  The ability to approach a physical phenomenon and grasp its major importance
is a remarkable quality of understanding. This paper presents a rather elegant
and novel way of looking at the resonance phenomenon, which among others shares
a common conceptual basis in various fields of physics. For the sake of
simplicity, the discussion will be restricted to the case of electric current
resonance in series RLC circuits.
  The mathematics of electric resonance is thus meticulously extended to the
extent that it ultimately unravels an invaluable relationship between the
current at a certain driving frequency and that at the resonance frequency.
Much further it gives rise to an elaborate correlation between any two driving
frequencies that give the same current.
  Arising from the previously mentioned relations, a new technique is devised,
a simple geometrical construction, that without running into tedious
calculations, allows the computation of the phase difference between the
current and the impressed voltage at any given frequency. Not to mention
another geometric utility, that is miraculously constructed to correlate any
frequency with its corresponding ``conjugate'' one, that allows the same
current in the circuit.
