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Logica ad Informatica: crediti
Marco Benini
238 подписчиков
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104 видео с канала:
Marco Benini
Logica ad Informatica: crediti
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Logica ad Informatica: lezione 21
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Logica ad Informatica: lezione 18
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Logica ad Informatica: lezione 24
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Logica ad Informatica: lezione 23
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Logica ad Informatica: lezione 22
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Logica ad Informatica: lezione 20
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Logica ad Informatica: lezione 19
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Logica ad Informatica: lezione 17
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Logica ad Informatica: lezione 16
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Logica ad Informatica: lezione 15
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Logica ad Informatica: lezione 14
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Logica ad Informatica: lezione 13
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Logica ad Informatica: lezione 12
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Logica ad Informatica: lezione 11
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Logica ad Informatica: lezione 10
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Logica ad Informatica: lezione 9
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Logica ad Informatica: lezione 8
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Logica ad Informatica: lezione 7
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Logica ad Informatica: lezione 6
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Logica ad Informatica: lezione 5
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Logica ad Informatica: lezione 4
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Logica ad Informatica: lezione 3
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Logica ad Informatica: lezione 2
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Logica ad Informatica: lezione 1
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Mathematical Logic, part 7: representable entities (extended lesson)
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Mathematical Logic, part 5: examples of primitive recursive functions
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Mathematical Logic, part 5: universal function and fixed points
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Mathematical Logic, part 6: expressive power
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Mathematical Logic, part 5: strong normalisation of the simple theory of types
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Mathematical Logic, part 4: more on well orders
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Mathematical Logic, part 5: representable functions in the λ-calculus
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Mathematical Logic, part 6: completeness
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Mathematical Logic, part 7: standard and non-standard models
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Mathematical Logic, part 7: coding Peano arithmetic into itself
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Mathematical Logic, part 7: Peano arithmetic
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Mathematical Logic, part 6: variations on the theme
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Mathematical Logic, part 4: ordinal arithmetic
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Mathematical Logic, part 5: enumeration
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Mathematical Logic, part 5: partial recursive functions
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Mathematical Logic, part 6: normalisation
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Mathematical Logic, part 4: cardinals
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Mathematical Logic, part 7: Gödel’s first incompleteness theorem
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Mathematical Logic, part 7: representable entities
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Mathematical Logic, part 4: axiom of choice
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Mathematical Logic, part 6: motivation
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Mathematical Logic, part 6: propositions as types
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Mathematical Logic, part 7: Gödel’s second incompleteness theorem
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Mathematical Logic, part 7: incompleteness in set theory
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Mathematical Logic, part 6: Heyting algebras
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Mathematical Logic, part 5: simple theory of types
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Mathematical Logic, part 4: transfinite induction
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Mathematical Logic, part 4: cardinal arithmetic
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Mathematical Logic, part 6: semantics of first-order intuitionistic logic
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Mathematical Logic, part 5: pure λ-calculus
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Mathematical Logic, part 7: natural incompleteness
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Mathematical Logic, part 3: Tarski's semantics
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Mathematical Logic, part 2: Boolean algebras
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Mathematical Logic, part 4: continuum hypothesis
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Mathematical Logic, part 5: primitive recursive functions
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Mathematical Logic, part 7: a discussion about limiting results
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Mathematical Logic part 3: examples of interpretations
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Mathematical Logic, part 4: examples of set comparison
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Mathematical Logic, part 7: mathematical meaning of incompleteness
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Mathematical Logic, part 3: examples about compactness
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Mathematical Logic, part 4: comparing sets
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Mathematical Logic, part 3: natural deduction
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Mathematical Logic, part 4: axioms
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Mathematical Logic, part 2: natural deduction
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Mathematical Logic, part 4: paradoxes
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Mathematical Logic, part 3: substitution
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Mathematical Logic, part 3: compactness
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Mathematical Logic, part 3: signatures, terms, and formulae
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Mathematical Logic, part 1: an infinite variety of logics
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Mathematical Logic, part 3: definitions
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Mathematical Logic, part 3: completeness
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Mathematical Logic, part 4: ordinals
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Mathematical Logic, part 3: Löwenheim–Skolem theorem
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Mathematical Logic, part 6: semantics
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Mathematical Logic, part 2: completeness with respect to Boolean algebras
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Mathematical Logic, part 3: an alternative notion of completeness
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Mathematical Logic, part 2: examples of derivation
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Mathematical Logic, part 3: topological interpretation of compactness
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Mathematical Logic, part 5: computable functions
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Mathematical Logic, part 3: examples of derivations
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Mathematical Logic, part 4: hierarchy of cardinals
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Mathematical Logic, part 2: soundness wrt truth table semantics
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Mathematical Logic, part 7: fixed point lemma
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Mathematical Logic, part 6: syntax and natural deduction
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Mathematical Logic, part 1: a brief history
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Mathematical Logic, part 3: soundness
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Mathematical Logic, part 1: soundness and completeness
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Mathematical Logic, part 2: induction
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Mathematical Logic, part 1: syntax, semantics, and intended interpretation
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Mathematical Logic, part 1: foundational issues
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Mathematical Logic, part 1: bureaucracy
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Mathematical Logic, part 2: truth tables
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Mathematical Logic, part 2: soundness wrt Boolean algebras
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Mathematical Logic, part 4: what is a set?
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Mathematical Logic, part 6: soundness
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Mathematica Logic, part 4: language
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Mathematical Logic, part 2: formulae: syntax and intended interpretation
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Mathematical Logic, part 2: interdependence of connectives
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Mathematical Logic, part 2: semantics and Boolean algebras
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Канал: Marco Benini
Logica ad Informatica: crediti
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Logica ad Informatica: lezione 21
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Logica ad Informatica: lezione 18
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Logica ad Informatica: lezione 24
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Logica ad Informatica: lezione 23
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Logica ad Informatica: lezione 22
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Logica ad Informatica: lezione 20
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Logica ad Informatica: lezione 19
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Logica ad Informatica: lezione 17
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Logica ad Informatica: lezione 16
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Logica ad Informatica: lezione 15
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Logica ad Informatica: lezione 14
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Logica ad Informatica: lezione 13
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Logica ad Informatica: lezione 12
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Logica ad Informatica: lezione 11
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Logica ad Informatica: lezione 10
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Logica ad Informatica: lezione 9
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Logica ad Informatica: lezione 8
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Logica ad Informatica: lezione 7
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Logica ad Informatica: lezione 6
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Logica ad Informatica: lezione 5
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Logica ad Informatica: lezione 4
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Logica ad Informatica: lezione 3
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Logica ad Informatica: lezione 2
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Logica ad Informatica: lezione 1
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Mathematical Logic, part 7: representable entities (extended lesson)
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Mathematical Logic, part 5: examples of primitive recursive functions
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Mathematical Logic, part 5: universal function and fixed points
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Mathematical Logic, part 6: expressive power
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Mathematical Logic, part 5: strong normalisation of the simple theory of types
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Mathematical Logic, part 4: more on well orders
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Mathematical Logic, part 5: representable functions in the λ-calculus
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Mathematical Logic, part 6: completeness
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Mathematical Logic, part 7: standard and non-standard models
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Mathematical Logic, part 7: coding Peano arithmetic into itself
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Mathematical Logic, part 7: Peano arithmetic
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Mathematical Logic, part 6: variations on the theme
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Mathematical Logic, part 4: ordinal arithmetic
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Mathematical Logic, part 5: enumeration
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Mathematical Logic, part 5: partial recursive functions
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Mathematical Logic, part 6: normalisation
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Mathematical Logic, part 4: cardinals
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Mathematical Logic, part 7: Gödel’s first incompleteness theorem
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Mathematical Logic, part 7: representable entities
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Mathematical Logic, part 4: axiom of choice
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Mathematical Logic, part 6: motivation
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Mathematical Logic, part 6: propositions as types
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Mathematical Logic, part 7: Gödel’s second incompleteness theorem
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Mathematical Logic, part 7: incompleteness in set theory
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Mathematical Logic, part 6: Heyting algebras
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Mathematical Logic, part 5: simple theory of types
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Mathematical Logic, part 4: transfinite induction
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Mathematical Logic, part 4: cardinal arithmetic
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Mathematical Logic, part 6: semantics of first-order intuitionistic logic
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Mathematical Logic, part 5: pure λ-calculus
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Mathematical Logic, part 7: natural incompleteness
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Mathematical Logic, part 3: Tarski's semantics
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Mathematical Logic, part 2: Boolean algebras
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Mathematical Logic, part 4: continuum hypothesis
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Mathematical Logic, part 5: primitive recursive functions
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Mathematical Logic, part 7: a discussion about limiting results
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Mathematical Logic part 3: examples of interpretations
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Mathematical Logic, part 4: examples of set comparison
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Mathematical Logic, part 7: mathematical meaning of incompleteness
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Mathematical Logic, part 3: examples about compactness
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Mathematical Logic, part 4: comparing sets
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Mathematical Logic, part 3: natural deduction
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Mathematical Logic, part 4: axioms
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Mathematical Logic, part 2: natural deduction
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Mathematical Logic, part 4: paradoxes
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Mathematical Logic, part 3: substitution
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Mathematical Logic, part 3: compactness
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Mathematical Logic, part 3: signatures, terms, and formulae
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Mathematical Logic, part 1: an infinite variety of logics
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Mathematical Logic, part 3: definitions
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Mathematical Logic, part 3: completeness
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Mathematical Logic, part 4: ordinals
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Mathematical Logic, part 3: Löwenheim–Skolem theorem
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Mathematical Logic, part 6: semantics
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Mathematical Logic, part 2: completeness with respect to Boolean algebras
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Mathematical Logic, part 3: an alternative notion of completeness
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Mathematical Logic, part 2: examples of derivation
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Mathematical Logic, part 3: topological interpretation of compactness
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Mathematical Logic, part 5: computable functions
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Mathematical Logic, part 3: examples of derivations
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Mathematical Logic, part 4: hierarchy of cardinals
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Mathematical Logic, part 2: soundness wrt truth table semantics
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Mathematical Logic, part 7: fixed point lemma
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Mathematical Logic, part 6: syntax and natural deduction
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Mathematical Logic, part 1: a brief history
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Mathematical Logic, part 3: soundness
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Mathematical Logic, part 1: soundness and completeness
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Mathematical Logic, part 2: induction
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Mathematical Logic, part 1: syntax, semantics, and intended interpretation
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Mathematical Logic, part 1: foundational issues
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Mathematical Logic, part 1: bureaucracy
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Mathematical Logic, part 2: truth tables
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Mathematical Logic, part 2: soundness wrt Boolean algebras
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Mathematical Logic, part 4: what is a set?
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Mathematical Logic, part 6: soundness
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Mathematica Logic, part 4: language
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Mathematical Logic, part 2: formulae: syntax and intended interpretation
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Mathematical Logic, part 2: interdependence of connectives
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Mathematical Logic, part 2: semantics and Boolean algebras
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