Abstract: Given a function \( \phi \in L^\infty(\mathbb{T}),\) its Toeplitz operator \(T_\phi\) is given by \(T_\phi = PM_\phi,\) where \( P\) is the orthogonal projection from \(L^2\) onto \(H^2.\) In 1960, Harold Widom showed that that \(T_\phi\) is left-invertible if and only if the distance from \(\phi\) to \(H^\infty\) is strictly less than one. Since then, instead of the algebra \(H^\infty,\) versions of this theorem have been established for the Neil Algebra (2017) and then for the 2-Point Algebra (2018). In this talk, we establish a version of this theorem that holds for all finite-codimensional subalgebras of a broad class of uniform algebras. This work intimately extends the work on both the Neil and 2-Point Algebras, as well as Abrahamse’s 1974 work on establishing a Widom theorem for multiply connected domains.