43Quintillionaire
Member
Hello world! I'm glad for the opportunity to introduce myself, and I also have a question below about a new method I've developed.
For the first 35 years of my cubing life, I did not know or use any form of turn notation. I was ten years old when the cube first hit the market, and I spent a full year teaching myself how to solve it, obstinately determined not to ask for help or read tutorials. At age 45, I spent 18 months working under the same DIY principle but teaching myself how to solve the cube blindfolded. (As part of that, I finally learned standard notation out of desperation. Turns out it's really handy!) My BLD method was basically a pre-cycles monstrosity, and when I subsequently read about Old Pochmann (I learned about 3-style later), I spent several days walking around in a daze over its simplicity. I find the cube utterly fascinating.
I have never been to a competition or event, although I find speed solving incredibly impressive. I myself am quite slow, but I know the cube pretty well from an outside-the-box kind of perspective.
My ulterior motive for posting now: I've developed what I believe to be an original, and simpler, version of Old Pochmann. It is parity-agnostic: It does not include, or require, a parity strategy -- in fact the solver does not even need to know if the scramble has the parity case, since the solve will proceed the same regardless.
I have a YouTube video ready to publish. I hope hope hope to give my method a good launch, and your answers to these questions would be a big help:
For the first 35 years of my cubing life, I did not know or use any form of turn notation. I was ten years old when the cube first hit the market, and I spent a full year teaching myself how to solve it, obstinately determined not to ask for help or read tutorials. At age 45, I spent 18 months working under the same DIY principle but teaching myself how to solve the cube blindfolded. (As part of that, I finally learned standard notation out of desperation. Turns out it's really handy!) My BLD method was basically a pre-cycles monstrosity, and when I subsequently read about Old Pochmann (I learned about 3-style later), I spent several days walking around in a daze over its simplicity. I find the cube utterly fascinating.
I have never been to a competition or event, although I find speed solving incredibly impressive. I myself am quite slow, but I know the cube pretty well from an outside-the-box kind of perspective.
My ulterior motive for posting now: I've developed what I believe to be an original, and simpler, version of Old Pochmann. It is parity-agnostic: It does not include, or require, a parity strategy -- in fact the solver does not even need to know if the scramble has the parity case, since the solve will proceed the same regardless.
I have a YouTube video ready to publish. I hope hope hope to give my method a good launch, and your answers to these questions would be a big help:
- Has anyone heard of a system like this before? (There are no pseudoswaps. Sorry, I don't want to give away the details yet!)
- What is the most useful way to post this on Speedsolving.com? A new thread in the blindsolving section?