Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: A method is presented for using connectionist networks of simple computing elements to discover a particular type of constraint in multidimensional data. Suppose that some data source provides samples consisting of n-dimensional feature-vectors, but that this data all happens to lie on an m-dimensional surface embedded in the n-dimensional feature space. Then occurrences of data can be more concisely described by specifying an m-dimensional location of the embedded surface than by reciting all n components of the feature vector. The recording of data in such a way is known as dimensionality-reduction. A method is presented for performing dimensionality-reduction in a wide class of situations for which an assumption of linearity need not be made about the underlying constraint surface. The method takes advantage of self-organizing properties of connectionist networks of simple computing elements. The authors present a scheme for representing the values of continuous (scalar) variables in subsets of units. >
['Eric Saund']
I am writing a research paper on a idea Dimensionality-reduction using connectionist networks
[{"from": "human", "value": "I am writing a research paper on a idea Dimensionality-reduction using connectionist networks"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: A method is presented for using connectionist networks of simple computing elements to discover a particular type of constraint in multidimensional data. Suppose that some data source provides samples consisting of n-dimensional feature-vectors, but that this data all happens to lie on an m-dimensional surface embedded in the n-dimensional feature space. Then occurrences of data can be more concisely described by specifying an m-dimensional location of the embedded surface than by reciting all n components of the feature vector. The recording of data in such a way is known as dimensionality-reduction. A method is presented for performing dimensionality-reduction in a wide class of situations for which an assumption of linearity need not be made about the underlying constraint surface. The method takes advantage of self-organizing properties of connectionist networks of simple computing elements. The authors present a scheme for representing the values of continuous (scalar) variables in subsets of units. >"}]