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Arguendo is a Latin legal term meaning for the sake of argument. "Assuming, arguendo, that ..."and similar phrases are used in courtroom settings, academic legal settings, and occasionally in other domains, to designate provisional and unendorsed assumptions that will be made at the beginning of an argument in order to explore their implications.
An axiom, postulate, or assumption is a statement that is taken to be true, to serve as a premise or starting point for further reasoning and arguments. The word comes from the Ancient Greek word ἀξίωμα ( axíōma ), meaning 'that which is thought worthy or fit' or 'that which commends itself as evident'.
In classical rhetoric and logic, begging the question or assuming the conclusion (Latin: petītiō principiī) is an informal fallacy that occurs when an argument's premises assume the truth of the conclusion.
Mortgage assumption is the conveyance of the terms and balance of an existing mortgage to the purchaser of a financed property, commonly requiring that the assuming party is qualified under lender or guarantor guidelines. [1]
Assumption Cathedral (disambiguation) Church of the Assumption (disambiguation) Debt Assumption, the US policy under Alexander Hamilton to assume the war debt of some states; Entering heaven alive; L'Assomption River, Quebec, Canada; List of churches consecrated to Santa Maria Assunta ("Assunta" is the Italian for Assumption) Presupposition ...
Debt Assumption, or simply assumption, was a US financial policy executed under the Funding Act of 1790. The Washington administration pursued the policy, under Secretary of the Treasury Alexander Hamilton 's leadership, to assume the outstanding debt of states that had not yet repaid their American Revolutionary War bonds and a scrip.
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Since assuming P to be false leads to a contradiction, it is concluded that P is in fact true. An important special case is the existence proof by contradiction: in order to demonstrate that an object with a given property exists, we derive a contradiction from the assumption that all objects satisfy the negation of the property.