Scientific Inference Flashcards

1
Q

Inference

A

the act or process of reaching a conclusion about something from known facts or evidence

Premise -> inference -> conclusion

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2
Q

Direct inference

A

Observe 33% red in sample -> 33% red in population.

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3
Q

Projection interference

A

Observe 9 red -> next observed will also be red

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4
Q

Generalisation interference

A

Observe 9 red -> claim all are red.

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5
Q

Modus Ponens

A

Method of affirming. If A1…An then T (accepting T if A)

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6
Q

Modus Tollens

A

Method of denying. If H, then C. C is false -> H is false.

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7
Q

Inductive inference rules

A

Direct, projection and generalisation

Amplify knowledge: extend conclusions beyond knowledge we already have

Conclusions from good inductive inferences and true premises are fallible – they might be false

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8
Q

Deductive inference rules

A

Modus Ponens, Modus Tollens

Explicate knowledge: order and rearrange our knowledge without adding to its content

Conclusions from good (“valid”) deductive inferences and true premises are necessarily true

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9
Q

Hume’s Problem of Induction

A

No inductive inference rule can be justified

  1. Every inference is either an induction or a deduction
  2. To justify an inductive inference rule I, this rule itself has to be inferred from some premises
  3. I cannot be inferred deductively, because there are no necessary connection between past and future inferences
  4. Thus, I must be inferred inductively
  5. When inferring I inductively, we must appeal to another (inductive) inference rule J to justify this induction. But that raises the issue of how to justify J, which would require appealing to another inference rule K, …..
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10
Q

Scientific Instrumentalism

A

Theories only order sets of observation reports - they might be helpful or not, but they are not true or false

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11
Q

Hypothetico-Deductive Method

A
  1. Formulate a hypothesis H
  2. Deduce observable consequences {Ci} from H.
  3. Test whether {Ci} is true or not.
  4. If {Ci} is false, infer that H is false.
  5. If {Ci} is true, increase confidence in H
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12
Q

Good hypotheses

A
  • A statement that can be either true or false
  • A statement that is not necessarily true or false
  • A statement that either has some generality (e.g. “all X in domain D…”), or that is about some unobservable (exclude statements like “this table is red”)
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13
Q

Falsifiability

A

Quality of a hypothesis: A good hypothesis has more observable consequences that sets it apart from rival hypothesis.

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14
Q

Falsification

A

An event - the observation that an implication of a hypothesis is not true, which by modus tollens then implies the falsity of the hypothesis.

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15
Q

Popper’s Falsificationism

A
  • Conjecture falsifiable hypotheses
  • Seek to falsify these hypotheses with observable evidence
  • Reject any falsified hypothesis as false
  • Never accept any hypothesis as true – only maintain non-falsified hypotheses as so far not rejected
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16
Q

Duhem-Quine Thesis

A
  • We never test a single hypothesis alone, but only in conjunction with various auxiliary hypotheses.
  • For falsifying the hypothesis: be confident that it’s not the auxiliary hypotheses responsible for falsity of the consequence
  • No asymmetry between falsification and confirmation!
17
Q

ad hoc hypothesis

A

A hypothesis added to a theory in order to save it from being falsified.

18
Q

A modification is ad hoc if

A

it reduces the falsifiability of the hypotheses in question