The sequence a_n = (-1)^(n+1)/(2n-1) is being analyzed for convergence or divergence. Participants discuss the potential use of the squeeze theorem and the need to evaluate the limit as n approaches infinity. It is suggested that the sequence is conditionally convergent, prompting further questions about the absolute convergence and the relationship between terms a_n and a_{n+1}. Clarification is sought regarding whether the focus is on a sequence or a series, indicating a need for a more complete analysis. The discussion emphasizes the importance of demonstrating the limit to determine the sequence's behavior.