Hexagram Navigator
Contrast Cluster
This cluster satisfies the equation: P = o(P). Specifically, it satisfies P = o(P) and P ≠ e(P).
 | A: | A = e(~B) | A = ~C | A = e(D) | A = o(A) | ||
 | B: | B = e(~A) | B = ~D | B = e(C) | B = o(B) | ||
 | C: | C = e(~D) | C = ~A | C = e(B) | C = o(C) | ||
 | D: | D = e(~C) | D = ~B | D = e(A) | D = o(D) |
This cluster has the same algebraic relationships as the Canonical Taiji Contrast Clusters for the first three columns, but then separates the exchange e(.) and overturning o(.) operators; with overturning being invariant, it does not form pairs like the other opposits.