# T473: convention settled before generating values

One scaling dimension per primary operator in the unitary Euclidean three-dimensional Ising CFT. The parameter `operator` names the primary, not a different quantity. All selected operators are even under spatial parity. The scalar operators sigma and epsilon are respectively the leading spin-flip-odd scalar and leading nonidentity spin-flip-even scalar; sigma-prime and epsilon-prime are the next primary scalars in their respective sectors. T is the conserved spin-two stress tensor. Descendants and the identity are outside the selected range.

The five entries are the family's five named operators, ordered sigma, epsilon, T, epsilon-prime, sigma-prime, by increasing dimension. Parameters describe the operator family, and the completeness note describes this finite selection.

Use Chang et al. (2025), Table 1, for sigma and epsilon. Use Reehorst (2022), Table 1 and equations (4.1), (4.2), for epsilon-prime and sigma-prime, preserving the published conditional intervals. Prefer these conditional bounds to narrower nonrigorous extremal-functional estimates; document the spectral assumptions and the fact that these bounds were obtained separately. T is exactly 3 by stress-tensor conservation, not by decimal inspection. The table is measured. No estimate is padded to 100 digits.

Checks will compare the source's parenthesized uncertainties with explicit centre/radius storage, source Table 2 exponents with dimensions, Monte Carlo exponents from Hasenbusch (2010) with the three associated dimensions, the two primed dimensions with the separate extremal-functional determinations in Simmons-Duffin (2017), scalar unitarity, relevant/irrelevant classification, and the five scaling relations. Test controls first. Repeat the checks on data read back through the API; do not claim to rerun a conformal bootstrap.