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A non-empty string is called a minimal unique substring of s if and only if it satisfies:
(i) α occurs exactly once in s (uniqueness),
(ii) all proper prefixes of occur at least twice in s (mimimality), and
(iii) α > l for some constant l.
Give an optimal algorithm to enumerate all minimal unique substrings of s.
This case will lead to similar problem that we've had all other time we've run in double roots or double eigenvalues. We only find a single solution and will require a second solut
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