Lecture 9 Flashcards

1
Q

okay for this lecture, the total is 13 slides, 1-7 is not included cuz it just examples and its better to acc see them

A
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2
Q

To test whether an argument is invalid,

A

we do not need to set up a whole truth-
table: after all, we only need to try to find a row where all the premises are true,
and the conclusion is false.
( check slide 8)

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3
Q

What are the six steps of short step method

A
  1. Write out the symbolized argument in a single row.
  2. Above the main connective for each premise, write “T”.
  3. Above the main connective for the conclusion, write “F”.
  4. Assign truth-values to the variables in the conclusion to make the
    conclusion false. Assign these truth values to the same variables
    elsewhere.
  5. Consistently assign truth values to variables in the premises.
    (Begin with ones where specific truth values are “locked in”.)
  6. Try to make assignments that yield all true premises and a false
    conclusion. If you can, the argument is invalid.
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4
Q

How many steps are there in the short step method

A

6

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5
Q

Whats step one in the short step method

A

Write out the symbolized argument in a single row.

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6
Q

Whats step 2 in the short step method

A

Above the main connective for each premise, write “T”.

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7
Q

Whats step 3 in the short step method

A

Above the main connective for the conclusion, write “F”.

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8
Q

Whats step 4 in the short step method

A

Assign truth-values to the variables in the conclusion to make the
conclusion false. Assign these truth values to the same variables

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9
Q

Whats step 5 in the short step method

A

Consistently assign truth values to variables in the premises.
(Begin with ones where specific truth values are “locked in”.)

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10
Q

Whats step 6 in the short step method

A

. Try to make assignments that yield all true premises and a false
conclusion. If you can, the argument is invalid.

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11
Q

How do we know an argument is invalid in the short step method

A

Our job is still to try to find a row where all the premises are true, and the conclusion is false. If we can, then we know this
is an invalid argument.
The only new thing we’re doing is distinguishing between various ways in which the conclusion can be false. These are
numbered 1,2, and 3.

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