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Real number addition and real number multiplication (suitably restricted) are examples of group operations.  If we write the sign of each operation in braces as a name for the 3-adic relation that constitutes or defines the corresponding group, then we have the following set-up:
 
Real number addition and real number multiplication (suitably restricted) are examples of group operations.  If we write the sign of each operation in braces as a name for the 3-adic relation that constitutes or defines the corresponding group, then we have the following set-up:
   −
: ''J'' : {+} &larr; {<math>\cdot</math>}
+
: ''J'' : { + } &larr; { <math>\cdot</math> }
    
: { + } &sube; '''R''' &times; '''R''' &times; '''R'''
 
: { + } &sube; '''R''' &times; '''R''' &times; '''R'''
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