AbstractInformal mathematical reasoning has a strong metamathematical component, which is used to expand the rules of proof once theorems which (informally) justify such expansion have been proved. For use of mechanised proof verifier systems to remain comfortable over a wide range of applications, they will have to include corresponding mechanisms. This paper formalizes these mechanisms, and also shows how verifier systems can be expanded by the progressive compilation of additional internal routines but without loss of logical soundness
For nearly two decades human-oriented theorem proving techniques have been in the focus of interest ...
Abstract. On a traditional view, the primary role of a mathematical proof is to warrant the truth of...
The e ective use of automated theorem provers is frequently augmented by embedding these systems int...
AbstractInformal mathematical reasoning has a strong metamathematical component, which is used to ex...
In this contribution I advocate an open system for formalised mathematical reasoning that is able to...
Formal verification involves the use of logical and computational methods to establish claims that a...
In this paper, mathematical proofs are conceived as a form of (guided) intentional reasoning. In a p...
A simple but important algorithm used to support automated reasoning is called matching: given two t...
Contemporary proof verificators often use a command language to construct proofs. These commands ar...
The reasoning power of human-oriented plan-based reasoning systems is primarilyderived from their do...
The reasoning power of human-oriented plan-based reasoning systems is primarily derived from their d...
This paper describes a declarative approach forencoding the plan operators in proof planning,the so-...
This paper analyzes how mathematicians prove the-orems. The analysis is based upon several empirical...
Abstract. Formal verification is increasingly used in industry. A pop-ular technique is interactive ...
Without having a clear definition of what proof is, mathematicians distinguish proofs from other typ...
For nearly two decades human-oriented theorem proving techniques have been in the focus of interest ...
Abstract. On a traditional view, the primary role of a mathematical proof is to warrant the truth of...
The e ective use of automated theorem provers is frequently augmented by embedding these systems int...
AbstractInformal mathematical reasoning has a strong metamathematical component, which is used to ex...
In this contribution I advocate an open system for formalised mathematical reasoning that is able to...
Formal verification involves the use of logical and computational methods to establish claims that a...
In this paper, mathematical proofs are conceived as a form of (guided) intentional reasoning. In a p...
A simple but important algorithm used to support automated reasoning is called matching: given two t...
Contemporary proof verificators often use a command language to construct proofs. These commands ar...
The reasoning power of human-oriented plan-based reasoning systems is primarilyderived from their do...
The reasoning power of human-oriented plan-based reasoning systems is primarily derived from their d...
This paper describes a declarative approach forencoding the plan operators in proof planning,the so-...
This paper analyzes how mathematicians prove the-orems. The analysis is based upon several empirical...
Abstract. Formal verification is increasingly used in industry. A pop-ular technique is interactive ...
Without having a clear definition of what proof is, mathematicians distinguish proofs from other typ...
For nearly two decades human-oriented theorem proving techniques have been in the focus of interest ...
Abstract. On a traditional view, the primary role of a mathematical proof is to warrant the truth of...
The e ective use of automated theorem provers is frequently augmented by embedding these systems int...