Datasets:
Download DATA_DICTIONARY.md from PureOne/EVE-QELTHA: direct link, hf CLI and curl.
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hf download hf://datasets/PureOne/EVE-QELTHA/DATA_DICTIONARY.md
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curl -L -o DATA_DICTIONARY.md https://huggingface.co/datasets/PureOne/EVE-QELTHA/resolve/main/DATA_DICTIONARY.md
Numerical data dictionary
The three CSV configurations contain 79 recorded synthetic numerical observations: 40 critical-crossover rows, 35 compact-port rows, and 4 compensation rows. Each file has its own schema. Values are exported directly from the original JSON reports using Python's round-trippable numerical representation.
No personal data or empirical measurements are present. Parameter choices are small deterministic sweeps selected for verification. They do not define a representative distribution of physical systems. Blank fields mean a diagnostic is absent or inapplicable, rather than zero.
critical_crossover
Source: research/results/critical.json, cases[*].rows[*].
| Column | Meaning |
|---|---|
factor_kind |
diagonal or mixed; the complete coupling matrices are in the source report |
tau |
Positive critical ratio, 10, 40, 160, or 640 |
n |
Spatial frequency index, 4, 8, 16, 32, or 64 |
rho |
Penalty strength, equal to tau*n**2 |
relative_response_error |
Relative matrix error between the full-model and effective inlet responses, as defined in research/code/verify_critical.py |
Y11_real … Y22_imag |
Real and imaginary entries of the full 2×2 compressed inlet response |
response_eigenvalue_1, response_eigenvalue_2 |
Ordered eigenvalues of that response |
raw_hermitian_error |
Hermitian-symmetry diagnostic before symmetrization |
exact_transfer_cells |
Transfer cells for the exact constant-transfer method, when present |
cell_transfer_symplectic_defect |
Exact-transfer symplectic diagnostic, when present |
period_subcells, total_riccati_cells |
Resolution for periodic short-cell/Riccati composition, when present |
maximum_cell_symplectic_defect |
Maximum short-cell diagnostic for the periodic method, when present |
The limiting potential and limiting response are in the source report for each case. No convergence rate is proved from these rows.
compact_ports
Source: research/results/nexus_uniform.json, rows[*].
| Column | Meaning |
|---|---|
case_index |
Zero-based row position in the original JSON report |
kind |
balanced difference port or anchored sum port |
epsilon |
Positive twist strength |
lambda_finite |
Finite port penalty strength; blank for an exact hard constraint |
hard_constraint |
Boolean indicating exact LP=0 enforcement |
check |
main parameter run, or a separate mesh/endpoint refinement label |
cells, xmax |
FEM mesh cell count and truncated right endpoint |
capacity, impedance |
Minimized capacity and its reciprocal for the measured inlet |
scaled_capacity |
capacity/epsilon for the documented model with exponent one |
port_value |
Computed scalar compact-port value |
derivative_energy |
Axial derivative contribution to the quadratic energy |
local_leakage_energy |
Local bright leakage contribution |
nonlocal_port_energy |
Added finite-rank penalty energy |
relative_stationarity_residual |
Recorded FEM stationarity diagnostic |
predicted_scaled_capacity |
Leading theorem prediction when stored for the run |
relative_error_to_limit |
Relative error to that prediction when stored |
Refinement runs are retained and labeled. They should not be counted as independent evidence or additional parameter samples. A hard constraint has no finite penalty value; its constraint residual is separately reported in the original JSON.
critical_compensation
Source: research/results/critical.json, finite_critical_compensation_design.rows[*].
tau, n, rho, the response entries, eigenvalues, and solver metrics have the meanings above. relative_response_error compares with the prescribed target response. effective_potential_identity_error checks the algebraic compensation identity and is constant across the four rows because the target and factor are fixed.
The design uses tau=40 and the complex Hermitian target with real part [[1.1,0.25],[0.25,0.8]] and imaginary part [[0,0.12],[-0.12,0]]. The full factor and reference response are preserved in the original report.
Loading locally
import csv
from pathlib import Path
with Path('data/critical_crossover.csv').open(newline='', encoding='utf-8') as f:
rows = list(csv.DictReader(f))
print(len(rows)) # 40
CSV readers choose their own types; use the dictionary above when interpreting nullable fields and Boolean flags. The original JSON reports are authoritative for nested matrices, auxiliary refinements, and exact diagnostic definitions.