Fermat's theorem on the sum of two twenty-fourth powers

GPTKB entity

Statements (54)
Predicate Object
gptkbp:instance_of gptkb:theorem
gptkbp:bfsLayer 5
gptkbp:bfsParent gptkb:Fermat
gptkbp:application gptkb:currency
gptkbp:challenges mathematicians for centuries
gptkbp:connects Galois theory
gptkbp:created_by gptkb:Andrew_Wiles
gptkbp:example a theorem in number theory
a Diophantine problem
gptkbp:field number theory
gptkbp:focuses_on mathematical research groups
gptkbp:has_expansion other powers
gptkbp:has_impact_on the study of prime numbers
properties of elliptic curves
gptkbp:historical_debate gptkb:1993
gptkbp:historical_significance the evolution of mathematical thought
https://www.w3.org/2000/01/rdf-schema#label Fermat's theorem on the sum of two twenty-fourth powers
gptkbp:inspired modern number theory
gptkbp:is_a_solution_for by using techniques from algebraic geometry
gptkbp:is_cited_in mathematical discussions
gptkbp:is_connected_to the theory of elliptic curves
gptkbp:is_discussed_in mathematical literature
number theory courses
gptkbp:is_explored_in advanced mathematics courses
gptkbp:is_influential_in the development of modern algebra
gptkbp:is_involved_in Wiles' proof of Fermat's Last Theorem
gptkbp:is_often_associated_with academic papers
mathematical proofs
mathematical textbooks
gptkbp:is_part_of the curriculum in mathematics education
Fermat's conjectures
Fermat's work
gptkbp:is_related_to gptkb:Diophantine_equations
the study of rational points
gptkbp:is_standardized_by Fermat's Last Theorem for n=24
gptkbp:is_studied_in for over 350 years
gptkbp:issues sum of two twenty-fourth powers
gptkbp:key the study of integer solutions
the study of powers
gptkbp:notable_achievement the field of mathematics
the history of number theory
gptkbp:notable_event a conjecture in mathematics
gptkbp:performance mathematical proofs
gptkbp:proposed_by gptkb:Pierre_de_Fermat
gptkbp:related_to gptkb:Fermat's_Last_Theorem
modular forms
gptkbp:significance the history of mathematics
gptkbp:state there are no three positive integers a, b, and c such that a^24 + b^24 = c^24
gptkbp:subject gptkb:Mathematician
mathematical conferences
ongoing research
mathematical exploration
mathematical inquiry
historical analysis in mathematics