We describe an interface between version 6 of the Maple computer algebra system with the PVS automated theorem prover. The interface is designed to allow Maple users access to the robust and checkable proof environment of PVS. We also extend this environment by the provision of a library of proof strategies for use in real analysis. We demonstrate examples using the interface and the real analysis library. These examples provide proofs which are both illustrative and applicable to genuine symbolic computation problems.</p
In contrast to pure mathematical applications where automated theorem provers (ATPs) are quite capab...
AbstractWe describe the Proverʼs Palette, a general, modular architecture for combining tools for fo...
This work is supported by funding from the EPSRC under grants EP/H500162, EP/F02309X and GR/S31242Re...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
Computer Algebra Systems (CASs), such as Maple and Mathematica, are now widely used in both industry...
We assess the current state of research in the application of computer aided formal reasoning to com...
Computer algebra systems (CASs) and automated theorem provers (ATPs) exhibit complementary abilities...
We present hidden verification as a means to make the power of computational logic available to user...
AbstractWe present hidden verification as a means to make the power of computational logic available...
Abstract. We are building a system that helps us mix proof with com-putation. On the one hand, theor...
We assess the current state of research in the application of computer aided formal reasoning to com...
We present a prototype of a computer algebra system that is built on top of a proof assistant, HOL L...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
. Computer algebra systems are extremely powerful and flexible, but often give results which require...
. Mechanised reasoning systems and computer algebra systems have different objectives. Their integra...
In contrast to pure mathematical applications where automated theorem provers (ATPs) are quite capab...
AbstractWe describe the Proverʼs Palette, a general, modular architecture for combining tools for fo...
This work is supported by funding from the EPSRC under grants EP/H500162, EP/F02309X and GR/S31242Re...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
Computer Algebra Systems (CASs), such as Maple and Mathematica, are now widely used in both industry...
We assess the current state of research in the application of computer aided formal reasoning to com...
Computer algebra systems (CASs) and automated theorem provers (ATPs) exhibit complementary abilities...
We present hidden verification as a means to make the power of computational logic available to user...
AbstractWe present hidden verification as a means to make the power of computational logic available...
Abstract. We are building a system that helps us mix proof with com-putation. On the one hand, theor...
We assess the current state of research in the application of computer aided formal reasoning to com...
We present a prototype of a computer algebra system that is built on top of a proof assistant, HOL L...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
. Computer algebra systems are extremely powerful and flexible, but often give results which require...
. Mechanised reasoning systems and computer algebra systems have different objectives. Their integra...
In contrast to pure mathematical applications where automated theorem provers (ATPs) are quite capab...
AbstractWe describe the Proverʼs Palette, a general, modular architecture for combining tools for fo...
This work is supported by funding from the EPSRC under grants EP/H500162, EP/F02309X and GR/S31242Re...