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In a driving point function, poles and zeros must adhere to specific restrictions based on the nature of the system being analyzed. Poles, which represent system dynamics, must be located in the left half of the complex plane for the system to be stable (for continuous-time systems). Zeros can be located anywhere in the complex plane, but their placement can influence the system's frequency response. Additionally, for a physically realizable driving point function, poles and zeros must occur in conjugate pairs if they are not real.

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