
TL;DR
This paper demonstrates the non-triviality of a specific mod 3 Chern class of degree 324 for the adjoint representation of the exceptional Lie group E_8, highlighting a significant topological property.
Contribution
It establishes the non-triviality of a particular mod 3 Chern class in E_8, providing new insights into its topological invariants.
Findings
The mod 3 Chern class of degree 324 is non-trivial for E_8.
This result advances understanding of the cohomology of exceptional Lie groups.
The paper confirms the existence of complex topological features in E_8.
Abstract
We show the non-triviality of the mod 3 Chern class of degree 324 of the adjoint representation of the exceptional Lie group E_8.
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