Results for ' textureless rectangles'

58 found
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  1.  24
    Absolute threshold for visual slant: The effect of stimulus size and retinal perspective.Robert B. Freeman Jr - 1966 - Journal of Experimental Psychology 71 (2):170.
  2.  8
    Rectangle discriminability: Perceptual relativity and the law of Pragnanz.Daniel J. Weintraub - 1971 - Journal of Experimental Psychology 88 (1):1.
  3. Rectangle-film [25x19] (1918).Emmanuele Toddi [Pietro Silvio Rivetta] - 2016 - In Dominique Chateau & José Moure (eds.), Screens: from materiality to spectatorship: a historical and theoretical reassessment. Amsterdam: Amsterdam University Press.
     
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  4. Some weak fragments of Martin’s axiom related to the rectangle refining property.Teruyuki Yorioka - 2008 - Archive for Mathematical Logic 47 (1):79-90.
    We introduce the anti-rectangle refining property for forcing notions and investigate fragments of Martin’s axiom for ℵ1 dense sets related to the anti-rectangle refining property, which is close to some fragment of Martin’s axiom for ℵ1 dense sets related to the rectangle refining property, and prove that they are really weaker fragments.
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  5. From the rectangle to the globe: theater in the ancien régime.Jérôme Brillaud - 2010 - In Christie McDonald & Susan Rubin Suleiman (eds.), French Global: A New Approach to Literary History. Columbia University Press.
     
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  6. The White Rectangle: Writings on Film.Kazimir Severinovich Malevich - 2003 - Potemkin Press. Edited by Oksana Bulgakowa.
     
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  7.  14
    Esthetic preference for rectangles of vertical and horizontal orientation.Robert W. Kubey & Alan L. Barnett - 1989 - Bulletin of the Psychonomic Society 27 (3):239-240.
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  8.  20
    Canonical behavior of borel functions on superperfect rectangles.Otmar Spinas - 2001 - Journal of Mathematical Logic 1 (2):173-220.
    We describe a list of canonical functions from 2 to ℝ such that every Borel measurable function from 2 to ℝ, on some superperfect rectangle, induces the same equivalence relation as some canonical function.
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  9.  19
    The bounded injury priority method and the learnability of unions of rectangles.Zhixiang Chen & Steven Homer - 1996 - Annals of Pure and Applied Logic 77 (2):143-168.
    We develop a bounded version of the finite injury priority method in recursion theory. We use this to study the learnability of unions of rectangles over the domain {0, …, n − 1}d with only equivalence queries. Applying this method, we show three main results:1. The class of unions of rectangles is polynomial time learnable for constant dimension d.2. The class of unions of rectangles whose projections at some unknown dimension are pairwise-disjoint is polynomial time learnable.3. The (...)
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  10.  11
    The effect of chronological age on aesthetic preferences for rectangles of different proportions.G. G. Thompson - 1946 - Journal of Experimental Psychology 36 (1):50.
  11.  8
    Solving the multiple instance problem with axis-parallel rectangles.Thomas G. Dietterich, Richard H. Lathrop & Tomás Lozano-Pérez - 1997 - Artificial Intelligence 89 (1-2):31-71.
  12. A size interference effect with adjacent small and large rectangles.Dl King - 1987 - Bulletin of the Psychonomic Society 25 (5):333-334.
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  13.  32
    The Construction of Magic Squares and Rectangles by the Method of “Complementary Differences”.W. S. Andrews - 1910 - The Monist 20 (3):434-444.
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  14.  17
    Plimpton 322: A Study of Rectangles.Daniel F. Mansfield - 2021 - Foundations of Science 26 (4):977-1005.
    Plimpton 322 is one of the most sophisticated and interesting mathematical objects from antiquity. It is often regarded as teacher’s list of school problems, however new analysis suggests that it relates to a particular geometric problem in contemporary surveying.
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  15.  14
    A separation result for countable unions of borel rectangles.Dominique Lecomte - 2019 - Journal of Symbolic Logic 84 (2):517-532.
  16. The science of art: A neurological theory of aesthetic experience.Vilayanur Ramachandran & William Hirstein - 1999 - Journal of Consciousness Studies 6 (6-7):15-41.
    We present a theory of human artistic experience and the neural mechanisms that mediate it. Any theory of art has to ideally have three components. The logic of art: whether there are universal rules or principles; The evolutionary rationale: why did these rules evolve and why do they have the form that they do; What is the brain circuitry involved? Our paper begins with a quest for artistic universals and proposes a list of ‘Eight laws of artistic experience’ -- a (...)
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  17.  16
    Learning How to Generalize.Joseph L. Austerweil, Sophia Sanborn & Thomas L. Griffiths - 2019 - Cognitive Science 43 (8):e12777.
    Generalization is a fundamental problem solved by every cognitive system in essentially every domain. Although it is known that how people generalize varies in complex ways depending on the context or domain, it is an open question how people learn the appropriate way to generalize for a new context. To understand this capability, we cast the problem of learning how to generalize as a problem of learning the appropriate hypothesis space for generalization. We propose a normative mathematical framework for learning (...)
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  18. Visual search for change: A probe into the nature of attentional processing.Ronald A. Rensink - 2000 - Visual Cognition 7:345-376.
    A set of visual search experiments tested the proposal that focused attention is needed to detect change. Displays were arrays of rectangles, with the target being the item that continually changed its orientation or contrast polarity. Five aspects of performance were examined: linearity of response, processing time, capacity, selectivity, and memory trace. Detection of change was found to be a self-terminating process requiring a time that increased linearly with the number of items in the display. Capacity for orientation was (...)
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  19.  54
    Temporal sequences, synesthetic mappings, and cultural biases: The geography of time.David Brang, Ursina Teuscher, V. S. Ramachandran & Seana Coulson - 2010 - Consciousness and Cognition 19 (1):311-320.
    Time–space synesthetes report that they experience the months of the year as having a spatial layout. In Study 1, we characterize the phenomenology of calendar sequences produced by synesthetes and non-synesthetes, and show a conservative estimate of time–space synesthesia at 2.2% of the population. We demonstrate that synesthetes most commonly experience the months in a circular path, while non-synesthetes default to linear rows or rectangles. Study 2 compared synesthetes’ and non-synesthetes’ ability to memorize a novel spatial calendar, and revealed (...)
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  20. Formalizing Euclid’s first axiom.John Corcoran - 2014 - Bulletin of Symbolic Logic 20 (3):404-405.
    Formalizing Euclid’s first axiom. Bulletin of Symbolic Logic. 20 (2014) 404–5. (Coauthor: Daniel Novotný) -/- Euclid [fl. 300 BCE] divides his basic principles into what came to be called ‘postulates’ and ‘axioms’—two words that are synonyms today but which are commonly used to translate Greek words meant by Euclid as contrasting terms. -/- Euclid’s postulates are specifically geometric: they concern geometric magnitudes, shapes, figures, etc.—nothing else. The first: “to draw a line from any point to any point”; the last: the (...)
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  21.  38
    The Locus of Masking Shape-at-a-Slant.William Epstein & Gary Hatfield - 1978 - Perception and Psychophysics 24 (6):501-504.
    Twelve subjects provided shape and orientation judgments for a set of projectively equivalent, variously rotated rectangles under three viewing conditions—monoptic, dichoptic, and binocular—with and without the presence of a pattern mask. In the absence of the mask, partial constancy was exhibited under the first two conditions and near perfect constancy under the binocular condition. Orientation was discriminated. Presence of the mask produced projective shape matching and diminished orientation discrimination. It is argued that the site of masking was postchiasmal, and (...)
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  22.  34
    Notions of density that imply representability in algebraic logic.Hajnal Andréka, Steven Givant, Szabolcs Mikulás, István Németi & András Simon - 1998 - Annals of Pure and Applied Logic 91 (2-3):93-190.
    Henkin and Tarski proved that an atomic cylindric algebra in which every atom is a rectangle must be representable . This theorem and its analogues for quasi-polyadic algebras with and without equality are formulated in Henkin, Monk and Tarski [13]. We introduce a natural and more general notion of rectangular density that can be applied to arbitrary cylindric and quasi-polyadic algebras, not just atomic ones. We then show that every rectangularly dense cylindric algebra is representable, and we extend this result (...)
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  23.  19
    Subliminal spatial cues capture attention and strengthen between-object link.Wei-Lun Chou & Su-Ling Yeh - 2011 - Consciousness and Cognition 20 (4):1265-1271.
    According to the spreading hypothesis of object-based attention, a subliminal cue that can successfully capture attention to a location within an object should also cause attention to spread throughout the whole cued object and lead to the same-object advantage. Instead, we propose that a subliminal cue favors shifts of attention between objects and strengthens the between-object link, which is coded primarily within the dorsal pathway that governs the visual guidance of action. By adopting the two-rectangle method and using an effective (...)
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  24.  23
    Piet Mondrian, "New York City".Yve-Alain Bois & Amy Reiter-McIntosh - 1988 - Critical Inquiry 14 (2):244-277.
    The association between New York City’s all-over structure and the play that unfolds within it relative to difference and identity is very pertinent but is not specific enough, in my opinion. On the one hand, all of Mondrian’s neoplastic works are constituted by an opposition between the variable and the invariable . On the other hand, the type of identity produced in New York City relies on repetition, a principle which, we know, explicitly governs a whole range of paintings predating (...)
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  25. The Poetry of Alessandro De Francesco.Belle Cushing - 2011 - Continent 1 (4):286-310.
    continent. 1.4 (2011): 286—310. This mad play of writing —Stéphane Mallarmé Somewhere in between mathematics and theory, light and dark, physicality and projection, oscillates the poetry of Alessandro De Francesco. The texts hold no periods or commas, not even a capital letter for reference. Each piece stands as an individual construction, and yet the poetry flows in and out of the frame. Images resurface from one poem to the next, haunting the reader with reincarnations of an object lost in the (...)
     
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  26.  79
    Painting in the Expanded Field.Gustavo Fares - 2004 - Janus Head 7 (2):477-487.
    The present essay questions at the same time it acknowledges the historical and logical conditions of existence of painting as an expanded field. The expanded field of painting is presented using a Greimas rectangle that incorporates the notions of uniqueness/reproducibility, multidimensional affine spaces, and history. The essay provides an understanding of the discipline and of the art-works that make it possible to locate different artistic manifestations taking place today in society.
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  27.  52
    Locke's Triangles.N. G. E. Harris - 1988 - Canadian Journal of Philosophy 18 (1):31 - 41.
    One of the most frequently discussed passages from Locke's An Essay Concerning the Human Understanding is that which occurs in IV.vii.9, where he writes:… the Ideas first in the Mind, ‘tis evident, are those of particular Things, from whence, by slow degrees, the Understanding proceeds to some few general ones; which being taken from the ordinary and familiar Objects of Sense, are settled in the Mind, with general Names to them. Thus particular Ideas are first received and distinguished, and so (...)
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  28. Rigid general terms and essential predicates.Ilhan Inan - 2008 - Philosophical Studies 140 (2):213 - 228.
    What does it mean for a general term to be rigid? It is argued by some that if we take general terms to designate their extensions, then almost no empirical general term will turn out to be rigid; and if we take them to designate some abstract entity, such as a kind, then it turns out that almost all general terms will be rigid. Various authors who pursue this line of reasoning have attempted to capture Kripke’s intent by defining a (...)
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  29.  20
    Visualizing the emergent structure of children's mathematical argument.Dolores Strom, Vera Kemeny, Richard Lehrer & Ellice Forman - 2001 - Cognitive Science 25 (5):733-773.
    Mathematics educators suggest that students of all ages need to participate in productive forms of mathematical argument (NCTM, 2000). Accordingly, we developed two complementary frameworks for analyzing the emergence of mathematical argumentation in one second‐grade classroom. Children attempted to resolve contesting claims about the “space covered” by three different‐looking rectangles of equal area measure. Our first analysis renders the topology of the semantic structure of the classroom conversation as a directed graph. The graph affords clear “at a glance” visualization (...)
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  30.  18
    Putting French Studies on the Map.Tom Conley - 1998 - Diacritics 28 (3):23-39.
    In lieu of an abstract, here is a brief excerpt of the content:Putting French Studies on the MapTom Conley (bio)A good deal of work accomplished in new historicism over the last decade has opened new perspectives on the relations of literature to cartography. If new historicism tends to be affiliated with Shakespearean scholars who reconstruct the world of the Globe Theatre in the context of London and the Elizabethan world picture, it almost goes without saying that cartography, whose mobilization and (...)
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  31.  14
    Quadrilaterizing an Orthogonal Polygon in Parallel.Jana Dietel & Hans-Dietrich Hecker - 1998 - Mathematical Logic Quarterly 44 (1):50-68.
    We consider the problem of quadrilaterizing an orthogonal polygon P, that is to decompose P into nonoverlapping convex quadrangles without adding new vertices. In this paper we present a CREW-algorithm for this problem which runs in O time using Θ processors if the rectangle decomposition of P is given, and Θ processors if not. Furthermore we will show that the latter result is optimal if the polygon is allowed to contain holes.
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  32.  23
    Die Eindeutigkeit der konstruktiven Geometrie.Karl-Heinrich Katthage - 1987 - Zeitschrift Für Allgemeine Wissenschaftstheorie 18 (1-2):285-295.
    Inquiries of Wellstein, Grünbaum and others have proved that there are indefinitely many different spatial models of Euklidian geometry. The points, lines and planes of these models are related to each other as the points, straight lines and planes of Euklidian geometry, but they are obviously totally different from them. That means that the axiomatic Euklidian geometry does not clearly determine the spatial forms of their planes and straight lines. The constructive geometry basing on approaches of Hugo Dingler tries to (...)
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  33. THIS IS NICE OF YOU. Introduction by Ben Segal.Gary Lutz - 2011 - Continent 1 (1):43-51.
    Reproduced with the kind permission of the author. Currently available in the collection I Looked Alive . © 2010 The Brooklyn Rail/Black Square Editions | ISBN 978-1934029-07-7 Originally published 2003 Four Walls Eight Windows. continent. 1.1 (2011): 43-51. Introduction Ben Segal What interests me is instigated language, language dishabituated from its ordinary doings, language startled by itself. I don't know where that sort of interest locates me, or leaves me, but a lot of the books I see in the stores (...)
     
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  34.  50
    From Politics to Philosophy and Theology: Some Remarks about Foucault’s Interpretation of Parrêsia in Two Recently Published Seminars.Carlos Lévy - 2009 - Philosophy and Rhetoric 42 (4):pp. 313-325.
    In lieu of an abstract, here is a brief excerpt of the content:From Politics to Philosophy and Theology:Some Remarks about Foucault's Interpretation of Parrêsia in Two Recently Published SeminarsCarlos LévyAt the beginning of his seminar entitled Le courage de la vérité, Foucault gives a first definition of parrêsia (2009, 10–12), which I take as my point of departure.Parrêsia is a fundamental political concept; it denotes outspokenness, and Foucault distinguishes between two versions of it, one negative, the other positive. The first (...)
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  35.  3
    Mycielski among trees.Marcin Michalski, Robert Rałowski & Szymon Żeberski - 2021 - Mathematical Logic Quarterly 67 (3):271-281.
    The two‐dimensional version of the classical Mycielski theorem says that for every comeager or conull set there exists a perfect set such that. We consider a strengthening of this theorem by replacing a perfect square with a rectangle, where A and B are bodies of some types of trees with. In particular, we show that for every comeager Gδ set there exist a Miller tree and a uniformly perfect tree such that and that cannot be a Miller tree. In the (...)
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  36.  96
    Two approaches to mathematical and physical systems.G. Schlesinger - 1959 - Philosophy of Science 26 (3):240-250.
    It is commonly the case that a problem concerning a mathematical or physical system can be solved in two quite different ways--by an internal or an external approach. For example, the area of a triangle can be found by integration or by showing it to be half that of a certain rectangle. In general, the first approach is, to analyse the given system into component parts, and the second approach is to deal with the system as a whole. It seems (...)
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  37.  28
    Multi‐Scale Contingencies During Individual and Joint Action.J. Scott Jordan, Daniel S. Schloesser, Jiuyang Bai & Drew Abney - 2018 - Topics in Cognitive Science 10 (1):36-54.
    The present paper describes a joint action paradigm in which individuals or pairs utilized two computer keys to keep a dot stimulus moving inside a larger rectangle. Members of a pair could neither see nor hear each other. This paradigm allowed us to combine the discrete-trial type dependent variables commonly utilized by representational theorists, with the continuous, temporal dependence variables utilized by dynamical theorists. Analysis revealed that individuals kept the dot in the rectangle longer than dyads and did so by (...)
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  38. The Poetry of Jeroen Mettes.Samuel Vriezen & Steve Pearce - 2012 - Continent 2 (1):22-28.
    continent. 2.1 (2012): 22–28. Jeroen Mettes burst onto the Dutch poetry scene twice. First, in 2005, when he became a strong presence on the nascent Dutch poetry blogosphere overnight as he embarked on his critical project Dichtersalfabet (Poet’s Alphabet). And again in 2011, when to great critical acclaim (and some bafflement) his complete writings were published – almost five years after his far too early death. 2005 was the year in which Dutch poetry blogging exploded. That year saw the foundation (...)
     
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  39.  87
    Analogy between the theorem of Pythagoras and the relations of uncertainty of Heisenberg.Giuseppe Gembillo - 2007 - World Futures 63 (1):38 – 41.
    In this work I propose an analogy between Pythagoras's theorem and the logical-formal structure of Werner Heisenberg's "relations of uncertainty." The reasons that they have pushed to me to place this analogy have been determined from the following ascertainment: Often, when in exact sciences a problem of measurement precision arises, it has been resolved with the resource of the elevation to the square. To me it seems also that the aporie deriving from the uncertainty principle can find one solution with (...)
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  40.  15
    Peak Shift, Prototypicality and Aesthetic Experience.Colin Martindale - 1999 - Journal of Consciousness Studies 6 (6-7):52-53.
    Ramachandran and Hirstein offer a number of interesting ideas about aesthetic preference. In this commentary I shall focus mainly on their ideas concerning peak shift and prototypicality. The authors give the example of a rat rewarded for responding to a rectangle and not rewarded for responding to a longer triangle . They argue that the rat will respond even more to a more elongated rectangle. In fact, two phenomena are involved here. Peak shift refers to the fact that the rat (...)
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  41.  11
    Algebra and Geometry in the Old Babylonian Period: Matters Concerning Reeds.Piedad Yuste - 2005 - Centaurus 47 (4):298-315.
    One of the mathematical topics examined in the Old Babylonian period consisted of calculating the size of a reed which was used to measure either a longitude or the perimeter of a rectangle or trapezium. These subjects were solved, probably, applying the geometric construction called completing the square. In this paper, we analyse the problem texts on the tablets AO 6770 (5), Str 368, VAT 7532, and VAT 7535.
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  42.  36
    Lp -Computability.Ning Zhong & Bing-Yu Zhang - 1999 - Mathematical Logic Quarterly 45 (4):449-456.
    In this paper we investigate conditions for Lp-computability which are in accordance with the classical Grzegorczyk notion of computability for a continuous function. For a given computable real number p ≥ 1 and a compact computable rectangle I ⊂ ℝq, we show that an Lp function f ∈ Lp is LP-computable if and only if f is sequentially computable as a linear functional and the Lp-modulus function of f is effectively continuous at the origin of ℝq.
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  43. The machinery of the collapse: on Republic VIII.R. Jenks - 2002 - History of Political Thought 23 (1):22-29.
    I link together the nuptial number, that ‘whole geometric number', represented as the areas of two distinct figures -- a square and a rectangle -- with the ‘triangles in ascending order'. I locate an indeterminancy in the conditions for the production of the ‘divine creature', which I take to be a philosopher , and suggest a new interpretation of the breakdown of the eugenics programme. I try to show how and why that breakdown is metaphysically necessary. I argue that Plato (...)
     
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  44.  44
    La identidad de las figuras geométricas.Javier Echeverría - 1985 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 1 (1):213-230.
    The Erlanger Program of F. Klein ensures a ground for the ὲ́κθεσις procedure, which has not been much studied in the recent debates about geometrical analysis, but refers to a more general problem: the identity of a sign within a sign system, and the attempts of reduction of the mentioned system by another one. The exampIe considered is the reduction of the conics to characteristic rectangles realized by Apollonius. Starting from Klein and Apollonius, as weIl as from cartesian geometry, (...)
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  45.  13
    Locke's Triangles.N. G. E. Harris - 1988 - Canadian Journal of Philosophy 18 (1):31-41.
    One of the most frequently discussed passages from Locke's An Essay Concerning the Human Understanding is that which occurs in IV.vii.9, where he writes:… the Ideas first in the Mind, ‘tis evident, are those of particular Things, from whence, by slow degrees, the Understanding proceeds to some few general ones; which being taken from the ordinary and familiar Objects of Sense, are settled in the Mind, with general Names to them. Thus particular Ideas are first received and distinguished, and so (...)
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  46.  73
    Geometric derivation of quantum uncertainty.Alexey Kryukov - unknown
    Quantum observables can be identified with vector fields on the sphere of normalized states. Consequently, the uncertainty relations for quantum observables become geometric statements. In the Letter the familiar uncertainty relation follows from the following stronger statement: Of all parallelograms with given sides the rectangle has the largest area.
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  47.  3
    L'emplacement du trésor de Cyrène à Delphes.Didier Laroche - 1988 - Bulletin de Correspondance Hellénique 112 (1):291-305.
    La publication, par J. Bousquet, du trésor de Cyrène dans le fascicule II des Fouilles de Delphes proposait d'assigner à ce bâtiment la fondation XIII (Atlas 203). L'auteur avait cependant relevé de nombreuses non-correspondances entre cette fondation et la crépis du trésor, qu'il expliquait par une interruption des travaux due à la troisième guerre sacrée. Un nouvel examen de la fondation XIV (Atlas 302), située immédiatement au-dessus de XIII, permet d'y replacer sans difficulté le trésor, dont le plan s'inscrit, au (...)
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  48.  10
    A Journey into the Polyhedrons’ World.Giuseppe Conti, Alberto Trotta & Francesco Conti - 2018 - Science and Philosophy 6 (1):67-92.
    In this article the authors intend to present a very important topic of the geometry of space: the polyhedra. After having introduced their definition, their presence will be shown in nature, in everyday life and in art, starting from ancient Greece up to the present day. First of all, we will deal with regular polyhedra; subsequently we will introduce the important family, especially in the applications, of the Archimedean polyhedra. Finally, the interesting Goldberg polyhedra will be presented.
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  49.  23
    Effect of distance and size of standard object on the development of shape constancy.Dale W. Kaess, S. Dziurawiec Haynes, M. J. Craig, S. C. Pearson & J. Greenwell - 1974 - Journal of Experimental Psychology 102 (1):17.
  50.  17
    Foldout includes foreshortening in drawings by a blind man.John M. Kennedy & Sherief Hammad - 2011 - Rivista di Estetica 47:31-45.
    In a case-history, Ben, a university-graduate blind adult, is shown to draw a cube as if it were folded out, but with slim rectangles for the sides around a central square. This form is drawn by sighted 8-year-olds. It might involve foreshortening and parallel projection, despite the presence of more sides than would be present in parallel projection in a single direction. Also, Ben drew a glass’s brim as both a straight line and as an ellipse, a form common (...)
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