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docs/src/appendix/symmetric_tutorial.md
@@ -960,7 +960,6 @@ The eigenvalue of the quadratic Casimir for a given irrep is given by [Freudenth
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\Omega(D(p,q)) = \frac{1}{3} (p^2 + q^2 + 3p + 3q + pq).
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```
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This can be computed using SUNRepresentations.jl's `casimir` method, where `casimir(2, l)` returns the quadratic Casimir for irrep `l`.
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-```
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If we use the adjoint representation of ``\mathsf{SU}_3`` as physical space, the Heisenberg exchange interaction can then be constructed as
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```@example symmetric_tutorial
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V = Vect[SU3Irrep](SU3Irrep("8") => 1)
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