WDC, like the 2-slit experiment on which it is based, concerns the path of a single particle. Both 2-slit and delayed choice, then, deal with particle-like properties of the interference pattern.
When we speak of future events meeting present events, we want to stay in the domain of wave-like properties, where the interference patterns (and therefore particle superpositions) are preserved in a 2-point n-dimensional relation. In my model (my "time barrier" paper, eqn 5*) partial order in the moment (the least-time state) is represented by the asymmetry of gravitating bodies -- i.e., the projected area around each point, based on the difference in escape velocities, differs by a slight but nonzero amount. Because escape velocities carry unique values in the gravity field and continuously change with the spacetime field, the field interference patterns maintain continuously changing superposition in a combined field on orthogonal axes.
In general relativity, the state of the spacetime field determines the strength of gravity ("space tells matter how to move"), while matter is at relative rest in the field ("matter tells space how to bend"). In "The relativistic theory of the non-symmetric field" (The Meaning of Relativity, Appendix II, Princeton 1956) Einstein writes, "It does not seem reasonable to me to introduce into a continuum theory points (or lines, etc.) for which the field equations do not hold. Moreover, the introduction of singularities is equivalent to postulating boundary conditions (which are arbitrary from the point of view of the field equations) on 'surfaces' which closely surround the singularities. Without such a postulate the theory is much too vague." What I've done is to project on the Riemann surfaces closely surrounding the singularities (2-point boundary) a time-dependent area which I find does not commute between points, making the time metric n-dimension continuous.
This result suggests that the spacetime field and the gravity field are independent and orthogonal, though combined -- like the electric and magnetic fields.
Tom
*Correcting error in notation: Eqn 5 E_v should be V_e