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We investigate spin correlations in one-dimensional -invariant Heisenberg chains with exchange disorder for spin lengths and . In the weak-disorder regime, the eigenmodes of the spin-spin correlation matrix are delocalized, consistent with ergodic behavior. Under strong disorder, the system enters a quasi-localized multifractal phase characterized by exponentially decaying, dimer-like spin correlations. Finite-size scaling of the inverse participation ratios of the correlation-matrix eigenmodes yields a correlation dimension, , confirming the stability of a multifractal regime that is distinct from both the ergodic limit () and the fully localized limit ().

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