This paper deals with the simulation of Turing machines by neural networks. Such networks are made up of interconnections of synchronously evolving processors, each of which updates its state according to a "sigmoidal" linear combination of the previous states of all units. The main result states that one may simulate all Turing machines by nets, in linear time. In particular, it is possible to give a net made up of about 1,000 processors which computes a universal partial-recursive function. (This is an update of Report SYCON-91-08; new results include the simulation in linear time of binary-tape machines, as opposed to the unary alphabets used in the previous version.) Key words: neural networks, Turing machines Research suppor...
"Artificial neural networks" provide an appealing model of computation. Such networks consist of an ...
This note brie y discusses some of the classical results of McCulloch and Pitts. It then deals with ...
Our project uses ideas first presented by Alan Turing. Turing's immense contribution to mathematics ...
AbstractThis paper deals with finite size networks which consist of interconnections of synchronousl...
. This paper shows the existence of a finite neural network, made up of sigmoidal neurons, which sim...
Abstract. This paper shows the existence of a finite neural network, made up of sigmoidal nen-rons, ...
AbstractThis paper shows the existence of a finite neural network, made up of sigmoidal neurons, whi...
AbstractThis paper shows the existence of a finite neural network, made up of sigmoidal neurons, whi...
In this paper, we provide a historical survey of the most significant results concerning the computa...
In this paper, we provide a historical survey of the most significant results concerning the computa...
We pursue a particular approach to analog computation, based on dynamical systems of the type used i...
We present a complete overview of the computational power of recurrent neural networks involved in a...
This note briefly discusses some of the classical results of McCulloch and Pitts. It then deals with...
We present a complete overview of the computational power of recurrent neural networks involved in a...
In recent years much has been learned about how a single computational processing step is implemente...
"Artificial neural networks" provide an appealing model of computation. Such networks consist of an ...
This note brie y discusses some of the classical results of McCulloch and Pitts. It then deals with ...
Our project uses ideas first presented by Alan Turing. Turing's immense contribution to mathematics ...
AbstractThis paper deals with finite size networks which consist of interconnections of synchronousl...
. This paper shows the existence of a finite neural network, made up of sigmoidal neurons, which sim...
Abstract. This paper shows the existence of a finite neural network, made up of sigmoidal nen-rons, ...
AbstractThis paper shows the existence of a finite neural network, made up of sigmoidal neurons, whi...
AbstractThis paper shows the existence of a finite neural network, made up of sigmoidal neurons, whi...
In this paper, we provide a historical survey of the most significant results concerning the computa...
In this paper, we provide a historical survey of the most significant results concerning the computa...
We pursue a particular approach to analog computation, based on dynamical systems of the type used i...
We present a complete overview of the computational power of recurrent neural networks involved in a...
This note briefly discusses some of the classical results of McCulloch and Pitts. It then deals with...
We present a complete overview of the computational power of recurrent neural networks involved in a...
In recent years much has been learned about how a single computational processing step is implemente...
"Artificial neural networks" provide an appealing model of computation. Such networks consist of an ...
This note brie y discusses some of the classical results of McCulloch and Pitts. It then deals with ...
Our project uses ideas first presented by Alan Turing. Turing's immense contribution to mathematics ...