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In this paper, we provide a formula for the vector space dimension of thering $\mathbb{F}_2[x,y,z]/(x^{d_1}, y^{d_2},z^{d_3}, x+y+z)$ over$\mathbb{F}_2$ when $d_1,d_2,d_3$ all lie between successive powers of $2$. Forgeneral $d_1,d_2,d_3$, we provide a simple algorithm to calculate the vectorspace dimension of $\mathbb{F}_2[x,y,z]/(x^{d_1}, y^{d_2},z^{d_3}, x+y+z)$ bycombining our formula with certain results of Chungsim Han (1992).

On Lengths of $\mathbb{F}_2[x,y,z]/(x^{d_1}, y^{d_2},z^{d_3}, x+y+z)$