Lecture 3 Flashcards
What are three main characteristics of ‘laws of nature’?
- Mathematical equations
- Concise and simple, often elegant
- Universal in scope
What are laws in humanities and social sciences?
- Universally valid true statements that will never require revision
- Descriptions of regularities or other relations between entities or properties that hold irrespective of context or setting
- Represented in various formal models (Universal generalisations, conditional statements)
What do these laws embody?
- The view that we can say significant things about human affairs without regard for cultural setting
- There is substantial universality or regularity underlying human affairs
- (determined in some cases biological, physiological, or logical constraints)
What are two views of laws?
Regularity views of laws: description of what is the case
- Laws are true universal generalisations with special role in theorising
- They say no more than what is the case
- Induction
Necessity view of laws: what MUST be the case
- Laws are descriptions of necessary relations between entities or properties
- They say not just what is the case, but what MUST be the case
- Deduction
What is induction?
- Good method for detecting regularities
- Goes from the particular to the general
- Less certainty, more informative
Observer notes regularity in few cases; then hypothesises that this holds for all cases
What is deduction?
- Necessity views of laws
- Goes from general to particular
- More certainty, less informative
What is the difference between induction and deduction?
Induction:
- X1 is an A and a B
- X2 is an A and a B
- X3 is an A and a B
- -> ranges over some but not all A’s
- Thus, all As are Bs
Deduction:
- All As are Bs
- A1 is an A
- Thus, X1 is a B
Why does induction have a logical character?
- They go beyond observations performed (ampliative = reasoning that goes beyond premises)
- They are not logically compelling (inductive generalisation may be disconfirmed by the next case)
- That is why induction is productive and useful in research, but risky!
What is Hume’s problem of induction?
- How can we justify the conclusion of an inductive reference?
- Only two ways to justify induction:
1. through induction: but this runs into circularity
2. through deduction: but this is too narrow to justify ampliative conclusions - Thus, neither way of justifying induction is effective
Inductive generalisations cannot be justified logically; induction must be seen as a tendency of the human mind
What is the pragmatic justification of induction?
- Proposed by scientists after Hume’s critique on induction
- We cannot be sure that the world contains any universal regularities
- But if it does, then induction is a good strategy to detect these regularities
- Because induction consists in noting any initial regularity, and hypothesizing it holds indefinitely
- Offers a pragmatic justification for using inductive strategy research