The Athenian expedition led against Macedonia by Archestratos, son of Lykomedes, early in 432 was not diverted from its destination by the revolt of Poteidaia. Archestratos had received additional instructions to enforce the Poteidaia ultimatum if he could, but, this being already impossible, he continued with the real object of his mission, the attack on Perdikkas II of Macedon. The widespread revolt among the Chalkidians had deprived the Athenians of the bases for this attack on which they might have reckoned, (...) and Archestratos had at the outset to make good this loss by recapturing Therme, at the head of the gulf to which it gave its name. Therme, or Serme, had been a tributary member of the Delian League since 450/449:2 it need not necessarily be said that it lay within Macedonia, as Poppo and Bergk inferred from Thucydides 1. 61. 2, but it is at least likely that it lay on the boundary, as it was handed over to Perdikkas under the agreement of 431 .3 However, that the Athenians could include in their Empire a city within Macedonian territory is shown from the position of Berge , and is likely in other cases, e.g. Haison. From Therme, Archestratos moved on to Pydna, presumably by sea, and laid siege to it. Here he was joined by substantial reinforcements, while at the same time the situation in Chalkidike became increasingly embarrassing, so that a peace and a reinsurance alliance were seen by both sides to be ‘imperative’ . When these had been concluded, the Athenians moved against Poteidaia. (shrink)

Ch. 1. Filosofskoe osmyslenie kulʹtury -- ch. 2. Problemy mnozhestvennosti kulʹtur.

This paper describes the topological aspect of a logic-based, artificial intelligence approach to formalising the qualitative description of spatial properties and relations, and reasoning about those properties and relations. This approach, known as RCC theory, has been under development for several years at the University of Leeds. The main rationale for this project is that qualitative descriptions of spatial properties and relationships, and qualitative spatial reasoning, are of fundamental importance in human thinking about the world: even where quantitative spatial data (...) are most important, they must be attached to the components of a perceived spatial structure if we are to make use of them. RCC theory covers other qualitative aspects of spatial description and reasoning, but the topological properties and relations of spatially extended entities are fundamental to our work. The topological formalisms used by mathematicians are, in general, not well suited to the task of formalising the kinds of ‘common-sense’ or ‘everyday’ qualitative spatial description and reasoning which are our primary interest. Nevertheless, we must come to grips with the concepts of topology as practised by mathematicians if we are not to risk constantly ‘reinventing wheels’. (shrink)

It was with this bitter intervention from Thrasymachus, occurring halfway through the first of its ten Books, that that work begins to come urgently alive. For the remainder of Book I the Socrates of the Dialogue asks questions and raises objections, while Thrasymachus keeps urging that in fact the just become through their very justice the victims of exploitation–the suckers!

This book constitutes the refereed proceedings of the International Conference on Spatial Information Theory, COSIT 2005, held in Elliottville, NY, USA in September 2005. The 30 revised full papers presented were carefully reviewed and selected from 82 submissions. The papers are organized in topical sections on vagueness, uncertainty, and gradation; paths and routes; ontologies and semantics; ontologies and spatial relations; spatial reasoning: cognitive maps and spatial reasoning; time, change, and dynamics; landmarks and navigation; geographic information, and spatial behaviour.

Bateson's belated acceptance of the chromosome theory came in two main stages, and was permanent, although he retained to the end reservations about some implications and extensions of the theory. Coleman's attempt to explain Bateson's resistance in terms of his conservative mode of thought is critically examined, and rejected: the attributes Coleman assigns to Bateson are all either inappropriate, or irrelevant to chromosome theory, or both. Instead, the diverse factors which contributed to Bateson's resistance are enumerated and discussed. These include (...) deficiencies in the evidence then available to support the theory; embryological difficulties; Bateson's aversion to microscopy combined with the lack of a close colleague skilled in cytology; his iconoclastic temperament, and the fact that he found T. H. Morgan, the leader of the Drosophila school, an uncongenial personality. Taken together, these factors suffice to account for his resistance. Bateson's position is contrasted with that of the other most eminent opponent, W. Johannsen, whose organismic outlook was the main obstacle to acceptance. (shrink)

At their extremes, the modernization of ancient mathematical texts (absolute presentism) leaves nothing of the source and the refusal to modernize (absolute antiquarism) changes nothing. The extremes exist only as tendencies. This paper attempts to justify the admissibility of broad modernization of mathematical sources (presentism) in the context of a socio-cultural (non-fundamentalist) philosophy of mathematics.