Wedgie/Archived version: Difference between revisions

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(Note that by the alternating property, W('''q'''<sub>''i''</sub>, '''q'''<sub>''i''</sub>) = 0 for all ''i''.)
(Note that by the alternating property, W('''q'''<sub>''i''</sub>, '''q'''<sub>''i''</sub>) = 0 for all ''i''.)


For the ''p''<sub>''n''</sub>-prime limit, the entries of ''W'' are conventionally listed in the order  
For the ''p''<sub>''n''</sub>-prime limit, the entries of W are conventionally listed in the order  


<math>\langle\langle \mathrm{W}(\mathbf{2}, \mathbf{3}) \ \ldots \ \mathrm{W}(\mathbf{2}, \mathbf{p}_n) \ \mathrm{W}(\mathbf{3}, \mathbf{5}) \ldots \ \mathrm{W}(\mathbf{3}, \mathbf{p}_n) \ldots \mathrm{W}(\mathbf{p}_{n-2}, \mathbf{p}_{n-1}) \ \mathrm{W}(\mathbf{p}_{n-2}, \mathbf{p}_n)\ \mathrm{W}(\mathbf{p}_{n-1}, \mathbf{p}_n)]].</math>  
<math>\langle\langle \mathrm{W}(\mathbf{2}, \mathbf{3}) \ \ldots \ \mathrm{W}(\mathbf{2}, \mathbf{p}_n) \ \mathrm{W}(\mathbf{3}, \mathbf{5}) \ldots \ \mathrm{W}(\mathbf{3}, \mathbf{p}_n) \ldots \mathrm{W}(\mathbf{p}_{n-2}, \mathbf{p}_{n-1}) \ \mathrm{W}(\mathbf{p}_{n-2}, \mathbf{p}_n)\ \mathrm{W}(\mathbf{p}_{n-1}, \mathbf{p}_n)]].</math>