Rank-3 scale theorems: Difference between revisions
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We only need to see that AG + odd cardinality => MV3. But the argument in case 2 above works for any interval class (MV3 wasn't used), hence any interval class comes in at most 3 sizes regardless of tuning. | We only need to see that AG + odd cardinality => MV3. But the argument in case 2 above works for any interval class (MV3 wasn't used), hence any interval class comes in at most 3 sizes regardless of tuning. | ||
==== An even-cardinality MV3 is of the form W(x,y,z)W(y,x,z) (WIP) ==== | ==== An even-cardinality unconditional MV3 is of the form W(x,y,z)W(y,x,z) (WIP) ==== | ||
==== 3-DE implies MV3 (WIP) ==== | ==== 3-DE implies MV3 (WIP) ==== | ||