Методы искусственного интеллекта
The present study aims to identify the relationship between intellectual abilities and the motives of occupational choice. Results of the study suggest what motives of occupational choice related to the level of certain intellectual abilities. So, for example, the negative connection between the level of mathematical abilities and the “career”, “confidence” and “authority” motives were found. The level of the “formallogic” ability is negatively related to the “joining”, “confidence” and “public benefit” motives. Most of the identified interrelations are negative. In particular, it was shown that respondents with the lower levels of intellectual abilities assessed the importance of majority motives much higher than respondents with the higher levels of various abilities in our sample. A new method intended to identify different motives of occupational choice was developed during this work. According to its results the factor structure of occupational choice motives has been obtained.
Programmer's professional activity requires an amount of work with different artificial languages. Many studies report that effective programming is correlated with the high level of verbal intelligence. In this paper we study the dynamics of artificial language learning among programmers in comparison with psychologists and the group of non-professional users. We show that programmers learn artificial language in a different way, then the other groups, and this difference is based on their professional requirements.
In Scheler's philosophy, the idea of a spiritual being which he calls the person is not the same as in classical Greek or Christian personalist understanding. Though this idea represents the intellect as a "partial form of spirit", according to Scheler, "personal dimensions of spirit are limited to a finite, human sphere of existence", and besides, psychovital sphere of human is no longer determined by the spirit as the former is much more powerful energetically than the latter.
We consider certain spaces of functions on the circle, which naturally appear in harmonic analysis, and superposition operators on these spaces. We study the following question: which functions have the property that each their superposition with a homeomorphism of the circle belongs to a given space? We also study the multidimensional case.
We consider the spaces of functions on the m-dimensional torus, whose Fourier transform is p -summable. We obtain estimates for the norms of the exponential functions deformed by a C1 -smooth phase. The results generalize to the multidimensional case the one-dimensional results obtained by the author earlier in “Quantitative estimates in the Beurling—Helson theorem”, Sbornik: Mathematics, 201:12 (2010), 1811 – 1836.
We consider the spaces of function on the circle whose Fourier transform is p-summable. We obtain estimates for the norms of exponential functions deformed by a C1 -smooth phase.