What occurs when two black holes share an unbreakable quantum connection? Research indicates this may lead to a textured space-time passage referred to as an “Einstein-Rosen caterpillar.”

Albert Einstein’s name links two distinct physical anomalies. The first is the Einstein-Rosen bridge (a wormhole that links distant regions in space and time), and the second is the Einstein-Podolsky-Rosen pair, characterized by an inseparable property called quantum entanglement. In a 2013 study, physicists Juan Maldacena from Princeton University and Leonard Susskind of Stanford University proposed that these phenomena may be similar concerning black holes.

Now, Brian Swingle and a team at Brandeis University in Massachusetts have found that this equivalence might only hold under certain conditions. They conducted a mathematical analysis of entangled black holes and discovered that the situation is more intricate and less straightforward than previously assumed.

Swingle stated that exploring the wormholes linking quantum entangled black holes could ultimately aid scientists in gaining deeper insights into black hole interiors. Black holes are enigmatic entities that remain poorly understood due to their immense gravitational fields. Mathematical theories suggest that the size of a black hole’s interior corresponds to its complexity, linked to its fundamental quantum components. The researchers pondered whether a similar principle could apply to wormholes joining black hole pairs.

This presents a significant challenge because a comprehensive understanding of black hole entanglement necessitates a thorough theory of quantum gravity, which has yet to be established. Instead, the team utilized a model that imperfectly combines quantum physics and gravity, but still offers relevant insights, according to Swingle.

The researchers found a mathematical relationship between the level of microscopic quantum randomness within a wormhole and its geometric length. Their results indicated that typical wormholes tend to be more bumpy and less smooth, leading to their comparison with caterpillars. Swingle noted that this contrasts with earlier findings from 2013 and may pertain to special, less common instances where the entangled state of the black holes generates a smooth wormhole between them.

Donald Marolf from the University of California, Santa Barbara, remarked that while the study sheds light on black hole entanglement, it has not yet clarified the most frequent scenarios of such entanglement. He pointed out that the set of all theoretically possible black hole states is vast, exceeding the total number of black holes in our universe, thus requiring further theoretical exploration to definitively determine the typical connected states of a pair of black holes.

Future studies could involve utilizing quantum computers to simulate cosmic black holes and caterpillar wormholes, Swingle suggested. His team’s methodology linked simplified quantum theory with gravitational theory, so as quantum computing advances become more powerful and reliable, it may offer new understandings of both quantum theory and gravitational concepts. Since their calculations already incorporate elements of quantum information theory, Swingle foresees potential breakthroughs in quantum computing algorithms inspired by research into gravitational mysteries.