I'd like to travel really really fast, and I've got some scientists proposing a novel new way of doing so.
They've developed the technology to generate extremely powerful controlled gravitational waves. Based on my knowledge of these things, I understand that they propagate at the speed of light as a ripple in the time-space continuum. My scientists tell me that I can ride in a patch of distorted space in which I don't actually need to exceed $c$ locally in order to effectively travel faster than the speed of light relative to a destination. Of course, a single gravitational wave travels the speed of light, so I know I can't go any faster by riding one of those, but my scientists are proposing that I ride the moving interference pattern between two sets of waves, since a local maxima caused by wave interference can effectively move significantly faster than $c$, based on the angle of the intersecting wave patterns.
If we image the blue sections of this image to be peaks in which the fabric of space is streched, we can travel in one of the blue bubbles, which should "move" faster than c, since they don't represent an actual moving wave, but rather the intersection point between two waves.
The effective propagation speed of one of the intersection points is based on the angle at which the two waves intersect. Specifically, propagation speed s can be given by the equation $s=u/\sin{\theta}$, where $u$ is the speed of the wave front and $\theta$ is the half-angle between two otherwise symmetric waves.
My scientists tell me that, if we line a potential space lane with gravitational wave emitters, we can create a route that can be traveled at what are effectively superluminal velocities. However, they're asking me for a very large sum of money to do this. Should I fund their project or rescind their grant money and feed them to my pet sharks?