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Argumentation and Fallacies in Creationist Writings Against Evolutionary Theory Petteri Nieminen1,2* and Anne-Mari Mustonen1
Nieminen and Mustonen Evolution: Education and Outreach 2014, 7:11 http://www.evolution-outreach.com/content/7/1/11 RESEARCH ARTICLE Open Access Argumentation and fallacies in creationist writings against evolutionary theory Petteri Nieminen1,2* and Anne-Mari Mustonen1 Abstract Background: The creationist–evolutionist conflict is perhaps the most significant example of a debate about a well-supported scientific theory not readily accepted by the public. Methods: We analyzed creationist texts according to type (young earth creationism, old earth creationism or intelligent design) and context (with or without discussion of “scientific” data). Results: The analysis revealed numerous fallacies including the direct ad hominem—portraying evolutionists as racists, unreliable or gullible—and the indirect ad hominem, where evolutionists are accused of breaking the rules of debate that they themselves have dictated. Poisoning the well fallacy stated that evolutionists would not consider supernatural explanations in any situation due to their pre-existing refusal of theism. Appeals to consequences and guilt by association linked evolutionary theory to atrocities, and slippery slopes to abortion, euthanasia and genocide. False dilemmas, hasty generalizations and straw man fallacies were also common. The prevalence of these fallacies was equal in young earth creationism and intelligent design/old earth creationism. The direct and indirect ad hominem were also prevalent in pro-evolutionary texts. Conclusions: While the fallacious arguments are irrelevant when discussing evolutionary theory from the scientific point of view, they can be effective for the reception of creationist claims, especially if the audience has biases. Thus, the recognition of these fallacies and their dismissal as irrelevant should be accompanied by attempts to avoid counter-fallacies and by the recognition of the context, in which the fallacies are presented. -
Section 6: Reporting Likelihood Ratios Components
Section 6: Reporting Likelihood Ratios Components • Hierarchy of propositions • Formulating propositions • Communicating LRs Section 6 Slide 2 Likelihood Ratio The LR assigns a numerical value in favor or against one propo- sition over another: Pr(EjHp;I) LR = ; Pr(EjHd;I) where Hp typically aligns with the prosecution case, Hd is a reasonable alternative consistent with the defense case, and I is the relevant background information. Section 6 Slide 3 Setting Propositions • The value for the LR will depend on the propositions chosen: different sets of propositions will lead to different LRs. • Choosing the appropriate pair of propositions can therefore be just as important as the DNA analysis itself. Section 6 Slide 4 Hierarchy of Propositions Evett & Cook (1998) established the following hierarchy of propositions: Level Scale Example III Offense Hp: The suspect raped the complainant. Hd: Some other person raped the complainant. II Activity Hp: The suspect had intercourse with the complainant. Hd: Some other person had intercourse with the complainant. I Source Hp: The semen came from the suspect. Hd: The semen came from an unknown person. 0 Sub-source Hp: The DNA in the sample came from the suspect. Hd: The DNA in the sample came from an unknown person. Section 6 Slide 5 Hierarchy of Propositions • The offense level deals with the ultimate issue of guilt/ innocence, which are outside the domain of the forensic scientist. • The activity level associates a DNA profile or evidence source with the crime itself, and there may be occasions where a scientist can address this level. • The source level associates a DNA profile or evidence item with a particular body fluid or individual source. -
Ironic Feminism: Rhetorical Critique in Satirical News Kathy Elrick Clemson University, [email protected]
Clemson University TigerPrints All Dissertations Dissertations 12-2016 Ironic Feminism: Rhetorical Critique in Satirical News Kathy Elrick Clemson University, [email protected] Follow this and additional works at: https://tigerprints.clemson.edu/all_dissertations Recommended Citation Elrick, Kathy, "Ironic Feminism: Rhetorical Critique in Satirical News" (2016). All Dissertations. 1847. https://tigerprints.clemson.edu/all_dissertations/1847 This Dissertation is brought to you for free and open access by the Dissertations at TigerPrints. It has been accepted for inclusion in All Dissertations by an authorized administrator of TigerPrints. For more information, please contact [email protected]. IRONIC FEMINISM: RHETORICAL CRITIQUE IN SATIRICAL NEWS A Dissertation Presented to the Graduate School of Clemson University In Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy Rhetorics, Communication, and Information Design by Kathy Elrick December 2016 Accepted by Dr. David Blakesley, Committee Chair Dr. Jeff Love Dr. Brandon Turner Dr. Victor J. Vitanza ABSTRACT Ironic Feminism: Rhetorical Critique in Satirical News aims to offer another perspective and style toward feminist theories of public discourse through satire. This study develops a model of ironist feminism to approach limitations of hegemonic language for women and minorities in U.S. public discourse. The model is built upon irony as a mode of perspective, and as a function in language, to ferret out and address political norms in dominant language. In comedy and satire, irony subverts dominant language for a laugh; concepts of irony and its relation to comedy situate the study’s focus on rhetorical contributions in joke telling. How are jokes crafted? Who crafts them? What is the motivation behind crafting them? To expand upon these questions, the study analyzes examples of a select group of popular U.S. -
False Dilemma Wikipedia Contents
False dilemma Wikipedia Contents 1 False dilemma 1 1.1 Examples ............................................... 1 1.1.1 Morton's fork ......................................... 1 1.1.2 False choice .......................................... 2 1.1.3 Black-and-white thinking ................................... 2 1.2 See also ................................................ 2 1.3 References ............................................... 3 1.4 External links ............................................. 3 2 Affirmative action 4 2.1 Origins ................................................. 4 2.2 Women ................................................ 4 2.3 Quotas ................................................. 5 2.4 National approaches .......................................... 5 2.4.1 Africa ............................................ 5 2.4.2 Asia .............................................. 7 2.4.3 Europe ............................................ 8 2.4.4 North America ........................................ 10 2.4.5 Oceania ............................................ 11 2.4.6 South America ........................................ 11 2.5 International organizations ...................................... 11 2.5.1 United Nations ........................................ 12 2.6 Support ................................................ 12 2.6.1 Polls .............................................. 12 2.7 Criticism ............................................... 12 2.7.1 Mismatching ......................................... 13 2.8 See also -
Indiscernible Logic: Using the Logical Fallacies of the Illicit Major Term and the Illicit Minor Term As Litigation Tools
WLR_47-1_RICE (FINAL FORMAT) 10/28/2010 3:35:39 PM INDISCERNIBLE LOGIC: USING THE LOGICAL FALLACIES OF THE ILLICIT MAJOR TERM AND THE ILLICIT MINOR TERM AS LITIGATION TOOLS ∗ STEPHEN M. RICE I. INTRODUCTION Baseball, like litigation, is at once elegant in its simplicity and infinite in its complexities and variations. As a result of its complexities, baseball, like litigation, is subject to an infinite number of potential outcomes. Both baseball and litigation are complex systems, managed by specialized sets of rules. However, the results of baseball games, like the results of litigation, turn on a series of indiscernible, seemingly invisible, rules. These indiscernible rules are essential to success in baseball, in the same way the rules of philosophic logic are essential to success in litigation. This article will evaluate one of the philosophical rules of logic;1 demonstrate how it is easily violated without notice, resulting in a logical fallacy known as the Fallacy of the Illicit Major or Minor Term,2 chronicle how courts have identified this logical fallacy and used it to evaluate legal arguments;3 and describe how essential this rule and the fallacy that follows its breach is to essential effective advocacy. However, because many lawyers are unfamiliar with philosophical logic, or why it is important, this article begins with a story about a familiar subject that is, in many ways, like the rules of philosophic logic: the game of baseball. ∗ Stephen M. Rice is an Assistant Professor of Law, Liberty University School of Law. I appreciate the efforts of my research assistant, Ms. -
The Myth of the Superuser: Fear, Risk, and Harm Online
The Myth of the Superuser: Fear, Risk, and Harm Online ∗ Paul Ohm Fear of the powerful computer user, the “Superuser,” dominates debates about online conflict. He is a mythic figure: difficult to find, immune to technological constraints, and aware of legal loopholes. Policymakers, fearful of his power, too often overreact by passing overbroad, ambiguous laws intended to ensnare the Superuser but which are instead used against inculpable, ordinary users. This response is unwarranted because the Superuser is often a marginal figure whose power has been greatly exaggerated. The exaggerated focus on the Superuser reveals a pathological characteristic of the study of power, crime, and security online, which springs from a widely held fear of the Internet. Building on the social science fear literature, this Article challenges the conventional wisdom and ∗ Associate Professor of Law and Telecommunications, University of Colorado Law School. Thanks to Tim Wu, Orin Kerr, Phil Weiser, Julie Cohen, Pierre Schlag, Brett Frischmann, Victor Fleischer, Miranda Fleischer, Viva Moffat, and Jean Camp for their helpful comments. Thanks also for suggestions and support from participants in the University of Colorado Law School Faculty Workshop, including Clare Huntington, Nestor Davidson, Scott Peppett, Mimi Wesson, Amy Schmitz, Sarah Krakoff, and Brad Bernthal; the Intellectual Property Scholars Conference; and the Telecommunications Policy Research Conference. Thanks also to Todd Blair and Michael Beylkin for outstanding research assistance. 1327 1328 University of California, Davis [Vol. 41:1327 standard assumptions about the role of experts. Unlike dispassionate experts in other fields, computer experts are as susceptible as laypeople to exaggerate the power of the Superuser. -
Existential Universal Statement Examples
Existential Universal Statement Examples Kenotic and evident Hilliard often apparelled some estafette passionately or underestimates light-heartedly. Is Whittaker bamboo or apsidal after emasculatory Lindsay retrospects so affectedly? Fox coinciding raffishly as lacteous Matt lark her firstling perplexes diplomatically. Finally we want to agree with constants, brentano and the same way can encode simple example, or allow for existential universal statement in formal model Some cats are enabled to generalize the existential universal statement to let us! The cases holds true if a host of opposing or two or equal and contrast could use an example of these definitions are. Questions about this fallacy? In any name it! This example in universal existential statement here are asked to. The following are referring to find it is automatically true, we start a mouse a new term is not. It overseas also easy to see that there be many repetitions of stock same value these different points in a plane. The comparison made her breath catch. Here are still statements from two existential universal statement examples illustrate these examples are positive, there was that are cats like it must be wise to this means we replaceboth occurrences. If authorities exercise, or they are independent of some theory, and by duality the same result holds for existential quantification. Not all real numbers are positive. Please help us to share our service with your friends. Universal quantifier Existential quantifier Negation and quantifiers Restricting. What oversight you person to show can prove anything the statement is false? What happens to be evaluated to indicate unique existence unless we do. -
Essence and Necessity, and the Aristotelian Modal Syllogistic: a Historical and Analytical Study Daniel James Vecchio Marquette University
Marquette University e-Publications@Marquette Dissertations (2009 -) Dissertations, Theses, and Professional Projects Essence and Necessity, and the Aristotelian Modal Syllogistic: A Historical and Analytical Study Daniel James Vecchio Marquette University Recommended Citation Vecchio, Daniel James, "Essence and Necessity, and the Aristotelian Modal Syllogistic: A Historical and Analytical Study" (2016). Dissertations (2009 -). 686. http://epublications.marquette.edu/dissertations_mu/686 ESSENCE AND NECESSITY, AND THE ARISTOTELIAN MODAL SYLLOGISTIC: A HISTORICAL AND ANALYTICAL STUDY by Daniel James Vecchio, B.A., M.A. A Dissertation submitted to the Faculty of the Graduate School, Marquette University, in Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy Milwaukee, Wisconsin December 2016 ABSTRACT ESSENCE AND NECESSITY, AND THE ARISTOTELIAN MODAL SYLLOGISTIC: A HISTORICAL AND ANALYTICAL STUDY Daniel James Vecchio, B.A., M.A. Marquette University, 2016 The following is a critical and historical account of Aristotelian Essentialism informed by recent work on Aristotle’s modal syllogistic. The semantics of the modal syllogistic are interpreted in a way that is motivated by Aristotle, and also make his validity claims in the Prior Analytics consistent to a higher degree than previously developed interpretative models. In Chapter One, ancient and contemporary objections to the Aristotelian modal syllogistic are discussed. A resolution to apparent inconsistencies in Aristotle’s modal syllogistic is proposed and developed out of recent work by Patterson, Rini, and Malink. In particular, I argue that the semantics of negation is distinct in modal context from those of assertoric negative claims. Given my interpretive model of Aristotle’s semantics, in Chapter Two, I provide proofs for each of the mixed apodictic syllogisms, and propose a method of using Venn Diagrams to visualize the validity claims Aristotle makes in the Prior Analytics. -
An Open Introduction to Logic
For All X The Lorain County Remix P.D. Magnus University at Albany, State University of New York and Cathal Woods Virginia Wesleyan University and J. Robert Loftis Lorain County Community College Licensed under a Creative Commons license. (Attribution-NonComercial-ShareAlike 4.0 International ) https://creativecommons.org/licenses/by-nc-sa/4.0/ This is version 0.1 of An Open Introduction to Logic. It is current as of December 22, 2017. © 2005{2017 by Cathal Woods, P.D. Magnus, and J. Robert Loftis. Some rights reserved. Licensed under a Creative Commons license. (Attribution-NonComercial-ShareAlike 4.0 International ) https://creativecommons.org/licenses/by-nc-sa/4.0/ This book incorporates material from An Introduction to Reasoning by Cathal Woods, available at sites.google.com/site/anintroductiontoreasoning/ and For All X by P.D. Magnus (version 1.27 [090604]), available at www.fecundity.com/logic. Introduction to Reasoning © 2007{2014 by Cathal Woods. Some rights reserved. Licensed under a Creative Commons license: Attribution-NonCommercial-ShareAlike 3.0 Unported. http://creativecommons.org/licenses/by-nc-sa/3.0/ For All X © 2005{2010 by P.D. Magnus. Some rights reserved. Licensed under a Creative Commons license: Attribution ShareAlike http://creativecommons.org/licenses/by-sa/3.0/ J. Robert Loftis compiled this edition and wrote original material for it. He takes full responsibility for any mistakes remaining in this version of the text. Typesetting was carried out entirely in LATEX2". The style for typesetting proofs is based on fitch.sty (v0.4) by Peter Selinger, University of Ottawa. \When you come to any passage you don't understand, read it again: if you still don't understand it, read it again: if you fail, even after three readings, very likely your brain is getting a little tired. -
INCLAN-DISSERTATION-2021.Pdf
A METHOD FOR SYSTEM OF SYSTEMS DEFINITION AND MODELING USING PATTERNS OF COLLECTIVE BEHAVIOR A Dissertation Presented to The Academic Faculty by Eric Inclan In Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the School of Aerospace Engineering Georgia Institute of Technology May 2021 COPYRIGHT © 2021 BY ERIC INCLAN A METHOD FOR SYSTEM OF SYSTEMS DEFINITION AND MODELING USING PATTERNS OF COLLECTIVE BEHAVIOR Approved by: Dr. Dimitri Mavris, Advisor Dr. Jean Charles Domerçant School of Aerospace Engineering Georgia Tech Research Institute Georgia Institute of Technology Dr. Michael J. Steffens Dr. Santiago Balestrini-Robinson School of Aerospace Engineering Georgia Tech Research Institute Georgia Institute of Technology Dr. Daniel P. Schrage School of Aerospace Engineering Georgia Institute of Technology Date Approved: April 29, 2021 DEDICATION To my family iii ACKNOWLEDGEMENTS First and foremost, I would like to thank Dr. Mavris for his sense of humor, patience, leadership, and support. Your feedback has always been as accurate and valuable as it has been incisive. I will undoubtedly be a better scientist and engineer for it, and I am grateful for all the guidance you have given me. I want to thank all of the Georgia Tech faculty and staff that I had the privilege to learn from and work for, for embodying a level of professionalism, talent, depth of understanding, empathy, and diligence that is very hard to find, let alone in one place. I would like to thank my lab-mates, and in particular John Mines, Stephanie Zhu, Arturo Santa, and Katie Handschuh Fuerst, for listening when I needed someone to talk to. -
Leading Logical Fallacies in Legal Argument – Part 1 Gerald Lebovits
University of Ottawa Faculty of Law (Civil Law Section) From the SelectedWorks of Hon. Gerald Lebovits July, 2016 Say It Ain’t So: Leading Logical Fallacies in Legal Argument – Part 1 Gerald Lebovits Available at: https://works.bepress.com/gerald_lebovits/297/ JULY/AUGUST 2016 VOL. 88 | NO. 6 JournalNEW YORK STATE BAR ASSOCIATION Highlights from Today’s Game: Also in this Issue Exclusive Use and Domestic Trademark Coverage on the Offensive Violence Health Care Proxies By Christopher Psihoules and Jennette Wiser Litigation Strategy and Dispute Resolution What’s in a Name? That Which We Call Surrogate’s Court UBE-Shopping and Portability THE LEGAL WRITER BY GERALD LEBOVITS Say It Ain’t So: Leading Logical Fallacies in Legal Argument – Part 1 o argue effectively, whether oral- fact.3 Then a final conclusion is drawn able doubt. The jury has reasonable ly or in writing, lawyers must applying the asserted fact to the gen- doubt. Therefore, the jury hesitated.”8 Tunderstand logic and how logic eral rule.4 For the syllogism to be valid, The fallacy: Just because the jury had can be manipulated through fallacious the premises must be true, and the a reasonable doubt, the jury must’ve reasoning. A logical fallacy is an inval- conclusion must follow logically. For hesitated. The jury could’ve been id way to reason. Understanding falla- example: “All men are mortal. Bob is a entirely convinced and reached a con- cies will “furnish us with a means by man. Therefore, Bob is mortal.” clusion without hesitation. which the logic of practical argumen- Arguments might not be valid, tation can be tested.”1 Testing your though, even if their premises and con- argument against the general types of clusions are true. -
MATH 9: ALGEBRA: FALLACIES, INDUCTION 1. Quantifier Recap First, a Review of Quantifiers Introduced Last Week. Recall That
MATH 9: ALGEBRA: FALLACIES, INDUCTION October 4, 2020 1. Quantifier Recap First, a review of quantifiers introduced last week. Recall that 9 is called the existential quantifier 8 is called the universal quantifier. We write the statement 8x(P (x)) to mean for all values of x, P (x) is true, and 9x(P (x)) to mean there is some value of x such that P (x) is true. Here P (x) is a predicate, as defined last week. Generalized De Morgan's Laws: :8x(P (x)) $ 9x(:P (x)) :9x(P (x)) $ 8x(:P (x)) Note that multiple quantifiers can be used in a statement. If we have a multivariable predicate like P (x; y), it is possible to write 9x9y(P (x; y)), which is identical to a nested statement, 9x(9y(P (x; y))). If it helps to understand this, you can realize that the statement 9y(P (x; y)) is a logical predicate in variable x. Note that, in general, the order of the quantifiers does matter. To negate a statement with multiple predicates, you can do as follows: :8x(9y(P (x; y))) = 9x(:9y(P (x; y))) = 9x(8y(:P (x; y))): 2. Negations :(A =) B) $ A ^ :B :(A $ B) = (:A $ B) = (A $ :B) = (A ⊕ B) Here I am using = to indicate logical equivalence, just because it is a little less ambiguous when the statements themselves contain the $ sign; ultimately, the meaning is the same. The ⊕ symbol is the xor logical relation, which means that exactly one of A, B is true, but not both.