The article discusses the notion of metrical dualism as a phenomenon of the reader's perception of verse. The author analyzes the prosody and metrics of Marina Tsvetayeva's poems "Неподражаемо лжет жизнь". However, the aim of this study is not to interpret the metre of Tsvetayeva's verse, but rather to obtain a model of reading verse and thus show how the reader's perception of metre changes. Thus, the author consciously has not considered the metric or the logaoedic interpretations of this poem, (...) while approaching the text from the point of view of the reader's perception which is always aimed at the revealing of symmetric structures. This approach makes it possible to take into account such aspects as the variety of metric interpretations, the dynamic development of verse metre, the internal and external metrical boundaries in text, etc. The analysis of Tsvetayeva's verse reveals the interaction of two rhythmic patterns in the text, which is connected to the general meaning of the poem that tells the reader about the deceitfulness of life. (shrink)

The article discusses the notion of metrical dualism as a phenomenon of the reader’s perception of verse. The author analyzes the prosody and metrics of Marina Tsvetayeva’s poems “Неподражаемо лжет жизнь” (“How perfectly deceitful life is ….”, 1922). However, the aim of this study is not to interpret the metre of Tsvetayeva’s verse, but rather to obtain a model of reading verse and thus show how the reader’s perception of metre changes. Thus, the author consciously has not considered the metric (...) or the logaoedic interpretations of this poem, while approaching the text from the point of view of the reader’s perception which is always aimed at the revealing of symmetric structures. This approach makes it possible to take into account such aspects as the variety of metric interpretations, the dynamic development of verse metre, the internal and external metrical boundaries in text, etc. The analysis of Tsvetayeva’s verse reveals the interaction of two rhythmic patterns in the text, which is connected to the general meaning of the poem that tells the reader about the deceitfulness of life. (shrink)

[Note by Editors of Voprosy filosofii. A plenum of the Central Committee of the Communist Party of the Soviet Union was held on June 23, 1980. The plenum adopted a resolution to convene the next regular Twenty-sixth Congress of the CPSU on February 23, 1981. The congresses have always opened new horizons for our Party and our country. The congresses of the CPSU, embodying the collective intelligence of the Party, draw conclusions, on the basis of thoroughgoing Marxist- Leninist analysis, respect (...) what has been accomplished, creatively interpret problems of social development ripe for solution, and illuminate with the bright light of their decisions the perspectives of further movement along the road of communist creativity. The preparations for the forthcoming Twenty-sixth Congress, which is called upon to define the strategy and tactics of struggle during the next stage of the building of communism, have from their first days embraced the people as a whole, and are marked by a growth in the creative initiative and energy of the masses. (shrink)

Let μ be a universal lower enumerable semi-measure . Any computable upper bound for μ can be effectively separated from zero with a constant . Computable positive lower bounds for μ can be nontrivial and allow one to construct natural examples of hypersimple sets.

In the period of the general crisis of capitalism and the revolutionary transition from capitalism to socialism, the trends and prospects for the historical development of society have become the central question in the ideological struggle.

Как обретают историческую генеалогию феномены современной политики и идеологии? Чья память доминирует на многоуровневом имперском и постимперском пространстве и как обеспечивается это доминирование? Ответы на эти вопросы вы узнаете, прочитав книгу.

Let be the set of nonnegative integers. We show the two following facts about Presburger's arithmetic:1. 1. Let . If L is not definable in , + then there is an definable in , such that there is no bound on the distance between two consecutive elements of L′. and2. 2. is definable in , + if and only if every subset of which is definable in is definable in , +. These two Theorems are of independent interest but we (...) will get from them new proofs of Cobham's and Semenov's Theorems ; Semenov's Theorem is:Let k and l be multiplicatively independent . If is definable in and in then L is recognizable . Here Vm is the function which sends a nonzero natural number to the greatest power of m dividing it. (shrink)

The relationship between Kurt Lewin and Lev S. Vygotsky is important for many methodological questions raised by the two psychologists such as distinguishing a genetic and an accidental event type. The concept of „Gestalt“ is another important issue. The present article analyzes and contextualizes the significance of this concept in their discussions since they met in Berlin in 1925. It can be shown that a difference between Lewin’s and Vygotsky’s approach becomes salient in the ways they refer to Gestalt theory (...) as a holistic approach. While Lewin understands the here-and-now of situation in which an event occurs as depending on the present field forces as a whole, Vygotsky agrees largely with Lewin’s postulate to consider all field forces, but then moves on from the field as an originally spatial model to introduce a semantic model. According to Vygotsky this is necessary to theorize fluidity and flexibility in behavior and thus to understand the necessary psychologically preconditions for free will and independency. (shrink)

Let θ, θ′ be two multiplicatively independent Pisot numbers, and letU,U′ be two linear numeration systems whose characteristic polynomial is the minimal polynomial of θ and θ′, respectively. For everyn≥ 1, ifA⊆ ℕnisU-andU′ -recognizable thenAis definable in 〈ℕ: + 〉.

It is shown, assuming the linear case of Schinzel's Hypothesis, that the first-order theory of the structure $\langle \omega; +, P\rangle$ , where P is the set of primes, is undecidable and, in fact, that multiplication of natural numbers is first-order definable in this structure. In the other direction, it is shown, from the same hypothesis, that the monadic second-order theory of $\langle\omega; S, P\rangle$ is decidable, where S is the successor function. The latter result is proved using a general (...) result of A. L. Semenov on decidability of monadic theories, and a proof of Semenov's result is presented. (shrink)

oris, 1986, 17-34, Seminarberichte 86, Humboldt University, Berlin, where, with G. Cherlin, we gave a detailed proof of a result of Alexei L. Semenov that the theory of (N, +, 2x) is decidable and admits quantifier elimination in an expansion of the language containing the Presburger..