Online research in philosophy

Computer simulations show that an unstructured neural-network model [Shultz, T. R., & Bale, A. C. (2001). Infancy, 2, 501–536] covers the essential features␣of infant learning of simple grammars in an artificial language [Marcus, G. F., Vijayan, S., Bandi Rao, S., & Vishton, P. M. (1999). Science, 283, 77–80], and generalizes to examples both outside and inside of the range of training sentences. Knowledge-representation analyses confirm that these networks discover that duplicate words in the sentences are nearly identical and that (...) they use this near-identity relation to distinguish sentences that are consistent or inconsistent with a familiar grammar. Recent simulations that were claimed to show that this model did not really learn these grammars [Vilcu, M., & Hadley, R. F. (2005). Minds and Machines, 15, 359–382] confounded syntactic types with speech sounds and did not perform standard statistical tests of results. (shrink)

Comparative constructions form two classes, those that permit direct comparisons (comparisons of measurements as in Seymour is taller than he is wide) and those that only allow indirect comparisons (comparisons of relative positions on separate scales as in Esme is more beautiful than Einstein is intelligent). In contrast with other semantic theories, this paper proposes that the interpretation of the comparative morpheme remains the same whether it appears in sentences that compare individuals directly or indirectly. To develop a unified account, (...) I suggest that all comparisons (whether in terms of height, intelligence or beauty) involve a scale of universal degrees that are isomorphic to the rational (fractional) numbers between 0 and 1. Crucial to a unified treatment, the connection between the individuals being compared and universal degrees involves two steps. First individuals are mapped to a value on a primary scale that ranks individuals with respect to the gradable property (whether it be height, beauty or intelligence). Second, the value on the primary scale is mapped to a universal degree that encodes the value’s relative position on the primary scale. Direct comparison results if measurements such as seven feet participate in the primary scale (as in Seven feet is tall). Otherwise the result is an indirect comparison. (shrink)

Comparative constructions allow individuals to be compared according to different properties. Such comparisons form two classes, those that permit direct, comparisons (comparisons of measurements as in Seymour is taller than he is wide) and those that only allow indirect comparisons (comparisons of relative positions on separate scales as in Esme is more beautiful than Einstein is intelligent). Traditionally, these two types of comparisons have been associated with an ambiguity in the interpretations of the comparative and equative morphemes (see, Bartsch & (...) Vennemann, 1972; Kennedy, 1999). In this thesis, I propose that there is no such ambiguity. The interpretations of the comparative and equative morphemes remain the same whether they appear in sentences that compare individuals directly or relative to two separate scales. To develop a unified account, I suggest that all comparisons involve a scale of universal degrees that are isomorphic to the rational (fractional) numbers between 0 and 1. All comparative and equative constructions are assigned an interpretation based on a comparison of such degrees. These degrees are associated with the two individuals being compared. Crucial to a unified treatment, the connection between individuals and universal degrees involves two steps. First individuals are mapped to a value on a primary scale that respects the ordering of such individuals according to the quality under consideration (whether it be height, beauty or intelligence). Second, this value on the primary scale is mapped to a universal degree that encodes the value's relative position with respect to other values. It is the ability of iv the universal degrees to encode positions on a primary scale that enables comparative and equative morphemes to either compare individuals directly or indirectly. A direct comparison results if measurements such as seven feet participate in the gradable property (as in Seven feet is tall). Such participation can sometimes result in an isomorphism between two primary scales and the ordering of measurements in a measurement system. When this occurs, comparing positions in the primary scales is equivalent to comparing measurements. If this type of isomorphism cannot be established then the sentence yields an indirect comparison. (shrink)

In the present commentary we expand on two concepts relevant to understanding affliliative bonding. Differences and similarities between the functions and actions of oxytocin and vasopressin are difficult to study but may be critical to an understanding of mechanisms for social bonding. What is termed here a “trait of affiliation” may reflect in part the capacity of these same peptides to program the developing nervous system.

What I find particularly valuable in the juxtaposition of these three essays on my book is the triangulation made possible by their different versions of much the same story. I present my view as a product of cognitive science, but all three express worries that it may involve some sort of ominous backsliding towards the evils of behaviorism. I agree with Baars and McGovern when they suggest that philosophy has had some baleful influences on psychology during this century. Logical positivism (...) at its best was full of subtle softenings, but behaviorist psychologists bought the tabloid version, and sold it to their students in large quantities. George Miller's account of those dreary days is not an exaggeration, and the effects still linger in some quarters. (Philosophers are often amused--but they should really be disconcerted--to note that the only living, preaching logical positivists today are to be found in psychology departments.). (shrink)