  If $P$ is a prime number, we show that reduced $\mathfrak{sl}(P)$ link
homology with coefficients in $\mathbf{Z}/P$ detects split links. The argument
uses Dowlin's spectral sequence and sutured Floer homology with twisted
coefficients. When $P = 2$, we recover Lipshitz-Sarkar's split link detection
result for Khovanov homology with $\mathbf{Z}/2$ coefficients.
