Whereas mathematics is the realm of specification, computation is the realm of implementation; it captures all those systems that can actually be realized. The Cortical Conductor Theory (2017)
The absence of an understanding of substrate independent machines lead Leibniz to the rejection of mechanist philosophy... The Cortical Conductor Theory (2017)
Computational systems are machines that can be described apriori and systematically, and implemented on every substrate that elicits the causal properties that are necessary to capture the respective states and transition functions. The Cortical Conductor Theory (2017)
[W]hile dynamical systems often cannot be effectively computed on a finite state machine (such as a von Neumann computer), they can often be efficiently approximated. The Cortical Conductor Theory (2017)