The holographic principle asserts that the information in a volume of space can be encoded on its boundary surface.In the 1970s, Jacob Bekenstein suggested that black holes have entropy proportional to the horizon area, and Stephen Hawking derived the exact formula S = A/(4Gℏ) (in units k_B=c=1). In 1993, Gerard 't Hooft realized the generality of this idea: if the black hole entropy is maximal for a given volume, then any system cannot contain more information. Leonard Susskind formalized the principle: the number of fundamental states (degrees of freedom) in a region of space is bounded by the area of the boundary in Planck units. The AdS/CFT correspondence became an exact realization of the holographic idea.
Jacob Bekenstein (1972) linked black hole entropy with horizon area, and Stephen Hawking (1974) computed the 1/4 coefficient, discovering Hawking radiation. Gerard 't Hooft (1993) formulated the holographic principle as a resolution of the information loss paradox in black holes. Leonard Susskind (1995) developed it into a full program, introducing the holographic bound. Juan Maldacena (1997) provided a concrete realization via AdS/CFT. In the 21st century, the principle is actively applied in quantum information theory and entropic gravity.
The principle is applied in quantum gravity theories to resolve black hole paradoxes: information is preserved on the horizon. Boundaries: for static asymptotically flat spacetimes it is precisely defined; for cosmological horizons (de Sitter) there are modifications. Limitation — a complete holographic theory for a realistic Universe has not yet been built. In quantum cosmology, the holographic principle imposes constraints on inflationary models.
Reinterprets the nature of black holes, inspires concepts of quantum computers and holographic memory.
According to the holographic principle, the visible Universe could be a giant hologram recorded on the cosmological horizon.






