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it is called an axiom

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What is a statement that we accept as true without proof?

A statement that we accept as true without proof is known as an axiom or postulate. In mathematics, for example, axioms serve as foundational truths upon which other statements and theorems are built. These statements are generally regarded as self-evident and do not require further justification within their respective frameworks.


Is this statement true or falseAn axiom is a statement accepted without proof.?

true


A rule that is accepted true without proof?

A rule or a statement that is accepted without proof is a postulate.


Which statement describe postulates?

accepted as true without proof


What kind of statement is accepted true without proof?

An axiom.


What kind of statement is accepted as true without proof?

An axiom.


What is a statement that is accepted as true without proof.?

A postulate or axiom


What word refers to supposing that a statement is true without proof?

The word that refers to supposing that a statement is true without proof is "assume." In logic and reasoning, to assume something means to take it for granted or accept it as fact without requiring evidence. This can be important in various fields, including mathematics and philosophy, where assumptions serve as foundational premises for further reasoning.


Do axioms and postulates require proof?

No. Axioms and postulates are statements that we accept as true without proof.


What is a mathematic statement that is accepted as true without proof?

It is called an axiom.


Is this statement true of false an axiom is a statement accepted without proof?

True. An axiom is a fundamental statement or proposition in mathematics and logic that is accepted as true without requiring proof. Axioms serve as the foundational building blocks for further reasoning and theorems within a given system.


Is this statement true or false An axiom is a statement accepted without proof.?

True. An axiom is a fundamental statement or proposition that is accepted as true without proof, serving as a starting point for further reasoning and arguments in mathematics and logic. Axioms are considered self-evident and are used to build theories and derive theorems.