  This paper delves into vector and matrix norms of Fibonacci numbers. Two
classes of Fibonacci vectors and a parametric p-norm are defined. From this
definition, several properties of Fibonacci vector and matrix p-norms are
described by varying parameter p. A closed-form expression is given to obtain
the value of p, setting the difference between the p-norm and the infinite norm
below a given threshold. A new class of symmetric k-Fibonacci matrix is defined
such that a simple reorganization simplifies the computation of its p-norm. The
analysis is extended to p-distances when considering the norm of the difference
of two vectors (matrices) of the same size.
