Generator form manipulation: Difference between revisions
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Using these two tricks, you do not have to worry about enfactoring the mapping, i.e. introducing a common factor in one of the maps. This is because neither of these tricks ever involve replacing a map with a multiple of that map; we always replace a map with a combination of at least one each of two different maps, as in trick 1, or with the map negated, as in trick 2. | Using these two tricks, you do not have to worry about enfactoring the mapping, i.e. introducing a common factor in one of the maps. This is because neither of these tricks ever involve replacing a map with a multiple of that map; we always replace a map with a combination of at least one each of two different maps, as in trick 1, or with the map negated, as in trick 2. | ||
== Tuning | == Tuning == | ||
In order to | In order to determine the relative size of the generators, you need to have chosen a tuning for each them. The tuning we're using here comes from the [[minimax-ES]] tuning scheme, because this scheme is decent enough and easy to compute.<ref>Note from Douglas Blumeyer: though if I had written this article today having done a lot of tuning theory and built a library for optimizing tunings, I would have gone with TILT minimax-U instead.</ref> | ||
== Easy instructions table to achieve mingen form for rank-2 mapping == | == Easy instructions table to achieve mingen form for rank-2 mapping == |