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= Van-Duc's laws of the multiverse = From Wikipedia, the free encyclopedia

Van-Duc's laws of the multiverse are a set of physical laws which describe the behavior of the multiverse, a set of multiple universes that exist alongside our own. The laws were discovered by Vietnamese physicist Luu Van-Duc in 2023, after the multiverse was proven to exist.

History
The concept of a multiverse has been around for centuries, appearing in various forms in works of fiction and philosophy. However, it was not until the 21st century that scientific evidence for the existence of a multiverse began to emerge.

In 2023, Luu Van-Duc published a groundbreaking paper in which he presented the first empirical evidence for the existence of a multiverse. Using data from the latest experiments on quantum mechanics and gravitational waves, Van-Duc was able to show that our universe is just one of many possible universes that exist in a vast multiverse.

Building on this discovery, Van-Duc went on to derive a set of physical laws that describe the behavior of the multiverse. These laws have since become known as Van-Duc's Laws of the Multiverse.

First: Law of Divergence

 * For every physical event that occurs in our universe, there are an infinite number of parallel universes in which alternative versions of that event occur.

The Law of Divergence is a fundamental principle of the multiverse. It explains that every time a decision is made, or an event occurs, the universe splits into multiple parallel universes, each of which contains a different version of the event. This leads to an infinite number of possible outcomes for any given situation.

Second: Law of Convergence

 * The probability of two or more universes merging together is directly proportional to the degree of similarity between those universes.

This can be mathematically expressed as:


 * $$P = \sum\frac{(N-1)!}{n!(N-n-1)! \times S^n \times {(1-S)}^{(N-n-1)}}$$

where P is the probability of convergence, N is the total number of universes, n is the number of universes being considered for convergence, S is the degree of similarity between the universes (ranging from 0 to 1, with 1 being identical).

The Law of Convergence describes the likelihood of two or more parallel universes merging together. It explains that the more similar two universes are, the more likely they are to merge together. This law can be expressed mathematically using the formula above. The formula takes into account the total number of universes in existence, the number of universes being considered for convergence, and the degree of similarity between those universes.

Third: Law of Entanglement

 * Objects and particles that are entangled in one universe remain entangled across all parallel universes in which those particles exist.

The Law of Entanglement is another fundamental principle of the multiverse. Entanglement is a quantum mechanical phenomenon in which two particles become intrinsically linked, such that the state of one particle is dependent on the state of the other. The Law of Entanglement implies that this entanglement persists across all parallel universes in which those particles exist.

Quantum Computing
The Law of Entanglement, in particular, has important implications for quantum computing, as it allows for the creation of entangled qubits that can be used to perform complex calculations that would be impossible using traditional computing methods. The ability to perform these calculations has significant potential for advancements in fields like cryptography, finance, and materials science.

Cosmology
The laws provide a framework for understanding the behavior of the universe and its origins. The Law of Divergence, in particular, suggests that the universe is constantly branching out into an infinite number of parallel universes, each with its own unique set of physical laws and properties. This idea has important implications for theories of the origins of the universe, like the multiverse hypothesis, which suggests that our universe may be just one of many that exist in a vast multiverse.

Aerospace
The Van-Duc Laws of the Multiverse have potential applications in propulsion and space exploration. The Law of Convergence, for example, suggests that it may be possible to merge multiple parallel universes in order to create a more efficient propulsion system. By finding universes that are similar to our own, engineers could potentially harness their energy and merge them together to create a more powerful propulsion system that could allow for faster and more efficient space travel.