Magic Cube

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

package org.distorted.dialogs;

import android.app.Dialog;

import android.content.Context;

import android.content.DialogInterface;

import android.os.Bundle;

import android.util.DisplayMetrics;

import android.util.TypedValue;

import android.view.LayoutInflater;

import android.view.View;

import android.view.Window;

import android.view.WindowManager;

import android.widget.Button;

import android.widget.ImageView;

import android.widget.TextView;

import androidx.annotation.NonNull;

import androidx.appcompat.app.AlertDialog;

import androidx.appcompat.app.AppCompatDialogFragment;

import androidx.fragment.app.FragmentActivity;

import androidx.viewpager.widget.ViewPager;

import com.google.android.material.tabs.TabLayout;

import org.distorted.main.R;

import org.distorted.main.RubikActivity;

import org.distorted.tutorial.TutorialList;

///////////////////////////////////////////////////////////////////////////////////////////////////

public class RubikDialogTutorial extends AppCompatDialogFragment

  {

  private RubikDialogTutorialPagerAdapter mPagerAdapter;

///////////////////////////////////////////////////////////////////////////////////////////////////

  @NonNull

  @Override

  public Dialog onCreateDialog(Bundle savedInstanceState)

    {

    final FragmentActivity act = getActivity();

    AlertDialog.Builder builder = new AlertDialog.Builder(act);

    DisplayMetrics displaymetrics = new DisplayMetrics();

    act.getWindowManager().getDefaultDisplay().getMetrics(displaymetrics);

    final float titleSize= displaymetrics.widthPixels * RubikActivity.MENU_BIG_TEXT_SIZE;

    final float okSize   = displaymetrics.widthPixels * RubikActivity.DIALOG_BUTTON_SIZE;

    LayoutInflater layoutInflater = act.getLayoutInflater();

    TextView tv = (TextView) layoutInflater.inflate(R.layout.dialog_title, null);

    tv.setTextSize(TypedValue.COMPLEX_UNIT_PX, titleSize);

    tv.setText(R.string.tutorials);

    builder.setCustomTitle(tv);

    builder.setPositiveButton( R.string.ok, new DialogInterface.OnClickListener()

      {

      @Override

      public void onClick(DialogInterface dialog, int which)

        {

        }

      });

    Bundle args = getArguments();

    int curTab;

    try

      {

      curTab = args.getInt("tab");

      }

    catch(Exception e)

      {

      curTab = 0;

      }

    LayoutInflater inflater = act.getLayoutInflater();

    final View view = inflater.inflate(R.layout.dialog_tabbed, null);

    builder.setView(view);

    ViewPager viewPager = view.findViewById(R.id.viewpager);

    TabLayout tabLayout = view.findViewById(R.id.sliding_tabs);

    mPagerAdapter = new RubikDialogTutorialPagerAdapter(act, viewPager, this);

    tabLayout.setupWithViewPager(viewPager);

    viewPager.setCurrentItem(curTab);

    for(int i=0; i<TutorialList.NUM_OBJECTS; i++)

      {

      TutorialList list = TutorialList.getObject(i);

      int iconID        = list.getIconID();

      ImageView imageView = new ImageView(act);

      imageView.setImageResource(iconID);

      TabLayout.Tab tab = tabLayout.getTabAt(i);

      if(tab!=null) tab.setCustomView(imageView);

      }

    Dialog dialog = builder.create();

    dialog.setCanceledOnTouchOutside(false);

    Window window = dialog.getWindow();

    if( window!=null )

      {

      window.getDecorView().setSystemUiVisibility(RubikActivity.FLAGS);

      }

    dialog.setOnShowListener(new DialogInterface.OnShowListener()

      {

      @Override

      public void onShow(DialogInterface dialog)

        {

        Button btnPositive = ((AlertDialog)dialog).getButton(Dialog.BUTTON_POSITIVE);

        btnPositive.setTextSize(TypedValue.COMPLEX_UNIT_PX, okSize);

        }

      });

    return dialog;

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  @Override

  public void onResume()

    {

    super.onResume();

    Window window = getDialog().getWindow();

    Context context = getContext();

    if( window!=null && context!=null )

      {

      DisplayMetrics metrics = context.getResources().getDisplayMetrics();

      final float height= metrics.heightPixels;

      WindowManager.LayoutParams params = window.getAttributes();

      params.width  = WindowManager.LayoutParams.WRAP_CONTENT;

      params.height = (int)(0.5f*height);

      window.setAttributes(params);

      }

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  public void rememberState()

    {

    mPagerAdapter.rememberState();

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  public static String getDialogTag()

    {

    return "DialogTutorial";

    }

  }

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

package org.distorted.dialogs;

import android.view.View;

import android.view.ViewGroup;

import androidx.annotation.NonNull;

import androidx.fragment.app.FragmentActivity;

import androidx.viewpager.widget.PagerAdapter;

import androidx.viewpager.widget.ViewPager;

import org.distorted.tutorial.TutorialList;

///////////////////////////////////////////////////////////////////////////////////////////////////

class RubikDialogTutorialPagerAdapter extends PagerAdapter

  {

  private FragmentActivity mAct;

  private RubikDialogTutorialView[] mViews;

  private RubikDialogTutorial mDialog;

  private int mNumTabs;

///////////////////////////////////////////////////////////////////////////////////////////////////

  RubikDialogTutorialPagerAdapter(FragmentActivity act, ViewPager viewPager, RubikDialogTutorial dialog)

    {

    mAct = act;

    mDialog = dialog;

    mNumTabs = TutorialList.NUM_OBJECTS;

    mViews = new RubikDialogTutorialView[mNumTabs];

    viewPager.setAdapter(this);

    viewPager.setOffscreenPageLimit(mNumTabs-1);

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  void rememberState()

    {

    // TODO

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  @Override

  @NonNull

  public Object instantiateItem(@NonNull ViewGroup collection, final int position)

    {

    mViews[position] = new RubikDialogTutorialView(mAct, mDialog, position);

    collection.addView(mViews[position]);

    return mViews[position];

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  @Override

  public void destroyItem(ViewGroup collection, int position, @NonNull Object view)

    {

    collection.removeView((View) view);

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  @Override

  public int getCount()

    {

    return mNumTabs;

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  @Override

  public boolean isViewFromObject(@NonNull View view, @NonNull Object object)

    {

    return view == object;

    }

  }

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

package org.distorted.dialogs;

import android.content.Context;

import android.util.AttributeSet;

import android.view.View;

import android.widget.FrameLayout;

import androidx.fragment.app.FragmentActivity;

import org.distorted.main.R;

import org.distorted.main.RubikActivity;

///////////////////////////////////////////////////////////////////////////////////////////////////

public class RubikDialogTutorialView extends FrameLayout

  {

  private RubikDialogTutorial mDialog;

  private int mTab, mPos;

///////////////////////////////////////////////////////////////////////////////////////////////////

  public RubikDialogTutorialView(Context context, AttributeSet attrs, int defStyle)

    {

    super(context, attrs, defStyle);

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  public RubikDialogTutorialView(Context context, AttributeSet attrs)

    {

    super(context, attrs);

    }

///////////////////////////////////////////////////////////////////////////////////////////////////

  public RubikDialogTutorialView(FragmentActivity act, RubikDialogTutorial dialog, int position)

    {

    super(act);

    final RubikActivity ract = (RubikActivity)getContext();

    mTab = position;

    mDialog = dialog;

    View tab = inflate( act, R.layout.dialog_tutorial_tab, null);

    // TODO: on click

    /*

    RubikActivity ract = (RubikActivity)getContext();

    if( ract!=null ) ract.switchTutorial("QMzeJobSu1M");

     */

    addView(tab);

    }

  }

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

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]: 546",

"4 Serial Stripes (Order 4) [1]: 161",

"4 Serial Stripes (Order 4) [2]: 162",

"4 Parallel Stripes [1]: 514 578 514",

"4 Parallel Stripes [2]: 001 578 001",

"6 Orthogonal Stripes [1]: 514 546 578 514",

"6 Orthogonal Stripes [2]: 001 065 033 001",

"4 Chessboards [1]: 001 578 001 546",

"4 Chessboards [2]: 514 578 514 546",

"4 Stripes parallel, 2 Chessboards [1]: 162 578 546 514 162",

"4 Stripes parallel, 2 Chessboards [2]: 162 578 033 001 162",

"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]: 162 514 546 065 162 514 546 065 162",

"4 Orthogonal L's, 2 Chessboards [2]: 417 514 033 578 417 514 033 578 417"

    },

    {

    "Multi Color",

"4 Colorwheels [1]: 001 578 001 162",

"4 Colorwheels [2]: 514 578 514 162"    

    },

    {

    "Various",

"2 Cube in a Cube (Order 2) [1]: 386 194 386 418 130 033 385 162 449 418 065",

"2 Cube in a Cube (Order 2) [2]: 386 194 386 418 130 546 130 162 194 418 578",

"1 Brick [1]: 450 418 450 162 514 194 418 194 417 129 065",

"1 Brick [2]: 450 418 450 162 514 194 418 194 162 450 514"

    },

    {

    "Corner Axis",

"2 Cube in a Cube (Order 2) [1]: 514 578 162 130 450 162 514 418 194 130",

"2 Cube in a Cube (Order 2) [2]: 450 161 194 514 193 162 193 418 065 514",

"2 Cube in a Cube (Order 3) [1]: 418 194 386 418 578 514 162 194 386 194",

"2 Cube in a Cube (Order 3) [2]: 450 130 450 418 514 578 417 449 418 130",

"2 Corner Triangles [1]: 450 546 450 546 578 514 450 546 194 514",

"2 Corner Triangles [2]: 514 450 546 194 514 578 546 194 546 194",

"2 Corner Triangles [3]: 449 033 449 033 065 001 449 033 193 001",

"2 Corner Triangles [4]: 001 449 033 193 001 065 033 193 033 193",

"2 Corner Triangles [5]: 450 162 386 162 194 130 546 450 386 546",

"2 Corner Triangles [6]: 450 418 514 450 418 514 418 450 130 418",

"Two-One-One [1]: 194 162 450 130 162 194 418 578 514",

"Two-One-One [2]: 385 417 129 449 417 385 161 001 065",

"3 Orthogonal Bricks (Order 3) [1]: 162 578 418 194 514 450",

"3 Orthogonal Bricks (Order 3) [2]: 193 001 449 161 065 417",

"3 Orthogonal Bricks (Order 6) [1]: 450 130 450 418 514 418 578 162 386",

"3 Orthogonal Bricks (Order 6) [2]: 130 450 130 162 578 162 514 418 194",

"6 Carneval Masks [1]: 578 514 162 386 418 450 162 450 386",

"6 Carneval Masks [2]: 578 546 130 418 386 450 162 386 418",

"2 Corner Triangles [1]: 162 514 578 130 546 194 514 578 162",

"2 Corner Triangles [2]: 418 578 514 450 546 386 578 514 418",

"2 Color Framed Cubes (Order 2): 386 418 386 450 418 386 418",

"2 Color Framed Cubes (Order 6) [1]: 418 194 386 418 194 386 162 514 418 194",

"2 Color Framed Cubes (Order 6) [2]: 450 162 514 418 130 450 162 130 450 162"

    },

    {

    "Snakes",

"2 Mambas [1]: 417 001 161",

"2 Mambas [2]: 418 514 162",

"2 Mambas [3]: 417 514 161",

"2 Mambas [4]: 418 001 162"

    },

    {

    "Twists",

"4 Corner Twists [1]: 130 418 450 162 194 418 450 162 194 386",

"4 Corner Twists [2]: 418 578 129 578 514 193 514 162",

"6 Corner Twists, 2 Color Framed Cubes [1]: 194 418 130 450 130 450 130 450 162 450",

"6 Corner Twists, 2 Color Framed Cubes [2]: 450 130 450 130 162 450 386 194 162 450",

"6 Corner Twists, 2 Color Framed Cubes [3]: 194 418 450 130 194 418 386 194 386 194",

"8 Corner Inversions, 4 Parallel Stripes: 578 514 065"    

    }

  };

}

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

package org.distorted.patterns;

///////////////////////////////////////////////////////////////////////////////////////////////////

public class PatternCube3

{

public static final String[][] patterns =

  {

    {

    "Simple (1)",

"4 Dots [1]: 514 162 514 418",

"4 Dots [2]: 514 162 514 418",

"6 Dots [1]: 194 386 450 130",

"6 Dots [2]: 386 194 130 450",

"2 Parallel H's [1]: 514 580 514 580",

"2 Parallel H's [2]: 033 450 130 417 386 033 194 161",

"3 Parallel H's: 548 516 065 417 578 161 580 001 033",

"4 Parallel H's (Order 2) [1]: 514 578 548 514 578 548",

"4 Parallel H's (Order 2) [2]: 514 578 161 514 033 578 161",

"4 Parallel H's (Order 4) [1]: 578 033 514 420 578 033 514 164",

"4 Parallel H's (Order 4) [2]: 548 580 001 161 514 417 516 580 548 578",

"4 Orthogonal H's [1]: 034 580 386 034 386 580",

"4 Orthogonal H's [2]: 516 420 161 578 420 161 516",

"4 Serial H's [1]: 578 162 578 162",

"4 Serial H's [2]: 578 165 514 165",

"5 H's (Order 3): 130 162 452 034 196 162 386",

"5 H's (Order 6): 418 130 452 548 514 033 449 130 418",

"6 H's (Order 2): 033 194 514 450 548",

"6 H's (Order 4) [1]: 034 449 130 580 386 162 580 162 193",

"6 H's (Order 4) [2]: 033 194 514 450 548",

"6 H's (Order 4) [3]: 449 034 065 514 449 001 034 516",

"6 H's (Order 4) [4]: 034 449 514 033 514 548 452",

"6 Orthogonal H's [1]: 548 516 065 034 580 516 548",

"6 Orthogonal H's [2]: 548 580 001 034 516 580 548",

"4 Parallel U's (Order 2) [1]: 161 580 514 580 417 516 578 516",

"4 Parallel U's (Order 2) [2]: 514 548 514 420 514 420 161 578 417",

"4 Parallel U's (Order 4): 452 132 449 033 385 162 129 033 193 388 196",

"4 U's: 417 516 033 001 420 161 580 164",

"4 Diametral U's [1]: 417 514 420 161 578 164",

"4 Diametral U's [2]: 417 514 420 161 578 164",

"6 Orthogonal U's (Order 3) [1]: 162 193 417 130 161 449 164 194 161",

"6 Orthogonal U's (Order 3) [2]: 162 196 420 130 164 452 161 194 164",

"6 Orthogonal U's (Order 3) [3]: 196 418 388 548 385 450 129 548 132 452",

"6 Orthogonal U's (Order 3) [4]: 193 418 385 033 388 450 132 033 129 449",

"6 Orthogonal U's (Order 6): 420 388 449 164 196 162 193 129 196 130 580 132 164",

"6 Asymmetric U's (Order 4): 161 580 034 196 129 161 578 417 385 196 164",

"6 Asymmetric U's (Order 12) [1]: 129 196 162 196 130 452 162 452 132",

"6 Asymmetric U's (Order 12) [2]: 417 386 417 194 033 001 417 386 161 001",

"6 Asymmetric U's (Order 12) [3]: 417 450 386 417 194 417 580 130 580 417 130",

"6 Asymmetric U's (Order 15): 193 420 196 130 580 449 164 386 417 548 449 164",

"4 Serial Bars, Cube Snake [1]: 034",

"4 Serial Bars, Cube Snake [2]: 034",

"4 Parallel Bars [1]: 001 065 514 580 516",

"4 Parallel Bars [2]: 580 514 580 516 578 516",

"4 Orthogonal Bars [1]: 516 033 514 548 516",

"4 Orthogonal Bars [2]: 548 005 033 516 034 001",

"6 Asymmetric Bars [1]: 548 065 034 580 164 417",

"6 Asymmetric Bars [2]: 033 001 034 516 164 417",

"4 Symmetric Diagonals [1]: 164 033 516 452 514 065 514 196 516 164",

"4 Symmetric Diagonals [2]: 388 129 193 452 129 388 452 193 388 129 193 452"

    },

    {

    "Simple (2)",

"4 Parallel A's (Order 2) [1]: 514 578 548 578 514",

"4 Parallel A's (Order 2) [2]: 005 069 548 578 514",

"4 Parallel A's (Order 4): 578 514 420 578 514",

"4 Serial D's [1]: 418 580 514 580 417 516 578 516 164",

"4 Serial D's [2]: 548 516 578 516 161 065 514 065 417",

"4 Symmetric D's [1]: 034 516 452 514 065 514 196 516",

"4 Symmetric D's [2]: 001 452 034 580 034 452 034 580 034 516 162 005 162",

"4 Serial K's (Order 2) [1]: 514 164 514 033 514 417 578 418",

"4 Serial K's (Order 2) [2]: 548 516 578 516 161 580 514 580 161",

"4 Serial K's (Order 4): 130 161 516 033 194 417 065 386 065 417 516 164",

"4 Diametral K's [1]: 417 514 164 417 578 164",

"4 Diametral K's [2]: 161 514 420 161 578 420",

"6 Orthogonal K's [1]: 388 418 388 420 514 450 417 129 034 450 132 164 130 164",

"6 Orthogonal K's [2]: 164 194 164 196 386 034 193 417 386 578 420 452 418 452",

"6 Orthogonal L's [1]: 386 194 516 033 452 193 420 001 578 001 161",

"6 Orthogonal L's [2]: 386 194 001 548 449 196 417 516 578 516 164",

"6 Asymmetric L's (Order 3) [1]: 580 130 450 001 196 449 420 161",

"6 Asymmetric L's (Order 3) [2]: 516 548 001 196 449 516 033 196 449 033 516 548",

"6 Asymmetric L's (Order 3) [3]: 033 194 418 065 420 161 388 129",

"6 Asymmetric L's (Order 3) [4]: 033 194 418 065 420 161 132 385",

"6 Asymmetric L's (Order 3) [5]: 548 194 418 065 164 417 132 385",

"6 Asymmetric L's (Order 3) [6]: 548 194 418 065 164 417 388 129",

"6 Asymmetric L's (Order 3) [7]: 132 034 516 034 132 548 065",

"6 Asymmetric L's (Order 3) [8]: 129 548 578 548 385 548 065",

"6 Asymmetric L's (Order 3) [9]: 130 065 130 194 001 196 449 548",

"6 Asymmetric L's (Order 3) [10]: 129 580 034 580 385 033 065",

"6 Asymmetric L's (Order 6): 196 449 548 578 516 196 449",

"6 Asymmetric L's (Order 12) [1]: 452 193 033 001 452 193",

"6 Asymmetric L's (Order 12) [2]: 034 452 193 516 548 450 514 580",

"6 Asymmetric L's (Order 12) [3]: 194 514 065 516 548 450 514 580",

"6 Asymmetric L's (Order 12) [4]: 161 516 161 065 161 516 065 420 580 161 516 164 001",

"6 Asymmetric L's (Order 12) [5]: 420 065 161 065 161 001 417 065 164 001 161 001 548",

"4 Junctions [1]: 161 514 548 514 161",

"4 Junctions [2]: 161 514 033 514 161 034",

"4 Parallel Y's [1]: 001 065 514 580 516 548",

"4 Parallel Y's [2]: 580 514 580 516 578 516 548",

"4 Symmetric Question Marks [1]: 417 516 452 034 580 034 196 516 417",

"4 Symmetric Question Marks [2]: 420 516 452 514 065 514 196 516 420 034",

"4 Diametral Question Marks: 388 578 034 129 548 385 418 578 418 132",

"6 Orthogonal Question Marks [1]: 449 514 450 129 161 065 164 194 001 164 065 161 001 580 129 161",

"6 Orthogonal Question Marks [2]: 452 514 450 132 164 580 161 194 516 161 580 164 516 065 132 164",

"4 Vertical Symmetric s's [1]: 034 580 033 196 516 580 033 196 516 580 516 033 196 516",

"4 Vertical Symmetric s's [2]: 516 452 033 516 580 516 452 033 580 516 452 033 580 034",

"4 Horizontal Symmetric s's: 065 514 033 196 033 516 580 001 449 548 580 516 196 516"

    },

    {

   "Simple (3)",

"2 Chessboards: 033 578 162 514 164 417",

"4 Chessboards [1]: 034 001 065 514 580 516",

"4 Chessboards [2]: 516 580 005 580 001 034",

"6 Chessboards (Order 2), Pons Asinorum [1]: 514 578 034",

"6 Chessboards (Order 2), Pons Asinorum [2]: 165 514 069 162",

"6 Chessboards (Order 3) [1]: 450 162 132 578 001 034 385 450 164 514 033 578 164",

"6 Chessboards (Order 3) [2]: 193 388 548 449 132 162 133 418 388 420 065 385 164 418 450",

"6 Chessboards (Order 6): 449 034 580 130 194 130 449 417 514 033 578 164",

"4 Crosses (Order 2) [1]: 514 548 514 578 033 578",

"4 Crosses (Order 2) [2]: 452 193 420 161 005 420 161 452 193 034",

"4 Crosses (Order 4): 548 578 420 578 548 514 417 514",

"6 Crosses (Order 2), Gift-wrapped Cube: 420 578 034 516 578 034 001 164",

"6 Crosses (Order 3), Gift-wrapped Cube [1]: 194 385 578 516 034 132 194 417 514 033 578 164",

"6 Crosses (Order 3), Gift-wrapped Cube [2]: 130 578 162 417 578 420 161 578 164 196 034 452 193 034 449",

"4 Horizontal Symmetric S's [1]: 420 516 449 516 034 516 449 516 164",

"4 Horizontal Symmetric S's [2]: 420 580 129 580 034 580 129 580 164",

"4 Vertical Symmetric S's [1]: 420 516 452 514 065 514 196 516 164",

"4 Vertical Symmetric S's [2]: 420 516 452 514 065 514 196 516 164",

"4 Orthogonal S's [1]: 580 420 161 516 420 161 065 388 129 033 132 385",

"4 Orthogonal S's [2]: 580 420 161 516 420 161 065 388 129 033 132 385",

"4 Orthogonal S's [3]: 132 385 033 388 129 580 420 161 516 420 161 065",

"4 Orthogonal S's [4]: 132 385 033 388 129 580 420 161 516 420 161 065",

"4 Symmetric C's: 516 452 034 580 034 196 516",

"6 Orthogonal C's [1]: 420 161 580 001 418 580 516 548",

"6 Orthogonal C's [2]: 164 417 516 065 162 516 580 548",

"4 Parallel T's (Order 2) [1]: 580 514 580 164 516 578 516 164",

"4 Parallel T's (Order 2) [2]: 420 516 578 516 420 580 514 580",

"4 Parallel T's (Order 4): 388 420 130 193 129 417 385 449 386 164 132",

"4 Lying Symmetric T's [1]: 516 449 516 034 516 449 516",

"4 Lying Symmetric T's [2]: 516 193 516 034 516 193 516",

"6 Orthogonal T's [1]: 033 001 580 418 516 580 417 164",

"6 Orthogonal T's [2]: 548 580 001 162 065 001 164 417",

"6 Asymmetric T's [1]: 548 065 516 162 580 516 164 417",

"6 Asymmetric T's [2]: 194 516 548 194 001 548",

"4 Dots, 2 H's [1]: 548 194 514 450 548",

"4 Dots, 2 H's [2]: 033 194 514 450 033",

"2 Dots, 4 U's [1]: 580 001 162 132 450 388 001 580 388 450 132",

"2 Dots, 4 U's [2]: 193 386 449 001 449 580 386 193 162 580 001",

"4 Dots, 2 U's: 164 578 164 130 164 516 548 450 164 386 164 516 164",

"2 Dots, 2 Horizontal Bars [1]: 516 034 516",

"2 Dots, 2 Horizontal Bars [2]: 516 034 516",

"2 Dots, 2 Vertical Bars [1]: 388 129 034 132 385",

"2 Dots, 2 Vertical Bars [2]: 388 129 034 132 385",

"2 Dots, 4 Horizontal Bars: 162 388 129 578 132 385",

"2 Dots, 4 Parallel Diagonals [1]: 548 516 033 001 196 449 516 548 516 548 196 449",

"2 Dots, 4 Parallel Diagonals [2]: 548 580 033 065 388 129 580 548 580 548 388 129",

"2 Dots, 4 Diametral D's [1]: 164 516 578 034 516 164",

"2 Dots, 4 Diametral D's [2]: 164 580 514 034 580 164",

"4 Dots, 2 K's: 420 130 161 578 417 516 033 450 417 386 417 516 164",

"4 Dots, 2 Chessboards [1]: 033 514 578 033",

"4 Dots, 2 Chessboards [2]: 033 514 578 033",

"2 Dots, 2 Crosses [1]: 001 450 034 450 001",

"2 Dots, 2 Crosses [2]: 001 450 034 450 001",

"2 Dots, 4 Crosses: 420 580 548 514 033 580 164 450 514 450",

"2 Dots, 2 Horizontal Parallel S's [1]: 196 449 132 385 452 193 132 385 452 193 388 129",

"2 Dots, 2 Horizontal Parallel S's [2]: 452 193 388 129 196 449 388 129 196 449 132 385",

"2 Dots, 2 Vertical Parallel S's [1]: 033 065 033 580 132 385 065 548 065 548 132 385",

"2 Dots, 2 Vertical Parallel S's [2]: 548 580 548 065 388 129 580 033 580 033 388 129",

"2 Dots, 4 Orthogonal S's [1]: 420 516 193 034 452 193 514 196 516 164",

"2 Dots, 4 Orthogonal S's [2]: 420 516 193 514 196 449 034 196 516 164",

"2 Dots, 4 Diametral T's [1]: 420 033 580 514 034 580 164",

"2 Dots, 4 Diametral T's [2]: 420 516 034 069 001 548 417",

"2 Dots, 4 Lying T's [1]: 516 034 452 034 065 034 196 001",

"2 Dots, 4 Lying T's [2]: 001 452 034 065 034 196 034 516",

"4 Diametral E's, 2 H's [1]: 420 516 578 516 578 164",

"4 Diametral E's, 2 H's [2]: 164 580 514 580 514 420"

    },

    {

    "Simple (4)",

"2 H's, 4 Serial Bars [1]: 548 386 034 386 548",

"2 H's, 4 Serial Bars [2]: 548 386 034 386 548",

"2 H's, 4 Parallel Bars: 001 578 516",

"2 H's, 4 Orthogonal Bars [1]: 132 385 578 132 385",

"2 H's, 4 Orthogonal Bars [2]: 548 065 514 034 580 548",

"2 H's, 4 Orthogonal Bars [3]: 548 580 034 005 580 033",

"2 Standing H's, 2 Chessboards [1]: 001 034 065 514 580 516",

"2 Standing H's, 2 Chessboards [2]: 001 580 005 580 034 516",

"2 Lying H's, 2 Chessboards [1]: 034 388 129 034 132 385",

"2 Lying H's, 2 Chessboards [2]: 578 164 417 514 164 417",

"2 H's, 4 Chessboards [1]: 034 001 578 516",

"2 H's, 4 Chessboards [2]: 034 001 069 001",

"4 Parallel H's, 2 Chessboards [1]: 578 418 514 162",

"4 Parallel H's, 2 Chessboards [2]: 420 578 164 417 578 161",

"4 Orthogonal H's, 2 Chessboards: 516 033 578 548 516",

"4 Serial H's, 2 Chessboards: 033 578 514 548",

"2 H's, 4 Crosses [1]: 516 034 065 034 580 516",

"2 H's, 4 Crosses [2]: 516 034 065 034 580 516",

"2 Parallel Bars, 2 Parallel L's: 452 193 033 196 449",

"4 Serial Bars, 2 Chessboards: 548 578 162 514 164 417",

"4 Parallel Bars, 2 Chessboards [1]: 514 578",

"4 Parallel Bars, 2 Chessboards [2]: 514 578",

"4 Orthogonal Bars, 2 Chessboards [1]: 514 548 065 034 580 548",

"4 Orthogonal Bars, 2 Chessboards [2]: 514 548 065 034 580 548",

"2 Horizontal Bars, 2 Crosses: 033 578 548 578",

"2 Vertical Bars, 2 Crosses [1]: 578 516 033 578 514 548 516",

"2 Vertical Bars, 2 Crosses [2]: 578 516 033 578 514 548 516",

"4 Serial Bars, 2 Crosses: 578 033 001 578 034 516 164 417",

"2 Parallel Bars, 4 Orthogonal S's: 548 514 164 516 196 516 034 516 196 516 164",

"4 Symmetric Diagonals, 2 Chessboards: 578 514 420 516 196 516 034 516 196 516 164",

"4 Parallel Diagonals, 2 Crosses [1]: 388 129 196 449 388 129 196 449 388 129 196 449",

"4 Parallel Diagonals, 2 Crosses [2]: 132 385 452 193 132 385 452 193 132 385 452 193",

"4 Parallel Diagonals, 2 Crosses [3]: 388 129 196 449 388 129 196 449 388 129 196 449",

"4 Parallel Diagonals, 2 Crosses [4]: 132 385 452 193 132 385 452 193 132 385 452 193",

"2 Diagonals, 2 Vertical S's [1]: 388 578 034 129 548 385 418 578 418 132 548",

"2 Diagonals, 2 Vertical S's [2]: 132 578 034 385 548 129 418 578 418 388 548",

"2 Diagonals, 2 Horizontal S's [1]: 420 580 034 388 578 001 578 132 580 164",

"2 Diagonals, 2 Horizontal S's [2]: 420 580 034 388 034 516 034 132 580 164",

"2 Diagonals, 4 Lying Symmetric T's [1]: 386 450 420 033 001 161 194 386 164 033 516 164",

"2 Diagonals, 4 Lying Symmetric T's [2]: 578 514 164 001 161 386 578 386 420 516 164",

"4 Parallel A's, 2 Chessboards: 417 578 418 514 548",

"4 Symmetric D's, 2 Chessboards [1]: 578 001 196 516 034 516 196 516",

"4 Symmetric D's, 2 Chessboards [2]: 516 452 516 034 069 001 452 516",

"2 K's (Order 4), 4 Chessboards [1]: 161 450 420 514 161 065 033 386 420 450 420 065 420",

"2 K's (Order 4), 4 Chessboards [2]: 417 130 164 578 417 001 033 194 164 130 164 001 164",

"2 K's (Order 8), 4 Chessboards [1]: 033 194 514 417 132 385 196 418 130 452 388 129 164",

"2 K's (Order 8), 4 Chessboards [2]: 033 578 386 417 196 449 132 418 450 388 452 193 164",

"4 Serial K's, 2 Chessboards: 578 417 514 548 514 417 514"

    },

    {

    "Simple (5)",

"2 Chessboards (Order 2), 4 Crosses [1]: 514 162 578 162",

"2 Chessboards (Order 2), 4 Crosses [2]: 578 418 514 418",

"2 Chessboards (Order 4), 4 Crosses: 578 161 514 548 578 417 514 164 417",

"2 Chessboards With, Cube in a Cube: 065 548 196 548 001 065 001 449 548 065 001 196 516",

"2 Chessboards, 4 Lying Symmetric T's: 578 034 001 452 034 580 034 196 516",

"2 Crosses, 4 Horizontal Parallel S's [1]: 132 578 034 129 580 129 578 034 388 580 516",

"2 Crosses, 4 Horizontal Parallel S's [2]: 129 578 034 132 065 132 578 034 385 065 001",

"2 Crosses, 4 Orthogonal S's: 548 452 193 516 164 417 580 164 417 001 452 193",

"2 Crosses, 2 Parallel C's [1]: 065 418 001 065 162 132 034 001 034 132",

"2 Crosses, 2 Parallel C's [2]: 580 162 001 580 418 132 034 001 034 132",

"2 Crosses, 4 Diametral C's [1]: 578 514 164 580 514 034 580 164",

"2 Crosses, 4 Diametral C's [2]: 514 069 164 580 514 034 580 164",

"2 Lying T's, 2 unnamed: 001 196 548 514 548 196 516",

"2 Dots, 2 Lying H's, 2 Horizontal Bars: 130 034 386",

"2 Dots, 2 Lying H's, 2 Vertical Bars [1]: 034 516 578 034 516",

"2 Dots, 2 Lying H's, 2 Vertical Bars [2]: 001 069 034 516 037",

"2 Dots, 2 Standing H's, 2 Horizontal Bars [1]: 580 516 034 001 065",

"2 Dots, 2 Standing H's, 2 Horizontal Bars [2]: 580 516 034 001 065",

"2 Dots, 2 Standing H's, 2 Vertical Bars [1]: 514 548 516 578 001 033",

"2 Dots, 2 Standing H's, 2 Vertical Bars [2]: 514 548 516 578 001 033",

"2 Dots, 2 Lying H's, 2 Crosses: 418 516 578 516 418",

"2 Dots, 2 Standing H's, 2 Crosses: 065 516 033 578 548 516 580",

"DAVE: 130 065 516 033 578 548 132 385",

"ELVA: 452 548 514 548 196 514 033",

"2 Dots, 2 Horizontal Bars, 2 Chessboards: 034 516 578 516",

"2 Dots, 2 Vertical Bars, 2 Chessboards: 516 578 033 514 548 516",

"2 Dots, 2 Diagonals, 2 S's [1]: 449 001 450 033 130 580 132 385 033 516 164",

"2 Dots, 2 Diagonals, 2 S's [2]: 449 001 194 548 130 065 132 385 548 516 164",

"2 Dots, 2 Diagonals, 2 S's [3]: 129 034 578 388 065 132 578 130 034 132 548",

"2 Dots, 2 Diagonals, 2 S's [4]: 385 034 578 132 580 388 578 386 034 388 548",

"2 Dots, 2 Chessboards, 2 Crosses [1]: 578 548 580 514 065 548",

"2 Dots, 2 Chessboards, 2 Crosses [2]: 578 548 580 514 065 548"

    },

    {

    "Multi Color",

"4 Serial H's: 388 548 450 033 129 578 385 548 450 033 132",

"6 Orthogonal H's [1]: 161 388 193 161 130 193 161 129 194 420 388 161 580 129 161",

"6 Orthogonal H's [2]: 164 385 196 164 130 196 164 132 194 417 385 164 065 132 164",

"4 Serial Stripes: 420 161",

"4 Parallel Stripes: 580 386 580 164 388 129 548 452 130 162 196 132 385 164",

"6 Stripes (Order 2): 449 420 386 450 164 001 196 449 388 548 194 548 132 164",

"6 Stripes (Order 12) [1]: 129 548 450 548 385 420 161 452 130 418 196 516",

"6 Stripes (Order 12) [2]: 129 548 194 548 385 164 417 196 386 418 452 516",

"6 Stripes (Order 12) [3]: 417 194 386 161 065 388 129 452 548 130 548 196",

"6 Stripes (Order 12) [4]: 420 450 130 164 065 132 385 452 548 386 548 196 417",

"6 Stripes (Order 12) [5]: 034 129 548 196 514 580 034 196 001 417 516 450 516",

"6 Stripes (Order 24): 193 033 386 033 449 420 161 388 194 162 132 580 420",

"4 Serial Bars [1]: 514 162 514",

"4 Serial Bars [2]: 514 162 514",

"4 Parallel Bars: 514 161 514 548 578 417 514 548",

"4 Serial K's [1]: 388 034 452 514 420 452 516 196 164 514 196 034 132 548",

"4 Serial K's [2]: 129 034 129 450 548 001 548 385 578 033 450 548 132 548",

"4 Diametral K's [1]: 420 129 034 388 548 450 033 385 548 194 548 132 164",

"4 Diametral K's [2]: 420 129 580 162 065 132 034 129 065 162 580 132 164",

"4 Serial Double-L's: 417 132 194 516 548 388 034 388 194 516 548 132 164",

"6 Orthogonal Double-L's (Order 3) [1]: 162 388 129 033 452 193 161 514 548 514 164",

"6 Orthogonal Double-L's (Order 3) [2]: 162 132 385 548 196 449 164 514 033 514 161",

"6 Orthogonal Double-L's (Order 9): 516 194 130 196 449 516 164 417",

"6 Asymmetric Double-L's (Order 2): 034 385 033 386 418 516 417 578 132 162 194 388",

"6 Asymmetric Double-L's (Order 6): 420 161 388 129 196 449 420 161",

"6 Orthogonal Double-r's: 452 193 132 385 452 193 164 417 388 129 164 417",

"4 Parallel Y's [1]: 548 132 420 449 548 193 164 516 164 452 548 196 420 132",

"4 Parallel Y's [2]: 548 449 420 385 548 129 164 065 164 388 548 132 420 449",

"6 Chessboards (Order 3): 450 514 418",

"6 Chessboards (Order 6) [1]: 418 516 193 514 034 196 130 162 388 578 034 132 548",

"6 Chessboards (Order 6) [2]: 161 449 162 130 196 514 420 580 386 034 580 417 132 385 164",

"6 Chessboards (Order 2) [1]: 418 388 450 516 548 385 418 578 132 580 385 578 132 548 132",

"6 Chessboards (Order 2) [2]: 132 033 129 034 450 388 065 516 162 385 034 194 388 548 132",

"6 Chessboards (Order 2) [3]: 132 033 001 420 194 130 161 452 193 385 548 450 130 548 132 164",

"6 Chessboards (Order 2) [4]: 193 164 450 161 386 578 001 420 194 417 065 161 386 164 132",

"6 Chessboards (Order 2) [5]: 129 161 196 065 130 449 132 450 388 161 450 164 196 132",

"6 Chessboards (Order 2) [6]: 130 420 194 548 516 417 578 386 164 065 164 514 417 516 164",

"4 Blossoms: 514 161 578 548 514 417 514 417 164",

"6 Blossoms (Order 3) [1]: 514 196 514 065 034 449 164 514 548 450 418 450 164",

"6 Blossoms (Order 3) [2]: 420 194 162 194 548 514 420 193 034 065 514 452 514",

"6 Blossoms (Order 6) [1]: 386 578 418 386 418",

"6 Blossoms (Order 6) [2]: 130 418 130 578 418",

"6 Blossoms (Order 6) [3]: 129 578 033 578 548 385 417 514 548 578 164",

"4 Serial Crosses: 514 578 161 514 578 420",

"5 Crosses: 578 514 161 580 388 548 001 580 388 033 580 034 129 034 132 164",

"6 Orthogonal Crosses, Gift-wrapped Cube [1]: 001 193 514 034 196 001 065 417 578 516 418 001 164",

"6 Orthogonal Crosses, Gift-wrapped Cube [2]: 001 449 514 034 452 001 065 417 578 516 418 001 164",

"6 Orthogonal Crosses, Gift-wrapped Cube [3]: 580 132 578 514 034 385 065 161 578 514 033 164",

"6 Crosses, Gift-wrapped Cube: 516 452 385 578 514 034 132 417 578 034 514 164 196 516",

"4 Parallel T's [1]: 129 449 161 065 417 193 130 164 452 548 196 420 132",

"4 Parallel T's [2]: 193 132 161 516 417 388 194 164 129 548 385 420 196"

    },

    {

    "Combos",

"2 Dots, 4 Stripes [1]: 001 194 001 164 388 129 452 418 386 196 548 132 385 164",

"2 Dots, 4 Stripes [2]: 065 386 065 164 388 129 034 452 130 162 196 548 132 385 164",

"2 Bars, 4 Stripes [1]: 164 417 516 034 001",

"2 Bars, 4 Stripes [2]: 420 161 516 034 001",

"2 Chessboards, 4 Stripes [1]: 164 385 034 388 450 033 001 548 129 548 450 548 132 164",

"2 Chessboards, 4 Stripes [2]: 164 449 034 452 130 033 065 548 193 548 130 548 196 164",

"2 Crosses, 4 Stripes [1]: 162 450 385 580 420 161 514 452 548 386 548 196 132 385 164",

"2 Crosses, 4 Stripes [2]: 194 418 385 580 164 417 452 516 418 516 196 132 385 164",

"6 Crosses, Gift-wrapped Cube: 449 514 034 196 164 578 514 417 385 578 034 132",

"2 Dots, 2 Chessboards, 2 Blossoms: 578 033 514 420 194 418 194 033 514 164",

"2 Dots, 2 Crosses, 2 Blossoms: 578 548 514 164 514 065 514 580 164",

"2 Chessboards, 2 Crosses, 2 Blossoms: 164 514 033 065 034 580 164"

    },

    {

    "Various",

"1 T: 388 193 129 420 196 129 452 001 449 132 164 452 132 196 388",

"2 Color Diagonals, 4 Lying Parallel T's: 548 449 548 196 385 162 130 196 516 164 449 417 449 516 420",

"2 Small Bricks: 388 164 132 193 388 420 516 449 161 193 417 193 388 449",

"2 Small Asymmetric Bricks: 578 164 385 420 065 417 388 417 132 033 580",

"3 Small Bricks: 132 420 580 417 196 161 580 164 452 388",

"4 Small Bricks: 161 516 164 417 516 420",

"2 Bricks: 388 452 516 449 161 065 417 193 516 196 388 065 516"

    },

    {

    "Corner Axis (1)",

"2 Small Cube in a Cube: 193 516 449 420 001 164 193 516 449 420 001 164",

"2 Small Edge Triangles: 164 449 162 193 161 193 388 129 193 130 449 516 164",

"2 Big Edge Triangles [1]: 418 385 420 130 164 129 420 386 417",

"2 Big Edge Triangles [2]: 418 388 417 130 161 132 417 386 420",

"2 Propellers (Order 2) [1]: 420 132 196 162 388 193 129 452 417 196 385 162 194 161 196 164",

"2 Propellers (Order 2) [2]: 420 452 417 450 418 129 452 161 196 385 449 132 418 452 388 164",

"2 Propellers (Order 3) [1]: 196 033 193 418 194 417 065 420 385 580 129 164 065 420",

"2 Propellers (Order 3) [2]: 386 194 130 450 161 580 417 388 065 132 161 580 417 388 065 132",

"2 Screws [1]: 420 580 033 516 164 129 065 388 452 161 452 388 196 417 001 548",

"2 Screws [2]: 548 001 161 452 132 196 417 196 132 065 385 420 516 033 580 164",

"1 Small Edge Triangle: 388 420 196 034 452 164 196 034 452 132",

"2 Small Edge Triangles: 162 132 548 193 385 034 129 034 449 548 388 418",

"2 Small Distorted Edge Triangles: 420 516 161 196 129 034 385 034 452 417 516 164",

"2 Small Cube in a Cube, 2 Big Edge Triangles [1]: 450 388 129 193 388 449 388 417 452 417 196 033 130 418",

"2 Small Cube in a Cube, 2 Big Edge Triangles [2]: 450 132 385 196 385 452 385 420 449 420 193 548 130 418",

"2 Corner Triangles [1]: 548 132 580 388 580 388 548 132 580 132 580 388",

"2 Corner Triangles [2]: 132 580 388 580 388 548 132 580 132 580 388 548",

"2 Corner Triangles [3]: 033 129 065 385 065 385 033 129 065 129 065 385",

"2 Corner Triangles [4]: 129 417 580 161 193 417 580 161 449 385",

"2 Corner Triangles [5]: 417 129 065 385 196 129 065 385 452 161",

"Edge Hexagon (Order 2) [1]: 161 580 162 132 194 385 548 129 450 388 580 516 164",

"Edge Hexagon (Order 2) [2]: 516 065 161 578 420 033 132 194 132 580 001 132 194 132 418 514",

"Edge Hexagon (Order 3): 420 193 161 388 034 193 034 449 132 417 449 164",

"2 Spirals [1]: 385 449 420 161 388 164 132 033 516 161 129 417 132 385 452 420",

"2 Spirals [2]: 420 580 033 516 164 129 065 388 452 161 452 388 196 417 001 548 386 194 130 450",

"2 Peaks (Order 2): 580 548 196 001 580 548 196 001 580 001 548 196 001",

"3 Peaks (Order 3) [1]: 548 388 065 385 578 033 580 516 580 129 033 132",

"3 Peaks (Order 3) [2]: 388 033 385 580 516 580 033 578 129 065 132 548",

"2 Peaks (Order 2) [1]: 418 578 129 193 417 065 161 449 129 164 580 548 065 548 516",

"2 Peaks (Order 2) [2]: 580 164 417 065 548 580 417 452 132 161 516 417 388 452 418 514",

"2 Peaks (Order 3) [1]: 420 001 161 452 417 449 420 385 065 548 452 164 196 548 449 164",

"2 Peaks (Order 3) [2]: 385 161 193 548 580 388 196 164 132 001 452 001 449 421 388 548 418 450",

"2 Rings (Order 2) [1]: 001 065 417 578 420 132 418 132 065 388 162 132",

"2 Rings (Order 2) [2]: 514 162 388 548 389 449 417 193 129 420 193 161 580 129 449 129 161",

"2 Rings (Order 3) [1]: 130 580 386 418 196 034 193 132 162 450 129 194 548",

"2 Rings (Order 3) [2]: 386 548 516 196 162 385 034 129 162 452 516 548 194 130 450",

"2 Small Cube in a Cube, 6 U's [1]: 450 132 452 385 196 516 161 194 161 193 386 420 130 449 161",

"2 Small Cube in a Cube, 6 U's [2]: 450 129 449 388 193 001 164 194 164 196 386 417 130 452 164",

"6 Birds: 420 196 130 161 194 129 162 196 388 449 161 196 386 417 452 164",

"6 Fish: 420 449 420 196 388 452 132 164 193 388 196 132 452 164",

"6-part Windwheel [1]: 129 193 132 065 388 449 417 065 161 385",

"6-part Windwheel [2]: 417 129 065 385 449 420 065 164 193 161",

"7-part Windwheel [1]: 132 196 129 580 385 452 420 580 164 388",

"7-part Windwheel [2]: 420 132 580 388 452 417 580 161 196 164",

"2 Cube in a Cube (Order 2) [1]: 580 033 452 033 516 580 516 452 033 580 516 452 516",

"2 Cube in a Cube (Order 2) [2]: 034 580 516 548 516 164 516 580 548 580 420 580 516 548 516 164",

"2 Cube in a Cube (Order 3) [1]: 548 196 164 388 420 194 164 386 164 129 164 452 388 548",

"2 Cube in a Cube (Order 3) [2]: 385 033 388 033 132 452 388 165 129 453 164 193 417 001 420 386 418",

"3 Orthogonal Bricks [1]: 129 449 161 452 385 196 129 417 193 161 196 417 452 385",

"3 Orthogonal Bricks [2]: 132 452 164 449 388 193 132 420 196 164 193 420 449 388",

"6 Crow's-feet (Order 2) [1]: 193 132 065 417 196 516 452 548 065 164 132 161 452 516 196 164",

"6 Crow's-feet (Order 2) [2]: 514 162 548 129 548 516 449 516 452 193 161 452 065 388 161 385 580 385 161",

"6 Crow's-feet (Order 3): 065 418 129 417 001 388 193 516 420 193 420 132 196 417 452 164",

"6 Planes (Order 2) [1]: 033 449 385 578 514 449 033 452 164 130 452 033 196 161 385 452 132",

"6 Planes (Order 2) [2]: 516 161 196 388 161 132 452 516 580 001 193 385 164 516 385 033 516 196 418 514",

"6 Planes (Order 3): 129 196 162 194 164 065 420 516 578 420 065 417 001 065 132 164",

"6 Planes (Order 6): 578 129 548 132 548 132 580 129 580 129 033 385 548",

"Orchid [1]: 386 452 164 196 385 164 065 388 193 161 193 417 385 450 420 452 420",

"Orchid [2]: 129 161 129 421 385 196 420 452 420 388 548 449 385 417 449 422 450"

    },

    {

    "Corner Axis (2)",

"Color Edge Hexagon (Order 2) [1]: 385 065 420 194 161 001 164 450 386 417 065 548 388",

"Color Edge Hexagon (Order 2) [2]: 388 580 417 194 164 516 161 450 386 420 580 033 385",

"Color Edge Hexagon (Order 3) [1]: 420 161 516 193 034 132 034 388 449 516 164 417",

"Color Edge Hexagon (Order 3) [2]: 420 161 516 193 132 034 388 034 449 516 164 417",

"2 Spiral Cubes [1]: 450 420 132 420 388 450 164 578 388 196 164 516 450 001 580 132 164",

"2 Spiral Cubes [2]: 420 388 580 001 194 516 420 452 132 578 420 194 132 164 388 164 194",

"2 Color Rings (Order 3) [1]: 130 164 450 033 386 417 385 450 516 418 132 418",

"2 Color Rings (Order 3) [2]: 162 388 162 516 194 129 161 130 033 194 420 386",

"2 Color Rings (Order 6) [1]: 164 130 420 001 417 450 417 449 514 452 001 548",

"2 Color Rings (Order 6) [2]: 065 001 420 388 162 385 194 386 034 196 033 516",

"2 Color Rings (Order 10) [1]: 548 001 449 034 132 162 450 418 388 193 001 548",

"2 Color Rings (Order 10) [2]: 388 417 450 161 132 385 420 450 164 388",

"2 Color Rings (Order 12) [1]: 388 450 132 065 129 418 129 417 578 420 065 516",

"2 Color Rings (Order 12) [2]: 129 548 452 514 449 132 161 129 162 385 450 417 132 164",

"2 Color Rings (Order 24): 450 516 162 194 388 034 385 452 418 130 449 386 548",

"2 Winding Rings (Order 6) [1]: 417 386 161 132 196 162 065 034 449 548 578 129 194 385 164",

"2 Winding Rings (Order 6) [2]: 161 196 514 196 420 452 386 196 129 194 385 417 001 164",

"2 Winding Rings (Order 6) [3]: 161 452 516 129 418 129 449 385 452 034 196 129 164",

"2 Winding Rings (Order 12) [1]: 578 548 065 132 580 418 580 132 580 001 580 516 548",

"2 Winding Rings (Order 12) [2]: 548 001 193 516 162 196 449 548 580 033 452 516 548",

"2 Distorted Winding Rings (Order 6): 161 452 516 129 418 129 449 385 452 034 196 129 164",

"2 Distorted Winding Rings (Order 9): 001 548 196 417 450 161 386 193 514 194 516 548",

"2 Distorted Winding Rings (Order 12): 548 065 420 385 578 129 164 449 132 418 388 449 548",

"6 Birds (Order 3) [1]: 130 161 385 417 001 548 449 548 196 385 449 417 194 161 065 164",

"6 Birds (Order 3) [2]: 420 065 417 450 161 193 129 452 548 193 548 001 161 129 417 386",

"6 Birds (Order 6): 385 194 420 385 417 386 420 129 548 132 193 385 452 164 065 420",

"Six-Two-One [1]: 388 033 001 193 417 449 132 449 161 001 033",

"Six-Two-One [2]: 193 548 580 388 164 132 449 132 420 580 548",

"2 (Cube in a)2 Cube (Order 2) [1]: 452 129 452 001 196 417 129 034 193 548 001 452 514 420 196",

"2 (Cube in a)2 Cube (Order 2) [2]: 132 449 132 065 388 161 449 034 385 548 065 132 578 164 388",

"2 (Cube in a)2 Cube (Order 3): 420 196 161 388 196 548 580 420 452 164 580 449 161 193 516 033 452",

"6 Dots (Order 3), 2 Peaks: 548 388 420 196 164 386 548 417 386 161 449 420 132 196 548",

"6 Dots (Order 6), 2 Peaks: 386 418 129 161 449 033 193 417 388 196 033 065 548 580 516",

"3 Orthogonal Bricks [1]: 161 001 033 001 417 449 033 193",

"3 Orthogonal Bricks [2]: 452 548 196 164 516 548 516 420",

"6 Orthogonal S's: 033 580 132 452 385 164 450 420 001 193 388 033 452 164 196 164",

"6 Crow's-feet (Order 3): 386 164 514 193 514 164 449 420 452 164 450 516 129 193 385 418",

"6 Crow's-feet (Order 6): 417 385 548 516 548 388 164 129 449 516 417 578 385 449 548",

"2 Chessboard Cubes (Order 2) [1]: 164 580 164 449 417 578 161 001 193 385 162 449 033 420 388 164",

"2 Chessboard Cubes (Order 2) [2]: 580 129 164 196 385 193 161 452 514 196 449 516 129 420 449 164",

"2 Chessboard Cubes (Order 3) [1]: 420 132 580 132 418 196 514 548 193 388 548 129 548 449 161 386 193",

"2 Chessboard Cubes (Order 3) [2]: 449 130 417 193 548 385 548 132 449 548 514 452 162 388 580 388 164",

"2 Slice Cubes: 196 065 129 417 001 161 385 452 417 065 516 164 417 516 548",

"2 Stripe Cubes: 196 129 196 420 580 164 452 130 417 193 033 449 161 132",

"2 Symmetric Stripe Cubes (Order 4): 385 161 132 449 130 417 193 548 196 132 033 516 385 194 516",

"2 Symmetric Stripe Cubes (Order 6) [1]: 164 580 516 164 580 001 194 420 193 418 449 548 193 033 449 001 452",

"2 Symmetric Stripe Cubes (Order 6) [2]: 196 001 193 033 449 548 193 162 449 164 450 001 580 420 516 580 420",

"2 Symmetric Stripe Cubes (Order 12): 193 420 385 452 001 196 548 001 452 516 196 420 385 196",

"2 Asymmetric Stripe Cubes (Order 12) [1]: 033 449 001 033 129 161 580 193 388 548 580 164 196 132",

"2 Asymmetric Stripe Cubes (Order 12) [2]: 385 449 548 065 420 161 129 452 420 449 164 580 516 548 449 132",

"2 Asymmetric Stripe Cubes (Order 12) [3]: 388 193 548 516 580 420 193 164 196 385 164 417 065 548 193 129",

"2 Asymmetric Stripe Cubes (Order 12) [4]: 548 580 385 196 130 161 193 001 580 130 194 516 449 132 449 130",

"2 Asymmetric Stripe Cubes (Order 12) [5]: 386 193 388 193 516 450 386 580 001 449 417 386 452 129 580 548",

"6 U's, 2 Screws: 001 420 452 385 452 385 420 161 452 034 516 449 164 130 196 417",

"2 Small Edge Triangles, 6 Chessboards [1]: 420 388 452 065 386 449 164 514 164 578 033 580 130 164 449 386",

"2 Small Edge Triangles, 6 Chessboards [2]: 130 193 420 386 580 033 578 420 514 420 193 130 196 065 132 164",

"2 Big Edge Triangles, 6 Chessboards (Order 3) [1]: 418 196 034 516 449 132 578 034 388 193 034 001 193 418",

"2 Big Edge Triangles, 6 Chessboards (Order 3) [2]: 418 193 034 001 452 129 578 034 385 196 034 516 196 418",

"2 Big Edge Triangles, 6 Chessboards (Order 3) [3]: 162 449 001 034 449 132 034 578 388 193 516 034 452 162",

"2 Big Edge Triangles, 6 Chessboards (Order 3) [4]: 162 452 516 034 452 129 034 578 385 196 001 034 449 162",

"2 Big Edge Triangles, 6 Chessboards (Order 6) [1]: 418 578 516 129 420 130 164 129 420 386 417",

"2 Big Edge Triangles, 6 Chessboards (Order 6) [2]: 418 578 132 001 417 130 161 132 417 386 420",

"2 Small Edge Triangles (Order 3), Edge Hexagon [1]: 162 065 033 578 388 193 034 580 514 193 385 033 514 580 162",

"2 Small Edge Triangles (Order 3), Edge Hexagon [2]: 418 580 514 033 129 449 514 580 034 449 132 578 033 065 418",

"2 Small Edge Triangles (Order 6), Edge Hexagon: 548 001 196 514 193 164 130 164 516 417 578 548 194 514 164",

"6 Orthogonal V's: 388 417 386 420 514 452 548 578 516 449 034 132 162 129 164",

"2 Peaks (Order 3), Edge Hexagon [1]: 449 417 193 033 196 001 196 065 385 580 388 194 034 452 386 196 164",

"2 Peaks (Order 3), Edge Hexagon [2]: 420 452 130 196 034 450 132 580 129 452 065 001 452 033 449 161 193",

"2 Peaks (Order 6), Edge Hexagon [1]: 164 388 164 065 388 065 388 193 132 193 417 516 450 418 194 164",

"2 Peaks (Order 6), Edge Hexagon [2]: 388 164 132 452 548 580 130 196 034 129 034 452 418 132 065 516 164"

    },

    {

    "Corner Axis (3)",

"2 Small Edge Triangles (Order 2), 6 Crow's-feet: 385 161 580 385 065 417 452 161 449 516 164 452 132 420 449 001 161",

"2 Small Edge Triangles (Order 3), 6 Crow's-feet: 386 196 164 514 452 164 194 132 033 001 449 516 196 388 162 516 548",

"2 Small Edge Triangles (Order 6), 6 Crow's-feet: 065 388 449 516 417 193 420 161 193 132 420 196 514 196 161 129 548",

"Exotic Orchid [1]: 548 129 162 452 388 001 452 164 194 130 161 196 129 449 132 548",

"Exotic Orchid [2]: 386 196 385 034 388 193 516 033 129 548 194 385 033 001 065 420 388",

"2 Spirals, 6 Orthogonal L's: 161 132 385 161 452 130 164 452 033 516 129 065 001 420 132 193 164",

"Gift-wrapped Cube (Order 2) [1]: 516 578 516 417 578 033 514 164",

"Gift-wrapped Cube (Order 2) [2]: 580 514 580 161 514 033 578 420",

"Gift-wrapped Cube (Order 6) [1]: 132 578 516 034 385 417 514 033 578 164",

"Gift-wrapped Cube (Order 6) [2]: 161 514 548 578 420 452 034 065 514 193",

"Gift-wrapped Cube (Order 6) [3]: 452 548 580 514 065 548 196 388 578 516 034 129",

"Gift-wrapped Cube (Order 6) [4]: 196 034 065 514 449 129 033 516 578 001 033 385",

"Extra Gift-wrapped Cube (Order 2): 385 417 580 385 418 196 130 193 161 193 452 386 420 388",

"Extra Gift-wrapped Cube (Order 3): 548 516 418 385 580 164 578 418 514 164 580 388 580 164 417",

"Extra Gift-wrapped Cube (Order 6): 580 001 450 129 065 164 194 386 161 516 449 130 580 516",

"Special Gift-wrapped Cube: 129 065 130 196 514 161 132 162 388 420 450 514 033 132 164",

"2 Cube in a Cube (Order 3), Edge Hexagon [1]: 420 388 548 132 161 196 548 193 132 033 129 164 193 033 449 417",

"2 Cube in a Cube (Order 3), Edge Hexagon [2]: 161 193 033 449 420 385 033 388 449 548 452 417 388 548 132 164",

"2 Cube in a Cube (Order 6), Edge Hexagon: 452 164 452 516 164 516 164 132 420 132 193 548 580 449",

"6 Chessboards (Order 3), With 2 Propellers [1]: 417 196 514 418 449 388 580 132 452 386 196 420 516 417 578 516 420",

"6 Chessboards (Order 3), With 2 Propellers [2]: 164 516 578 161 516 164 452 130 196 388 580 132 193 162 514 452 161",

"6 Chessboards (Order 6), With 2 Propellers: 450 162 450 516 161 001 196 420 001 164 001 164 196 420 580 164",

"Stonehenge: 548 196 418 385 449 130 193 388 162 193 034 196 132 065 548",

"6 Orthogonal L's And, 6 Orthogonal U's: 548 065 388 452 034 449 418 132 449 386 193 129 162 452 548",

"2 (Cube in a)2 Cube (Order 2), Edge Hexagon: 580 385 193 417 388 580 388 034 580 034 001 449 162 388 033 132 548",

"2 (Cube in a)2 Cube (Order 3), Edge Hexagon: 449 001 164 417 193 033 449 420 001 193 420 580 388 164 516 420 580 164",

"4 Serial Chessboardstripes [1]: 580 514 580 417 516 578 516 548",

"4 Serial Chessboardstripes [2]: 001 194 001 417 580 386 580 417 516 450 516 164",

"4 Serial Chessboardstripes [3]: 418 194 548 516 417 580 130 580 417 450 033 516",

"4 Symmetric Chessboardstripes: 065 420 514 580 001 065 161 132 193 420 514 164 449 132",

"6 Orthogonal Chessboardstripes [1]: 129 420 385 449 420 452 417 193 388 034 388 033 130 065 034 129 161",

"6 Orthogonal Chessboardstripes [2]: 386 417 129 193 001 452 388 129 452 420 449 162 130 162 388 193 161",

"6 Bars in a Color Cube: 514 449 164 386 450 420 196 164 450 386 417 193 514 452 164 417",

"6 Fish [1]: 420 196 420 161 193 164 449 417 450 388 449 132 580 132",

"6 Fish [2]: 388 580 388 193 132 194 161 193 420 449 164 417 452 164",

"2 Propellers And, 6 Small Bricks in a Color Cube: 452 514 164 388 129 578 164 193 418 130 193 514 450 132 164",

"2 Propellers in a Color Cube: 129 194 420 193 132 065 386 196 161 450 388 193 385 194 132 164",

"2 Small Color Edge Triangles, Edge Hexagon: 548 193 034 449 417 193 162 193 164 514 578 161 385 418 385 164",

"2 Small Edge Triangles, Color Edge Hexagon [1]: 388 420 132 193 129 162 132 417 129 420 386 417 196 420 132 164",

"2 Small Edge Triangles, Color Edge Hexagon [2]: 162 514 452 130 578 420 450 130 417 450 132 418",

"2 Peaks, Color Edge Hexagon [1]: 449 388 580 548 193 132 162 388 548 001 452 420 065 516 580 193",

"2 Peaks, Color Edge Hexagon [2]: 420 388 420 580 516 161 194 162 580 164 388 193 420 065 420 449 164",

"2 Peaks, Color Edge Hexagon [3]: 420 193 164 065 164 449 132 420 580 418 450 417 516 580 164 132 164",

"2 Peak in a Color Cube: 193 516 452 034 385 161 388 578 417 129 580 033 193 130 196 516"

    },

    {

    "Corner Axis (4)",

"6 Diagonals, Tetraeder in a Cube: 418 450 132 033 193 033 129 450 162 129 580 164 580 132",

"2 Color Framed Cubes (Order 2): 452 001 578 386 065 417 132 385 420 388 129 417 580 132 385 164",

"2 Color Framed Cubes (Order 6) [1]: 548 194 385 548 065 161 132 065 162 452 161 196 420 386 580 516 548",

"2 Color Framed Cubes (Order 6) [2]: 388 417 193 001 196 449 161 132 452 164 129 196 449 033 193 385 420",

"2 Color Framed Cubes (Order 6) [3]: 164 129 449 033 452 193 385 420 196 388 417 452 193 001 449 161 132",

"2 Color Framed Cubes (Order 6) [4]: 548 452 516 162 132 034 580 388 452 132 580 162 516 580 132 548",

"2 Color Framed Cubes (Order 6) [5]: 385 065 132 193 388 164 001 196 033 385 548 516 449 516 193 164",

"Four-Two-Two-One: 065 417 578 548 417 452 420 452 388 164 388 580 164 452 385 548",

"6 Crow's-feet (Order 2): 129 420 450 164 516 065 034 516 420 580 129 034 196 449 132 164",

"6 Crow's-feet (Order 4): 130 417 001 420 193 164 388 417 516 417 193 385 418 449 420 388",

"6 Crow's-feet in a Color Cube: 452 420 161 001 580 001 164 452 193 161 196 449 417 196",

"6 Asymmetric L's: 420 386 196 417 449 132 548 449 386 418 129 449 418 196 516 548",

"6 Corners in a Color Cube [1]: 420 516 420 065 516 420 001 548 580 420 193 385 065 001 548 388 578",

"6 Corners in a Color Cube [2]: 578 132 548 001 065 129 449 164 580 548 001 164 516 065 164 516 164",

"6 Carneval Masks [1]: 033 065 516 420 578 161 132 417 386 162 388 129 164 516 196 420",

"6 Carneval Masks [2]: 516 580 548 516 161 132 065 417 580 132 194 386 196 161 578 164",

"2 Diamond Cubes: 132 193 164 193 033 449 420 452 420 132 385 449 001 033 580",

"2 Color Framed Cube in Cube (Order 6): 164 193 417 514 196 516 420 516 450 388 065 132 194 001 034 196 164",

"2 Color Framed Cube in a Cube (Order 6) [1]: 161 450 164 193 164 516 449 548 388 548 194 033 132 418 132 164",

"2 Color Framed Cube in a Cube (Order 6) [2]: 449 130 449 514 033 578 164 388 580 161 578 420 449 001 196 132 548",

"6 Bars in a Color Cube: 514 065 001 194 161 578 420 516 033 450 164 516 450 516 164",

"2 Small Color Edge Triangles, Color Edge Hexagon: 386 420 450 033 516 417 386 578 164 065 417 578 164 516 164",

"Colorwheel (Order 12) [1]: 420 161 385 194 034 580 162 132 385 420 452 193",

"Colorwheel (Order 12) [2]: 164 417 388 194 034 065 162 388 129 417 196 449",

"Colorwheel (Order 24) [1]: 450 164 196 449 417 196 034 193 514 580 516 196 386 548",

"Colorwheel (Order 24) [2]: 450 161 452 193 420 193 034 196 514 065 001 193 386 033",

"4 Small Edge Triangles in a Color Cube [1]: 420 578 033 514 420 388 129 548 452 193 420 578 514 420",

"4 Small Edge Triangles in a Color Cube [2]: 514 033 001 196 420 386 194 164 388 450 418 132 196 548",

"2 Propellers in a Color Cube: 132 417 196 033 193 161 129 580 129 418 065 385 161 450 129 417 388 164",

"6 Diagonals, Tetraeder in a Color Cube: 578 129 420 161 129 580 386 162 194 516 193 164 417 193 514 580"

    },

    {

    "Asymmetric",

"3 Dots, 1 Ring: 162 386 420 132 450 516 450 132 417 194 034",

"3 Dots (Backside), 1 Ring: 162 386 417 129 450 001 450 129 420 194 034",

"3 Q's, 3 W's: 132 193 420 161 386 162 385 449 388 065 385 193 161",

"3 Q's (Backside), 3 W's: 129 196 164 417 386 162 388 452 385 580 388 196 164",

"3 Orthogonal U's, 3 Junctions: 418 132 578 129 418 194 417 578 420 194",

"3 Orthogonal U's (Backside), 3 Junctions: 130 417 514 420 130 418 196 514 193 418",

"3 Orthogonal U's, 3 Junctions: 130 420 514 417 130 418 193 514 196 418",

"3 Orthogonal U's (Backside), 3 Junctions: 418 129 578 132 418 194 420 578 417 194",

"3 Orthogonal Bars, 3 Orthogonal r's: 420 129 450 417 385 033 449 418 193 033 129 420 449 417",

"3 Orthogonal Bars (Backside), 3 Orthogonal r's: 417 132 450 420 388 548 452 418 196 548 132 417 452 420",

"3 Diagonals, 3 Planes: 388 164 452 161 065 417 386 450 033 130 193 033 388 161",

"3 Diagonals (Backside), 3 Planes: 385 161 449 164 580 420 386 450 548 130 196 548 385 164",

"3 Orthogonal K's, 1 Big Edge Triangle: 162 449 130 164 514 420 130 193 418",

"3 Orthogonal K's (Backside), 1 Big Edge Triangle: 418 132 194 417 578 161 194 388 162",

"3 Fish, Edge Hexagon: 420 580 516 164 514 548 417 065 516 164",

"3 Fish (Backside), Edge Hexagon: 161 001 065 417 578 164 033 516 065 417",

"3 Chessboards, Edge Hexagon: 450 129 161 514 417 194 001 162 196 034 452 129 418",

"3 Chessboards (Backside), Edge Hexagon: 450 132 164 514 420 194 516 162 193 034 449 132 418",

"3 Crow's-feet, 6 Fish: 417 193 388 065 548 129 548 578 129 580 385 449 420",

"3 Crow's-feet (Backside), 6 Fish: 420 196 385 580 033 132 033 578 132 065 388 452 417",

"1 Corner Triangle, 3 Birds: 452 388 417 516 420 385 164 514 420 386 449 001 193 417",

"1 Corner Triangle (Backside), 3 Birds: 449 385 420 001 417 388 161 514 417 386 452 516 196 420",

"3 Planes, 3 Birds: 193 161 385 580 129 196 130 420 132 033 129 162 130 196 164",

"3 Planes (Backside), 3 Birds: 196 164 388 065 132 193 130 417 129 548 132 162 130 193 161",

"Edge Hexagon, Color Edge Hexagon: 033 452 034 385 417 065 129 162 385 065 420 193 385 033",

"Edge Hexagon (Backside), Color Edge Hexagon: 548 449 034 388 420 580 132 162 388 580 417 196 388 548",

"Anaconda, 3 Crosses: 164 449 033 193 129 162 580 162 196 388 033 132 164",

"Anaconda (Backside), 3 Crosses: 161 452 548 196 388 162 516 162 449 385 548 129 161",

"1 Small Cube in a Cube, 1 Peak: 516 417 193 417 388 196 388 452 516 033 449 516",

"1 Small Cube in a Cube (Backside), 1 Peak: 065 388 548 065 385 449 129 449 420 132 420 065",

"1 Propeller, 1 Cube in a Cube: 001 452 417 452 385 420 132 450 130 449 548 001 193 548",

"1 Propeller (Backside), 1 Cube in a Cube: 516 449 420 449 388 417 129 450 130 452 033 516 196 033"

    },

    {

    "Multi Rotation",

"4 Small Edge Triangles [1]: 578 033 514 164 449 386 418 193 132 194 162 388 164",

"4 Small Edge Triangles [2]: 420 129 450 162 578 385 034 452 386 418 196 164",

"2 Peaks (Order 3), 1 Diagonal: 193 548 196 129 161 385 548 385 417 193 420 129 452 164 065",

"3 Peaks (Order 3), 3 Diagonals [1]: 388 196 161 193 548 193 420 065 386 162 385 516 161",

"3 Peaks (Order 3), 3 Diagonals [2]: 388 580 033 449 161 129 033 001 164 386 162 386 452 129 417",

"4 Peaks (Order 2), 5 Diagonals: 161 452 001 164 129 161 132 452 548 388 196 418 132 452 417",

"4 Peaks (Order 2), 6 Diagonals: 164 385 194 132 580 129 548 001 580 385 580 388 418 388 196",

"4 Peaks (Order 3), 6 Diagonals: 418 452 385 193 129 196 132 194 420 193 417 196 161 449 130",

"4 Peaks (Order 4), 6 Diagonals [1]: 417 193 130 449 001 452 548 449 164 193 001 196 420 129 196",

"4 Peaks (Order 4), 6 Diagonals [2]: 385 033 193 386 193 130 449 418 196 386 452 516 420",

"4 Peaks (Order 4), 6 Diagonals [3]: 449 033 132 418 388 450 388 450 385 194 132 580 420",

"4 Peaks (Order 4), 6 Diagonals [4]: 129 033 452 162 196 130 196 130 193 386 452 516 164",

"4 Peaks (Order 6), 6 Diagonals [1]: 385 196 548 386 193 420 161 385 449 164 065 452 388 194 033 196",

"4 Peaks (Order 6), 6 Diagonals [2]: 388 164 450 130 418 452 161 130 449 417 194 001 132 164",

"4 Peaks (Order 6), 6 Diagonals [3]: 516 194 420 130 450 417 548 196 420 161 196 516 164 132 385",

"4 Peaks (Order 9), 6 Diagonals [1]: 452 418 385 578 161 388 418 132 162 452 385 196 420 388 449 420",

"4 Peaks (Order 9), 6 Diagonals [2]: 385 161 132 420 450 164 388 452 129 417 001 196 129 452 417 132",

"4 Peaks (Order 12), 6 Multi Color Diagonals: 194 164 388 129 161 452 129 450 161 580 193 132 548",

"3 Peaks, 2 Propellers: 193 417 130 033 516 420 194 164 193 129 193 001 162 132 164"

    },

    {

    "Snakes",

"Mamba (Type 60, Order 6): 452 162 001 417 514 548 193 162 449 164 065 385",

"Mamba (Type 51, Order 6) [1]: 129 065 420 193 418 449 548 514 161 001 418 196",

"Mamba (Type 51, Order 6) [2]: 452 164 580 548 385 420 161 001 548 196 417 385",

"Mamba (Type 42, Order 6): 129 161 452 548 001 164 417 129 548 580 420 196",

"Mamba (Type 60, Order 6): 388 418 065 164 578 033 129 418 385 417 001 449",

"Mamba (Type 51, Order 6): 193 001 161 129 162 385 033 578 420 065 162 132",

"Mamba (Type 33, Order 12) [1]: 129 193 388 164 386 161 385 162 388 164 196 417",

"Mamba (Type 33, Order 12) [2]: 420 452 420 129 164 130 161 196 164 132 420 033",

"2 Mambas (Type 30/30) [1]: 516 580 417 578 420 388 194 388 065 132 450 132 001",

"2 Mambas (Type 30/30) [2]: 132 418 516 449 162 196 161 386 450 164 385 162 385 164",

"Anaconda (Type 60) [1]: 193 033 129 452 162 196 130 162 132 065 164",

"Anaconda (Type 60) [2]: 388 033 452 386 197 129 418 385 449 033 132",

"Python (Type 42) [1]: 420 580 001 418 129 194 129 065 385 450 129 417",

"Python (Type 42) [2]: 417 065 516 418 132 194 132 580 388 450 132 420",

"Python (Type 42) [3]: 420 516 162 001 164 580 388 418 132 065 388 421 196 418 514",

"Python (Type 42) [4]: 417 001 162 516 161 065 385 418 129 580 385 421 193 418 514",

"Fat Anaconda: 580 548 001 033 001 417 452 385 420 001 164 129 196 034 065"

    },

    {

    "Multi Snakes",

"Winding Anaconda (Order 6): 033 580 388 065 162 065 129 033 001 548 132 385 548",

"Winding Anaconda (Order 12): 580 516 452 193 516 548 193 516 162 516 452 001 548",

"Multi Color Anaconda (Order 3) [1]: 420 129 196 132 450 388 164 450 420 193 417 132",

"Multi Color Anaconda (Order 3) [2]: 388 161 449 164 194 420 132 194 388 452 385 164",

"Multi Color Anaconda (Order 6): 450 001 033 452 514 449 385 194 385 548 388 418 132",

"Multi Color Anaconda (Order 10) [1]: 033 194 386 420 196 162 386 452 417 130 194 548",

"Multi Color Anaconda (Order 10) [2]: 033 386 194 164 129 450 418 385 161 450 386 548",

"Multi Color Anaconda (Order 12): 388 065 548 193 162 452 001 449 386 196 386 548 132",

"Multi Color Anaconda (Order 24): 420 516 193 161 386 164 194 162 385 065 164",

"Multi Color Anaconda (Order 105): 417 132 196 164 417 193 130 449 033 388 193 161",

"Multi Color Python (Order 2) [1]: 420 388 129 452 193 420 161 132 385 452 193 161",

"Multi Color Python (Order 2) [2]: 420 388 129 196 449 164 417 388 129 452 193 161",

"Boa Constrictor [1]: 548 065 001 033 388 417 580 132 065 420 033 385 161 578 164",

"Boa Constrictor [2]: 420 194 130 417 388 162 516 196 164 449 417 193 580 164",

"Boa Constrictor [3]: 516 548 132 193 388 129 193 386 161 065 132 417 580 388 065 388 164",

"Anaconda (Order 3), 2 Peaks: 033 129 452 065 164 388 193 164 065 417 516 161 194 129 452 417 385",

"Anaconda (Order 6), 2 Peaks [1]: 193 132 417 132 580 420 193 001 161 193 164 033 578 001 193 417",

"Anaconda (Order 6), 2 Peaks [2]: 516 129 164 385 420 385 196 417 385 196 129 418 129 420 580 164",

"Winding Anaconda, 2 Peaks: 033 132 196 420 193 001 420 388 196 516 033 385 548 065 388 580 129",

"Anaconda, 6 Orthogonal L's [1]: 033 001 162 388 578 129 580 516 449 514 196 516 417 164",

"Anaconda, 6 Orthogonal L's [2]: 164 417 580 129 034 388 065 001 452 034 193 516 164 417",

"Anaconda, 6 Orthogonal L's [3]: 194 164 516 161 385 450 418 385 033 196 449 388 065 034 385 418"

    },

    {

    "Labyrinths",

"The Labyrinth of Minos (Order 2): 164 449 132 417 514 161 388 449 034 580 033 514 164",

"The Labyrinth of Minos (Order 4): 162 001 548 578 514 417 578 417 516",

"The Labyrinth of Minos (Order 6): 034 193 388 580 420 578 129 449 514 417 516 196 385 034",

"The Labyrinth of Minos (Order 15): 132 196 385 578 132 385 194 132 034 449 034 580 132 001",

"Greek Labyrinth [1]: 129 418 385 420 385 065 417 450 161 580 516 162 132 164",

"Greek Labyrinth [2]: 132 418 388 417 388 580 420 450 164 065 001 162 129 161",

"English Maze (Type 1) [1]: 164 580 034 065 164 033",

"English Maze (Type 1) [2]: 161 065 034 580 548 161",

"English Maze (Type 1) [3]: 164 580 034 065 164 033",

"English Maze (Type 1) [4]: 161 065 034 580 548 161",

"English Maze (Type 2): 162 516 034 065 420 514 164 065 516",

"English Maze (Type 3) [1]: 132 164 193 034 065 162 193 420 388 417 514 161",

"English Maze (Type 3) [2]: 129 161 196 034 580 162 196 417 385 420 514 164",

"English Maze (Type 3) [3]: 385 164 452 034 580 162 452 420 129 417 514 161",

"English Maze (Type 3) [4]: 388 161 449 034 065 162 449 417 132 420 514 164",

"2 Crosses, Connected Rings: 033 578 129 196 418 452 417 514 161 129 196 034 452 516 548",

"2 Crosses, Cobra [1]: 065 001 420 514 417 514 196 418 196 516 452 162 452 065",

"2 Crosses, Cobra [2]: 001 065 164 578 161 578 388 162 388 580 132 418 132 001",

"4 Crosses [1]: 162 516 164 578 548 514 420 578 033 001",

"4 Crosses [2]: 162 001 161 578 033 514 417 578 548 516",

"4 Crosses [3]: 065 548 417 580 514 065 514 164 580 418",

"4 Crosses [4]: 580 420 033 065 514 580 514 161 065 418"

    },

    {

    "Multi Labyrinths",

"Multi Color Labyrinth of Minos (Order 6) [1]: 001 452 164 514 450 161 388 034 001 417 450 164 193 162 452 548",

"Multi Color Labyrinth of Minos (Order 6) [2]: 548 196 418 449 420 194 161 001 034 132 417 194 514 420 196 001",

"Multi Color Greek Labyrinth [1]: 193 388 065 164 033 580 033 578 385 065 129 161 385 193",

"Multi Color Greek Labyrinth [2]: 452 132 420 388 580 132 578 548 065 548 417 580 129 452",

"Connected Greek Labyrinth (Order 3) [1]: 418 132 001 033 132 164 514 578 161 193 548 580 193 418",

"Connected Greek Labyrinth (Order 3) [2]: 418 516 129 548 129 161 514 578 164 196 033 196 065 418",

"Connected Greek Labyrinth (Order 6) [1]: 164 193 034 001 193 418 449 516 065 514 452 420",

"Connected Greek Labyrinth (Order 6) [2]: 161 196 034 516 196 418 452 001 580 514 449 417",

"English Multi Color Maze: 516 194 001 164 129 578 034 132 420 001 450 516 420 516 164",

"English Multi Color Maze (Type 1) [1]: 193 132 033 450 033 388 164 417 449 130 418 193 001 161",

"English Multi Color Maze (Type 1) [2]: 196 129 548 450 548 385 420 161 452 130 418 196 516 164",

"English Multi Color Maze (Type 1) [3]: 578 385 548 193 034 516 034 001 196 001 417 516 450 516",

"English Multi Color Maze (Type 1) [4]: 578 388 033 196 034 001 034 516 193 516 420 001 450 001"

    },

    {

    "3D-Puzzles",

"3D-Puzzle, With Cube Snake: 548 450 417 386 548 449 033 196 388 548 129 449 001 449 132",

"3D-Puzzle (Order 3), With 2 Peaks: 578 417 132 193 001 580 001 196 417 580 420 129 193 034",

"3D-Puzzle (Order 6), With 2 Peaks: 580 162 450 132 034 450 132 164 193 001 548 132 418 580 548",

"3D-Puzzle (Order 12), With 2 Small Cubes: 001 161 001 033 065 420 065 164 065 388 033 580",

"3D-Puzzle (Order 2), With 2 Cubes [1]: 385 161 452 417 385 420 129 196 385 196 132 452 514 161 132 417",

"3D-Puzzle (Order 2), With 2 Cubes [2]: 196 420 129 164 196 161 452 385 196 385 449 129 578 420 449 164",

"3D-Puzzle (Order 3), With 2 Cubes [1]: 548 132 420 452 164 388 034 388 417 452 161 132 033",

"3D-Puzzle (Order 3), With 2 Cubes [2]: 033 449 161 129 417 193 034 193 164 129 420 449 548",

"3D-Puzzle With Small And Large Cube: 388 452 388 164 132 420 388 420",

"3D-Puzzle With Large And Small Cube: 129 420 193 164 385 193 161 129",

"3D-Puzzle (Order 36), With 1 Cube [1]: 417 449 033 388 161 132 033 193 129 449 385 417 193 129",

"3D-Puzzle (Order 36), With 1 Cube [2]: 417 385 193 161 129 417 385 065 420 449 164 065 129 193",

"3D-Puzzle (Order 3), With Anaconda: 516 161 193 417 516 164 193 385 033 516 580 161 516 449 161 129 548",

"3D-Puzzle (Order 6), With Anaconda [1]: 417 580 033 001 196 001 161 196 164 388 417 449 161 388 420 033 516",

"3D-Puzzle (Order 6), With Anaconda [2]: 420 129 449 420 001 580 514 065 164 065 420 514 193 129 164",

"3D-Puzzle (Order 4), With Anaconda: 449 417 193 161 449 388 193 164 386 193 161 193 129 193 001 065"

    },

    {

    "Flips and Twists",

"2 Edge Flips, 4 Symmetric E's: 388 162 132 580 388 418 388 418 516 580 162",

"2 Edge Flips: 516 193 130 193 001 417 001 449 386 449 516 164",

"4 Edge Flips, 4 Serial H's: 034 132 194 516 548 388 034 388 194 516 548 132",

"6 Edge Flips, 2 Small Edge Triangles: 452 388 164 388 164 450 164 452 132 161 129 452 033 580 162 449",

"6 Edge Flips, Edge Hexagon: 548 514 196 385 161 193 385 420 578 385 449 161 388 449 164",

"6 Edge Flips: 514 420 130 420 385 034 388 193 130 193 385 578 132 001",

"8 Edge Flips, 2 Parallel H's, 2 Chessboards: 452 193 420 161 388 129 452 193 420 161 388 129",

"10 Edge Flips, 2 Symmetric K's, 2 Chessboards: 196 418 001 194 033 001 580 548 385 162 385 548 129 418 132 164",

"Superflip, Centre: 514 164 516 417 450 514 420 386 548 580 417 450 514 164 516 164",

"6 Corner Twists, 6 Fish: 065 161 449 417 193 418 516 162 194 385 449 388 065 386 164",

"Supertwist [1]: 065 388 578 034 516 385 065 161 578 514 033 164",

"Supertwist [2]: 548 578 514 420 516 193 514 034 196 065 516 164",

"8 Corner Inversions: 449 514 034 196 420 578 514 161 385 578 034 132",

"Superflip, With 4 Dots: 514 164 516 417 514 450 420 386 548 580 417 514 450 164 516 164",

"Superflip, With 6 Dots: 578 164 516 417 386 578 420 130 548 065 417 578 386 164 516 164",

"Superflip, With 6 H's: 161 132 449 386 452 420 386 164 385 162 132 001 452 164",

"Superflip, With 6 Chessboards: 386 420 450 033 516 417 386 578 164 065 417 578 164 516 164",

"Superfliptwist: 388 194 418 129 420 514 161 129 194 162 388 164 516 194 034 516 164",

"Superfliptwist, With 6 Chessboards: 580 161 450 386 420 132 034 578 388 449 548 130 548 196 164 417",

"Supertwist, With 6 Chessboards [1]: 420 514 578 161 001 193 034 514 196 065 516 578",

"Supertwist, With 6 Chessboards [2]: 578 516 452 065 514 034 449 001 417 578 514 164",

"Super Inversion: 578 033 514 417 580 418 516 548 001 580 548 580 516 164"

    },

    {

    "6-Color Cubes",

"2 Multi Color Framed Cubes [1]: 388 578 514 417 578 129 450 164 578 161 193 548 161 065 132 164",

"2 Multi Color Framed Cubes [2]: 516 548 452 132 580 164 417 452 420 161 388 196 548 516",

"2 Multi Color Framed Diamond Cubes [1]: 130 193 034 129 161 580 129 034 385 449 161 129 548 578 386 164",

"2 Multi Color Framed Diamond Cubes [2]: 196 065 001 034 132 161 450 130 420 578 388 196 449 388 164",

"6 L's in a Multi Color Cube: 450 385 193 132 033 578 386 449 161 386 418 449 417 516 449 418",

"2 Propellers in a Multi Color Cube: 193 388 065 164 516 164 001 065 001 161 132 385 580 164 196",

"2 Propellers And, 6 Bricks in a Multi Color Cube: 420 452 161 452 161 385 034 578 516 418 580 516 385 194 132 164",

"Colourful Gift-wrapped Cube: 578 418 001 033 196 034 514 193 132 194 132 033 129 162 132",

"The Queen of Rubik's Cube: 193 388 164 580 418 386 065 548 514 450 417 132 196",

"6 Diagonals, Tetraeder in a Multi Color Cube: 164 132 548 385 065 001 193 033 001 452 162 194 164 516 161 065 164",

"Multi Color Cube (Order 12) [1]: 449 388 452 001 578 516 161 129 065 420 386 193 161 386 164",

"Multi Color Cube (Order 12) [2]: 065 420 388 580 548 388 420 001 033 452 164 194 161 516 449 164",

"Multi Color Cube (Order 12) [3]: 034 388 580 449 001 420 516 193 548 130 417 388 162 132 548",

"Multi Color Cube (Order 12) [4]: 033 132 417 388 450 164 065 516 420 001 194 385 193 420 196 132 420",

"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 6) [1]: 162 580 033 452 129 164 450 548 388 129 161 452 418 130 164",

"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 6) [2]: 580 132 417 001 065 129 548 065 418 196 034 385 164 516 034 196 164",

"2 Asymmetric Stripe Cubes in a Multi Color Cube (Order 12): 161 578 132 548 449 516 193 516 164 193 161 193 001 580 129 548 417",

"Multi Color Cube (Order 4): 196 449 388 129 034 452 193",

"Multi Color Cube (Order 6): 580 001 194 420 514 417 194 548 001 420 516 450 516 164",

"Multi Color Cube (Order 36): 196 449 388 129 034 193",

"Oriental Carpet: 132 418 194 129 580 548 386 450 129 065 162 065 388 164 417"

    }

  };

}

///////////////////////////////////////////////////////////////////////////////////////////////////

// Copyright 2020 Leszek Koltunski                                                               //

//                                                                                               //

// This file is part of Magic Cube.                                                              //

//                                                                                               //

// Magic Cube is free software: you can redistribute it and/or modify                            //

// it under the terms of the GNU General Public License as published by                          //

// the Free Software Foundation, either version 2 of the License, or                             //

// (at your option) any later version.                                                           //

//                                                                                               //

// Magic Cube is distributed in the hope that it will be useful,                                 //

// but WITHOUT ANY WARRANTY; without even the implied warranty of                                //

// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the                                 //

// GNU General Public License for more details.                                                  //

//                                                                                               //

// You should have received a copy of the GNU General Public License                             //

// along with Magic Cube.  If not, see <http://www.gnu.org/licenses/>.                           //

///////////////////////////////////////////////////////////////////////////////////////////////////

package org.distorted.patterns;

///////////////////////////////////////////////////////////////////////////////////////////////////

public class PatternCube4

{

public static final String[][] patterns =

  {

    {

    "Simple (1)",

"2 Dots: 066 516 066 516 168 066 516 066 516 424",

"3 Dots [1]: 456 162 520 418 132 162 520 418 388 200",

"3 Dots [2]: 392 196 552 452 162 196 552 452 418 136",

"3 Dots [3]: 200 418 386 552 130 162 386 552 130 456",

"3 Dots [4]: 392 194 552 450 162 194 552 450 418 136",

"4 Dots [1]: 164 001 066 001 420 001 066 001",

"4 Dots [2]: 420 520 066 520 164 520 066 520",

"6 Dots [1]: 520 033 132 194 132 450 388 418 388 033 162 520 162 129 418 516 162 385 418 516",

"6 Dots [2]: 033 130 001 450 420 450 164 194 386 194 001 033 420 392 164 002 420 136 164 002",

"6 Dots [3]: 552 065 392 129 450 164 194 420 136 385 065 552",

"6 Dots [4]: 552 065 392 129 452 162 196 418 136 385 065 552",

"6 Dots [5]: 425 201 452 162 196 418 457 169",

"6 Dots [6]: 425 201 450 164 194 420 457 169",

"2 Small Diagonals [1]: 424 198 548 454 168 417 198 548 454 161",

"2 Small Diagonals [2]: 424 134 034 390 168 417 134 034 390 161",

"3 Small Diagonals [1]: 066 392 042 161 193 450 164 194 420 449 042 417 136 066",

"3 Small Diagonals [2]: 132 164 396 162 452 140 420 396 164 196 422 136",

"4 Small Diagonals [1]: 164 584 012 166 516 422 520 584 420",

"4 Small Diagonals [2]: 164 520 067 166 066 422 065 520 420",

"6 Small Diagonals (Order 2) [1]: 424 198 548 454 168 417 198 548 454 161 385 449 164 584 012 166 516 422 520 584 420 193 129",

"6 Small Diagonals (Order 2) [2]: 424 134 034 390 168 417 134 034 390 161 385 449 164 520 067 166 066 422 065 520 420 193 129",

"6 Small Diagonals (Order 3) [1]: 168 417 393 418 130 162 386 420 132 164 388 137 424 161",

"6 Small Diagonals (Order 3) [2]: 201 418 130 162 386 420 132 164 388 457",

"2 Lines [1]: 580 516 580 516",

"2 Lines [2]: 033 580 516 580 516 033",

"2 Lines [3]: 580 002 580 002",

"2 Lines [4]: 033 580 002 580 002 033",

"2 Lines [5]: 516 580 516 580",

"2 Lines [6]: 033 516 580 516 580 033",

"2 Lines [7]: 516 066 516 066",

"2 Lines [8]: 033 516 066 516 066 033",

"3 Lines [1]: 200 422 386 552 130 166 386 552 130 456",

"3 Lines [2]: 392 194 552 450 166 194 552 450 422 136",

"3 Lines [3]: 200 422 388 552 132 166 388 552 132 456",

"3 Lines [4]: 392 196 552 452 166 196 552 452 422 136",

"4 Asymmetric Lines [1]: 162 006 034 006 162",

"4 Asymmetric Lines [2]: 420 006 548 006 420",

"6 Lines (Order 3) [1]: 424 161 584 136 385 418 393 452 001 584 168 417",

"6 Lines (Order 3) [2]: 424 161 001 584 386 457 420 456 193 001 168 417",

"6 Lines (Order 3) [3]: 424 161 584 136 385 420 393 450 001 584 168 417",

"6 Lines (Order 3) [4]: 424 161 001 584 388 457 418 456 193 001 168 417",

"6 Lines (Order 6) [1]: 200 449 001 424 161 002 169 516 580 516 033 001 456 193",