Affirming a Disjunct |
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Affirming a Disjunct
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Logical Fallacy of Affirming a Disjunct / Fallacy of the Alternative Disjunct / False Exclusionary Disjunct / Affirming One Disjunct / Logical Fallacy of the Alternative Syllogism / Asserting an Alternative / Improper Disjunctive Syllogism / Fallacy of the Disjunctive SyllogismAffirming the disjunct is a formal fallacy that covers up the problem when reasoning is based on one of the three fallacies of Agrippa's trilemma. Whenever a logical fallacy is committed, the fallacy has its roots in Agrippa's trilemma. All human thought (without Divine revelation) is based on one of three unhappy possibilities. These three possibilities are infinite regress, circular reasoning, or axiomatic thinking. This problem is known as Agrippa's trilemma. Some have claimed that only logic and math can be known without Divine revelation; however, that is not true. There is no reason to trust either logic or math without Divine revelation. Science is also limited to the pragmatic because of the weakness on human reasoning, which is known as Agrippa's trilemma. The logical fallacy of affirming the disjunct occurs when it is assumed that if one of two options is true then the other must be false. This only applies when the or is not an exclusive or.
Examples of the Logical Fallacy of Affirming a Disjunct / Fallacy of the Alternative Disjunct / False Exclusionary Disjunct / Affirming One Disjunct / Logical Fallacy of the Alternative Syllogism / Asserting an Alternative / Improper Disjunctive Syllogism / Fallacy of the Disjunctive Syllogism
Loving our neighbors is part of keeping ourselves pure. The two terms are not mutually exclusive. In fact, they are dependent on each other, so this is an example of the logical fallacy of affirming the disjunct.
Using our minds and receiving God's revelation are not mutually exclusive, so this is another example of the logical fallacy of the logical fallacy of affirming the disjunct.
Example of a mutually exclusive choice.
This is sound reasoning because it is an exclusive or. ![]()
How can we know anything about anything? That’s the real question |
Other Pages in this sectionFormally Correct Fallacy Affirming the Consequent Commutation of Conditionals Denying the Antecedent Illicit Process Illicit Major Illicit Minor Invalid form using All Invalid form using \"Some\" Unwarranted Contrast Denying a Conjunct Positive Conclusion from Negative Premises Illicit Affirmative Existential Instantiation Exclusive Premises Fallacy of Four Terms Fallacy of Necessity Fallacy of False Conversion Illicit Contraposition Hooded Man Fallacy Confusing \"if\" with \"if and only if\" Improper Transposition Invalid form using \"OR\" Confusion of \"Necessary\" with a \"Sufficient\" Condition Galileo Argument (Formal) Four Terms Fallacy Recently Viewed |