Évariste Galois

Target entity: Évariste Galois
Context triple: [Felix Klein, influencedBy, Évariste Galois]

• A. Niels Henrik Abel
  Niels Henrik Abel was a pioneering 19th-century Norwegian mathematician renowned for his groundbreaking work in algebra and analysis, including proving the insolvability of the general quintic equation by radicals.
• B. Augustin-Louis Cauchy
  Augustin-Louis Cauchy was a pioneering 19th-century French mathematician whose rigorous foundations for calculus and complex analysis profoundly shaped modern mathematics.
• C. Sophus Lie
  Sophus Lie was a Norwegian mathematician renowned for founding the theory of continuous transformation groups, now known as Lie groups, which play a central role in modern geometry and theoretical physics.
• D. Felix Klein
  Felix Klein was a German mathematician renowned for his work in group theory, non-Euclidean geometry, and the Erlangen Program, which redefined the foundations of geometry.
• E. Paul Gordan
  Paul Gordan was a 19th-century German mathematician known as the "king of invariant theory" for his foundational work in algebraic invariants.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Évariste Galois
Target entity description: Évariste Galois was a pioneering 19th-century French mathematician whose foundational work in group theory and the theory of equations gave rise to modern Galois theory.

• A. Niels Henrik Abel
  Niels Henrik Abel was a pioneering 19th-century Norwegian mathematician renowned for his groundbreaking work in algebra and analysis, including proving the insolvability of the general quintic equation by radicals.
• B. Augustin-Louis Cauchy
  Augustin-Louis Cauchy was a pioneering 19th-century French mathematician whose rigorous foundations for calculus and complex analysis profoundly shaped modern mathematics.
• C. Sophus Lie
  Sophus Lie was a Norwegian mathematician renowned for founding the theory of continuous transformation groups, now known as Lie groups, which play a central role in modern geometry and theoretical physics.
• D. Felix Klein
  Felix Klein was a German mathematician renowned for his work in group theory, non-Euclidean geometry, and the Erlangen Program, which redefined the foundations of geometry.
• E. Paul Gordan
  Paul Gordan was a 19th-century German mathematician known as the "king of invariant theory" for his foundational work in algebraic invariants.
• F. None of above. chosen