Asymptotic Fibonacci cordial labeling conjecture for circulant graphs

Let $\Gamma(n,S)$ be a circulant graph on $n$ vertices with connection set $S$. Here, “small” means that $S$ is a connection set whose size is small relative to $n$, although no precise threshold is specified in the source. Asymptotic Fibonacci cordial labeling conjecture. For large $n$, almost every circulant graph $\Gamma(n,S)$ with a “small” connection set $S$ admits a Fibonacci cordial labeling. This conjecture proposes an asymptotic abundance of Fibonacci cordial labelings for sparse or otherwise small-connection-set circulant graphs; the source provides no resolution or precise meaning of “almost every” and “small.”