3 A Hoare logic for gene networks

We present a Hoare logic for a call-by-value programming language equipped with recursive, higher-order functions, algebraic data types, and a polymorphic type system in the style

I will show how we can allow for uncontrollable actions by the process, and then define a notion of maximally permissive supervisor for such a process, i.e., a supervisor

Although we can use the termination tool to generate WF relations for all cyclic paths, these relations cannot be used as variants for Hoare logic.. First, there may be nested

We present an algorithm for matching demands and supplies of profiles, taking into account incomplete- ness of profiles and incompatibility between demand and supply.. We specialize

We derive a Floyd-Hoare logic for non-local jumps and mutable higher-order procedural variables from a for- mulæ-as-types notion of control for classical logic.. A key contribution

In the future, we want to pinpoint the complexity of the model preference problem for arbitrary formulas as well as the complexity of some other, related, problems like finding

Here a Floyd-Hoare triple { p } f { q } means that when the program’s input data d satisfies the pre-condition (q(d) is defined and true), and the program termi- nates on d, and

In the previous works [8, 9] we have considered extensions of Floyd-Hoare logic to partial mappings over data represented as partial mappings on named values (called nominative