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Identical Components Bound to Di- or Polyvalent Groups

If the connecting groups are themselves assemblies of several parts, this concept is logically extended. [Pg.94]

The general applicability of such complex connecting groups as bivalent or polyvalent substituent groups is documented by some additional examples  [Pg.94]


See other pages where Identical Components Bound to Di- or Polyvalent Groups is mentioned: [Pg.94]   


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Group identity

Identical components bound

Identity component

OR group

Polyvalent

Polyvalent groups

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