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This lecture covers the concept of isomorphic structures, focusing on the base canonique and free k-modulus in the context of vector spaces. The instructor explains the properties of these structures and provides examples to illustrate their applications. The lecture also delves into the notion of invertible elements within a given field, showcasing how to determine their existence and properties. Additionally, the instructor demonstrates the process of constructing a smallest seu containing specific elements, emphasizing the importance of understanding containment in mathematical structures.