The discussion focuses on the relationship between τ and X0 in the context of string theory, specifically using the equation τ = X^0 / (2√2 α' p^+). It establishes that the angular frequency can be derived as 1 / (2√2 α' p^+). The participants emphasize the importance of substituting τ into the equations for X^{(2)} and X^{(3)} to further understand the implications of this relationship.
PREREQUISITESStudents and researchers in theoretical physics, particularly those focusing on string theory and its mathematical frameworks.
Take this and plug it into the equations for [itex]X^{(2)}[/itex] and [itex]X^{(3)}[/itex].ehrenfest said:[tex]\tau = \frac{X^0}{2 \sqrt{2} \alpha' p^+ }[/tex]