How to get upper and lower bound in gurobi numerical trouble?

Gurobi Optimizer version 10.0.2 build v10.0.2rc0 (win64)

CPU model: 13th Gen Intel(R) Core(TM) i9-13900H, instruction set [SSE2|AVX|AVX2]
Thread count: 14 physical cores, 20 logical processors, using up to 20 threads

Optimize a model with 892 rows, 227 columns and 1855 nonzeros
Model fingerprint: 0x2e4d060c
Model has 25878 quadratic objective terms
Model has 1 quadratic constraint
Coefficient statistics:
  Matrix range     [1e+00, 3e+00]
  QMatrix range    [7e-08, 7e+00]
  QLMatrix range   [1e-02, 1e+02]
  Objective range  [7e-02, 3e+03]
  QObjective range [6e-07, 9e+02]
  Bounds range     [2e-02, 8e-01]
  RHS range        [1e+00, 1e+00]
  QRHS range       [3e+03, 3e+03]
Presolve removed 106 rows and 0 columns
Presolve time: 0.01s
Presolved: 945 rows, 387 columns, 18755 nonzeros
Presolved model has 2 second-order cone constraints
Ordering time: 0.00s

Barrier statistics:
 AA' NZ     : 7.101e+04
 Factor NZ  : 9.428e+04 (roughly 1 MB of memory)
 Factor Ops : 1.132e+07 (less than 1 second per iteration)
 Threads    : 14

                  Objective                Residual
Iter       Primal          Dual         Primal    Dual     Compl     Time
   0  -3.65144973e+06 -1.06626631e+05  1.92e+04 5.07e+02  5.66e+04     0s
   1  -1.55886588e+06 -1.69191760e+05  8.06e+03 2.09e+02  2.41e+04     0s
   2  -6.15077444e+05 -1.68818541e+05  3.03e+03 1.21e+02  9.40e+03     0s
   3  -1.67227954e+05 -1.68686595e+05  8.32e+02 5.73e+01  2.78e+03     0s
   4  -7.42635042e+04 -1.34655496e+05  2.71e+02 2.28e+01  9.93e+02     0s
   5  -3.25414410e+04 -1.27645683e+05  2.02e+01 2.20e+00  1.55e+02     0s
   6  -3.05100030e+04 -6.78161174e+04  1.23e+01 5.60e-01  5.80e+01     0s
   7  -2.98998919e+04 -5.68722202e+04  6.08e+00 3.86e-01  3.63e+01     0s
   8  -2.94756538e+04 -4.06043271e+04  3.65e+00 1.35e-01  1.51e+01     0s
   9  -2.93242602e+04 -3.21634991e+04  2.14e+00 3.20e-02  4.83e+00     0s
  10  -2.92312482e+04 -2.99168380e+04  1.28e+00 7.17e-03  2.10e+00     0s
  11  -2.91665019e+04 -2.84252782e+04  1.07e+00 3.40e-03  1.47e+00     0s
  12  -2.91150395e+04 -2.76693555e+04  9.80e-01 2.75e-03  1.35e+00     0s
  13  -2.90749624e+04 -2.69336474e+04  9.36e-01 2.43e-03  1.43e+00     0s
  14  -2.89542756e+04 -2.42020119e+04  7.86e-01 1.72e-03  1.58e+00     0s
  15  -2.88327706e+04 -2.29284149e+04  7.30e-01 1.61e-03  1.38e+00     0s
  16  -2.88141551e+04 -2.00787029e+04  7.03e-01 1.46e-03  1.38e+00     0s
  17  -2.87424209e+04 -1.31977559e+04  6.74e-01 1.32e-03  1.40e+00     0s
  18  -2.87266812e+04 -5.68018428e+03  6.51e-01 1.29e-03  1.08e+00     0s
  19  -2.87442117e+04  2.21589114e+04  6.47e-01 1.27e-03  1.28e+00     0s
  20  -2.87297574e+04  5.80449093e+04  6.43e-01 1.32e-03  1.25e+00     0s
  21  -2.87317719e+04  5.12343361e+05  6.40e-01 1.99e-03  1.54e+00     0s
  22  -2.87318173e+04  2.73101965e+07  6.40e-01 1.97e-03  1.77e+01     0s
  23  -3.64370612e+07 -3.84767968e+05  1.92e+05 1.69e+03  2.04e+06     0s
  24  -2.41278192e+06 -7.23746062e+04  1.25e+04 1.51e+02  1.79e+04     0s
  25  -5.26996672e+05 -5.27122534e+04  2.63e+03 6.99e+01  2.53e+03     0s
  26  -3.27757352e+05 -3.74250115e+04  1.67e+03 5.45e+01  1.70e+03     0s
  27  -1.98396679e+05 -5.11512940e+04  9.08e+02 2.47e+01  7.42e+02     0s
  28  -1.11982672e+05 -3.67371361e+04  4.79e+02 1.69e+01  5.36e+02     0s
  29  -7.25235612e+04 -3.44440930e+04  2.44e+02 5.35e+00  2.07e+02     0s
  30  -5.99722735e+04 -3.71380497e+04  1.44e+02 3.37e+00  1.39e+02     0s
  31  -3.83104508e+04 -3.22315391e+04  5.15e+01 1.84e+00  5.14e+01     0s
  32  -3.34278461e+04 -3.05594503e+04  2.99e+01 1.17e+00  3.34e+01     0s
  33  -3.09620471e+04 -3.05517937e+04  1.43e+01 4.72e-01  1.54e+01     0s
  34  -3.08181025e+04 -3.12303956e+04  7.70e+00 2.65e-01  1.00e+01     0s
  35  -2.98721451e+04 -2.98527911e+04  2.69e+00 6.89e-02  2.98e+00     0s
  36  -2.95738893e+04 -2.93868683e+04  1.60e+00 2.32e-02  1.60e+00     0s
  37  -2.94132551e+04 -2.92327326e+04  1.27e+00 1.71e-02  1.52e+00     0s
  38  -2.92263408e+04 -2.87310176e+04  1.14e+00 1.17e-02  2.61e+00     0s
  39  -2.89365531e+04 -2.84154536e+04  1.08e+00 1.03e-02  3.83e+00     0s
  40  -2.61208600e+04 -2.06276126e+04  1.15e+00 7.99e-04  6.18e+01     0s
  41   4.72128157e+04  5.92993554e+05  1.01e+00 7.84e-02  7.24e+03     0s
  42*  3.48882295e+07  3.97915122e+07  2.78e-04 1.06e-02  1.03e-01     0s
  43*  3.20404957e+10  2.88014221e+10  3.12e-07 7.85e-03  1.02e-04     0s
  44*  3.11972253e+13  3.05829682e+13  4.05e-08 7.33e-03  1.07e-07     0s
  45*  1.88613918e+16  2.78683658e+16  1.18e-07 7.49e+01  3.12e-10     0s
  46*  3.00576132e+17  5.63126894e+17  7.10e-07 2.80e+04  1.38e-11     0s
  47*  4.29401508e+17  1.50543185e+20  2.28e-07 1.65e+02  8.44e-10     0s
  48*  3.51600336e+18  1.53626040e+20  1.98e-07 9.61e+03  9.32e-11     0s
  49*  9.54421037e+19  1.54640515e+20  1.30e-07 1.74e+06  6.35e-11     0s
  50*  1.94016765e+21  1.64842456e+20  7.68e-08 3.73e+05  1.65e-10     0s
  51*  5.26480943e+21  1.69848209e+21  4.16e-07 4.80e+04  1.11e-10     0s
  52*  3.60290492e+22  4.49165509e+21  7.80e-07 6.46e+04  1.81e-10     0s
  53*  1.37941948e+23  3.13419728e+22  5.51e-07 9.83e+04  2.90e-10     0s
  54*  2.17931713e+23  2.83785832e+23  9.89e-05 8.14e+04  2.97e-10     0s
  55*  5.46150043e+23  4.65320522e+23  9.90e-05 1.07e+05  3.60e-10     0s

Barrier performed 55 iterations in 0.20 seconds (0.11 work units)
Numerical trouble encountered

I encountered numerical trouble while using Gurobi, as you can see from the logs above. In this optimization problem, I want to find the upper and lower bounds, but objval and objbound only return NULL. I would like to know if I can determine the bounds from the logs as follows:

Upper Bound: The minimum value of Primal during all iterations, which is -3.65144973e+06.
Lower Bound: The maximum value of Dual during all iterations, which is -1.06626631e+05.

I am looking forward to your assistance.