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Adinkra networks arise in the Carroll limit of supersymmetric QFT. Extensionsof adinkras that are infinite dimensional graphs have never previously beendiscussed in the literature. We call these "infinite unfolded'' adinkras andstudy the properties of their realization on familiar 4D, $\cal N$ = 1supermultiplets. A new feature in "unfolded'' adinkras is the appearance ofquantities whose actions resemble BRST operators within Verma-like modules. New"net-centric" quantities ${\widetilde \chi}_{(1)}$ and ${\widetilde\chi}_{(2)}$ are introduced, which along with quantity $\chi_{\rm o}$, describedistinctions between familiar supermultiplets in 4D, $\cal N $ = 1 theories. Apreviously unobserved property in all adinkras that we call "adinkra vorticity"is noted.

Unfolded Adinkra Properties of Supermultiplets (I)