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Which law allows you to state a conclusion from two true conditional statements?
Syllogism, logic (deductive or inductive).Syllogism, logic (deductive or inductive).Syllogism, logic (deductive or inductive).Syllogism, logic (deductive or inductive).
A statement that can be proved or disproved?
A statement that can be proved or disproved is called a "propositional statement" or simply a "proposition." For example, the statement "All swans are white" can be tested and potentially disproved by finding a non-white swan. Such statements are fundamental in logic and mathematics, as they allow for the establishment of truth values and facilitate reasoning and argumentation.
Extrapolating from general premises to specific results is a kind of logic called?
Deductive reasoning
Inductive reasoning is weaker than deductive reasoning because?
Inductive reasoning is weaker than deductive reasoning because inductive reasoning is known as bottom-up logic where as deductive reasoning is known as top-down logic.
What is the process of using logic to draw conclusion?
Deductive reasoning.
What is in inference?
Inference uses deductive logic to draw conclusions.
What are the two kinds of logic?
Deductive reasoning and inductive reasoning
There are no chocolate stains on your hands so you couldn't have stolen the cookies Deductive or Inductive logic?
Deductive. are the premises stated or unstated
Any violation in the syntax of a program statement is called logic error?
No. A violation in the syntax of a program statement is called a syntax error.
Who has shaped the nature of deductive reasoning?
Throughout history, the nature of syllogistic logic and deductive reasoning was shaped by grammarians, mathematicians, and philosophers.
What A proved truth called?
A proved truth is typically referred to as a "theorem." In mathematics and logic, a theorem is a statement that has been rigorously demonstrated to be true based on previously established statements, such as axioms and other theorems. The process of proving a theorem involves logical reasoning and often requires substantial justification.
How is deductive reasoning used in algebra and geometry proofs?
Both are axiomatic systems which consist of a small number of self-evident truths which are called axioms. The axioms are used, with rules of deductive and inductive logic to prove additional statements.
