Connes' finite noncommutative geometry model suggests that the finite space F can change at high energies, potentially revealing new physics observable at the LHC. His model predicts key features of the Standard Model, including the number of fermions and the symmetry group, while emphasizing that spectral geometry is not limited to Connes' version. The model is described as "almost commutative," combining a conventional algebra with a finite noncommutative algebra, allowing for a dynamic geometry of spacetime. There are ongoing discussions about the implications of the finite space F and its role in determining the model's predictions, as well as its connections to supersymmetry and higher-order corrections. Overall, the exploration of Connes' model continues to raise questions about its mathematical foundations and physical interpretations.