Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: A computer-implemented method assesses operation of a financial computing system (FCS). An assessment computer system generates code for a model of the FCS that comprises a model specification for the FCS and a model environment for the FCS. The code for the model uses a type-system based logical programming language that supports typed recursive functions. The assessment computer system generates mathematical axioms that describe the operation of the FCS by compiling the code for the model and assesses the operation of the financial computer system by analyzing the mathematical axioms.

Abstract: System and method for formal verification of a graphical program. A graphical program comprising a plurality of interconnected nodes is created in response to input. One or more correctness assertions regarding program state of the graphical program are specified in response to user input, and a proof obligation generated based on the graphical program and the correctness assertions, which is usable by a theorem prover to determine correctness of the graphical program. The proof obligation may be generated by compiling the graphical program to generate an object-level diagram, parsing the correctness assertions to generate an intermediate logical form of the one or more correctness assertions, and analyzing the object-level diagram, the intermediate logical form, and/or semantics of the graphical programming language in which the graphical program is written to generate the proof obligation. A theorem prover may then process the proof obligation to determine whether the graphical program is correct.