Cite
$\mathrm{Mod}_{\mathbb{H}\mathrm{k}}$-enriched $\infty$-categories are left $\mathbb{H}\mathrm{k}$-module objects of $\mathcal{C}at_{\infty}^{\mathcal{S}p}$ and $\mathcal{C}at_{\infty}^{\mathcal{S}p}$-enriched $\infty$-functors
MLA
Doni, Matteo. $\mathrm{Mod}_{\mathbb{H}\mathrm{k}}$-Enriched $\infty$-Categories Are Left $\mathbb{H}\mathrm{k}$-Module Objects of $\mathcal{C}at_{\infty}^{\mathcal{S}p}$ and $\mathcal{C}at_{\infty}^{\mathcal{S}p}$-Enriched $\infty$-Functors. 2024. EBSCOhost, widgets.ebscohost.com/prod/customlink/proxify/proxify.php?count=1&encode=0&proxy=&find_1=&replace_1=&target=https://search.ebscohost.com/login.aspx?direct=true&site=eds-live&scope=site&db=edsarx&AN=edsarx.2406.15884&authtype=sso&custid=ns315887.
APA
Doni, M. (2024). $\mathrm{Mod}_{\mathbb{H}\mathrm{k}}$-enriched $\infty$-categories are left $\mathbb{H}\mathrm{k}$-module objects of $\mathcal{C}at_{\infty}^{\mathcal{S}p}$ and $\mathcal{C}at_{\infty}^{\mathcal{S}p}$-enriched $\infty$-functors.
Chicago
Doni, Matteo. 2024. “$\mathrm{Mod}_{\mathbb{H}\mathrm{k}}$-Enriched $\infty$-Categories Are Left $\mathbb{H}\mathrm{k}$-Module Objects of $\mathcal{C}at_{\infty}^{\mathcal{S}p}$ and $\mathcal{C}at_{\infty}^{\mathcal{S}p}$-Enriched $\infty$-Functors.” http://widgets.ebscohost.com/prod/customlink/proxify/proxify.php?count=1&encode=0&proxy=&find_1=&replace_1=&target=https://search.ebscohost.com/login.aspx?direct=true&site=eds-live&scope=site&db=edsarx&AN=edsarx.2406.15884&authtype=sso&custid=ns315887.