No headings found
Kelsey Geller focuses on practical Rubik's Cube learning for beginners. Her guides simplify complex steps, explain the "why" behind moves, and help new cubers build confidence with a reliable solving approach. Every guide follows CubeSolver's editorial review standards before publishing.
Learn the Rubik's Cube checkerboard pattern with a simple 3x3 algorithm, exact step-by-step moves, and quick recovery fixes if your pattern looks wrong.
This article argues the possibility and how to solve a Rubik's cube in 4 moves, organizes the terms for Rubik's cube and steps to solve the Rubik's cube.
Discover how many Rubik's Cube combinations exist (43 quintillion) and how corner and edge permutations create the enormous number of possible states.
The Rubik's Cube superflip is a classic 3x3 pattern where every corner stays correct while all twelve edge pieces are flipped. Most players want to understand the logic behind this look and find a reliable way to create it without messing up their cube. This guide covers the essential steps and includes a quick recovery plan so you can return to a solved state whenever you need.
The superflip is the ultimate display of a perfectly organized scramble. While a typical shuffle moves pieces to random locations the superflip changes the orientation of the edges without moving a single piece out of its home slot. You can identify a successful superflip by checking these three visual markers:
Solved Corners: Every corner piece matches its surrounding center colors perfectly.
Flipped Edges: Every edge piece is in its correct spot but shows the wrong Rubik's Cube color on top.
Universal Symmetry: The pattern looks identical from every face of the cube.
Because this state has a mathematical order of two running your chosen algorithm a second time will flip the edges back to their original positions and solve the cube instantly.
This pattern is far more than a visual trick. It holds a significant place in the history of mathematics and computer science because of its extreme complexity.
The First 20 Move State: In 1995 mathematician Michael Reid proved that the superflip requires at least 20 moves in the half turn metric. This was the first evidence that God's Number must be at least 20.
The Maximum Distance: Benchmark Computers use the superflip to test solving algorithms. It is considered one of the hardest positions to reach because it is at the maximum distance from the solved state.
The Finger Trick Challenge: Even though it looks like a mess cube the underlying structure is stable. This makes it the ultimate pattern for showing off precision and move accuracy.
You can achieve this pattern using different sequences depending on whether you prefer mathematical precision or speed of execution. Both methods result in the exact same state where all corners are solved and all edges are flipped.
This sequence is the most famous version because it proves the pattern can be reached in exactly twenty moves. It uses standard outer layer rotations and is a favorite among cube theorists.
U R2 F B R B2 R U2 L B2 R U' D' R2 F R' L B2 U2 F2
Most speedcubers prefer this method because the moves are repetitive and easier for muscle memory. The key is moving the middle slice which is the section between the left and right faces.
Perform the Base Sequence: Execute the moves M' U M' U M' U M' U to flip the four edges on your current top and front layers. For the M' move use your ring finger to flick the middle slice upward toward the back of the cube.
Rotate the Cube: Shift the entire cube so a new set of unflipped edges faces the top then repeat the same M' U sequence.
Final Rotation: Perform one last cube rotation to reach the final set of four edges and execute the sequence one more time to complete the flip.
Because many readers get stuck between "almost done" and "fully correct," the next section focuses on practical recovery.
The superflip is one of the most difficult patterns to execute without making a mistake. If you lose your place in the sequence or accidentally scramble your cube while practicing you can use the free CubeSolver AI to fix it in seconds.
Support for Standard Cubes: The app provides specialized solving engines for 2x2 3x3 and 4x4 Rubik's Cubes.
Instant Recovery: If your attempt at a superflip fails simply scan the scrambled faces of your cube with your camera.
Guided Solutions: The AI analyzes your specific scramble and provides a custom move by move guide to return the cube to its fully solved state.
The best part about this pattern is that it is not a permanent scramble. Because the superflip has a mathematical order of two it is its own inverse. This means you do not need to learn a new solve method to fix your cube.
Depending on your preference you can return the cube to its solved state using one of these two paths.
Re-run the Algorithm: Simply repeat the exact sequence you used to create the pattern. If you used the M' U method perform it again from the same starting orientation. The edges will flip back 180 degrees and the cube will solve itself.
The Traditional Solve: If you lose your place you can treat the cube like a standard scramble. Since all corners are already solved you only need to use basic edge-flipping techniques from any beginner method.
If you want a reliable way to undo any superflip without thinking back to your original moves use this sequence.
U R2 F B R B2 R U2 L B2 R U' D' R2 F R' L B2 U2 F2
The superflip is a self-inverting state because it pushes every edge piece to its maximum distance from the solved position. In cube theory this is known as an involution. Performing the transformation twice completes a full 360-degree rotation for every piece returning the cube to its original state.
The superflip is a famous 3x3 pattern where every edge is flipped while corners stay solved. To master this look start from a solved cube and focus on turn accuracy over speed. Practicing repeatable finger tricks and using CubeSolver AI to reset after any mistakes ensures you can perform this extreme symmetry on demand.
Yes. Superflip is considered significantly harder than solving a normal 3x3 cube because it is a specific advanced pattern where all 12 edge pieces are flipped while the rest of the cube remains solved. Achieving it requires precise algorithms and a deeper understanding of cube mechanics beyond standard beginner solving methods.
Yes. The concept is similar: all edge pieces are flipped while the rest of the cube appears solved. However, on bigger cubes the process is more complex because there are additional edge layers and center pieces to manage, so it usually requires specialized algorithms or reduction methods before applying a superflip sequence.
Repeating the same algorithm can undo superflip because cube moves work in cycles. After the algorithm is repeated enough times, the cube returns to its original solved state.
It takes exactly 20 moves in the half-turn metric to achieve a superflip from a solved state. While longer repetitive sequences exist for easier muscle memory the 20 move method remains the most direct mathematical path.
