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It is well-accepted in the control community that physical fully actuated systems (FASs) are a perfect type of systems in the sense that their controllers can be easily designed and the resulted closed-loop systems can often be made globally constant linear. A non-FAS is a system that is either a physical underactuated system (UAS) or a system that cannot be classified into a FAS or UAS. If, by any chance, a non-FAS can be converted into a FAS, then the control design of all non-FASs can be systematically solved. However, under physical restrictions, this goal is not practical and in general not achievable. However, a recent significant achievement on the discovery of the mathematically generalized FAS model of dynamical systems made an important milestone toward this goal. Namely, although a non-FAS cannot be converted into a physical FAS, it can be converted into a mathematically generalized FAS. Moreover, like a physical FAS, the control of a mathematically generalized FAS can also be easily realized. Such facts and logic naturally motivate the author to propose the so-called FAS approach that solves control systems design problems based on generalized FAS models. Specifically, the author proposed the FAS approach in 2020-2021 through publishing two series of papers, the first series of 3 papers was published in ACTA Automatica Sinica in 2020, and the second series of 10 papers was published in International Journal of Systems Science. By now, many researchers have joined the research on the FAS approach, and consequently there have been hundreds of papers already on this topic. It is nice to see that – the International Conference on Fully Actuated System Theory and Applications (FASTA) has been held four times, with the most recent one, FASTA 2025, receiving over 1000 participants; – the technical committees on Fully Actuated System Theory and Applications have been established with the Chinese Association of Automation (CAA) and the Asian Control Association (ACA);