Perception and Metaphysics. Perceptual Experience in Charles Peirce and Alfred North Whitehead
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Perception Is Truth
Perception is Truth... WHEN IT COMES TO LEASING AND SHOPPING REPORTS What is the truth? This age old question has some very deep implications that go way beyond the point of this training tip. Yet, the question reminds us that two people can experience the same incident and walk away with completely different perceptions of what actually happened. Sometimes, just like beauty, "truth” is in the eye of the beholder. It is a matter of perception. Shopping report information is a vivid example of the fact that perception is reality. Occasionally, an EPMS shopper remembers a specific leasing presentation somewhat differently than the on-site professional who was shopped and later evaluated in a written format. The shopper reports that the leasing consultant was a bit distracted and indifferent, not very friendly, or “didn’t seem interested in meeting my needs”. Yet, that individual’s supervisor cannot believe that this very friendly and warm staff member could ever come across in any way but delightful, enthusiastic and professional! “Everyone loves her!” the supervisor explains. Sometimes the gap between what the leasing professional believes about her presentation and what the shopper describes comes down to perception. Regardless of what really (or not really!) happened, the perception of the shopper – and that of the typical rental prospect – is the only “truth” that really matters! Leasing is all about perception, isn’t it? Fellow onsite associates may say, “He is the friendliest guy you’ll ever meet! We love him!” But if this “friendliest guy” is perceived as unfriendly, to that prospect he is unfriendly! “You know, Sara is really nice once you get to know her!” This may be “true”; but the reality is the prospect is unlikely to spend enough time “getting to know” Sara to override their initial impression. -
Studies on Collingwood, History and Civilization
Studies on Collingwood, History and Civilization Jan van der Dussen Studies on Collingwood, History and Civilization Jan van der Dussen Heerlen , The Netherlands ISBN 978-3-319-20671-4 ISBN 978-3-319-20672-1 (eBook) DOI 10.1007/978-3-319-20672-1 Library of Congress Control Number: 2015951386 Springer Cham Heidelberg New York Dordrecht London © Springer International Publishing Switzerland 2016 This work is subject to copyright. All rights are reserved by the Publisher, whether the whole or part of the material is concerned, specifi cally the rights of translation, reprinting, reuse of illustrations, recitation, broadcasting, reproduction on microfi lms or in any other physical way, and transmission or information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed. The use of general descriptive names, registered names, trademarks, service marks, etc. in this publication does not imply, even in the absence of a specifi c statement, that such names are exempt from the relevant protective laws and regulations and therefore free for general use. The publisher, the authors and the editors are safe to assume that the advice and information in this book are believed to be true and accurate at the date of publication. Neither the publisher nor the authors or the editors give a warranty, express or implied, with respect to the material contained herein or for any errors or omissions that may have been made. Printed on acid-free paper Springer International Publishing AG Switzerland is part of Springer Science+Business Media (www. springer.com) Acknowledgements The following four essays are reproduced from their original publication. -
Perception and Law Enforcement
Perception and Law Enforcement Lt. Norman Hale White County Sheriff Department School of Law Enforcement Supervision Session XXXII Criminal Justice Institute Introduction Since the beginning, perception has been used by everyone. When man first said I am naked, I need clothing. The perception was I am naked. Without understanding why things are the way they appear man was fearful of the world around him. Superstitions overwhelmed man and his thoughts. It was an effort to explain the unexplainable. This is the perception of man and his surroundings. Early man worshiped nature in an attempt to change what was happening. At one time, it was believed that a man lived in the moon. This was based on the face seen on the moon. More resonantly, many believed there was or had been life on Mars, because of a photo taken as a satellite passed Mars showing a face on the surface (face on mars). This raised a large stir among people and the scientific community. It was not until some time later when a new photo was taken by a passing satellite, that the face on Mars proved to be a mountain and the face was formed by shadows cast across the surface of the mountain (face on mars). The attempt to understand how things are perceived goes back before the Egyptians were building pyramids. Modern man has devoted an extensive amount of time to studying perception and how it affects man. As the understanding of perception increases, the mystery that caused many superstitions is solved and man is no longer fearful. -
Achievements and Fallacies in Hume's Account of Infinite
-1- ACHIEVEMENTS AND FALLACIES IN HUME’S ACCOUNT OF INFINITE DIVISIBILITY James Franklin Hume Studies 20 (1994): 85-101 Throughout history,almost all mathematicians, physicists and philosophers have been of the opinion that space and time are infinitely divisible. That is, it is usually believedthat space and time do not consist of atoms, but that anypiece of space and time of non-zero size, howeversmall, can itself be divided into still smaller parts. This assumption is included in geometry,asinEuclid, and also in the Euclidean and non- Euclidean geometries used in modern physics. Of the fewwho have denied that space and time are infinitely divisible, the most notable are the ancient atomists, and Berkeleyand Hume. All of these assert not only that space and time might be atomic, but that theymust be. Infinite divisibility is, theysay, impossible on purely conceptual grounds. In the hundred years or so before Hume’s Tr eatise, there were occasional treatments of the matter,in places such as the Port Royal Logic, and Isaac Barrow’smathematical lectures of the 1660’s, 1 Theydonot add anything substantial to medievaltreatments of the same topic. 2 Mathematicians certainly did not take seriously the possibility that space and time might be atomic; Pascal, for example, instances the Chevalier de Me´re´’s belief in atomic space as proof of his total incompetence in mathematics. 3 The problem acquired amore philosophical cast when Bayle, in his Dictionary, tried to showthat both the assertion and the denial of the infinite divisibility of space led to contradictions; the problem thus appears as a general challenge to "Reason". -
Continuity Properties and Infinite Divisibility of Stationary Distributions
The Annals of Probability 2009, Vol. 37, No. 1, 250–274 DOI: 10.1214/08-AOP402 c Institute of Mathematical Statistics, 2009 CONTINUITY PROPERTIES AND INFINITE DIVISIBILITY OF STATIONARY DISTRIBUTIONS OF SOME GENERALIZED ORNSTEIN–UHLENBECK PROCESSES By Alexander Lindner and Ken-iti Sato Technische Universit¨at of Braunschweig and Hachiman-yama, Nagoya ∞ −Nt− Properties of the law µ of the integral R0 c dYt are studied, where c> 1 and {(Nt,Yt),t ≥ 0} is a bivariate L´evy process such that {Nt} and {Yt} are Poisson processes with parameters a and b, respectively. This is the stationary distribution of some generalized Ornstein–Uhlenbeck process. The law µ is parametrized by c, q and r, where p = 1 − q − r, q, and r are the normalized L´evy measure of {(Nt,Yt)} at the points (1, 0), (0, 1) and (1, 1), respectively. It is shown that, under the condition that p> 0 and q > 0, µc,q,r is infinitely divisible if and only if r ≤ pq. The infinite divisibility of the symmetrization of µ is also characterized. The law µ is either continuous-singular or absolutely continuous, unless r = 1. It is shown that if c is in the set of Pisot–Vijayaraghavan numbers, which includes all integers bigger than 1, then µ is continuous-singular under the condition q> 0. On the other hand, for Lebesgue almost every c> 1, there are positive constants C1 and C2 such that µ is absolutely continuous whenever q ≥ C1p ≥ C2r. For any c> 1 there is a positive constant C3 such that µ is continuous-singular whenever q> 0 and max{q,r}≤ C3p. -
On Theodorus' Lesson in the Theaetetus 147D-E by S
On Theodorus’ lesson in the Theaetetus 147d-e by S. Negrepontis and G. Tassopoulos In the celebrated Theaetetus 147d3-e1 passage Theodorus is giving a lesson to Theaetetus and his companion, proving certain quadratic incommensurabilities. The dominant view on this passage, expressed independently by H. Cherniss and M. Burnyeat, is that Plato has no interest to, and does not, inform the reader about Theodorus’ method of incommensurability proofs employed in his lesson, and that, therefore, there is no way to decide from the Platonic text, our sole information on the lesson, whether the method is anthyphairetic as Zeuthen, Becker, van der Waerden suggest, or not anthyphairetic as Hardy-Wright, Knorr maintain. Knorr even claims that it would be impossible for Theodorus to possess a rigorous proof of Proposition X.2 of the Elements, necessary for an anthyphairetic method, because of the reliance of the proof of this Proposition, in the Elements, on Eudoxus principle. But it is not difficult to see that Knorr’s claim is undermined by the fact that an elementary proof of Proposition X.2, in no way involving Eudoxus principle, is readily obtained either from the proof of Proposition X.3 of the Elements itself (which is contrapositive and thus logically equivalent to X.2), or from an ancient argument going back to the originator of the theory of proportion reported by Aristotle in the Topics 158a-159b passage. The main part of the paper is devoted to a discussion of the evidence for a distributive rendering of the plural ‘hai dunameis’ in the crucial statement, ’because the powers (‘hai dunameis’) were shown to be infinite in multitude’ in 147d7-8 (contrary to the Burnyeat collective, set-theoretic rendering), necessarily resulting in an anthyphairetic method for Theodorus’ proofs of incommensurability (contrary to the Cherniss-Burnyeat neutrality thesis). -
Early Greeks and Aristotle
Topics Moore Chaps 1 & 2: Early Greeks & Aristotle I. Early Greeks II. The Method of Exhaustion I. Early Greeks III.Aristotle 1. Anaximander (b. 610 B.C.) “to apeiron” - “the unlimited”, “unbounded” Solution to the Problem of the One and the Many: Observable objects = composites of the four elements: - fundamental substance of reality earth, air, fire, water. - underlying substratum for change Question: How do such opposing elements combine to form objects? - neutral substratum in which Answer: Through the mediation of to apeiron opposites/strife are reconciled 2. The Pythagoreans (Pythagoras b. 570 B.C.) the physical world = product of the imposition of “peras” (limits) on “a peiron” result = order/harmony basis for this order = natural numbers 3. The Eleatics Parmenides of Elea (515 B.C.) Claim: It is meaningless to speak of what is not. Everything is. “The One” - the metaphysically infinite - indivisible, homogeneous, eternal Further claim: Change is an illusion. (Change is a transition from what is, to what is not. This is impossible, since talk of what is not is incoherent.) Zeno (490 B.C.) Paradoxes of motion: intended to demonstrate that motion is not real - Achilles and the Tortoise - Paradox of the runner: ABE D C Claim: Achilles will never reach the finish-line at B. Proof: (1) To reach B, must reach C = AB/2. (2) To reach C, must reach D = AC/2, etc... (3) Thus there are an infinite number of finite line segments between A and B. (4) So Achilles would need an infinite amount of time to traverse them all! Assumptions: (a) AB is infinitely divisible. -
Perceptual Causality, Counterfactuals, and Special Causal Concepts
OUP CORRECTED PROOF – FINAL, 19/10/2011, SPi 3 Perceptual Causality, Counterfactuals, and Special Causal Concepts Johannes Roessler On one view, an adequate account of causal understanding may focus exclusively on what is involved in mastering general causal concepts (concepts such as ‘x causes y’ or ‘p causally explains q’). An alternative view is that causal understanding is, partly but irreducibly, a matter of grasping what Anscombe called special causal concepts, con- cepts such as ‘push’, ‘flatten’,or‘knock over’. We can label these views generalist vs particularist approaches to causal understanding. It is worth emphasizing that the contrast here is not between two kinds of theories of the metaphysics of causation, but two views of the nature and perhaps source of ordinary causal understanding. One aim of this paper is to argue that it would be a mistake to dismiss particularism because of its putative metaphysical commitments. I begin by formulating an intuitively attractive version of particularism due to P.F. Strawson, a central element of which is what I will call na¨ıve realism concerning mechanical transactions. I will then present the account with two challenges. Both challenges reflect the worry that Strawson’s particularism may be unable to acknowledge the intimate connection between causa- tion and counterfactuals, as articulated by the interventionist approach to causation. My project will be to allay these concerns, or at least to explore how this might be done. My (tentative) conclusion will be that Strawson’sna¨ıve realism can accept what interventionism has to say about ordinary causal understanding, and that intervention- ism should not be seen as being committed to generalism. -
Unity of Mind, Temporal Awareness, and Personal Identity
UNIVERSITY OF CALIFORNIA, IRVINE THE LEGACY OF HUMEANISM: UNITY OF MIND, TEMPORAL AWARENESS, AND PERSONAL IDENTITY DISSERTATION submitted in partial satisfaction of the requirements for the degree of DOCTOR OF PHILOSOPHY in Philosophy by Daniel R. Siakel Dissertation Committee: Professor David Woodruff Smith, Chair Professor Sven Bernecker Associate Professor Marcello Oreste Fiocco Associate Professor Clinton Tolley 2016 © 2016 Daniel R. Siakel DEDICATION To My mother, Anna My father, Jim Life’s original, enduring constellation. And My “doctor father,” David Who sees. “We think that we can prove ourselves to ourselves. The truth is that we cannot say that we are one entity, one existence. Our individuality is really a heap or pile of experiences. We are made out of experiences of achievement, disappointment, hope, fear, and millions and billions and trillions of other things. All these little fragments put together are what we call our self and our life. Our pride of self-existence or sense of being is by no means one entity. It is a heap, a pile of stuff. It has some similarities to a pile of garbage.” “It’s not that everything is one. Everything is zero.” Chögyam Trungpa Rinpoche “Galaxies of Stars, Grains of Sand” “Rhinoceros and Parrot” ii TABLE OF CONTENTS Page ACKNOWLEDGMENTS v CURRICULUM VITAE vi ABSTRACT OF THE DISSERTATION xii INTRODUCTION 1 CHAPTER I: Hume’s Appendix Problem and Associative Connections in the Treatise and Enquiry §1. General Introduction to Hume’s Science of Human Nature 6 §2. Introducing Hume’s Appendix Problem 8 §3. Contextualizing Hume’s Appendix Problem 15 §4. -
Imperfect Perception and Vagueness
Imperfect Perception and Vagueness Giri Parameswaran∗& Timothy Lambie-Hansony March 27, 2016 VERY PRELIMINARY & INCOMPLETE Abstract This paper investigates the epistemic approach to vagueness that the source of vagueness is the speaker's inability to perfectly perceive the world. We study a standard communication game and show that imperfect perception is insucient to render vague communication about the world as perceived by the sender. However, if the receiver interprets the sender's message as a true statement about the world, rather than merely how it appears to the sender, then language becomes vague. We show that this vagueness is characterized by probability distributions that describe the degree to which a statement is likely to be true. Hence, we provide micro-foundations for truth- degree functions as an equilibrium consequence of the sender's perception technology and the optimal, non-vague language in the perceived world thereby unifying the epistemic and truth-degree approaches to vagueness. ∗Department of Economics, Haverford College, Haverford, PA 19041. Email: [email protected] yDepartment of Economics, Haverford College, Haverford, PA 19041. Email: [email protected] 1 1 Introduction Language is vague when the receiver cannot be certain of which `states' the sender of a message seeks to invoke. For example, although we routinely describe people or things as tall, heavy, fast, and so on, we would, in most cases, struggle to identify the boundary between tall and short, or between fast and slow. Indeed, vagueness is often associated with a `blurring of the boundaries' between the meanings of words. Many theories seek to explain the nature and source of vagueness. -
Deleuze's Theory of Sensation: Overcoming the Kantian Duality
3 Deleuze's Theory of Sensation: Overcoming the Kantian Duality Daniel W Smith Aesthetics since Kant has been haunted by a seemingly irretractable dualism. On the one hand. aesthetics designates the theory of sensib ility as the form of possible experience; on the other hand, it desig nates the theory of art as a rdl ection on real experience. The first is the objective element of sensation. which is conditioned by the a priori Conns of space and time (the 'T ranscendental Aesthetic ' aCthe en"rique of Pure Reason); the second is the subjective element of sensation, which is expressed in the feeling of pleasure and pain (the 'Critiqu e of Aesthetic Judgment' in the Critique of Judgment) , Gilles Deleuze ar gues that these two aspects of the theory of sensation (aesthetics) can � reunited only at the pric e of a radic al recasting of the transcenden tal project as form!Jlated by Kant, pushing it in the direction of what Schelling once called a 'superior empiricism': it is only when the conditions of experience in general become the genetic conditions of experience that they can be reunited with the structures of works real of an. In this case, the principles of sensation would at the same time Constitute the principles of composition of the work of art, and conver sely it would be the structure of the work of that reveals these conditions. I In what follows, I would like to examinean the means by �'hich Deleuze anempts to overcome this duality in aesthetics. follow this single thread through the network of his thought, even if in tramgcin g this line we sacrifice a cenain amount of detail in favor of a nain perspicuity. -
Perception and Representation in Leibniz
PERCEPTION AND REPRESENTATION IN LEIBNIZ by Stephen Montague Puryear B.S., Mechanical Engineering, North Carolina State University, 1994 M.A., Philosophy, Texas A&M University, 2000 M.A., Philosophy, University of Pittsburgh, 2004 Submitted to the Graduate Faculty of the Department of Philosophy in partial fulfillment of the requirements for the degree of Doctor of Philosophy University of Pittsburgh 2006 UNIVERSITY OF PITTSBURGH DEPARTMENT OF PHILOSOPHY This dissertation was presented by Stephen Montague Puryear It was defended on December 5, 2005 and approved by Nicholas Rescher University Professor of Philosophy Robert B. Brandom Distinguished Service Professor of Philosophy Stephen Engstrom Associate Professor of Philosophy J. E. McGuire Professor of History and Philosophy of Science Dissertation Director: Nicholas Rescher University Professor of Philosophy ii Copyright °c by Stephen Montague Puryear 2006 iii PERCEPTION AND REPRESENTATION IN LEIBNIZ Stephen Montague Puryear, Ph.D. University of Pittsburgh, 2006 Though Leibniz’s views about perception and representation go to the heart of his philosophy, they have received surprisingly little attention over the years and in many ways continue to be poorly understood. I aim to redress these shortcomings. The body of the work begins with an exploration of Leibniz’s proposed analysis of representation (Chapter 2). Here I argue that on this analysis representation consists in a kind of structural correspondence— roughly an isomorphism—between representation and thing represented. Special attention is given to the application of this analysis to the challenging cases of linguistic and mental representation. The next two chapters concern what I take to be the central issue of the work: the nature of distinct perception.