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Claim About Nothing Factual Found

“Uhm, no. I mean what I wrote earlier.”
Not a factual claim
Confidence: High Checked on March 23, 2026

Summary

The expression “Uhm, no. I mean what I wrote earlier.” is a conversational clarification rather than a verifiable statement of fact, so it cannot be assessed as true or false.

Recheck this fact Runs a fresh check with up-to-date sources

Sources 60 searched

tncourts.gov
law.cornell.edu
plato.stanford.edu
comm.pitt.edu
  • Argument: Claims, Reasons, Evidence | Department of Communication

    Critical thinking means being able to make good arguments. Arguments are claims backed by reasons that are supported by evidence. Argumentation is a social process of two or more people making arguments, responding to one another--not simply restating the same claims and reasons--and modifying ...

pressbooks.cuny.edu
unr.edu
  • Speech Evidence | Writing and Speaking Center | University of Nevada, Reno

    Both statements support the claim that peanut butter on both sides of the bread is the better option; however, each will be received and processed differently by the audience. As you read a source, you will notice many pieces of evidence are contained in one paragraph. As the speaker, you need ...

iep.utm.edu
pressbooks.utrgv.edu
  • 10.3 Persuasive Reasoning and Fallacies – Communication in the Real World

    Instead of arguing that “x caused y,” it is more accurate for a speaker to say “x influenced y.” Causal thinking is often used when looking to blame something or someone, as can be seen in the following example: It’s the president’s fault that the economy hasn’t recovered more. While such a statement may garner a speaker some political capital, it is not based on solid reasoning.

csun.edu
  • Logical Fallacies and the Art of Debate

    Fortunately, debate does not restrict itself to purely logical grounds of argumentation. For example, suppose your opponent has stated axiomatically that "whatever is natural is good." Inasmuch as this statement is an axiom rather than the conclusion of a logical proof, there can be no purely logical argument against it.

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