These are word's examples related to syzygy. Click on any word to go to its word's detail page. Or, go to the definition of syzygy.
We move on to infinite aperiodic syzygy sequences.
These considerations allow us to define a syzygy map from collision-free sequences to infinite non-stuttering syzygy sequences.
The syzygy equations are on four-tuples of coplanar vertices.
It is believed that some of these have no syzygies, but this is just a guess.
A syzygy is a collinear configuration of the three bodies.
Collinear solutions count as being in constant syzygy.
Thus, every bounded collision-free solution has a syzygy sequence.
A curve on the shape sphere has an associated syzygy sequence: list the syzygies in order.
If such a vertex belongs to a previous link, then it is already fixed, else it can be fixed by its syzygy equation.
We only need to prove that any solution of the syzygy equations is also a solution of the fundamental equations.
When the realization conditions contain only one equality, it can be obtained from the syzygy equations directly.
In particular, are the syzygy sequences of some (or all) of the interpolating -curve solutions finite?
Thus, some syzygy equations should be replaced by equivalent but factored calotte equations.
Thus, any inhomogeneous coordinates can be computed from the h's satisfying the syzygy equations.
On the other hand, the syzygy equation (6.10) is usually not factorable.
