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We consider a one-frequency, quasi-periodic, block Jacobi operator, whoseblocks are generic matrix-valued analytic functions. We establish Andersonlocalization for this type of operator under the assumption that the couplingconstant is large enough but independent of the frequency. This generalizes aresult of J. Bourgain and S. Jitomirskaya on localization for band lattice,quasi-periodic Schroedinger operators.

Anderson localization for one-frequency quasi-periodic block Jacobi operators