The memory burden effect is a phenomenon where the storage of information in a system stabilizes it. This effect is particularly significant in systems with high information storage capacity, such as black holes and other objects with maximal microstate degeneracy, known as saturons. The memory burden effect suppresses the decay of black holes after they have emitted about half of their initial mass, leading to the possibility that primordial black holes (PBHs) could remain as viable dark matter candidates. The effect is also observed in solitons and other quantum field theory (QFT) objects, such as saturons, which exhibit similar properties to black holes. The memory burden effect is characterized by the stabilization of systems through the storage of information, which resists decay. This effect is particularly relevant in systems with high information storage capacity, such as black holes and saturons. The effect is studied in both black holes and solitons, with the latter providing a more tractable framework for understanding the underlying mechanisms. In black holes, the memory burden effect is linked to the concept of quantum breaking, where the black hole's decay is slowed down due to the stabilization provided by the stored information. This effect is also observed in solitons, where the memory burden leads to the stabilization of the system through the storage of information in the form of Goldstone modes. The memory burden effect has important implications for the study of black holes and other systems with high information storage capacity. It provides a mechanism for the stabilization of these systems and has potential observational consequences, such as the model-independent spread of the masses of initially degenerate PBHs. The effect is also relevant in the context of de Sitter space, where it provides a consistency upper bound on the duration of classical de Sitter states. The memory burden effect is a universal phenomenon that affects systems with high information storage capacity, leading to a number of physical consequences. It is particularly important in the study of black holes and other systems where information storage is a key factor. The effect is studied in both black holes and solitons, with the latter providing a more tractable framework for understanding the underlying mechanisms. The memory burden effect has potential observational consequences, such as the model-independent spread of the masses of initially degenerate PBHs.The memory burden effect is a phenomenon where the storage of information in a system stabilizes it. This effect is particularly significant in systems with high information storage capacity, such as black holes and other objects with maximal microstate degeneracy, known as saturons. The memory burden effect suppresses the decay of black holes after they have emitted about half of their initial mass, leading to the possibility that primordial black holes (PBHs) could remain as viable dark matter candidates. The effect is also observed in solitons and other quantum field theory (QFT) objects, such as saturons, which exhibit similar properties to black holes. The memory burden effect is characterized by the stabilization of systems through the storage of information, which resists decay. This effect is particularly relevant in systems with high information storage capacity, such as black holes and saturons. The effect is studied in both black holes and solitons, with the latter providing a more tractable framework for understanding the underlying mechanisms. In black holes, the memory burden effect is linked to the concept of quantum breaking, where the black hole's decay is slowed down due to the stabilization provided by the stored information. This effect is also observed in solitons, where the memory burden leads to the stabilization of the system through the storage of information in the form of Goldstone modes. The memory burden effect has important implications for the study of black holes and other systems with high information storage capacity. It provides a mechanism for the stabilization of these systems and has potential observational consequences, such as the model-independent spread of the masses of initially degenerate PBHs. The effect is also relevant in the context of de Sitter space, where it provides a consistency upper bound on the duration of classical de Sitter states. The memory burden effect is a universal phenomenon that affects systems with high information storage capacity, leading to a number of physical consequences. It is particularly important in the study of black holes and other systems where information storage is a key factor. The effect is studied in both black holes and solitons, with the latter providing a more tractable framework for understanding the underlying mechanisms. The memory burden effect has potential observational consequences, such as the model-independent spread of the masses of initially degenerate PBHs.