Ternary scale theorems: Difference between revisions
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'''Case 1''': μ = 2, i.e. Λ<sub>2</sub> is the mos (''n'' − 2)β 2β′. | '''Case 1''': μ = 2, i.e. Λ<sub>2</sub> is the mos (''n'' − 2)β 2β′. | ||
For Λ<sub>2</sub> to be a mos, the first, and only, occurrence of R must be at either ''f'' = floor(''n''/2) or ceil(''n''/2). We may assume that it is at ''f''; otherwise | For Λ<sub>2</sub> to be a mos, the first, and only, occurrence of R must be at either ''f'' = floor(''n''/2) or ceil(''n''/2). We may assume that it is at ''f''; otherwise reverse the chain and reindex the words to start at 2''f''. | ||
1 … ''f'' … 2''f'' ''n'' | 1 … ''f'' … 2''f'' ''n'' | ||