Celebrating a century of Zermelo's Axiom of Choice invites us to reflect on its profound impact on mathematics and philosophy! This pivotal concept revolutionized set theory but also sparked debates on its implications and paradoxes. Critics have long questioned the axiom's reliance on non-constructive proofs, leading to discussions about the nature of mathematical existence and the foundations of logic itself. As we honor this milestone, it's fascinating to consider how these discussions have shaped modern mathematics and our understanding of infinity. What are your thoughts on the implications of the Axiom of Choice in today's mathematical landscape? Let's dive into this intriguing topic!