Triple

Given a phrase, classify it is english named entity (e.g., persons, organizations, works of art) in Latin script, or not (e.g., literals, dates, URLs, verbose phrases). For disambiguation, the statement where the phrase occurs as object is also given. Please return a JSON object with `phrase` (string, the phrase being analyzed) and `is_ne` (boolean, indicating whether the phrase is a Named Entity).

Phrase: exceptional Lie group E8 | Statement: [semisimple Lie group, hasExample, exceptional Lie group E8]

Target entity: exceptional Lie group E8
Context triple: [semisimple Lie group, hasExample, exceptional Lie group E8]

• A. exceptional Lie group E6
  The exceptional Lie group E6 is one of the five exceptional complex simple Lie groups, notable for its highly symmetric 78-dimensional structure and deep connections to algebraic geometry, string theory, and grand unified theories in physics.
• B. E8 lattice
  The E8 lattice is an eight-dimensional, highly symmetric even unimodular lattice that plays a central role in Lie theory, sphere packing, and string theory.
• C. Fischer–Griess Monster
  The Fischer–Griess Monster is the largest sporadic simple group in finite group theory, a vast and highly complex algebraic structure central to the classification of finite simple groups.
• D. Harada–Norton group
  The Harada–Norton group is one of the 26 sporadic simple groups in finite group theory, notable for its large order and close relationship to the Monster group.
• E. E8×E8 heterotic string theory
  E8×E8 heterotic string theory is a ten-dimensional string theory whose gauge symmetry is based on the product of two exceptional Lie groups E8, making it a leading candidate for unifying gravity with the forces and particles of the Standard Model.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: exceptional Lie group E8
Target entity description: The exceptional Lie group E8 is a highly symmetric, 248-dimensional simple Lie group that plays a central role in advanced mathematics and theoretical physics, including string theory and geometry.

• A. exceptional Lie group E6
  The exceptional Lie group E6 is one of the five exceptional complex simple Lie groups, notable for its highly symmetric 78-dimensional structure and deep connections to algebraic geometry, string theory, and grand unified theories in physics.
• B. E8 lattice
  The E8 lattice is an eight-dimensional, highly symmetric even unimodular lattice that plays a central role in Lie theory, sphere packing, and string theory.
• C. Fischer–Griess Monster
  The Fischer–Griess Monster is the largest sporadic simple group in finite group theory, a vast and highly complex algebraic structure central to the classification of finite simple groups.
• D. Harada–Norton group
  The Harada–Norton group is one of the 26 sporadic simple groups in finite group theory, notable for its large order and close relationship to the Monster group.
• E. E8×E8 heterotic string theory
  E8×E8 heterotic string theory is a ten-dimensional string theory whose gauge symmetry is based on the product of two exceptional Lie groups E8, making it a leading candidate for unifying gravity with the forces and particles of the Standard Model.
• F. None of above. chosen