Lectures related to Completeness (order theory)

Introduces the axiomatic structure of real numbers and their properties, including completeness and the Archimedean property.

Covers the Petersson inner product and Hecke operators in modular forms theory, exploring their definitions and properties.

Explores fixed points in G-sets, applications between sets, and the construction of orbits.

Explores the demonstration of a theorem on compact functions and non-regular boundaries.

Explores the completeness of LP, discussing implications of mathematical conditions and the convergence of series.

Covers the convergence of sequences in multivariable analysis, including definitions, properties, and examples in higher dimensions.

Explores fully classical qubits, blind quantum computing, and verifiability in quantum delegation protocols.