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z = -(be-'

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3. (Invariant: If x is in the sequence s, then it must be in the subsequence ss.) 4. Let si be the middle element of ss. 5. If si = x, return its index i . 6. If si < x, repeat steps 2 7 on the subsequence that lies above si . 7. Repeat steps 2 7 on the subsequence of ss that lies below si . It is implemented in Example 2.5. EXAMPLE 2.5 The Binary Search

7e-2) % - 1.256

If Ha(s) is minimum phase, the poles and zeros of H,,(s) are in the left-half s-plane. In other words, if H,(s) has a pole or a zero at s = sk, where sk = UL j Q n ,

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1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29

Therefore,

11 - ( T A / ~ -~1(2/TT)- sn12 - [(2/Ts) - un12f fi: ) I~ and it follows that a pole or a zero in the left-half s-plane will be mapped to a pole or a zero inside the unit circle in the z-plane (i.e., H(z) is minimum phase).

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