Chiroicosioctafold cuboctaswirlchoron

The chiroicosioctafold cuboctaswirlchoron is an isogonal polychoron with 336 rhombic disphenoids, 2016 phyllic disphenoids of three kinds, and 336 vertices. 4 rhombic disphenoids and 24 phyllic disphenoids join at each vertex. It is the fourth in an infinite family of isogonal chiral cuboctahedral swirlchora.

Vertex coordinates
Coordinates for the vertices of a chiroicosioctafold cuboctaswirlchoron of circumradius 1, centered at the origin, are given by, along with their 180° rotations in the xy axis of: where k is an integer from 0 to 13.
 * ±(sin(kπ/14)/$\sqrt{4+2√2}$, cos(kπ/14)/$\sqrt{4+2√2}$, cos(kπ/14)/$\sqrt{4-2√2}$, sin(kπ/14)/$\sqrt{4-2√2}$),
 * ±(sin(kπ/14)/$\sqrt{4-2√2}$, cos(kπ/14)/$\sqrt{4-2√2}$, cos(kπ/14)/$\sqrt{4+2√2}$, sin(kπ/14)/$\sqrt{4+2√2}$),
 * ±(cos((2k-1)π/28)/$\sqrt{4+2√2}$, -sin((2k-1)π/28)/$\sqrt{4+2√2}$, cos((2k-1)π/28)/$\sqrt{4-2√2}$, sin((2k-1)π/28)/$\sqrt{4-2√2}$),
 * ±(cos((2k-1)π/28)/$\sqrt{4-2√2}$, -sin((2k-1)π/28)/$\sqrt{4-2√2}$, cos((2k-1)π/28)/$\sqrt{4+2√2}$, sin((2k-1)π/28)/$\sqrt{4+2√2}$),
 * ±(sin((4k+9)π/56)/$\sqrt{2}$, cos((4k+9)π/56)/$\sqrt{2}$, cos((4k+11)π/56)/$\sqrt{2}$, sin((4k+11)π/56)/$\sqrt{2}$),
 * ±(cos((4k+7)π/56)/$\sqrt{2}$, -sin((4k+7)π/56)/$\sqrt{2}$, cos((4k+9)π/56)/$\sqrt{2}$, sin((4k+9)π/56)/$\sqrt{2}$),