  We show that log canonical thresholds of fixed dimension are standardized.
More precisely, we show that any sequence of log canonical thresholds in fixed
dimension $d$ accumulates in a way which is i) either similar to how standard
and hyperstandard sets accumulate, or ii) to log canonical thresholds in
dimension $\leq d-2$. This provides an accurate description on the
infinitesimal structure of the set of log canonical thresholds. We also discuss
similar behaviors of minimal log discrepancies, canonical thresholds, and
K-semistable thresholds.
