Reseña del libro "The 4x4 Cube: A Comprehensive & Tactical Solution Guide! (en Inglés)"
**** FOR ANYONE BUYING MY BOOK ON HOW TO SOLVE THE 4X4 CUBE, THE ALGORITHMS WILL ALSO ENABLE YOU TO SOLVE THE 3X3 CUBE. WHICHEVER CUBE YOU ARE ATTEMPTING TO SOLVE; IF YOU RUN INTO ANY ISSUES FIGURING OUT WHAT YOU ARE DOING, AND AFTER READING MY BOOK ARE UNABLE TO FIGURE IT OUT, YOU CAN CONTACT ME DIRECTLY AT: "SolveThe4x4Cube@gmail.com" OR "instagram.com/solvethe4x4cube" .... I WILL PERSONALLY SHOW YOU HOW TO USE MY BOOK TO SOLVE EITHER CUBE! THAT IS MY PROMISE AND GUARANTEE! **** The cubes are puzzles that challenge your hand and eye coordination; memory, reason, logic, forward thinking, visual recognition at speed and tactics. Whether you are working through them for the first time from the beginning, and learning patience and perseverance; or you are already an advanced cube operator, pushing yourself to bring your time to solve down. You can force yourself to perform at your best mentally and physically, thinking critically under pressure, and push yourself to be more effective and faster each time. It is a tacticians game, and its benefits are overwhelming! Within this book I document in great detail, an example solution of the 4x4 Cube; from start to finish. I have focused on the tactics & reasoning behind the choices and moves being made, and towards the end of the book; meticulously break down the ALGORITHMS you will need to solve your 4 x 4 Cube. There are 7,401,196,841,564,901,869,874,093,974,498,574,336,000,000,000 possible permutations of the 4 x 4 Cube; that's 7.4 Septilliard.It is not wrong to say you may never come across the same exact problems twice; and that is not an issue. The goal is to work through these problems with enough repetition, that you begin recognizing similarities of previous effective solutions you have implemented; use them when appropriate and PREVAIL! The RULES of the game are what is important; not the 7.4 Septilliard ways in which it is presenting itself to you. You must be able to identify the likeness between the solution example I have worked through in this book, and how it is relative to what you are seeing on your cube. The colors will be in different positions, but the problems are the same.
