Dr. Stefan Wuyts Associate Professor Marketing Koç University [email protected] 1 Philosophy of science: short overview Kuhn & Popper Importance of “New Theory” Notes on qualitative (case study) research 2 Hypothesis: Cards with vowels on one side have even numbers on the other side. • What is the minimum number of cards you need to turn in order to test this hypothesis? • Which card(s)? E K 4 7 3 Thales of Milet (ca. 600 v.Chr.) Mathematics becomes deductive Pythagoras (580 – 500 v.Chr.) Erathostenes (ca. 276 - ? v.Chr.) How to calculate the circumference of the earth with a simple stick? And: How to calculate the volume of the earth and the moon? Aristarchus (310 - ? v.Chr.) How to calculate the distance to the moon and sun? And: Is the earth the center of the universe?? Euclides (330-275 v.Chr.) Compilation of existing mathematical knowledge 4 Suspicious w.r.t. knowledge based on the senses. Strongly inspired by mathematics A priori thinker (what is, much later, referred to as “rationalist”) 5 6 Founder of formal logic (syllogism, inference) As opposed to Plato, Aristoteles is an ‘observer’ (as the, later, “empiricists”) Those who want to know about movement must simply observe carefully. Method: induction en deduction Worldview: geocentric 7 W A O R R I L S V T I O E T W L E 8 Similar to Aristotle: geocentric Problem: Increase and decrease in speed of planets retrogade movements of planets (eg. Mars, Jupiter, Saturnus) How to explain these? 9 Critique of Aristotlic thinking, in particular: ◦ deductive syllogism as the basis of knowledge ◦ Selective use of empirical data as: way to make premature generalizations an illustration of statements about reality FB advocate of inductive methodology: ◦ Empirical fact as point of departure ◦ Not only observation, but in particular experiment ◦ Via empirical fact to causal explanations ◦ Develops a systematic inductive methodology 10 ‘Prepared’ from the 12th to the 16th century Takes primarily place in then 16th and 17th century Core areas: mechanics en astronomy (origins of classical physics) Key figures: Nicolaus Copernicus (1473-1543) Johannes Kepler (1571-1630) Galileo Galilei (1564-1642) Isaac Newton (1642-1727) 11 W O R L D V I E W C O P E R N I C U S 12 Planets orbit the sun in an elliptic course (sun in one of the two foci) Imaginary line which connects the planet with the sun travels equal spaces in equal time intervals. Square of the time to orbit the sun (o) is proportional to the cube of its average distance to the sun (a). Or: o2 : a3 is constant for all planets) 13 Is considered to be the first ‘real scientist’ ‘scientific method’: rational theoretical analysis objective observations Thought experiments: first formulation of the law of inertia (A body will preserve its velocity and direction so long as no force in its motion's direction acts on it) 14 Three laws of motion: a body continues in its state of uniform motion in a straight line unless it is subjected to a force The acceleration of the body is proportional to the force applied To every action there is always opposed an equal reaction ‘inverse square law of gravity’: The force exercised by two bodies on each other (F) equals the product of their masses (m) and is inversely proportional to their mutual distance (d). Or: F = c * m1*m2 / d2. 15 18th century: chemistry: Boyle (17e eeuw), Lavoisier (17431794), Dalton (1766-1844), Mendelejev (18341907) 19th century : Biology: Darwin (1809-1882) (en Wallace): evolution theory, Mendel (1822-1864): (genetics) 16 Economy ◦ Physiocrats; Adam Smith (1723-1790), David Ricardo (1772-1823) Political science: ◦ Thomas Hobbes (1588-1679); John Locke (1632-1704), Montesquieu (1689-1755) Sociology: ◦ Henri Saint-Simon (1760-1825); Auguste Comte (17981857); Herbert Spencer (1820-1903); Emile Durkheim (1858-1917); Max Weber (1864-1920) Marx (1818-1883) en Engels (1820-1895): ◦ Economy, history, sociology 17 Popper group: ◦ Prepare a short presentation to lay out the fundamentals of Popper’s theories ◦ Can you identify take-aways? Kuhn group: ◦ Idem 18 Inductive versus deductive What are empirical sciences? Objectivity Causality Falsifiability 19 Inductive: ◦ Inference from singular statements to universal statements ◦ From the particular to the general Deductive: ◦ First develop hypothesis, then empirical testing ◦ From theory, singular statements are deduced that if falsified by empirical testing also falsify the theory ◦ From the general to the specific 20 When heated, metals will expand (Law) Iron is a metal (Condition) Iron will expand when heated (Inference) This plate is made of iron (Condition) This plate will expand when heated (Inference) 21 The better members of a team are integrated, the smaller the likelihood they will experience a burn-out (Law) Members of management teams are better integrated than members of production teams (Condition) Members of management teams will experience a burnout less frequently than members of production teams (Inference) 22 What determines empirical sciences (problem of demarcation): ◦ Logic of induction (Schlick, Waismann): a statement must be capable of conclusive verification ◦ Popper (deductive logic): not the verifiability but the falsifiability of a system as criterion of demarcation 23 Scientific objectivity: ◦ Objective versus subjective (~Kant: feelings of conviction) ◦ The objectivity of scientific statements lies in the fact that they can be inter-subjectively tested 24 Theories: nets to catch what we call the world ◦ Causality: to give a causal explanation of an event means to deduce a statement which describes it (“this thread will break”, see p38), using as premises of the deduction one or more universal laws, together with certain singular statements, the initial conditions (=the cause). ◦ The principle of causality: any event can be causally explained. 25 Falsifiability: ◦ A theory is falsifiable if it divides the class of possible basic statements unambiguously into ones it prohibits and ones it permits ◦ Concept of the falsifying hypothesis: corroboration of reproducible effect which refutes the theory 26 Normal science and paradigms The nature of normal science Anomaly 27 Normal science and paradigms ◦ Normal science: research firmly based upon one or more past scientific achievements, achievements that some particular scientific community acknowledges for a time as supplying the foundation for its further practice. ◦ Such achievements that are unprecedented and open-ended are “paradigms” ◦ The change of paradigm = revolution ◦ E.g.: electricity as a fluid versus Franklin 28 ◦ Early fact gathering, before a first paradigm, is a nearly random activity ◦ Paradigm makes initial divergences disappear ◦ But leaves many facts unexplained ◦ Fact collection and theory articulation become more directed, resulting in articles for peers 29 The nature of normal science ◦ Paradigm rarely object for replication (limited in scope and prediction) ◦ Normal scientific research: Determination, precision; Application, matching facts with theory, articulation of those phenomena and theories that the paradigm already supplies 30 Then what’s exciting about science? “Solving puzzles”? Can you connect all dots with four straight lines, without taking your pencil off the paper? 31 Side-note: A creative solution is not necessarily a unique novel solution, importance of prior knowledge & recombination! “Only an inventor knows how to borrow” --Ralph Waldo Emerson 32 Anomaly ◦ Recognition that nature has somehow violated paradigminduced expectations that govern normal science ◦ Discoveries: previous awareness of anomaly, gradual emergence of observational and conceptual recognition, subsequent change of paradigm ◦ Problems of recognition and resistance! ◦ “Novelty ordinarily emerges only for the man who, knowing with precision what he should expect, is able to recognize that something has gone wrong” 33 Hypothesis: Cards with vowels on one side have even numbers on the other side. • What is the minimum number of cards you need to turn in order to test this hypothesis? • Which card(s)? E K 4 7 34 Hypothesis: Consumers younger than 18 drink non-alcoholic beverages. • What is the minimum number of consumers you need to check in order to test this hypothesis? • Which one(s)? <18 >18 coke beer 35 Answer: E and 7 Only 4% gave the correct answer in an experiment by Wason and Johnson-Lair (1972) People tend to search for confirming information disconfirming information “Confirmation bias” Note: familiarity with topic helps! (Kahneman) 36 Cognitive biases in observations Inaccurate observations Overgeneralization Selective observation Illogical reasoning How does the scientist (try to) solve these problems? 37 Building blocks of theory development: ◦ ◦ ◦ ◦ What: comprehensiveness versus parsimony How: causality Why: glue (propositions/hypotheses) Importance of generalizability Papers that make theoretical contribution: need for clarity, impact, timeliness, and relevance Normal science: work on improving what already exists 38 References, data, lists of variables, diagrams, hypotheses are not theory Addition of a new variable is not theory (or is it?) Critical note: ◦ is meta-analysis theoretical? ◦ is new application theoretical contribution? 39 Research strategy which focuses on understanding the dynamics present within single settings, aimed to (provide description or test theory or) generate theory Inductive Within-case analysis Replication logic New topic areas 40 Some important differences from other approaches in “normal science” : ◦ No a priori theory (no constructs guaranteed), no hypotheses (even research questions may shift) ◦ Theoretical sampling (control environmental variation) ◦ Cross-case pattern search (problem of informationprocessing biases) ◦ Shaping hypotheses (sharpening constructs and verifying that emergent relationships between constructs fit with the evidence) ◦ Thus: underlying logic for testing is replication ◦ Overlap data analysis and data collection ◦ Triangulation 41
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