dChan
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- Feb 28, 2007
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- 2007CHAN06
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Hi fellow cubers,
Undoubtedly most of you have heard of the behemoth that isthe Zbignew-Bruchem System. I began research of it only yesterday to figure out how it works. Of course, I am always looking for a way to make it easy for a beginner to start dropping to sub-20 quickly and so I started playing arond with numbers. I found the average number of moves for ZBLL and ZBF2L, and tried mixing and matching it with other systms such as Petrus and Fridrich. While I was in the car going somewhere I was trying to figure out an easy way to learn ZB. I started with the ZBF2L algortihms and thats when I came across something. I found that by using the Keyhole method to insert 3 corners and 4 edges I could then use ZBF2L to fix the last corner and orient the LL Edges. This means that I would only need 24 of the 96 algorithms provided for ZBF2L. Then the next step would be COLL which requires only 7 algroithms(1 out of 7 possible cases each time). Then I finish with the usual PLL. Look at this:
Cross 7 moves
Keyhole-ZBF2L: 24 algorithms 29 moves
COLL: 7 algorithms 8 moves
PLL: 21 algorithms 12 moves
Total: 52 algorithms versus Fridrichs 119 algorithms
It requires 56 moves and 17 seconds to solve the cube using this method. EXACTLY the same as using a pure Fridrich system. However, only 52 algorithms are required! You can achieve Fridrich's estimated time using less algorithms than Fridrich's method.
I have yet to put it into practice, but the numbers are right. I hope to begin learning ZBF2L algorithms today and will bring it into competition at Caltech's Spring Competition this May.
Undoubtedly most of you have heard of the behemoth that isthe Zbignew-Bruchem System. I began research of it only yesterday to figure out how it works. Of course, I am always looking for a way to make it easy for a beginner to start dropping to sub-20 quickly and so I started playing arond with numbers. I found the average number of moves for ZBLL and ZBF2L, and tried mixing and matching it with other systms such as Petrus and Fridrich. While I was in the car going somewhere I was trying to figure out an easy way to learn ZB. I started with the ZBF2L algortihms and thats when I came across something. I found that by using the Keyhole method to insert 3 corners and 4 edges I could then use ZBF2L to fix the last corner and orient the LL Edges. This means that I would only need 24 of the 96 algorithms provided for ZBF2L. Then the next step would be COLL which requires only 7 algroithms(1 out of 7 possible cases each time). Then I finish with the usual PLL. Look at this:
Cross 7 moves
Keyhole-ZBF2L: 24 algorithms 29 moves
COLL: 7 algorithms 8 moves
PLL: 21 algorithms 12 moves
Total: 52 algorithms versus Fridrichs 119 algorithms
It requires 56 moves and 17 seconds to solve the cube using this method. EXACTLY the same as using a pure Fridrich system. However, only 52 algorithms are required! You can achieve Fridrich's estimated time using less algorithms than Fridrich's method.
I have yet to put it into practice, but the numbers are right. I hope to begin learning ZBF2L algorithms today and will bring it into competition at Caltech's Spring Competition this May.