in joint work with lucas mann, we establish several new properties of the p-adic jacquet-langlands functor defined by scholze in terms of the cohomology of the lubin-tate tower. in particular, we prove a duality theorem, establish bounds on gelfand-kirillov dimension, prove some non-vanishing results, and show a kind of partial künneth formula. the key new tool is the six functor formalism with solid almost $\mathcal{o}^+/p$-coefficients developed recently by mann.