- #1
twistor
- 74
- 8
Does it make sense to study old (stringless) twistor theory nowadays?
MathematicalPhysicist said:Sounds like that they are fixing us a good salad, a little bit of this and a little bit of that, so that no one can understand...
Old (stringless) twistor theory is a mathematical theory developed in the 1960s by physicist Roger Penrose. It proposes a new way of understanding the fundamental structure of the universe by using mathematical objects called twistors, which are complex numbers that represent points in space and time.
Old (stringless) twistor theory was not widely accepted because it was not able to fully explain all of the observed phenomena in the universe. It also lacked experimental evidence to support its claims.
Yes, there is still ongoing research being done on old (stringless) twistor theory. Some scientists are trying to incorporate it into other existing theories, such as string theory, in order to improve its explanatory power.
The potential applications of old (stringless) twistor theory include providing a deeper understanding of the structure of the universe, potentially leading to new technologies and advancements in physics. It could also help unify other theories and provide a more complete understanding of the fundamental laws of nature.
While old (stringless) twistor theory may not be widely accepted, it is still a valid and intriguing area of study for those interested in theoretical physics and the fundamental nature of the universe. It may also have potential applications in the future, making it a worthwhile subject of research.