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Lecture
Computing with Infinite Sequences
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Related lectures (31)
Complex Numbers: Gauss Numbers
Explores Gaussian integers, prime factorization, and number theory concepts related to prime numbers.
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Algebraic Structures: Groups and Rings
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Covers groups, rings, number theory, atomic bonds, and materials structure, setting the foundation for further exploration.
Cyclotomic Extensions: Norms, Ideals, and Primes
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Explores cyclotomic extensions, prime numbers, and ideal norms in number theory.
Integers: Sets, Maps, and Principles
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Introduces sets, maps, divisors, prime numbers, and arithmetic principles related to integers.
Primes in arithmetic progressions (II), and Gamma functions
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Explores the existence of primes in arithmetic progressions and the properties of the Euler gamma function.
Arithmetic Fundamentals: Equivalence and Irreducibility
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Covers the fundamental theorem of arithmetic, focusing on equivalence and irreducibility of integers.
Arithmetic functions
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Covers the analysis of arithmetic functions, including prime numbers and the Riemann hypothesis.
Primes in Arithmetic Progression
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Explores primes in arithmetic progression, focusing on L-functions, characters, and the divergence of the sum of 1 over p for p congruent to a modulo q.
Sequences: Convergence and Limits
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Explores sequences, convergence, and limits, emphasizing the importance of understanding how sequences approach specific values.
Shor's factoring algorithm: Quantum Phase Estimation
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