General Logic Flashcards

1
Q

Proposition

A

Statement
The world is or is not a certain way
can be true or false

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2
Q

Premise

A

Reasons that support the argument

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3
Q

Narrative

A

Tell a series of events

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4
Q

Description

A

identify characteristics of someone or something

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5
Q

Explanation

A

give the cause of something

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6
Q

Deductive argument

A

If the supporting reason is true , the conclusion and argument must be true

If the premise is true, the conclusion must be true

Deductive arguments exclusively depends on the logical form

It is impossible for deductive arguments to be invalid through , it can be false

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7
Q

Inductive argument

A

If the premise is true, the conclusion is probably true

Even strong inductive arguments are not truth preserving

Inductive arguments partly depend on the logical form

To ask if inductive argument is strong I should ask if that premises are true, do make it a conclusion probable.

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8
Q

Cogent

A

A strong inductive argument with true premises

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9
Q

The inductive arguments are Impliative

A

The conclusion goes more than a premises states

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10
Q

Casual inference

A

Causal inference starts from a number of specific cases where an effect is produced (or not produced) and finds commonalities and differences in these cases. Then it draws the conclusion that the effect has a certain cause.

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11
Q

Statistical inference

A

Statistical Inference starts from a “most” premise (not an “all” premise).

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12
Q

Dependent premise

A

A reason that is only able to provide support to an argument with the help with other reasons

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13
Q

Independent premise

A

A reason that is able to provide support for an argument by itself without the help of other reasons

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14
Q

The categorical syllogism

A

Has three statements that include the word “all.”

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15
Q

Disjunctive syllogism

A

A disjunctive syllogism has an “either-or” premise.

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16
Q

Hypothetical syllogism

A

A hypothetical syllogism has at least one “If-then” premise.

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17
Q

Implicit premise

A

Premise or reason there is not state in the argument

When there is a large gap between the supporting reason and the argument, I should look for implicit premises

Implicit premise show close a gap between reason and the argument, which means once add the implicit premise, there should be no logical gap between supporting reason and an argument

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18
Q

The fallacy of subjectivism

A

Subjectivism is the fallacy of using one’s own mere belief or feeling about an idea as evidence that the idea is true.

subjectivism involves taking the content of one’s mind as being automatically true rather than verifying it with evidence from observing the world.

Whether an argument commits subjectivism depends on the content of the premises. People often say “I think” or “I feel” while also providing evidence for their claims; using these phrases does not necessarily imply subjectivism.

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19
Q

The fallacy of Ad hominem

A

An ad hominem argument is a logical fallacy where someone attacks the character, motive, or other attribute of the person making an argument rather than addressing the

They often cite an inconsistency between a speaker’s position and positions he has taken previously.

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20
Q

Slippery slop

A

the slippery slope fallacy. This is a logical fallacy where someone argues that a relatively small first step will inevitably lead to a chain of related events culminating in a significant (usually negative) effect, without providing evidence for such a progression12

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21
Q

Composition fallacy

A

Composition is the fallacy characterized by inferring that the whole must have a property because one or more of the parts have the property. This argument commits the fallacy of composition because it follows the pattern: What’s true of a part (the eggs) must be true of the whole (the cake). The cake may have a lot of sugar, flour, and oil, for example—all of which are low in protein.

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22
Q

The post hoc fallacy

A

The post hoc fallacy (short for post hoc ergo propter hoc, Latin for “after this, therefore because of this”) is a logical fallacy where one assumes that because one event follows another, the first event must have caused the second.

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23
Q

The fallacy of accident

A

The fallacy of accident (also known as destroying the exception or a dicto simpliciter ad dictum secundum quid) occurs when a general rule is applied to a specific case that is an exception to the rule12.

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24
Q

The fallacy of division

A

The fallacy of division is the inference that what is true of the whole must be true of the parts.

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25
False dichotomy
A false dichotomy (also known as a false dilemma) is a logical fallacy that presents two options as the only possible choices, when in fact there are other alternatives
26
Begging the question
You the conclusion to prove itself The conclusion of an argument is assumed in one of its premise the
27
Equivocation
Equivocation is a logical fallacy where a word or phrase is used ambiguously within an argument, leading to misleading or invalid conclusions12.
28
Deductive reasoning
draw specific conclusions from general premises or statements If the premises are true and the logic is valid, the conclusion must also be true Starts with General Premises: Begins with general statements or hypotheses. Moves to Specific Conclusions: Uses these premises to reach a specific, logical conclusion. Certainty: If the premises are true and the reasoning is valid, the conclusion must be true. In summary, deductive reasoning is about applying general rules to specific cases to reach a certain conclusion, while inductive reasoning involves making generalizations based on specific observations, which may not always be certain123
29
Inductive reasoning
Starts with Specific Observations: Begins with specific observations or real examples. Moves to General Conclusions: Uses these observations to form a general conclusion or theory. Probability: The conclusion is likely but not guaranteed to be true, even if all premises are true. In summary, deductive reasoning is about applying general rules to specific cases to reach a certain conclusion, while inductive reasoning involves making generalizations based on specific observations, which may not always be certain123
30
Subject term : Cow
All Cows are herbivorous.
31
Predicate term : Herbivious
All cows are herbivores
32
Subject term : S
All S are P
33
Predicate term : P
All S are P
34
Copula : are
All S are P
35
Quantifier
All, no or some
36
Universal affirmative (A)
All S are P
37
Universal negative ( E )
No S are P
38
Particular affirmative (I)
Some S are P
39
Particular negative (O)
Some S are not P
40
Particular affirmative
I
41
Particular negative
O
42
Universal affirmative
A
43
Universal negative
E
44
Quantifier : All
Every
45
All S are P (A) translate:
All part of S are P
46
No S are P (E)
No part of S are P
47
Some S are P ( I)
Some part of S are P
48
Some S are not P (O)
Some part of S is not apart of P
49
Conversion: Switch subjects and predicate terms. (E,I)
Some S are P Some P are S
50
Converse are validated in
In E (No S are P ) In I ( Some S are P)
51
Obversion ( A,E,I,O)
Some Englishmen are sharpshooters: Some Englishman are not non- sharpshooters. No sightings of the UFO are things that have been confirmed. All sightings of UFOs are things that have not been confirmed.
52
Obversion is validated
In all circumstances
53
Contraposition (a,o)
Some A are B Some non- B are non-A All whales are mammals All non-mammals are non-whales
54
Contraposition are validated
In A: All S are P In O: All S are not P
55
E and O propositions can both be true.
56
Every categorical proposition has only
Two terms
57
Every categorical syllogism has
Three distinct terms.
58
Major term: Predict term in conclusion.
59
Minor term : subject term of conclusion
60
Minor term : subject term of conclusion
61
Middle term: Not in the conclusion
62
Major premise :
Middle term + Major term
63
Minor premise
Minor term + Middle term
64
Conclusion
Minor term + Major term
65
Rule 1: Distribution: subject term
A : All s are P Conclusion: E: No S are P
66
Rule 1: Distribution: Predicate term
E: No S are P O: Some S are not P
67
Rule 1 : Distribution: Middle term is distributed
At least one of the premises
68
Rule 3 :
Can’t have two negative premises
69
Rule 4: