Douglas Blumeyer's RTT How-To: Difference between revisions
Cmloegcmluin (talk | contribs) m →approximating JI: Steve Martin's suggestion to include DPs for 12-ET as well as 53-ET |
Cmloegcmluin (talk | contribs) m →tuning & pure octaves: fix typo |
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[[File:Why not just srhink every block.png|thumb|left|600px|'''Figure 1e.''' Visualization of pointlessness of tuning all primes sharp (or flat, as you could imagine)]] | [[File:Why not just srhink every block.png|thumb|left|600px|'''Figure 1e.''' Visualization of pointlessness of tuning all primes sharp (or flat, as you could imagine)]] | ||
If you think about it, you would never want to tune | If you think about it, you would never want to tune all the primes sharp at the same time, or all of them flat; if you care about this particular proportion of their tunings, why wouldn’t you shift them all in the same direction, toward accuracy, while maintaining that proportion? ''(see Figure 1e)'' | ||
This matter of choosing the exact generator for a map is called '''tuning''', and if you’ll believe it, we won’t actually talk about that in detail again until much later. Tempering — the second ‘T’ in “RTT” — is the discipline concerned with choosing an interesting map, and tuning can remain largely independent from it. The temperament is only concerned with the fact that — no matter what exact size you ultimately make the generator — it is the case e.g. that 12 of them make a 2, 19 of them make a 3, and 28 of them make a 5. So, for now, whenever we show a value for g, assume we’ve given a computer a formula for optimizing the tuning to approximate all three primes equally well. As for us humans, let’s stay focused on tempering. | This matter of choosing the exact generator for a map is called '''tuning''', and if you’ll believe it, we won’t actually talk about that in detail again until much later. Tempering — the second ‘T’ in “RTT” — is the discipline concerned with choosing an interesting map, and tuning can remain largely independent from it. The temperament is only concerned with the fact that — no matter what exact size you ultimately make the generator — it is the case e.g. that 12 of them make a 2, 19 of them make a 3, and 28 of them make a 5. So, for now, whenever we show a value for g, assume we’ve given a computer a formula for optimizing the tuning to approximate all three primes equally well. As for us humans, let’s stay focused on tempering. | ||
=== a multitude of maps === | === a multitude of maps === |