Conditional Statements Flashcards

1
Q

IF

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“If you live in Honolulu, then you live in Hawaii”

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2
Q

WHEN

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“When you live in Honolulu, then you live in Hawaii”

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3
Q

WHENEVER

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“Whenever you live in Honolulu, you live in Hawaii”

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4
Q

ALL

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“All residents of Honolulu live in Hawaii”

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5
Q

EACH

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“Each resident of Honolulu lives in Hawaii”

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6
Q

ANY

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“Any resident of Honolulu lives in Hawaii”

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7
Q

EVERY

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“Every resident of Honolulu live in Hawaii”

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8
Q

ONLY IF

A

–> Necessary Condition

For a sufficient condition to be satisfied, a necessary condition is required. Without the necessary condition, the sufficient cannot occur.

“You live in Honolulu, only if you live in Hawaii”

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9
Q

ONLY

A

–> Necessary Condition

For a sufficient condition to be satisfied, a necessary condition is required. Without the necessary condition, the sufficient cannot occur.

“Only people who live in Hawaii live in Honolulu”

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10
Q

THE ONLY

A

Sufficient Condition –>

Satisfying a sufficient condition is enough to guarantee that a necessary condition will follow.

“The only people who live in Honolulu are people who live in Hawaii”

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11
Q

NEEDS

A

–> Necessary Condition

For a sufficient condition to be satisfied, a necessary condition is required. Without the necessary condition, the sufficient cannot occur.

“People living in Honolulu need to live in Hawaii”

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12
Q

MUST

A

–> Necessary Condition

For a sufficient condition to be satisfied, a necessary condition is required. Without the necessary condition, the sufficient cannot occur.

“People living in Honolulu must live in Hawaii”

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13
Q

REQUIRES

A

–> Necessary Condition

For a sufficient condition to be satisfied, a necessary condition is required. Without the necessary condition, the sufficient cannot occur.

“Living in Honolulu requires that you live in Hawaii”

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14
Q

IF BUT ONLY IF

A

Biconditional Relationship ()

A reciprocal relationship – either both conditions are met, or neither one is met.

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15
Q

IF AND ONLY IF

A

Biconditional Relationship ()

A reciprocal relationship – either both conditions are met, or neither one is met.

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16
Q

UNLESS

A

IF NOT

The term that follows “unless” is negated to form the sufficient condition.

“You can’t live in Honolulu unless you live in Hawaii”

17
Q

UNTIL

A

IF NOT

The term that follows “until” is negated to form the sufficient condition.

“You can’t live in Honolulu until you live in Hawaii”

18
Q

WITHOUT

A

IF NOT

The term that follows “until” is negated to form the sufficient condition.

“You can’t live in Honolulu without living in Hawaii”

19
Q

EXCEPT

A

IF NOT

The term that follows “except” is negated to form the sufficient condition.

“You can’t live in Honolulu except if you live in Hawaii”

20
Q

NO

A

“No Torpedo”

The condition immediately following “no” is the sufficient once you negate the necessary.

No A is B is diagrammed as A –> NOT B

“No resident of Honolulu lives outside of Hawaii”

21
Q

NONE

A

“No Torpedo”

The condition immediately following “none” is the sufficient once you negate the necessary.

No A is B is diagrammed as A –> NOT B

“None of Honolulu’s residents lives outside of Hawaii”

22
Q

Converse Fallacy

A

Affirming a necessary condition does not necessarily imply that the sufficient condition must follow.

A –> B
B
Therefore, A [WRONG]

A–>B
A
Therefore, B [RIGHT]

23
Q

Inverse Fallacy

A

Denying the sufficient condition doesn’t necessarily imply that a necessary condition cannot be obtained.

A –> B
NOT A
Therefore, NOT B [WRONG]

A–> B
NOT B
Therefore, NOT A [RIGHT]

24
Q

Transitive Fallacy

A

When two identical sufficient conditions are present, their necessary conditions do not necessarily cause each other.

A –> B
A –> C
Therefore, B –> C [WRONG]