DOCSLIB.ORG

The League of Best Cubers Rubik’S Cube Wing of Aark Learning’S

Total Page：16

File Type：pdf, Size：1020Kb

Download full-text PDF Read full-text
The League of Best Cubers Rubik’S Cube Wing of Aark Learning’S Call: +91-7355053097 Online Rubik’s Cube Classes AarkubersThe League of Best Cubers Rubik’s Cube wing of Aark Learning’s Click to Book your FREE Class Now ✓ The Rubik's Cube is a 3- D combination puzzle invented in 1974 by Hungarian sculptor and professor of architecture Ernő Rubik. ✓ At Aarkubers we train kids from ages 5+ starting with the 3x3 Rubik's Cube variant What is a Click to visit Website Rubik’s Cube? Courses on Offer Aarkubers Classes • Best Program to start if you are a beginner. • Get trained by certified professionals. • Preparation for the Cube Championships. • Learn Cubing Logics and Tricks • Flexible schedule • Course Completion Certificate from Aarkubers • Eligibility in Cube Championships/Competitions organized by Aarkubers. • Cost Effective Program Aark Learning’s provides the biggest platform for the widest range of online cube solving classes Eligibility Criteria: Anyone above 5 years 2x2 Rubik’s Cube Pyraminx Cube For a beginner, it is highly recommended to start with a 3x3 Rubik’s Cube. 3x3 Rubik’s Cube Course Type: Individual Course Type: Combo 3x3 Rubik’s Cube 3x3 Rubik’s Cube + 2x2 Rubik’s Registration Fees : Rs.1500/- for 6 Sessions Cube + Pyraminx Cube Registration Fees : Rs.3000/- for 10 Sessions Learn to Solve the complete 3x3 Rubik’s cube – Basic Level from any random position. Learn to Solve the most loved 3 basic cubes from any random positions. Please Note – • The cube needs to be arranged from your end. • Incase you need us to provide a cube that would come at an extra cost of Rs.500/- per cube (including courier). • For any other Cube Course details or advance courses please contact us at 7355053097. Courses on Offer Indian Cube Association Classes • Get a 3x3 Professional Cube with cube stand • ICA(Indian Cube Association) Membership • Eligibility for National Cube Championship • Cube Completion Certificates from ICA(Indian Cube Association) • Get free Cube Formula Card. For a beginner, it is highly recommended to start with a 3x3 Rubik’s Cube. Eligibility Criteria: Anyone above 5 years 3x3 Rubik’s Cube : Age No. Of Sessions Registration Fee 5-7 Years 9 3000 7-10 Years 7 2550 10-15 years 6 2400 15+ Years 5 2000 Learn to Solve the complete 3x3 Rubik’s cube – Basic Level from any random position. Please Note – 3x3 Rubik’s Cube • For course details please refer to the previous page. • For any other Cube Course details or advance courses please contact us at 7355053097. Varieties of Rubik’s Cube that we teach at Aarkubers We teach almost 50+ varieties of Rubik’s Cube but the most favourite among all being : 3x3 Rubik’s Cube 2x2 Rubik’s Cube Pyraminx Cube 4x4 Rubik’s Cube Megaminx Cube 5x5 Rubik’s Cube 6x6 Rubik’s Cube Skewb Cube and many more…… Learn to Solve the most loved puzzle of the world Click to Book your FREE Class Now • Improve concentration • Both Brain Activity • Eye Hand Coordination • Colour Visualization • Improve Memory • Spatial Awareness • Fast Thinking • Improve Focus • Develops Confidence • Improve Recall Stage Learning Outcomes Possibilities are endless to learn and explore out this amazing puzzle They Love us! Tour de Classes Want to know how our classes go on? CLICK on the pictures above Click to Book your FREE Class Now [email protected] +91-7355053097 www.aarklearnings.com Follow us on Social Media for regular course offers and regular updates.
Load more

Recommended publications
  • Benchmarking Beginner Algorithms for Rubik's Cube
    DEGREE PROJECT, IN COMPUTER SCIENCE , FIRST LEVEL STOCKHOLM, SWEDEN 2015 Benchmarking Beginner Algorithms for Rubik's cube ANDREAS NILSSON, ANTON SPÅNG KTH ROYAL INSTITUTE OF TECHNOLOGY CSC SCHOOL Supervisor: Michael Schliephake Examiner: Örjan Ekeberg Abstract Over the years different algorithms have been developed to step-by-step solve parts of the Rubik’s cube until fi- nally reaching the unique solution. This thesis explores two commonly known beginner algorithms for solving Rubik’s cube to find how they differ in solving speed and amount of moves. The algorithms were implemented and run on a large amount of scrambled cubes to collect data. The re- sults showed that Layer-by-layer with daisy algorithm had a lower average amount of moves than the Dedmore al- gorithm. The main difference in amount of moves lies in the steps that solve the last layer of the cube. The Layer- by-layer with daisy algorithm uses only one-seventh of the time-consuming operations that Dedmore algorithm uses, which concludes that it is more suitable for speedcubing. Sammanfattning Över åren har ett antal olika algoritmer utvecklats för att steg-för-steg lösa delar av Rubik’s kub för att till sist kom- ma fram till den unika lösningen. Denna rapport utforskar två allmänt kända nybörjaralgoritmer för att lösa Rubik’s kub, för att finna hur dem skiljer sig åt i tid samt antal operationer för att nå lösningen. Algoritmerna implemen- terades och kördes på ett stort antal blandade kuber för att samla data. Resultatet visar att Lager-för-lager med daisy algoritmen hade ett lägre genomsnittligt antal förflyttning- ar jämfört med Dedmore algoritmen.
    [Show full text]
  • Solving Megaminx Puzzle with Group Theory
    Solving Megaminx puzzle With Group Theory Student Gerald Jiarong Xu Deerfield Academy 7 Boyden lane Deerfield MA 01342 Phone: (917) 868-6058 Email: [email protected] Mentor David Xianfeng Gu Instructor Department of Computer Science Department of Applied Mathematics State University of New York at Stony Brook Phone: (203) 676-1648 Email: [email protected] Solving Megaminx Puzzle with Group Theory Abstract Megaminx is a type of combination puzzle, generalized from the conventional Rubik’s cube. Although the recipes for manually solving megaminx are known, the structure of the group of all megaminx moves remains unclear, further the algorithms for solving megaminx blindfolded are unknown. First, this work proves the structure of the megaminx group: semidirect product of a orientation twisting sub- group and a position permutation subgroup, the former subgroup is decomposed further into the product of multiplicative groups of integers modulo 2 or 3, the later subgroup is the product of alternating groups. Second, the work gives the sufficient and necessary conditions for a configuration to be solvable. Third, the work shows a constructive algorithm to solve the megaminx, which is suitable for the blindfolded competition. Contributions 1. prove the structure of the megaminx move group, theorem 3.12; 2. give sufficient and necessary conditions for a configuration to be solvable, theorem 3.8; 3. construct an algorithm to solve megaminx, corollary 3.4. Solving Megaminx Puzzle with Group Theory Gerald Xua aDeerfield Academy Abstract Megaminx is a type of combination puzzle, generalized from the conventional Rubik’s cube. Although the recipes for manually solving megaminx are known, the structure of the group of all megaminx moves remains unclear, further the algorithms for solving megaminx blindfolded are unknown.
    [Show full text]
  • A Rubik's Cube Chronology
    http://cubeman.org/cchrono.txt 02/10/2007 11:35 AM A Rubik's Cube Chronology ------------------------- Researched and maintained by Mark Longridge (c) 1996-2004 Pre-Rubik --------- Feb 2, 1960 William Gustafson files patent for Manipulatable Toy Mar 12, 1963 Gustafson receives US patent 3,081,089 1970 Uwe Meffert invents a model for research of energy flow in different shape solids (pyraminx) Apr 9, 1970 Frank Fox applies for UK patent for spherical 3x3x3 Mar 4, 1970 Larry Nichols files patent for Twizzle (2x2x2 cube) Apr 11, 1972 Nichols receives US patent 3,655,201 Jan 16, 1974 Frank Fox receives UK patent 1,344,259 Post-Rubik ---------- Spring 1974 Erno Rubik gets idea to make the cube Summer 1974 Erno Rubik solves the cube (arguably the first solver) Jan 30, 1975 Rubik applies for patent on cube Oct 12, 1976 Terutoshi Ishige Japanese Patent 55-8192 for 3x3x3 1977 Rubik's Cube starts distribution in Hungary Mar 28, 1977 Erno Rubik receives Hungarian Patent HU00170062 Aug 1978 Bela Szalai first sees cube in Hungary, later manufactures cube in U.S. (Logical Games Inc) Sept 1979 Ideal Toy buys exclusive rights to the cube for one million dollars Jan 4, 1980 Victor Toth wins pioneering cube contest in 55 sec. July 1980 MIT cube lovers group starts up Sept 1980 Omni prints article on cube in Games column Jan 12, 1981 Steven Hanson and Jeffrey Breslow file US Patent for Missing Link March 1981 Scientific American's 1st article on cube March 1981 Uwe Meffert patents the pyraminx Mar 23, 1981 First mention of Rubik's Cube in Time Magazine May 1981 Reader's Digest prints cube story July 30, 1981 Walter Moll receives German patent for Dodecahedron July 31, 1981 Cube contest featuring James G.
    [Show full text]
  • O. Deventer 'From Computer Operations to Mechanical Puzzles'
    Case Study 9 From Computer Operations to Mechanical Puzzles M. Oskar van Deventer, Freelance Mechanical Puzzle Designer Igor Kriz, Department of Mathematics, University of Michigan This article is about transforming a virtual puzzle implemented by computer operations into a physical puzzle. We describe why a puzzle motivated by a mathematical idea of the sporadic simple Mathieu group M12 is an interesting concept. We then describe how it was turned into two different physical puzzles called Topsy Turvy and Number Planet. Finally, we will show one version of a practical algorithmic solution to the puzzle, and describe challenges that remain. 1 Introduction ones are called sporadic simple groups [5]. The word ‘simple’ here refers to the fact that they are ver since E. Rubik invented his famous cube building blocks for finite groups, just as prime E in 1974, a boom of twisty puzzles began. The numbers are basic building blocks of natural num- puzzles which emerged are too numerous to list bers. However, it may be a misnomer to call those here (for some information, see [1, 2]).1 How- groups simple, since they are typically extremely ever, after an algorithm by David Singmaster complicated. for Rubik’s cube was published in 1981 [3], it Could one make a twisty puzzle based on a soon became clear that only small modifications sporadic simple group, which would then require of the strategy for finding the algorithm for Ru- a completely novel strategy, different in essential bik’s cube also produce algorithms for the other ways from Singmaster’s algorithm? The problem twisty puzzles.
    [Show full text]
  • Puzzle Patents 07/08/2007 04:31 PM
    Puzzle patents 07/08/2007 04:31 PM Puzzle Patents Many of the puzzles listed on this site are patented. On the page of any particular patented puzzle it usually mentions the inventor and the patent publication date and number, and has a link to a pdf file of the patent itself. On this page I have collected all those links together. All the patents listed here are of actual puzzles, or are patents of historic interest that are mentioned in the Cubic Circular or the Circle Puzzler's Manual. Many patents exist that have never been made into real puzzles, or that are minor variations of existing ones. For a nice collection of such patents, you should visit Joshua Bell's Puzzle Patents page. Polyhedral 30 December Pyraminx Uwe Meffert EP 42,695 1981 25 October Skewb Puzzle Ball Uwe Meffert US 5,358,247 1994 The pocket cube Ernö Rubik 29 March 1983 US 4,378,117 2x2x2 27 October Eastsheen 2x2x2 cube Chen Sen Li US 5,826,871 1998 Mickey Mouse puzzle Francisco Josa Patermann 22 May 1996 EP 712,649 Darth Maul puzzle Thomas Kremer 17 April 2001 US 6,217,023 K-ball Saleh Khoudary 11 May 2000 WO 00/25874 Figurenmatch / Manfred Fritsche 11 August 1982 DE 3,245,341 Pyramorphix The Rubik's Cube 30 January Ernö Rubik BE 887,875 3x3x3 1975 Cube precursor Larry D. Nichols 11 April 1972 US 3,655,201 16 January Cube precursor Frank Fox GB 1,344,259 1974 Cube precursor William G. Gustafson 12 March 1963 US 3,081,089 4x4x4 Rubik's 20 December Peter Sebesteny US 4,421,311 Revenge 1983 5x5x5 Professor's Udo Krell 15 July 1986 US 4,600,199 cube US Brain Twist Charles Hoberman, Matthew Davis 12 May 2005 2005/098947 http://www.geocities.com/jaapsch/puzzles/patents.htm Page 1 of 5 Puzzle patents 07/08/2007 04:31 PM 16 January WO Jackpot / Platypus Yusuf Seyhan 2003 03/004117 Alexander's Star Adam Alexander 26 March 1985 US 4,506,891 Dogic Zoltan and Robert Vecsei 28 July 1998 HU 214,709 Impossiball William O.
    [Show full text]
  • Mini Cube, the 2X2x2 Rubik's Cube 07/04/2007 03:22 PM
    Mini Cube, the 2x2x2 Rubik's Cube 07/04/2007 03:22 PM Mini Cube, the 2×2×2 Rubik's Cube http://www.geocities.com/jaapsch/puzzles/cube2.htm Page 1 of 7 Mini Cube, the 2x2x2 Rubik's Cube 07/04/2007 03:22 PM 1. Description 2. The number of positions http://www.geocities.com/jaapsch/puzzles/cube2.htm Page 2 of 7 Mini Cube, the 2x2x2 Rubik's Cube 07/04/2007 03:22 PM 3. JavaScript simulation 4. Notation 5. Solution 1 6. Solution 2 7. Nice patterns Links to other useful pages: Mefferts sells the Mickey Mouse puzzle head, Pyramorphix, 2x2x2 cubes by Eastsheen, and many other puzzles. Rubik sells the original 2x2x2 cubes, Darth Maul and Homer puzzle heads. Denny's Puzzle Pages A very nice graphical solution. Matthew Monroe's Page Although a solution for the 3x3x3 cube, it is corners first, and thus applies to the pocket cube as well. Philip Marshall's page A relatively short solution. A Nerd Paradise has solutions for the various cubes, Pyraminx, Skewb and Square-1. This puzzle is a simpler version of the Rubik's Cube. It goes under various names, such as Mini Cube and Pocket Cube. The puzzle is built from 8 smaller cubes, i.e. a 2×2×2 cube. Each face can rotate, which rearranges the 4 small cubes at that face. The six sides of the puzzle are coloured, so every small cube shows three colours. This puzzle is equivalent to just the corners of the normal Rubik's cube.
    [Show full text]
  • Rubik's Cube Study
    Rubik’s Cube Study Hwa Chong Institution (High School) Project Work 2020 - Category 8 (Mathematics) Written Report Group 8-21 1A1 - Alastair Chua Wei Jie (1) - Leader 1P2 - John Pan Zhenda (11) - Member 1P2 - Li Junle Tristen (16) - Member 1 Contents 1.0 Introduction 3 1.1 Rationale 3 1.2 Research Questions 3 2.0 Mechanics 3 2.0.1 Orientation of Colours 4 2.1 Notations 4 2.2 Intended Methodology 5 3.0 Literature Review 5 3.0.1 History of Rubik’s Cube 6 3.1 Background 7 4.0 Findings 8 4.1 Factors Affecting Speedcubing 8 4.2 Discovery of God’s Number 9 4.3 Formation of Algorithms 11 5.0 Conclusions 12 6.0 Possibility of Project Extension 13 7.0 References 13 2 1.0 Introduction The Rubik’s Cube has been a very well-known toy for several years, challenging for most, but a piece of cake for the intelligent few. As of January 2009, 350 million cubes had been sold worldwide, thus widely regarded as the world’s best selling toy. It is a 3D combination puzzle invented in 1974, by Ernö Rubik. 1.1 Rationale The Rubik’s Cube is not only a three-dimensional puzzle to toy with for fun, but also a source of mathematical concepts and calculations. Through this project, we intend to learn more about the mechanics of the Rubik’s Cube, and get more in-depth knowledge about how it works and the mathematics behind it. We also aim to discover more about the different types of cubes, including studying their mechanisms and algorithms.
    [Show full text]
  • Read Book Logic Puzzles to Bend Your Brain Ebook
    LOGIC PUZZLES TO BEND YOUR BRAIN PDF, EPUB, EBOOK Kurt Smith | 72 pages | 02 May 2002 | Sterling Juvenile | 9780806980126 | English | New York, United States Logic Puzzles to Bend Your Brain PDF Book Hanayama cast puzzles are the world's finest brain teasers. Memory Support. If you make it moving, you will feel the sense of doing a slide puzzle. Crafted by Little 10 Robot. Bryan and his wife Krista currently reside in Lebanon, Ohio with their 5 children. Palavras e frases frequentes acres answers answers on page apples average balls bases baskets Berries birdie Blue Bobcats bones bowl Buffaloes carpet chose cinnamon roll Cities Clark clues contains corn dogs Cranberries Dale's Dalton double bogey drank Drive drove earned Favorite feet fewer figure five four Fractions free throws gallon glasses of cider Grandpa Green guppies half Height hogs Hole hour inches Joey Jones kind kitten knock kookaburra leaves liters lives lost match miles minutes month needs ordered paid Panthers person pieces pizza played player points pounds Ranch Rockets Room Sale sandwich scoops scored sheep Sit-ups slices Smith soccer soft drink sold Spartans Street taller tire took traveled trip truck twice varsity walked week weighs Willy Yard. Connecting with Nature: The Benefits To see what your friends thought of this book, please sign up. Javascript is not enabled in your browser. Open Preview See a Problem? How do we get around that? Happy Neuron was created by a team of French neuroscientists specifically to work the brain. More than brain-jogging puzzles give you a crash course in cryptography, while the messages reward you with the comedy of Jay Leno, Elayne Boosler, and Jerry Seinfeld, as well as the wit and wisdom of Hillary Clinton, Stephen King, The accident itself was witnessed by six bystanders.
    [Show full text]
  • Rubik's Cube - Wikipedia, the Free Encyclopedia 5/11/11 6:47 PM Rubik's Cube from Wikipedia, the Free Encyclopedia
    Rubik's Cube - Wikipedia, the free encyclopedia 5/11/11 6:47 PM Rubik's Cube From Wikipedia, the free encyclopedia The Rubik's Cube is a 3-D mechanical puzzle invented in Rubik's Cube 1974[1] by Hungarian sculptor and professor of architecture Ernő Rubik. Originally called the "Magic Cube",[2] the puzzle was licensed by Rubik to be sold by Ideal Toy Corp. in 1980[3] and won the German Game of the Year special award for Best Puzzle that year. As of January 2009, 350 million cubes have sold worldwide[4][5] making it the world's top-selling puzzle game.[6][7] It is widely considered to be the world's best-selling toy.[8] In a classic Rubik's Cube, each of the six faces is covered by nine stickers, among six solid colours (traditionally white, red, blue, orange, green, and yellow).[9] A pivot mechanism enables each face to turn independently, thus mixing up the Other names Magic Cube colours. For the puzzle to be solved, each face must be a Type Puzzle solid colour. Similar puzzles have now been produced with various numbers of stickers, not all of them by Rubik. The Inventor Ernő Rubik original 3×3×3 version celebrated its thirtieth anniversary in Company Ideal Toy Corporation 2010.[10] Country Hungary Availability 1974–present Contents Official website (http://www.rubiks.com/) 1 Conception and development 1.1 Prior attempts 1.2 Rubik's invention 1.3 Patent disputes 2 Mechanics 3 Mathematics 3.1 Permutations 3.2 Centre faces 3.3 Algorithms 4 Solutions 4.1 Move notation 4.2 Optimal solutions 5 Competitions and records 5.1 Speedcubing competitions 5.2 Records 6 Variations 6.1 Custom-built puzzles 6.2 Rubik's Cube software 7 Popular culture 8 See also 9 Notes http://en.wikipedia.org/wiki/Rubik's_Cube Page 1 of 13 Rubik's Cube - Wikipedia, the free encyclopedia 5/11/11 6:47 PM 10 References 11 External links Conception and development Prior attempts In March 1970, Larry Nichols invented a 2×2×2 "Puzzle with Pieces Rotatable in Groups" and filed a Canadian patent application for it.
    [Show full text]
  • Platonic Solids and Rubik's Cubes*
    Platonic Solids and Rubik's Cubes* Jordan Vosman Melanie Stewart What is a Platonic Solid? A polyhedron that: 1. Is Convex 2. All of its faces are identical regular polygons 3. The same number of faces at each vertex Also, there are only five Platonic Solids Euler’s Formula for Platonic Solids • # Vertices - # Edges + # Faces = 2 • Example: Dodecahdron • 20 Vertices • 30 Edges • 12 Faces 20 – 30 + 12 = 2 Why are there only five Platonic Solids? If each face is a regular triangle then: • There cannot be more than five faces to a vertex, because if there are six or more, the sum of the angles at the vertex would be 360° or higher, resulting in a flat surface or hills and valleys. • This gives us the Tetrahedron (3), Octahedron (4), and Icosahedron (5) If each face is a square: • Four squares meeting at a vertex results in a flat surface, so only three squares meeting at a vertex will work • This gives us the Cube If each face is a regular pentagon: • Similar to the cube, as the maximum number of pentagons meeting at a vertex is three. • This gives us the Dodecahedron For Hexagons: • Only three hexagons can meet at a vertex, but this results in a flat surface. • Thus, there are no Platonic solids with regular n-gonal faces for n ≥ 6. Duality of Platonic Solids Cube: 6 faces and 8 vertices === Octahedron: 8 faces and 6 vertices Dodecahedron: 12 faces and 20 vertices === Icosahedron: 20 faces and 12 vertices Tetrahedron is a dual of itself The Cycle of Platonic Solids Tetrahedron Cube Octahedron Dodecahedron Icosahedron History • Pythagoras knew of the Tetrahedron, Cube, and Dodecahedron (~500 BC).
    [Show full text]
  • Preface Preface Preface
    CubeRoot Preface Preface Preface The Rubiks cube is a Combination puzzle in the shape of a cube that is cut two times along each of three axes. It is invented in 1974 by Ernő Rubik, which is the best-selling toy in history. Since 2003, WCA (World Cube Association), the official ruling and organizing entity for speedsolving Rubiks Cube and other puzzles, has organized competitions worldwide and recognize world records. From around 2007 the cubing community has seen the development of speedcubes made in China like Qiyi, GAN, Moyu, Yuxin. This puzzle consists of 6 faces, each with 9 colored facets. From another aspect, it has 6 fixed centers, 12 edges, 8 corners, and a total of 43,252,003,274,489,856,000 positions. A solved cube has all facets on each face with the same color. The cube move F,, BU , DLR ,, rotates the front, back, upper, down, left, right face 90 degree turn clockwise, respectively. A letter followed by a prime () symbol denotes a 90 degree turn counterclockwise. A letter followed by a 2 denotes a double turn of that face. CFOP method (Cross – F2L – OLL – PLL), the most commonly used speedsolving method for 3x3, heavily relies on algorithms, pattern recognition and muscle memory compared to more intuitive methods such as Roux, ZZ or Petrus method. It was first developed in the early 1980s combining innovations by a number of cubers. Jessica Fridrich popularized it by publishing it online in 1997. Its average number of moves is 56. Gods Number is either used to refer to the diameter of the group of the puzzle (the furthest distance two states can be from each other) or to the furthest distance any position can be from solved.
    [Show full text]
  • Algorithms for Solving the Rubik's Cube
    DEGREE PROJECT, IN COMPUTER SCIENCE , FIRST LEVEL STOCKHOLM, SWEDEN 2015 Algorithms for solving the Rubik's cube A STUDY OF HOW TO SOLVE THE RUBIK’S CUBE USING TWO FAMOUS APPROACHES: THE THISTLEWAITE’S ALGORITHM AND THE IDA* ALGORITHM. HARPREET KAUR KTH ROYAL INSTITUTE OF TECHNOLOGY CSC SCHOOL Algorithms for solving the Rubik's cube A study of how to solve the Rubik's cube using two popular approaches: the Thistlewaite's algorithm and the IDA* algorithm. Harpreet Happy Kaur ([email protected]) DD143X Degree Project in Computer Science, first level Supervisor: Arvind Kumar Examiner : Orjan¨ Ekeberg CSC, KTH May 27, 2015 Abstract There are different computational algorithms for solving the Rubik's cube, such as Thistlewaite's algorithm, Kociemba's algorithm and IDA* search algorithm. This thesis evaluates the efficiency of two algorithms by analyzing time, performance and how many moves are required to solve the Rubik's cube. The results show that the Thistlewaite's algorithm is less efficient than the IDA* algorithm based on time and performance. The paper attempts to answer which algorithm are more efficient for solving the Rubik's cube.It is important to mention that this report could not prove which algorithm is most efficient while solving the whole cube due to limited data, literature studies and authors are used as an argument to prove that the Korf's algorithm is more efficient. Abstract Det finns ett antal olika algoritmer f¨oratt l¨osaRubik's kuben , s˚asom Thistlewaite algoritm , Kociemba algoritm och IDA* algoritm. Denna rap- port utforskar effektiviteten av tv˚aoptimala algoritmer genom att analysera tid , prestanda och hur m˚angaoperationer som kr¨avsf¨oratt l¨osaRubik's kuben.
    [Show full text]