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\label{appendixtable}Oscillation modes in KIC 9246715 fit with Diamonds.
Frequency \((\ell,m)\) Amplitude or HeightaaAn amplitude is measured when the peak is a resolved Lorentzian, while height is measured instead when the peak is an unresolved Sinc\({}^{2}\) function. Linewidth is not defined in the latter case. Linewidth Detection ProbabilitybbValues of 0.99 and above are ensured to be significant.
(\(\mu\rm{Hz}\)) (ppm) or (ppm\({}^{2}\ \mu\rm{Hz}^{-1}\)) (\(\mu\rm{Hz}\))
\(76.50\pm 0.01\) (0, 0) \(5.2\pm 0.4\) \(0.61\pm 0.05\) 0.91
\(84.43\pm 0.02\) (0, 0) \(10.9\pm 0.4\) \(0.60\pm 0.05\) 1.00
\(92.54\pm 0.01\) (0, 0) \(13.2\pm 0.3\) \(0.36\pm 0.02\) 1.00
\(100.75\pm 0.02\) (0, 0) \(15.7\pm 0.6\) \(0.60\pm 0.07\) 1.00
\(109.06\pm 0.01\) (0, 0) \(14.6\pm 0.4\) \(0.46\pm 0.03\) 1.00
\(117.37\pm 0.01\) (0, 0) \(12.6\pm 0.4\) \(0.30\pm 0.02\) 1.00
\(125.92\pm 0.04\) (0, 0) \(9.8\pm 0.7\) \(0.48\pm 0.07\) 1.00
\(134.53\pm 0.02\) (0, 0) \(9.1\pm 0.7\) \(0.91\pm 0.07\) 1.00
\(87.714\pm 0.001\) (1, ?) \(402\begin{subarray}{c}+11\\ -12\end{subarray}\) 0.97
\(88.40\pm 0.01\) (1, -1) \(1.6\pm 0.1\) \(0.088\pm 0.006\) 0.75
\(88.70\pm 0.01\) (1, 1) \(5.0\pm 0.2\) \(0.26\pm 0.02\) 0.99
\(89.19\pm 0.01\) (1, -1) \(1.7\pm 0.1\) \(0.17\pm 0.01\) 0.585
\(89.422\pm 0.001\) (1, 1) \(461\begin{subarray}{c}+11\\ -12\end{subarray}\) 0.99
\(96.12\pm 0.01\) (1, 1) \(2.8\pm 0.5\) \(0.10\pm 0.01\) 0.90
\(96.62\pm 0.02\) (1, -1) \(7.6\pm 1.0\) \(0.35\pm 0.06\) 0.56
\(97.00\pm 0.03\) (1, 1) \(7.9\pm 1.0\) \(0.34\pm 0.05\) 0.80
\(103.26\pm 0.01\) (1, -1) \(3.7\pm 0.2\) \(0.23\pm 0.02\) 0.19
\(103.66\pm 0.01\) (1, 1) \(6.3\pm 0.4\) \(0.33\pm 0.03\) 0.10
\(104.67\pm 0.01\) (1, -1) \(6.1\pm 0.3\) \(0.17\pm 0.01\) 1.00
\(105.04\pm 0.01\) (1, 1) \(8.7\pm 0.4\) \(0.18\pm 0.02\) 1.00
\(105.50\pm 0.01\) (1, -1) \(5.9\pm 0.3\) \(0.14\pm 0.01\) 0.99
\(105.89\pm 0.01\) (1, 1) \(8.4\pm 0.5\) \(0.33\pm 0.03\) 1.00
\(111.940\pm 0.001\) (1, -1) \(435\begin{subarray}{c}+16\\ -33\end{subarray}\) 0.99
\(112.28\pm 0.01\) (1, 1) \(3.5\pm 0.3\) \(0.19\pm 0.02\) 0.79
\(113.13\pm 0.01\) (1, -1) \(7.7\pm 0.4\) \(0.14\pm 0.01\) 1.00
\(113.39\pm 0.01\) (1, 1) \(12.3\pm 0.5\) \(0.25\pm 0.02\) 1.00
\(114.74\pm 0.01\) (1, ?) \(2.9\pm 0.2\) \(0.01\pm 0.01\) 0.93
\(120.59\pm 0.03\) (1, 1) \(5.4\pm 0.7\) \(0.39\pm 0.10\) 0.99
\(121.60\pm 0.01\) (1, -1) \(6.8\pm 0.6\) \(0.12\pm 0.02\) 0.99
\(121.88\pm 0.02\) (1, 1) \(9.6\pm 0.6\) \(0.28\pm 0.04\) 1.00
\(122.74\pm 0.02\) (1, -1) \(4.3\pm 0.4\) \(0.16\pm 0.03\) 0.99
\(123.101\pm 0.003\) (1, 1) \(347\begin{subarray}{c}+36\\ -29\end{subarray}\) 1.00
\(128.53\pm 0.01\) (1, ?) \(3.2\pm 0.3\) \(0.10\pm 0.01\) 0.98
\(129.23\pm 0.01\) (1, -1) \(3.7\pm 0.4\) \(0.11\pm 0.01\) 0.98
\(129.52\pm 0.02\) (1, 1) \(1.3\pm 0.1\) \(0.07\pm 0.01\) 0.62
\(129.95\pm 0.02\) (1, -1) \(6.0\pm 0.3\) \(0.32\pm 0.05\) 0.56
\(130.20\pm 0.01\) (1, 1) \(4.8\pm 0.3\) \(0.16\pm 0.02\) 0.15
\(130.47\pm 0.02\) (1, -1) \(3.9\pm 0.3\) \(0.19\pm 0.03\) 0.72
\(130.74\pm 0.02\) (1, 1) \(6.1\pm 0.5\) \(0.29\pm 0.05\) 0.99
\(131.14\pm 0.02\) (1, -1) \(1.7\pm 0.1\) \(0.08\pm 0.01\) 0.13
\(137.30\pm 0.03\) (1, -1) \(5.0\pm 0.7\) \(0.41\pm 0.13\) 0.97
\(137.74\pm 0.07\) (1, 1) \(3.3\pm 0.8\) \(0.53\pm 0.18\) 0.31
\(138.65\pm 0.04\) (1, -1) \(7.7\pm 0.9\) \(1.10\pm 0.26\) 1.00
\(139.06\pm 0.02\) (1, 1) \(4.2\pm 0.5\) \(0.13\pm 0.03\) 0.99
\(91.84\pm 0.01\) (2, 0) \(1.7\pm 0.1\) \(0.25\pm 0.02\) 0.63
\(99.63\pm 0.04\) (2, 0) \(11.1\pm 1.0\) \(0.82\pm 0.11\) 1.00
\(108.24\pm 0.02\) (2, 0) \(11.6\pm 1.2\) \(0.78\pm 0.11\) 1.00
\(116.54\pm 0.01\) (2, 0) \(13.3\pm 0.5\) \(1.00\pm 0.08\) 1.00
\(125.06\pm 0.03\) (2, 0) \(10.8\pm 0.8\) \(0.84\pm 0.15\) 1.00
\(133.35\pm 0.02\) (2, 0) \(9.3\pm 0.6\) \(0.85\pm 0.09\) 1.00
\(86.01\pm 0.01\) (3, 0) \(3.1\pm 0.1\) \(0.27\pm 0.02\) 0.68