This article presents the experimental realization of hyperbolic photonic topological insulators using coupled ring resonators on silicon chips. The study demonstrates boundary-dominated one-way edge states with pseudospin-dependent propagation directions, and verifies the robustness of these edge states. The research shows that hyperbolic photonic topological insulators can be constructed with non-trivial real-space Chern numbers, offering potential applications in high-efficiency topological photonic devices with enhanced boundary responses. The work introduces two types of hyperbolic photonic topological insulators: face-centered and vertex-centered, both based on the {6, 4} hyperbolic lattice. The face-centered model features a Poincaré disk representation with hexagonal tessellation, while the vertex-centered model has a different lattice structure. Both models exhibit robust topological edge states with pseudospin-dependent propagation, verified through simulations and experiments. The experimental results show that the hyperbolic photonic topological insulators exhibit one-way edge propagation, with transmission spectra indicating the presence of topological edge states. The edge states are robust against defects, demonstrating the stability of the topological structure. The study also highlights the enhanced boundary response in these structures, which could improve the efficiency of topological photonic devices. The research contributes to the field of topological photonics by demonstrating the feasibility of hyperbolic photonic topological insulators, which could lead to the development of new photonic devices with enhanced performance. The findings suggest that hyperbolic lattices could be used to design higher-order topological states and non-Hermitian topological states, expanding the possibilities in topological photonics. The study provides a foundation for future research in non-Euclidean photonic systems and their applications in photonic devices.This article presents the experimental realization of hyperbolic photonic topological insulators using coupled ring resonators on silicon chips. The study demonstrates boundary-dominated one-way edge states with pseudospin-dependent propagation directions, and verifies the robustness of these edge states. The research shows that hyperbolic photonic topological insulators can be constructed with non-trivial real-space Chern numbers, offering potential applications in high-efficiency topological photonic devices with enhanced boundary responses. The work introduces two types of hyperbolic photonic topological insulators: face-centered and vertex-centered, both based on the {6, 4} hyperbolic lattice. The face-centered model features a Poincaré disk representation with hexagonal tessellation, while the vertex-centered model has a different lattice structure. Both models exhibit robust topological edge states with pseudospin-dependent propagation, verified through simulations and experiments. The experimental results show that the hyperbolic photonic topological insulators exhibit one-way edge propagation, with transmission spectra indicating the presence of topological edge states. The edge states are robust against defects, demonstrating the stability of the topological structure. The study also highlights the enhanced boundary response in these structures, which could improve the efficiency of topological photonic devices. The research contributes to the field of topological photonics by demonstrating the feasibility of hyperbolic photonic topological insulators, which could lead to the development of new photonic devices with enhanced performance. The findings suggest that hyperbolic lattices could be used to design higher-order topological states and non-Hermitian topological states, expanding the possibilities in topological photonics. The study provides a foundation for future research in non-Euclidean photonic systems and their applications in photonic devices.