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We construct integral models over $p=2$ for Shimura varieties with parahoriclevel, attached to Shimura data $(G,X)$ of abelian type, such that $G$ splitsover a tamely ramified extension of $\mathbb{Q}_p$, and either $p\nmid|\pi_1(G^\mathrm{der})|$, or $(G^\mathrm{ad},X^\mathrm{ad})$ has no factor oftype $D^\mathbb{H}$, or $G$ is unramified at $p$ and the level is contained insome hyperspecial subgroup. We follow the arguments of Kisin-Pappas using Lau'sclassification of $2$-divisible groups over $2$-adic base rings in terms ofDieudonn\'{e} displays.

$2$-adic integral models of Shimura varieties with parahoric level structure