https://www.speedsolving.com/wiki/api.php?action=feedcontributions&feedformat=atom&user=GiftInGlassSpeedsolving.com Wiki - User contributions [en]2026-10-28T13:14:13ZUser contributionsMediaWiki 1.43.8https://www.speedsolving.com/wiki/index.php?title=Ad%C3%A0lia&diff=23634Adàlia2014-01-24T21:57:23Z<p>GiftInGlass: Created page with "Adàlia is an experimental method for 3x3 which consists of steps: Building the cross - AF2L - OLL (Possible Parity) - PLL (Possible Parity) - AML == Step 1: Building the c..."</p>
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<div>Adàlia is an experimental method for 3x3 which consists of steps:<br />
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Building the cross<br />
- AF2L<br />
- OLL (Possible Parity)<br />
- PLL (Possible Parity)<br />
- AML<br />
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== Step 1: Building the cross ==<br />
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See [[Cross]] for more details<br />
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== Step 2: AF2L ==<br />
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A is a standing for Adàlia. This step is based on pairing a corner with a random edge which hasn't got the opposite colour of the cross. The corner must be put on the right place, as well as oriented correctly<br />
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== OLL ==<br />
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See [[OLL]] for more details<br />
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== OLL Parity ==<br />
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This is an edge parity you may get when solving the cube. To fix this, execute the following algorithm: <br />
R U R' U' R U R' U' R U R' U' R U2 R' U' F R' F' R<br />
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== PLL ==<br />
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See [[PLL]] for more details<br />
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== PLL Parity ==<br />
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Any kind of parity, wheter being an edge or corner parity, will be solved using this algorithm:<br />
l' U' R U R2 F' U' F U R F R' F' R2<br />
This step, will make you go to the OLL again, but you'll always get the same OLL case<br />
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== AML ==<br />
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in this step, the middle layer of the 3x3 will be solved<br />
This step consists of 2 substeps: positioning and orienting. Positioning is an intuitive process. Orienting is solved using one algorithm:<br />
M U M U M U M U2 M U M U M U M</div>GiftInGlass