet.L2 }, - { SolverFacelet.U2, SolverFacelet.B2 }, { SolverFacelet.D6, SolverFacelet.R8 }, { SolverFacelet.D2, SolverFacelet.F8 }, - { SolverFacelet.D4, SolverFacelet.L8 }, { SolverFacelet.D8, SolverFacelet.B8 }, { SolverFacelet.F6, SolverFacelet.R4 }, - { SolverFacelet.F4, SolverFacelet.L6 }, { SolverFacelet.B6, SolverFacelet.L4 }, { SolverFacelet.B4, SolverFacelet.R6 } }; - - // Map the corner positions to facelet colors. - final static int[][] cornerColor = - { { SolverColor.U, SolverColor.R, SolverColor.F }, { SolverColor.U, SolverColor.F, SolverColor.L }, - { SolverColor.U, SolverColor.L, SolverColor.B }, { SolverColor.U, SolverColor.B, SolverColor.R }, - { SolverColor.D, SolverColor.F, SolverColor.R }, { SolverColor.D, SolverColor.L, SolverColor.F }, - { SolverColor.D, SolverColor.B, SolverColor.L }, { SolverColor.D, SolverColor.R, SolverColor.B } }; - - // Map the edge positions to facelet colors. - final static int[][] edgeColor = - { { SolverColor.U, SolverColor.R }, { SolverColor.U, SolverColor.F }, { SolverColor.U, SolverColor.L }, - { SolverColor.U, SolverColor.B }, { SolverColor.D, SolverColor.R }, { SolverColor.D, SolverColor.F }, - { SolverColor.D, SolverColor.L }, { SolverColor.D, SolverColor.B }, { SolverColor.F, SolverColor.R }, - { SolverColor.F, SolverColor.L }, { SolverColor.B, SolverColor.L }, { SolverColor.B, SolverColor.R } }; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - SolverFaceCube() - { - String s = "UUUUUUUUURRRRRRRRRFFFFFFFFFDDDDDDDDDLLLLLLLLLBBBBBBBBB"; - - for( int i=0; i<54; i++) - f[i] = SolverColor.toInt(s.substring(i, i + 1)); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Construct a facelet cube from a string - - SolverFaceCube(String cubeString) - { - for( int i=0; i - * The names of the facelet positions of the cube - * |************| - * |*U1**U2**U3*| - * |************| - * |*U4**U5**U6*| - * |************| - * |*U7**U8**U9*| - * |************| - * ************|************|************|************| - * *L1**L2**L3*|*F1**F2**F3*|*R1**R2**F3*|*B1**B2**B3*| - * ************|************|************|************| - * *L4**L5**L6*|*F4**F5**F6*|*R4**R5**R6*|*B4**B5**B6*| - * ************|************|************|************| - * *L7**L8**L9*|*F7**F8**F9*|*R7**R8**R9*|*B7**B8**B9*| - * ************|************|************|************| - * |************| - * |*D1**D2**D3*| - * |************| - * |*D4**D5**D6*| - * |************| - * |*D7**D8**D9*| - * |************| - * - * - *A cube definition string "UBL..." means for example: In position U1 we have the U-color, in position U2 we have the - * B-color, in position U3 we have the L color etc. according to the order U1, U2, U3, U4, U5, U6, U7, U8, U9, R1, R2, - * R3, R4, R5, R6, R7, R8, R9, F1, F2, F3, F4, F5, F6, F7, F8, F9, D1, D2, D3, D4, D5, D6, D7, D8, D9, L1, L2, L3, L4, - * L5, L6, L7, L8, L9, B1, B2, B3, B4, B5, B6, B7, B8, B9 of the enum constants. - */ - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -class SolverFacelet - { - public static int U1 = 0; - public static int U2 = 1; - public static int U3 = 2; - public static int U4 = 3; - public static int U5 = 4; - public static int U6 = 5; - public static int U7 = 6; - public static int U8 = 7; - public static int U9 = 8; - - public static int R1 = 9; - public static int R2 = 10; - public static int R3 = 11; - public static int R4 = 12; - public static int R5 = 13; - public static int R6 = 14; - public static int R7 = 15; - public static int R8 = 16; - public static int R9 = 17; - - public static int F1 = 18; - public static int F2 = 19; - public static int F3 = 20; - public static int F4 = 21; - public static int F5 = 22; - public static int F6 = 23; - public static int F7 = 24; - public static int F8 = 25; - public static int F9 = 26; - - public static int D1 = 27; - public static int D2 = 28; - public static int D3 = 29; - public static int D4 = 30; - public static int D5 = 31; - public static int D6 = 32; - public static int D7 = 33; - public static int D8 = 34; - public static int D9 = 35; - - public static int L1 = 36; - public static int L2 = 37; - public static int L3 = 38; - public static int L4 = 39; - public static int L5 = 40; - public static int L6 = 41; - public static int L7 = 42; - public static int L8 = 43; - public static int L9 = 44; - - public static int B1 = 45; - public static int B2 = 46; - public static int B3 = 47; - public static int B4 = 48; - public static int B5 = 49; - public static int B6 = 50; - public static int B7 = 51; - public static int B8 = 52; - public static int B9 = 53; - } \ No newline at end of file diff --git a/src/main/java/org/distorted/solvers/cube3/SolverSearch.java b/src/main/java/org/distorted/solvers/cube3/SolverSearch.java deleted file mode 100644 index d09a85a1..00000000 --- a/src/main/java/org/distorted/solvers/cube3/SolverSearch.java +++ /dev/null @@ -1,387 +0,0 @@ -/* - * Herbert Kociemba - * - * BSD-licensed. See https://opensource.org/licenses/BSD-3-Clause - */ - -package org.distorted.solvers.cube3; - -import android.content.res.Resources; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - -public class SolverSearch -{ - static int mNumMoves = 0; - - static int[] ax = new int[31]; // The axis of the move - static int[] po = new int[31]; // The power of the move - - static int[] flip = new int[31]; // phase1 coordinates - static int[] twist = new int[31]; - static int[] slice = new int[31]; - - static int[] parity = new int[31]; // phase2 coordinates - static int[] URFtoDLF= new int[31]; - static int[] FRtoBR = new int[31]; - static int[] URtoUL = new int[31]; - static int[] UBtoDF = new int[31]; - static int[] URtoDF = new int[31]; - - static int[] minDistPhase1 = new int[31]; // IDA * distance to goal estimations - static int[] minDistPhase2 = new int[31]; - -/////////////////////////////////////////////////////////////////////////////////////////////////// - - static String solutionToString(int length) - { - StringBuilder s = new StringBuilder(); - - for( int i=0; i minDistPhase1[n+1]) && !busy) - { - if (ax[n]==0 || ax[n]==3)// Initialize next move - ax[++n] = 1; - else - ax[++n] = 0; - po[n] = 1; - } - else if (++po[n] > 3) - { - do - { // increment axis - if (++ax[n] > 5) - { - if (System.currentTimeMillis() - tStart > timeOut << 10) - return "Error 8"; - - if (n==0) - { - if (depthPhase1 >= maxDepth) - return "Error 7"; - else - { - depthPhase1++; - ax[n] = 0; - po[n] = 1; - busy = false; - break; - } - } - else - { - n--; - busy = true; - break; - } - } - else - { - po[n] = 1; - busy = false; - } - } - while (n != 0 && (ax[n - 1] == ax[n] || ax[n - 1] - 3 == ax[n])); - } - else - busy = false; - } - while (busy); - - // compute new coordinates and new minDistPhase1. If minDistPhase1 =0, the H subgroup is reached - mv = 3*ax[n]+po[n]-1; - flip [n+1] = SolverCoordCube.getFlipMove(flip[n],mv); - twist[n+1] = SolverCoordCube.getTwistMove(twist[n],mv); - slice[n+1] = SolverCoordCube.getFRtoBR_Move(slice[n] * 24,mv) / 24; - minDistPhase1[n+1] = Math.max(SolverCoordCube.getPruning(SolverCoordCube.Slice_Flip_Prun, SolverCoordCube.N_SLICE1 * flip[n+1] - + slice[n+1]), SolverCoordCube.getPruning(SolverCoordCube.Slice_Twist_Prun, SolverCoordCube.N_SLICE1 * twist[n+1] - + slice[n+1])); - - if (minDistPhase1[n+1]==0 && n >= depthPhase1 - 5) - { - minDistPhase1[n+1] = 10;// instead of 10 any value >5 is possible - if (n==depthPhase1-1 && (s = totalDepth(depthPhase1, maxDepth)) >= 0) - { - if (s==depthPhase1 || (ax[depthPhase1-1] != ax[depthPhase1] && ax[depthPhase1-1] != ax[depthPhase1]+3)) - { - mNumMoves = s; - return solutionToString(s); - } - } - } - } - while (true); - } - -/////////////////////////////////////////////////////////////////////////////////////////////////// -// Apply phase2 of algorithm and return the combined phase1 and phase2 depth. In phase2, only the moves -// U,D,R2,F2,L2 and B2 are allowed. - - static int totalDepth(int depthPhase1, int maxDepth) - { - int mv, d1, d2; - int maxDepthPhase2 = Math.min(10,maxDepth-depthPhase1);// Allow only max 10 moves in phase2 - for( int i=0; i maxDepthPhase2) - return -1; - - for( int i=0; i maxDepthPhase2) - return -1; - - if ((minDistPhase2[depthPhase1] = Math.max(d1, d2)) == 0)// already solved - return depthPhase1; - - // now set up search - int depthPhase2 = 1; - int n = depthPhase1; - boolean busy = false; - po[depthPhase1] = 0; - ax[depthPhase1] = 0; - minDistPhase2[n + 1] = 1; // else failure for depthPhase2=1, n=0 - // end initialization - - do - { - do - { - if ((depthPhase1 + depthPhase2 - n > minDistPhase2[n + 1]) && !busy) - { - if (ax[n] == 0 || ax[n] == 3)// Initialize next move - { - ax[++n] = 1; - po[n] = 2; - } - else - { - ax[++n] = 0; - po[n] = 1; - } - } - else if ((ax[n] == 0 || ax[n] == 3) ? (++po[n] > 3) : ((po[n] = po[n] + 2) > 3)) - { - do - { - if (++ax[n] > 5) - { - if (n == depthPhase1) - { - if (depthPhase2 >= maxDepthPhase2) - return -1; - else - { - depthPhase2++; - ax[n] = 0; - po[n] = 1; - busy = false; - break; - } - } - else - { - n--; - busy = true; - break; - } - } - else - { - if (ax[n]==0 || ax[n]==3) - po[n] = 1; - else - po[n] = 2; - busy = false; - } - } - while (n != depthPhase1 && (ax[n - 1] == ax[n] || ax[n - 1] - 3 == ax[n])); - } - else - busy = false; - } - while (busy); - - // compute new coordinates and new minDist - mv = 3*ax[n]+po[n]-1; - - URFtoDLF[n+1] = SolverCoordCube.getURFtoDLF_Move(URFtoDLF[n],mv); - FRtoBR [n+1] = SolverCoordCube.getFRtoBR_Move(FRtoBR[n],mv); - parity [n+1] = SolverCoordCube.parityMove[parity[n]][mv]; - URtoDF [n+1] = SolverCoordCube.getURtoDF_Move(URtoDF[n],mv); - - minDistPhase2[n+1] = Math.max(SolverCoordCube.getPruning(SolverCoordCube.Slice_URtoDF_Parity_Prun, (SolverCoordCube.N_SLICE2 - * URtoDF[n+1] + FRtoBR[n+1]) - * 2 + parity[n+1]), SolverCoordCube.getPruning(SolverCoordCube.Slice_URFtoDLF_Parity_Prun, (SolverCoordCube.N_SLICE2 - * URFtoDLF[n+1] + FRtoBR[n+1]) - * 2 + parity[n+1])); - } - while (minDistPhase2[n + 1] != 0); - - return depthPhase1 + depthPhase2; - } -} diff --git a/src/main/res/raw/cube3solver_table1 b/src/main/res/raw/cube3solver_table1 deleted file mode 100644 index 2d41420e..00000000 Binary files a/src/main/res/raw/cube3solver_table1 and /dev/null differ diff --git a/src/main/res/raw/cube3solver_table10 b/src/main/res/raw/cube3solver_table10 deleted file mode 100644 index 486ee1e1..00000000 --- a/src/main/res/raw/cube3solver_table10 +++ /dev/null @@ -1 +0,0 @@ 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