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What are statements that always or never hold true called?

Statements that always or never hold true are called "tautologies."


Are the two statements you don't always work on Tuesdays and you never work on Tuesdays logically consistent?

No.


What is the difference between relations of ideas and matters of fact?

Relations of ideas refer to statements that are true by definition or through logical reasoning, such as mathematical truths or tautologies. Matters of fact, on the other hand, are statements that can be verified through observation or experience, such as empirical scientific findings or historical events.


Antonyms of oxymoron?

Tautologies, such as tiny little


Which two statements concerning networking standards are?

would need to see the two statements; not shown in question.


What are two subfields into which economics is divided and explain it?

The two subfields of economics are positive statements and normative statements.


Is a tautology always false or true?

Tautologies are always true.


In a two-column proofthe first column states your reasons for the corresponding statements in the second column?

A two-column geometric proof consists of a list of statements, and the reasons that we know those statements are true. The statements are listed in a column on the left, and the reasons for which the statements can be made are listed in the right column.


What is the consistent equation in mathematics?

Consistent equations are two or more equations that have the same solution.


A technician has connected the PC to the switch using a Category 6 UTP cable Which two statements are true about this connection?

You have to include the two statements ...


Do the following two statements mean the same thing Quantifier sequences?

Without seeing the following two statements, one could not say if the two statements mean the same thing. Quantifier sequences are used to specify repetitions of characters in patterns.


Does every statement have a counterexample?

No. Not if it is a true statement. Identities and tautologies cannot have a counterexample.