Many familiar concepts deserve reconsideration (1). We report a novel method to solve the fundamental problem of determining atomic spectral terms. Atomic spectral terms are of fundamental importance in the investigation of atomic structure. The usual methods are categorized as (a) the determinant-wave function method that involves establishing the eigenfunctions of the Russell-Saunders (R-S) terms, (b) the electronic-arrangement method (2) that involves explicitly writing down all possible microstates of a configuration, (c) the spin-factor method (3-5) in which the spin multiplets are classified by the number of unpaired electrons, and (d) the partial-term method in which the R-S partial terms of R and β spins are used to derive the R-S terms of a given configuration for atoms or molecules (6, 7). Other methods that are less well-known include that of Tuttle (8), which involves establishing a set of rules to guarantee that each adopted quantum number set is allowed by the Pauli principle and occurs only once, and that of Curl and Kilpatrick (9) who employ a method for generating functions to obtain the proper term symbols from a given configuration. Readers who are interested in those methods are directed to the original literature.We report a novel but simple method that shares some common features with those methods that determine molecular electronic terms, especially those that determine the splitting of S, P, D terms in weak ligand fields and of s, p, d orbitals in strong ligand. The innovative feature of this new method is the decomposition of an atomic configuration to R-S terms. But its application in identifying R-S terms has not been reported previously to our knowledge. The new method for determining atomic terms also adopts the same principles used in molecular systems for ruling out impossible microstates for equivalent electron configurations. It is significantly different but complementary to previously published methods for obtaining atomic terms. It shows students that creative thought is worthwhile even in well-developed traditional fields and that applying methods that have already been used in one field can be particularly useful.