1If n is an integer having binary expansion n = ϵ+2^k₁+2^k₂++2^k_r,ϵ ∈{0,1},0 < k₁ < k₂ < < k_r, the number of chiral partitions of n is 2^k₂++k_r2^k₁-1 +∑_v=1^k₁-12^{(v+1)(k₁-2)-}+ϵ2; see Ayyer, Prasad, and Spallone, JCTA, vol. 150, 2017.