The Bloody Talon
Regular
Yes, those two examples, as well as the ones above can be interpreted mathematically (which I have already said in point #4 in my previous post), but what good, for example, does repeating an algorithm until the identity is reached help you make algorithms? Repeating that OLL alg twice to get another OLL alg is experimentation yet again.
you are assuming that I discovered by experimentation.
how come it become experimentation?
I studied the algorithm and discovered that if i set it up first or do it twice will make another new algorithm.
i studied an algorithm and its effect and found out that it do this and do that.
and by doing this. I could do that. or mirroring or using its anti will do this.
true example is my N perm.
i know which edge and corner pieces switch with J perm. So I think of a set up move to make it an N perm. And it is not experimentation. I think first before I tried it.
it is math.
i think things to you needs a ballpen and a paper or something where you can put your data to be considered as math, seriously.
btw, peace bro. we're cool right?
edit:
everything is math: http://cemela.math.arizona.edu/english/content/workingpapers/ELEMTMSJ_AERA_2007.pdf
lol. just kidding.
Last edited: