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Автор: Grafiati

Опубліковано: 10 грудня 2022

Оновлено: 29 січня 2023

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1

Bagaria, Joan, and Sy D. Friedman. "Generic absoluteness." Annals of Pure and Applied Logic 108, no. 1-3 (March 2001): 3–13. http://dx.doi.org/10.1016/s0168-0072(00)00038-5.

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2

Habart, Karol. "On Absoluteness." Zeitschrift für Mathematische Logik und Grundlagen der Mathematik 35, no. 5 (1989): 469–80. http://dx.doi.org/10.1002/malq.19890350513.

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3

Jongeneel, J. A. B. "De waarheid, absoluutheid en eigenheid van het christendom volgens Nederlandse protestanten." Theologia Reformata 62, no. 1 (March 1, 2019): 46–62. http://dx.doi.org/10.21827/5c5c4bbf4f7fd.

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This article describes and analyses the views of 20th Dutch Protestant scholars of religious studies, systematic theology and missiology on ‘the absoluteness of Christianity/the revelation of God in Jesus Christ’, and their response to Western relativism rooted in the Enlightenment. Previous adherence to the Augustinian concept of Christianity as ‘the true religion,’ was exchanged for new ideas and positions that took them back to the essentials behind the concept of ‘the absoluteness of Christianity;’ to rethinking ‘absoluteness;’ ‘the non-absoluteness of Christianity;’ and alternative terms such as ‘finality,’ ‘originality,’ and ‘normativity.’ The concept of ‘the absoluteness of Christianity’ may have disappeared but elements thereof survive in new forms.

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4

Spurk, Jan. "Simultaneity Within Non-Simultaneity?" Time & Society 13, no. 1 (March 2004): 41–49. http://dx.doi.org/10.1177/0961463x04040745.

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5

Friedman, Sy D. "Generic Σ31 absoluteness". Journal of Symbolic Logic 69, № 1 (березень 2004): 73–80. http://dx.doi.org/10.2178/jsl/1080938826.

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In this article we study the strength of absoluteness (with real parameters) in various types of generic extensions, correcting and improving some results from [3]. (In particular, see Theorem 3 below.) We shall also make some comments relating this work to the bounded forcing axioms BMM, BPFA and BSPFA.The statement “ absoluteness holds for ccc forcing” means that if a formula with real parameters has a solution in a ccc set-forcing extension of the universe V, then it already has a solution in V. The analogous definition applies when ccc is replaced by other set-forcing notions, or by class-forcing.Theorem 1. [1] absoluteness for ccc has no strength; i.e., if ZFC is consistent then so is ZFC + absoluteness for ccc.The following results concerning (arbitrary) set-forcing and class-forcing can be found in [3].Theorem 2 (Feng-Magidor-Woodin). (a) absoluteness for arbitrary set-forcing is equiconsistent with the existence of a reflecting cardinal, i.e., a regular cardinal κ such that H(κ) is ∑2-elementary in V.(b) absoluteness for class-forcing is inconsistent.We consider next the following set-forcing notions, which lie strictly between ccc and arbitrary set-forcing: proper, semiproper, stationary-preserving and ω1-preserving. We refer the reader to [8] for the definitions of these forcing notions.Using a variant of an argument due to Goldstern-Shelah (see [6]), we show the following. This result corrects Theorem 2 of [3] (whose proof only shows that if absoluteness holds in a certain proper forcing extension, then in L either ω1 is Mahlo or ω2 is inaccessible).

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6

Audrito, Giorgio, and Matteo Viale. "Absoluteness via resurrection." Journal of Mathematical Logic 17, no. 02 (November 27, 2017): 1750005. http://dx.doi.org/10.1142/s0219061317500052.

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The resurrection axioms are forcing axioms introduced recently by Hamkins and Johnstone, developing on ideas of Chalons and Veličković. We introduce a stronger form of resurrection axioms (the iterated resurrection axioms [Formula: see text] for a class of forcings [Formula: see text] and a given ordinal [Formula: see text]), and show that [Formula: see text] implies generic absoluteness for the first-order theory of [Formula: see text] with respect to forcings in [Formula: see text] preserving the axiom, where [Formula: see text] is a cardinal which depends on [Formula: see text] ([Formula: see text] if [Formula: see text] is any among the classes of countably closed, proper, semiproper, stationary set preserving forcings). We also prove that the consistency strength of these axioms is below that of a Mahlo cardinal for most forcing classes, and below that of a stationary limit of supercompact cardinals for the class of stationary set preserving posets. Moreover, we outline that simultaneous generic absoluteness for [Formula: see text] with respect to [Formula: see text] and for [Formula: see text] with respect to [Formula: see text] with [Formula: see text] is in principle possible, and we present several natural models of the Morse–Kelley set theory where this phenomenon occurs (even for all [Formula: see text] simultaneously). Finally, we compare the iterated resurrection axioms (and the generic absoluteness results we can draw from them) with a variety of other forcing axioms, and also with the generic absoluteness results by Woodin and the second author.

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7

Theisen, Bianca. "Simultaneity." MLN 121, no. 3 (2006): 514–21. http://dx.doi.org/10.1353/mln.2006.0078.

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8

Koellner, Peter. "Strong Logics of First and Second Order." Bulletin of Symbolic Logic 16, no. 1 (March 2010): 1–36. http://dx.doi.org/10.2178/bsl/1264433796.

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AbstractIn this paper we investigate strong logics of first and second order that have certain absoluteness properties. We begin with an investigation of first order logic and the strong logics ω-logic and β-logic, isolating two facets of absoluteness, namely, generic invariance and faithfulness. It turns out that absoluteness is relative in the sense that stronger background assumptions secure greater degrees of absoluteness. Our aim is to investigate the hierarchies of strong logics of first and second order that are generically invariant and faithful against the backdrop of the strongest large cardinal hypotheses. We show that there is a close correspondence between the two hierarchies and we characterize the strongest logic in each hierarchy. On the first-order side, this leads to a new presentation of Woodin's Ω-logic. On the second-order side, we compare the strongest logic with full second-order logic and argue that the comparison lends support to Quine's claim that second-order logic is really set theory in sheep's clothing.

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9

Mejía, Diego Alejandro, and Ismael E. Rivera-Madrid. "Absoluteness theorems for arbitrary Polish spaces." Revista Colombiana de Matemáticas 53, no. 2 (July 1, 2019): 109–23. http://dx.doi.org/10.15446/recolma.v53n2.85521.

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By coding Polish metric spaces with metrics on countable sets, we propose an interpretation of Polish metric spaces in models of ZFC and extend Mostowski's classical theorem of absoluteness of analytic sets for any Polish metric space in general. In addition, we prove a general version of Shoenfield's absoluteness theorem.

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10

Cataldo, Carmine. "On the Absoluteness of Time." Applied Physics Research 9, no. 3 (May 31, 2017): 46. http://dx.doi.org/10.5539/apr.v9n3p46.

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This paper aims to qualitatively summarize the results up until now obtained in investigating the compatibility between the absoluteness of time and several well-known phenomena, such as the alleged increase of the mean lifetime of muons and the so-called relativistic corrections for GPS, whose explanation is commonly provided by resorting to Einstein’s Relativity. To make the discussion more flowing, we have herein preferred to completely avoid the writing of equations. All the analytical solutions, as well as several explicative figures, can be found in the first six articles cited in the references, drafted by the same author of this manuscript.

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11

Brendle, Jörg. "Amoeba-absoluteness and projective measurability." Journal of Symbolic Logic 58, no. 4 (December 1993): 1284–90. http://dx.doi.org/10.2307/2275143.

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12

Bagaria, Joan, and Roger Bosch. "Generic absoluteness under projective forcing." Fundamenta Mathematicae 194, no. 2 (2007): 95–120. http://dx.doi.org/10.4064/fm194-2-1.

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13

Ikegami, Daisuke. "Projective absoluteness for Sacks forcing." Archive for Mathematical Logic 48, no. 7 (September 12, 2009): 679–90. http://dx.doi.org/10.1007/s00153-009-0143-5.

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14

Todorcevic, Stevo. "Generic Absoluteness and the Continuum." Mathematical Research Letters 9, no. 4 (2002): 465–71. http://dx.doi.org/10.4310/mrl.2002.v9.n4.a6.

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15

Ikegami, Daisuke. "Forcing absoluteness and regularity properties." Annals of Pure and Applied Logic 161, no. 7 (April 2010): 879–94. http://dx.doi.org/10.1016/j.apal.2009.10.005.

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16

WILSON, TREVOR M. "UNIVERSALLY BAIRE SETS AND GENERIC ABSOLUTENESS." Journal of Symbolic Logic 82, no. 4 (December 2017): 1229–51. http://dx.doi.org/10.1017/jsl.2017.35.

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AbstractWe prove several equivalences and relative consistency results regarding generic absoluteness beyond Woodin’s ${\left( {{\bf{\Sigma }}_1^2} \right)^{{\rm{u}}{{\rm{B}}_\lambda }}}$ generic absoluteness result for a limit of Woodin cardinals λ. In particular, we prove that two-step $\exists ^ℝ \left( {{\rm{\Pi }}_1^2 } \right)^{{\rm{uB}}_\lambda } $ generic absoluteness below a measurable limit of Woodin cardinals has high consistency strength and is equivalent, modulo small forcing, to the existence of trees for ${\left( {{\bf{\Pi }}_1^2} \right)^{{\rm{u}}{{\rm{B}}_\lambda }}}$ formulas. The construction of these trees uses a general method for building an absolute complement for a given tree T assuming many “failures of covering” for the models $L\left( {T,{V_\alpha }} \right)$ for α below a measurable cardinal.

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17

Kopinska, Agnieszka, and Laurence R. Harris. "Simultaneity Constancy." Perception 33, no. 9 (September 2004): 1049–60. http://dx.doi.org/10.1068/p5169.

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18

Marvell, Thomas B. "Indirect simultaneity." Criminology & Public Policy 18, no. 1 (February 2019): 201–6. http://dx.doi.org/10.1111/1745-9133.12432.

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19

Schindler, Ralf-Dieter. "Proper forcing and remarkable cardinals II." Journal of Symbolic Logic 66, no. 3 (September 2001): 1481–92. http://dx.doi.org/10.2307/2695120.

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AbstractThe current paper proves the results announced in [5].We isolate a new large cardinal concept, “remarkability.” Consistencywise, remarkable cardinals are between ineffable and ω-Erdös cardinals. They are characterized by the existence of “0#-like” embeddings; however, they relativize down to L. It turns out that the existence of a remarkable cardinal is equiconsistent with L(ℝ) absoluteness for proper forcings. In particular, said absoluteness does not imply determinacy.

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20

Hjorth, Greg. "An absoluteness principle for Borel sets." Journal of Symbolic Logic 63, no. 2 (June 1998): 663–93. http://dx.doi.org/10.2307/2586857.

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The purpose of these notes is to describe an absoluteness principle due to Jacques Stern and discuss some applications to the general study of Borel sets. This paper will not be engaged in independence results, but in proving outright theorems about the Borel hierarchy.Roughly speaking, Stern's absoluteness principle states that if a certain set can be introduced into the universe by forcing, then it can be introduced by some small forcing notion.The notation , and so on, will be defined in Section 1; this gives a notational system for describing the complexity of Borel sets beyond Fσ or Gδ. The “universe” refers to the totality of all sets. “Forcing” refers to Paul Cohen's technique for, in some sense, changing this totality by the introduction of new sets. Here “small” means relatively small cardinality.The size of this small forcing notion is roughly the ath iteration of the power set operation. Just to get an idea of what this theorem might be saying, we can argue that under certain conditions, if a closed set can be introduced by forcing, then it exists already. There are a number of other qualifications that need to be made to this rough description, and we will come to them later.Unlike, say, Shoenfield absoluteness, Stern's absoluteness can only be made understood in the terminology of forcing. Since forcing is typically associated with the pursuit of independence results, we could easily assume that Stern's work has little relevance in proving positive theorems about the Borel hierarchy.However, this would be untrue. Using abstract and indirect metamathematical arguments, and availing ourselves of Stern's absoluteness principle, we will prove a string of ZFC theorems for which no direct proof is known.

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21

Nikolic, Dusan. "Absoluteness of ownership in French law." Zbornik radova Pravnog fakulteta, Novi Sad 48, no. 4 (2014): 85–101. http://dx.doi.org/10.5937/zrpfns48-7571.

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22

Halbeisen, Lorenz, and Haim Judah. "Mathias absoluteness and the Ramsey property." Journal of Symbolic Logic 61, no. 1 (March 1996): 177–94. http://dx.doi.org/10.2307/2275603.

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AbstractIn this article we give a forcing characterization for the Ramsey property of -Sets of reals. This research was motivated by the well-known forcing characterizations for Lebesgue measurability and the Baire property of -sets of reals. Further we will show the relationship between higher degrees of forcing absoluteness and the Ramsey property of projective sets of reals.

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23

Kanovei, V. G., та V. A. Lyubetsky. "Absoluteness of the Solovay Set Σ". Siberian Mathematical Journal 60, № 6 (листопад 2019): 1003–6. http://dx.doi.org/10.1134/s0037446619060089.

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24

Hauser, Kai. "The consistency strength of projective absoluteness." Annals of Pure and Applied Logic 74, no. 3 (August 1995): 245–95. http://dx.doi.org/10.1016/0168-0072(94)00041-z.

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25

FUCHS, GUNTER, and KAETHE MINDEN. "SUBCOMPLETE FORCING, TREES, AND GENERIC ABSOLUTENESS." Journal of Symbolic Logic 83, no. 3 (September 2018): 1282–305. http://dx.doi.org/10.1017/jsl.2018.23.

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AbstractWe investigate properties of trees of height ω1 and their preservation under subcomplete forcing. We show that subcomplete forcing cannot add a new branch to an ω1-tree. We introduce fragments of subcompleteness which are preserved by subcomplete forcing, and use these in order to show that certain strong forms of rigidity of Suslin trees are preserved by subcomplete forcing. Finally, we explore under what circumstances subcomplete forcing preserves Aronszajn trees of height and width ω1. We show that this is the case if CH fails, and if CH holds, then this is the case iff the bounded subcomplete forcing axiom holds. Finally, we explore the relationships between bounded forcing axioms, preservation of Aronszajn trees of height and width ω1 and generic absoluteness of ${\rm{\Sigma }}_1^1$-statements over first order structures of size ω1, also for other canonical classes of forcing.

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26

Seki, Shinnosuke. "Absoluteness of subword inequality is undecidable." Theoretical Computer Science 418 (February 2012): 116–20. http://dx.doi.org/10.1016/j.tcs.2011.10.017.

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27

Moreno, George, Ranieri Nery, Cristhiano Duarte, and Rafael Chaves. "Events in quantum mechanics are maximally non-absolute." Quantum 6 (August 24, 2022): 785. http://dx.doi.org/10.22331/q-2022-08-24-785.

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The notorious quantum measurement problem brings out the difficulty to reconcile two quantum postulates: the unitary evolution of closed quantum systems and the wave-function collapse after a measurement. This problematics is particularly highlighted in the Wigner's friend thought experiment, where the mismatch between unitary evolution and measurement collapse leads to conflicting quantum descriptions for different observers. A recent no-go theorem has established that the (quantum) statistics arising from an extended Wigner's friend scenario is incompatible when one try to hold together three innocuous assumptions, namely no-superdeterminism, parameter independence and absoluteness of observed events. Building on this extended scenario, we introduce two novel measures of non-absoluteness of events. The first is based on the EPR2 decomposition, and the second involves the relaxation of the absoluteness hypothesis assumed in the aforementioned no-go theorem. To prove that quantum correlations can be maximally non-absolute according to both quantifiers, we show that chained Bell inequalities (and relaxations thereof) are also valid constraints for Wigner's experiment.

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28

Leftow, Brian. "Eternity and Simultaneity." Faith and Philosophy 8, no. 2 (1991): 148–79. http://dx.doi.org/10.5840/faithphil19918220.

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29

Hadler, Florian, and Daniel Irrgang. "Nonlinearity, Multilinearity, Simultaneity." Interactive Film and Media Journal 1, no. 2 (November 22, 2021): 5–32. http://dx.doi.org/10.32920/ifmj.v1i2.1497.

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This paper addresses three paradigms in epistemological structures that could serve as preliminary classifications enabling a systematic approach to past and current media phenomena such as hypertext, diagrams and ubiquitous computing. Nonlinearity is discussed by Vilém Flusser in the context of "technical images." In his own approach to go beyond linear text, Flusser and his publisher created a digital version of his book Die Schrift on a floppy disk (1987), enabling the reader to jump between chapters or to rewrite the text. Multilinearity is a concept that is revived within the diagrammatology discourse, transcending linearity through topographical ways of reading. Current examples can be found in arts and narratives such as Chris Ware's comics, who uses diagrammatics to blur the lines between the reader and the author. Simultaneity as a technological attribute is essential to current ubiquitous and pervasive technologies and services and draws heavily on Heideggerian concepts such as readiness-to-hand and background. In this epistemological shift, the information is instantaneously organized according to the user's needs. Each of these epistemological structures offers a different idea about receiving and creating knowledge, information and communication, paving the way for narrative and media strategies that are more and more determined by a 'reader' becoming a 'user' and a 'text' becoming a 'service.' Image Credit: Chris Ware’s Diagram on the interior of the dust-jacket from Jimmy Corrigan, The Smartest Kid on Earth.

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30

Orji, Anthony, and Peter N. Mba. "Testing for Simultaneity." Journal of Infrastructure Development 2, no. 2 (December 2010): 105–20. http://dx.doi.org/10.1177/097493061100200202.

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31

McCrossen, Alexis. "“Conventions of Simultaneity”." Journal of Urban History 33, no. 2 (January 2007): 217–53. http://dx.doi.org/10.1177/0096144206294738.

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32

Giulini, Domenico. "Uniqueness of Simultaneity." British Journal for the Philosophy of Science 52, no. 4 (December 1, 2001): 651–70. http://dx.doi.org/10.1093/bjps/52.4.651.

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33

Cohen, Michael. "Einstein on Simultaneity." Philosophy 67, no. 262 (October 1992): 543–48. http://dx.doi.org/10.1017/s0031819100040705.

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34

Tokuo, Kenji. "Logic of Simultaneity." International Journal of Theoretical Physics 48, no. 5 (November 18, 2008): 1290–99. http://dx.doi.org/10.1007/s10773-008-9900-1.

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35

Adler, Charles L. "Magnetism and Simultaneity." Physics Teacher 47, no. 4 (April 2009): 221–23. http://dx.doi.org/10.1119/1.3098206.

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36

Arkhipova, I. V. "Iterative-Taxis Intercategorial Interaction in German and Russian." Bulletin of Kemerovo State University 24, no. 2 (May 17, 2022): 194–202. http://dx.doi.org/10.21603/2078-8975-2022-24-2-194-202.

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The article features iterative-taxis categorical situations of simultaneity and non-simultaneity in German and Russian. The functional and semantic categories of taxis and iteration are closely interrelated. The intersection and syncretic unification of these functional-semantic categories makes it possible to define the model of their intercategorial interaction as a model of intercategorical crossing. Intercategorical crossing of taxis and iterative categories determines the actualization of various iterative-taxis categorical situations of simultaneity and non-simultaneity. They are actualized in iterative statements of various subtypes, e.g., verbal-iterative, deverbial-iterative, attributive-iterative, adverbial-iterative, etc., which contain iterative deverbatives, iterative verbs, and iterative quantifiers, i.e., attributes and adverbials. German and Russian proved to have such varieties of iterative-taxis categorial situations of simultaneity and non-simultaneity as (1) deverbative-iterative, (2) verbaliterative, and (3) adverbial-iterative and attributive-iterative. Actualization of certain iterative-taxis categorial situations of simultaneity and non-simultaneity depends on genetically-iterative, genetically-multiplicative, and word-formation-iterative deverbatives, as well as on iterative verbs of different semantics (actual iteratives, diminutives, multiplicatives, distributives, etc.) and iterative quantifiers (attributes and adverbials).

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37

Arkhipova, Irina V. "Actualization of Taxis Situations Localized/Non-Localized in Time (Based on German Utterances with Prepositional Deverbatives)." Vestnik of Northern (Arctic) Federal University. Series Humanitarian and Social Sciences, no. 4 (October 15, 2022): 37–45. http://dx.doi.org/10.37482/2687-1505-v189.

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Анотація:

This article dwells on the actualization of various categorial taxis situations of simultaneity and non-simultaneity of actions localized and non-localized in time in modern German. The material included German utterances with prepositional deverbatives obtained by continuous sampling from the Digital Dictionary of the German Language (Digitales Wörterbuch der deutschen Sprache) and Leipzig Corpora Collection (Wortschatz Leipzig). The total number of examined fragments exceeded 7000. The following methods were used: descriptive, inductive, hypothetical-deductive, classification method, generalization and interpretation of linguistic material, as well as corpus and contextual analysis. The functional-semantic categories of taxis and temporary localization/non-localization considered here are closely interconnected with each other. The author defines their intercategorial interaction as intercategorial crossing, which determines the actualization of different variants of categorial taxis situations of simultaneity and non-simultaneity. In utterances with prepositional deverbatives, two types of categorial taxis situations are possible, relevant in terms of intercategorial crossing of the categories of taxis and temporal localization/ non-localization: 1) specific (localized in time); 2) non-specific (non-localized). The research found that in German utterances with prepositional deverbatives, interconnected categorial temporal-taxis, iterative-taxis and phase-taxis situations of simultaneity and non-simultaneity of localized/non-localized actions (processes, events) can be actualized. The plurality of specific subjects or objects of verbal actions, as well as various temporal, aspectual, iterative, taxis, local/temporal-local explicators (monocomponent, bicomponent and multicomponent), assume a prototypical character. Temporal explicators participate in the expression of categorial taxis situations of simultaneity and non-simultaneity of actions localized in time with “exact” or “approximate” indication of the time of their implementation or course. Local/ temporal-local explicators represent categorial taxis situations of simultaneity and non-simultaneity of actions (processes, events) localized in time, indicating their exact location in space or time. Iterative explicators (attributes, adverbials) determine the categorial iterative-taxis situations of simultaneity and non-simultaneity of actions (processes, events) that are not localized in time.

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38

Braaten, Carle E. "The Problem of the Absoluteness of Christianity." Interpretation: A Journal of Bible and Theology 40, no. 4 (October 1986): 341–53. http://dx.doi.org/10.1177/002096438604000402.

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Анотація:

The absoluteness of Christianity is a predicate of the God of the eschatological kingdom proclaimed by Jesus, a kingdom embracing the power of a universal future which also includes the entire sweep of the history of religions.

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39

Pahlavan, Farzaneh, and Ali Amirrezvani. "Contextual freedom: Absoluteness versus relativity of freedom." Behavioral and Brain Sciences 36, no. 5 (August 29, 2013): 498–99. http://dx.doi.org/10.1017/s0140525x13000204.

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AbstractOur commentary is focused on the idea that “freedom” takes on its full significance whenever its relativistic nature, in the short- and long terms, is taken into account. Given the transformations brought about by “globalization,” application of a general model of freedom based on ecological-economic factors clearly seems to be rather untimely. We examine this idea through egocentric and ethnocentric views of the social and environmental analyses of “freedom.”

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40

Yuanshun, Chin. "Relativistic absoluteness of time-space-moving mass." Applied Mathematics and Mechanics 16, no. 7 (July 1995): 611–14. http://dx.doi.org/10.1007/bf02455244.

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41

Morvarid, Hashem. "Hale on the Absoluteness of Logical Necessity." Acta Analytica 32, no. 1 (March 22, 2016): 1–11. http://dx.doi.org/10.1007/s12136-016-0290-3.

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42

Zampini, Massimiliano, Steve Guest, David I. Shore, and Charles Spence. "Audio-visual simultaneity judgments." Perception & Psychophysics 67, no. 3 (April 2005): 531–44. http://dx.doi.org/10.3758/bf03193329.

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43

Terin, V. P. "Politics Under Electronic Simultaneity." MGIMO Review of International Relations, no. 1(34) (February 28, 2014): 37–44. http://dx.doi.org/10.24833/2071-8160-2014-1-34-37-44.

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Анотація:

In contradistinction to the book and the other typographic products, the electronic media operates on a 24-hour-a-day basis evoking simultaneity as the guiding mode of perception and thinking for all those under its influence. The discovery of this fact manifested itself in the formation and development of the managerial technologies operating by means of the electronic information environment and following the principle of simultaneity in the first place. Thus, at the end of the 1960s already the election campaigns in the U.S.A. began to operate on the basis of the final cause as the guiding principle of the country's mass consciousness motivating to carry out each particular event as if already rejoicing at the victory. With this in mind, there emerged a problem of applying this approach with its enormous managerial potential elsewhere. To add, simultaneity as a norm of perception and thinking turned out to be increasingly important with the advent of the electrical telegraph and the press relying on its short disconnected messages instantaneously arriving from all parts of the world. All the other media, which emerged in the wake of this development, has served to fortify this mode of thought as governing in the electronic information environment. The potential of the electronically operating global managerial technologies is quickly growing. The article also deals with the information overload and pattern recognition problem understood in managerial terms as well as mythologization and demythologization processes as they are necessitated by the electronic media coverage worldwide.

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44

Harada, Minoru. "Collapse of relative simultaneity." Physics Essays 22, no. 2 (June 1, 2009): 168–70. http://dx.doi.org/10.4006/1.3120915.

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45

Lee, Chunghyoung. "Simultaneity in cylindrical spacetime." American Journal of Physics 88, no. 2 (February 2020): 131–36. http://dx.doi.org/10.1119/10.0000002.

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46

Fujisaki, Waka, Shinsuke Shimojo, Makio Kashino, and Shin'ya Nishida. "Recalibration of audiovisual simultaneity." Nature Neuroscience 7, no. 7 (June 13, 2004): 773–78. http://dx.doi.org/10.1038/nn1268.

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47

Tugby, Matthew. "SIMULTANEITY IN DISPOSITIONAL INTERACTION?" Ratio 23, no. 3 (July 21, 2010): 322–38. http://dx.doi.org/10.1111/j.1467-9329.2010.00470.x.

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48

White, V. Alan. "Relativity and Simultaneity Redux." Philosophy 68, no. 265 (July 1993): 401–4. http://dx.doi.org/10.1017/s0031819100041310.

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49

Cohen, Michael. "Simultaneity and Einstein's Gedankenexperiment." Philosophy 64, no. 249 (July 1989): 391–96. http://dx.doi.org/10.1017/s0031819100044739.

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50

Cohen, Michael. "Simultaneity: A Composite Rejoinder." Philosophy 70, no. 274 (October 1995): 587–89. http://dx.doi.org/10.1017/s0031819100065839.

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Анотація:

V. Alan White and Gertrud Walton have published responses to my note on Einstein's simultaneity Gedankenexperiment, in which I present a version of the argument free of the flaws to be found in that given by Einstein. White thinks I go too far, that no reformulation is necessary; Walton, that I don't go far enough, and that i the inconsistencies in Einstein's exposition are ‘irreconcilable’. I r shall try to explain why I think both are mistaken.

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