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In closing, observe that the teridentity relation has turned up again in this context, as the second comma-ing of the universal term itself:
 
In closing, observe that the teridentity relation has turned up again in this context, as the second comma-ing of the universal term itself:
   −
:{| cellpadding="4"
+
{| align="center" cellspacing="6" width="90%"
| 1,,
+
|
| =
+
<math>\begin{array}{l}
| B:B:B +, C:C:C +, D:D:D +, E:E:E +, I:I:I +, J:J:J +, O:O:O.
+
\mathbf{1},\!, =
 +
\\[6pt]
 +
\mathrm{B}\!:\!\mathrm{B}\!:\!\mathrm{B} ~+\!\!,~ \mathrm{C}\!:\!\mathrm{C}\!:\!\mathrm{C} ~+\!\!,~ \mathrm{D}\!:\!\mathrm{D}\!:\!\mathrm{D} ~+\!\!,~ \mathrm{E}\!:\!\mathrm{E}\!:\!\mathrm{E} ~+\!\!,~ \mathrm{I}\!:\!\mathrm{I}\!:\!\mathrm{I} ~+\!\!,~ \mathrm{J}\!:\!\mathrm{J}\!:\!\mathrm{J} ~+\!\!,~ \mathrm{O}\!:\!\mathrm{O}\!:\!\mathrm{O}
 +
\end{array}</math>
 
|}
 
|}
  
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