| Literature DB >> 23825452 |
Abstract
Neural mind-reading studies, based on multivariate pattern analysis (MVPA) methods, are providing exciting new studies. Some of the results obtained with these paradigms have raised high expectations, such as the possibility of creating brain reading devices. However, such hopes are based on the assumptions that: (a) the BOLD signal is a marker of neural activity; (b) the BOLD pattern identified by a MVPA is a neurally sound pattern; (c) the MVPA's feature space is a good mapping of the neural representation of a stimulus, and (d) the pattern identified by a MVPA corresponds to a representation. I examine here the challenges that still have to be met before fully accepting such assumptions.Entities:
Keywords: mind reading; multivariate pattern analysis; neural decoding; neural encoding; neural representation
Year: 2013 PMID: 23825452 PMCID: PMC3695373 DOI: 10.3389/fnhum.2013.00306
Source DB: PubMed Journal: Front Hum Neurosci ISSN: 1662-5161 Impact factor: 3.169
Figure 1Linearizing encoding and decoding models. Top: The brain can be viewed as a system that maps stimuli onto brain activity in a nonlinear fashion. According to this perspective, a central task of systems and cognitive neuroscience is to discover the nonlinear mapping between input and activity. Middle: Linearizing encoding model. The relationship between encoding and decoding can be described in terms of a series of abstract spaces. In experiments using visual stimuli, the axes of the input space are the luminance of pixels and each point in the space (here different colors in the input space) represents a different image. Brain activity measured in each voxel is represented by an activity space. The axes of the activity space correspond to the activity of different voxels, and each point in the space represents a unique pattern of activity across voxels (different colors in the activity space). In between the input and activity spaces is a feature space. The mapping between the input space and the feature space is nonlinear and the mapping between the feature space and activity space is linear. Bottom: Linear classifier. Linear classifiers are simple decoding models that can also be described in terms of input, feature and activity spaces. However, the direction of the mapping between activity and feature space is reversed relative to the encoding model. Because the features are discrete all points in the feature space lie along the axes. Reprinted from Naselaris et al. (2011), with permission from Elsevier.