Twistor theory can be applied in complex space-time, particularly useful for quantum theory involving wave functions.

Twistors are inherently chiral, meaning they have a built-in chirality that reflects the nature of particles like photons.

Twistor theory, which I started in 1963, has had many developments and has spread interest in different areas of physics.

Twistor theory originated from my realization that light rays can be represented by points on a five-dimensional boundary, allowing for a global description of space-time.

The positive-negative frequency idea in twistor theory was something I learned from Engelbert Schuching, emphasizing the importance of splitting field amplitudes in quantum field theory.

I offer ambitious frameworks like twistor theory that could potentially unify quantum theory with general relativity.

Defining energy in general relativity is complex; pseudotensors can provide conservation but break covariance, while covariant definitions work under symmetry but fail in general spacetimes, hinting at a deeper structure yet to be universally interpreted.

The mathematics of quantum mechanics is straightforward, but interpreting what those calculations mean for the nature of reality is complex.

Exploring how physicists explain complex concepts can provide valuable insights for effective communication in any field.