  This study seeks a better comprehension of anomalies by exploring (n+1)-point
perturbative amplitudes in a 2n-dimensional framework. The involved structures
combine axial and vector vertices into odd tensors. This configuration enables
diverse expressions, considered identities at the integrand level. However,
connecting them is not automatic after loop integration, as the divergent
nature of amplitudes links to surface terms. The background to this subject is
the conflict between the linearity of integration and the translational
invariance observed in the context of anomalies. That makes it impossible to
simultaneously satisfy all symmetry and linearity properties, constraints that
arise through Ward identities and relations among Green functions. Using the
method known as Implicit Regularization, we show that trace choices are a means
to select the amount of anomaly contributions appearing in each symmetry
relation. Such an idea appeared through recipes to take traces in recent works,
but we introduce a more complete view. We also emphasize low-energy theorems of
finite amplitudes as the source of these violations, proving that the total
amount of anomaly remains fixed regardless of any choices.
