M3S1 Flashcards

1
Q

The essence of reasoning is a search for X

A

truth.

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2
Q

involves drawing conclusions from

facts, using logic.

A

Inductive reasoning

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3
Q

— Draws a conclusion from a generalization. For example, “All
the swans I have seen are white; therefore, all swans are probably white.”

A

Generalized

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4
Q

Draws a conclusion based on statistics. For example, “95
percent of swans are white” (an arbitrary figure, of course); “therefore, a
randomly selected swan will probably be white.”

A

Statistica

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5
Q

— Draws a conclusion about one group based on a different, sample
group. For example, “There are ten swans in this pond and all are white;
therefore, the swans in my neighbor’s pond are probably also white.”

A

Sample

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6
Q

Draws a conclusion based on shared properties of two groups.
For example, “All Aylesbury ducks are white. Swans are similar to Aylesbury
ducks. Therefore, all swans are probably white.”

A

Analogous

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7
Q

Draws a conclusion based on a prediction made using a past

sample. For example, “I visited this pond last year and all the swans were
white. Therefore, when I visit again, all the swans will probably be white.”

A

Predictive —

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8
Q

Draws a conclusion based on a causal connection. For
example, “All the swans in this pond are white. I just saw a white bird in the
pond. The bird was probably a swan.”

A

Causal inference —

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9
Q

begins with a broad truth (the major premise),
followed by the minor premise, (a more specific
statement), then the conclusion.

A

deductive

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10
Q

is black and white; a conclusion is
either true or false and cannot be partly true or partly
false.

A

Deductive reasoning

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11
Q

comes from general premises to

specific conclusions

A

Deductive reasoning

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12
Q

often

comes from specific examples to general conclusions.

A

inductive reasoning

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13
Q

is a representation, an explanation or an interpretation directly
accepted by us as something normal, self-evident, intrinsically
meaningful, like a simple, given fact.

A

Intuition

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14
Q

is an inferential argument for a mathematical statement. In the
argument, other previously established statements, such as theorems, can
be used

A

Proof

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15
Q

is perfect knowledge that has total security from error, or the
mental state of being without doubt.

A

Certainty

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16
Q

Polya’s 4-steps in Problem Solving

A
  1. UNDERSTAND THE PROBLEM
  2. DEVISE A PLAN
  3. CARRY OUT THE PLAN
  4. LOOK BACK