absoluteness

My thesis discusses the style subject according to Gadamer’s approach via clarifying questions. The clarification presents possible statements regarding the components and mechanisms of style. The thesis assumes that style is anchored in the themes of truth and method, and that these subjects are founded upon an array of concepts divided into categories beneath them; at the same time, style is anchored in an array of basic consciousness mechanisms that enables the formation of understanding and motivates its development. In these respects, the thesis reveals that according to Gadamer, the mode of understanding is characterized as a dynamic understanding circle founded upon the categories of truth, accuracy, absoluteness, correspondence, representation, understanding, temporality, irony, application, and personality; additionally, the thesis demonstrates that the motion of thinking in the circular understanding mode, identifying A as if it were B, is enabled due to two basic consciousness mechanisms: the first is characterized as lack of knowledge that assumes perfection, and is termed the absence structure; the second is characterized by attentive intent toward the datum, as active and acted intention, and is termed intentionality function

Cite this poster as: Hovav Rashelbach, "Style: The Garden of Forking Paths" in: a Poster at The 7th International Conference on Teacher Education:The Story on Innovation in Teacher Education, at: Tel Aviv, Affiliation: The MOFET Institute, 2019

We consider special subclasses of the class of Lindelöf Σ-spaces obtained by imposing restrictions on the weight of the elements of compact covers that admit countable networks: A space X is in the class LΣ( � κ) if it admits a cover by compact subspaces of weight κ and a countable network for the cover. We restrict our attention to κ ≤ ω. In the case κ = ω, the class includes the class of metrizably fibered spaces considered by Tkachuk, and the P-approximable spaces considered by Tkačenko. The case κ = 1 corresponds to the spaces of countable network weight, but even the case κ = 2 gives rise to a nontrivial class of spaces. The relation of known classes of compact spaces to these classes is considered. It is shown that not every Corson compact of weight ℵ1 is in the class LΣ( ≤ ω), answering a question of Tkachuk. As well, we study whether certain compact spaces in LΣ( ≤ ω) have dense metrizable subspaces, partially answering a question of Tkačenko. Other interesting results and e...