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There is a semantic question here which may be worth elaborating. The
(small)motion of a complex system (eg. a stretched string) may be
mathematically analyzed into a compounding of "normal mode" oscillations
at its "natural" frequencies.
"Resonance" is a relation between such a system and an excitation
mechanism which itself oscillates in time at one of the system's natural
frequencies (or, more generally, when its frequency spectrum contains a
large component at such a frequency).
I would not apply this term ("resonance") to the natural oscillations
which result from an "amorphous" excitation - eg, a plucked or bowed
string.