Ternary scale theorems: Difference between revisions
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Assuming SGA, we have two chains of the aggregate generator '''g''' (going right). In the diagrams below, O represents a note and - represents a generator '''g'''. The two cases are: | Assuming SGA, we have two chains of the aggregate generator '''g''' (going right). In the diagrams below, O represents a note and - represents a generator '''g'''. The two cases are: | ||
<pre> | <pre<includeonly />> | ||
CASE 1: EVEN LENGTH | CASE 1: EVEN LENGTH | ||
O-O-...-O (''n''/2 notes) | O-O-...-O (''n''/2 notes) | ||
| Line 50: | Line 50: | ||
</pre> | </pre> | ||
and | and | ||
<pre> | <pre<includeonly />> | ||
CASE 2: ODD LENGTH | CASE 2: ODD LENGTH | ||
O-O-O-...-O ((''n'' + 1)/2 notes) | O-O-O-...-O ((''n'' + 1)/2 notes) | ||