Abstract
The problem of a mathematical description of objects showing individual structural variations but belonging to an apparently homogeneous population is considered. As an illustration a characterization of neuronal dendritic fields is outlined. The scheme views a neuron as a graph and is concerned with the characterization of the branching mode of derived graphs. The basic graph invariants considered are distances between all end points, which are enumerated and combined in a sequence. Some properties of the codes are discussed and their use for a classification of objects is illustrated.
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