{P : Sort u} →
  {EB : Type u_1} →
    {inst : NormedAddCommGroup EB} →
      {inst_1 : NormedSpace ℝ EB} →
        {HB : Type u_2} →
          {inst_2 : TopologicalSpace HB} →
            {IB : ModelWithCorners ℝ EB HB} →
              {n : WithTop ℕ∞} →
                {B : Type u_3} →
                  {inst_3 : TopologicalSpace B} →
                    {inst_4 : ChartedSpace HB B} →
                      {F : Type u_4} →
                        {inst_5 : NormedAddCommGroup F} →
                          {inst_6 : NormedSpace ℝ F} →
                            {E : B → Type u_5} →
                              {inst_7 : TopologicalSpace (Bundle.TotalSpace F E)} →
                                {inst_8 : (b : B) → TopologicalSpace (E b)} →
                                  {inst_9 : (b : B) → AddCommGroup (E b)} →
                                    {inst_10 : (b : B) → Module ℝ (E b)} →
                                      {inst_11 : FiberBundle F E} →
                                        {inst_12 : VectorBundle ℝ F E} →
                                          {t : Bundle.ContMDiffRiemannianMetric IB n F E} →
                                            {EB' : Type u_1} →
                                              {inst' : NormedAddCommGroup EB'} →
                                                {inst'_1 : NormedSpace ℝ EB'} →
                                                  {HB' : Type u_2} →
                                                    {inst'_2 : TopologicalSpace HB'} →
                                                      {IB' : ModelWithCorners ℝ EB' HB'} →
                                                        {n' : WithTop ℕ∞} →
                                                          {B' : Type u_3} →
                                                            {inst'_3 : TopologicalSpace B'} →
                                                              {inst'_4 : ChartedSpace HB' B'} →
                                                                {F' : Type u_4} →
                                                                  {inst'_5 : NormedAddCommGroup F'} →
                                                                    {inst'_6 : NormedSpace ℝ F'} →
                                                                      {E' : B' → Type u_5} →
                                                                        {inst'_7 :
                                                                            TopologicalSpace
                                                                              (Bundle.TotalSpace F' E')} →
                                                                          {inst'_8 :
                                                                              (b : B') → TopologicalSpace (E' b)} →
                                                                            {inst'_9 : (b : B') → AddCommGroup (E' b)} →
                                                                              {inst'_10 : (b : B') → Module ℝ (E' b)} →
                                                                                {inst'_11 : FiberBundle F' E'} →
                                                                                  {inst'_12 : VectorBundle ℝ F' E'} →
                                                                                    {t' :
                                                                                        Bundle.ContMDiffRiemannianMetric
                                                                                          IB' n' F' E'} →
                                                                                      EB = EB' →
                                                                                        inst ≍ inst' →
                                                                                          inst_1 ≍ inst'_1 →
                                                                                            HB = HB' →
                                                                                              inst_2 ≍ inst'_2 →
                                                                                                IB ≍ IB' →
                                                                                                  n = n' → B = B' → ⋯