Statements (61)
| Predicate | Object |
|---|---|
| gptkbp:instance_of |
gptkb:illusion
|
| gptkbp:addressed |
various mathematicians
|
| gptkbp:can_lead_to |
the development of axiomatic set theory
|
| gptkbp:challenges |
the concept of a universal set
|
| gptkbp:depicts |
the limitations of set theory
|
| gptkbp:describes |
a contradiction in naive set theory
|
| gptkbp:field |
gptkb:Set
|
| gptkbp:has_implications_for |
philosophy of mathematics
|
| gptkbp:has_influenced |
gptkb:computer_science
|
| https://www.w3.org/2000/01/rdf-schema#label |
Russell's Paradox
|
| gptkbp:involves |
the set of all sets that do not contain themselves
|
| gptkbp:is_a |
gptkb:concept
gptkb:philosophy logical paradox philosophical exploration philosophical inquiry intellectual inquiry academic inquiry mathematical exploration concept in mathematics theoretical problem theoretical exploration problem in set theory intellectual exploration intellectual challenge foundational issue logical issue topic in logic subject of study mathematical inquiry academic exploration logical inquiry topic of debate research subject theoretical inquiry set-theoretic paradox academic topic conceptual challenge conceptual exploration conceptual inquiry issue in philosophy logical exploration mathematical issue research exploration research inquiry |
| gptkbp:is_associated_with |
gptkb:political_theory
|
| gptkbp:is_cited_in |
academic papers
|
| gptkbp:is_considered |
philosophical discussions
a foundational problem in mathematics |
| gptkbp:is_described_as |
gptkb:Principia_Mathematica
|
| gptkbp:is_discussed_in |
mathematical logic
|
| gptkbp:is_explored_in |
gptkb:philosophy
|
| gptkbp:is_fundamental_to |
modern logic
|
| gptkbp:is_related_to |
Cantor's theorem
|
| gptkbp:is_used_in |
discussions of self-reference
|
| gptkbp:named_after |
gptkb:Bertrand_Russell
|
| gptkbp:proposed_by |
gptkb:Bertrand_Russell
|
| gptkbp:published_in |
1901
|
| gptkbp:related_to |
gptkb:Logic
|
| gptkbp:bfsParent |
gptkb:Bertrand_Russell
|
| gptkbp:bfsLayer |
4
|