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 for Hyperbolic Riemann Surfaces
 for Hyperbolic Riemann SurfacesPublished online by Cambridge University Press: 20 November 2018
The   ${{Q}_{p}}$  spaces of holomorphic functions on the disk, hyperbolic Riemann surfaces or complex unit ball have been studied deeply. Meanwhile, there are a lot of papers devoted to the
 ${{Q}_{p}}$  spaces of holomorphic functions on the disk, hyperbolic Riemann surfaces or complex unit ball have been studied deeply. Meanwhile, there are a lot of papers devoted to the   $Q_{p}^{\#}$  classes of meromorphic functions on the disk or hyperbolic Riemann surfaces. In this paper, we prove the nesting property (inclusion relations) of
 $Q_{p}^{\#}$  classes of meromorphic functions on the disk or hyperbolic Riemann surfaces. In this paper, we prove the nesting property (inclusion relations) of   $Q_{p}^{\#}$  classes on hyperbolic Riemann surfaces. The same property for
 $Q_{p}^{\#}$  classes on hyperbolic Riemann surfaces. The same property for   ${{Q}_{p}}$  spaces was also established systematically and precisely in earlier work by the authors of this paper.
 ${{Q}_{p}}$  spaces was also established systematically and precisely in earlier work by the authors of this paper.