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Is this statement true or falseAn axiom is a statement accepted without proof.?
true
What kind of statement is accepted as true without proof?
An axiom.
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 every statement a theorem why?
There are many kinds of statement that are not theorems: A statement can be an axiom, that is, something that is assumed to be true without proof. It is usually self-evident, but like Euclid's parallel postulate, need not be. A statement need not be true in all circumstances - for example, A*B = B*A (commutativity) is not necessarily true for matrix multiplication. A statement can be false. A statement can be self-contradictory for example, "This statement is false".
A statement we accept as true without proof is a?
it is called an axiom
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.
What kind of statement is accepted true without proof?
An axiom.
Which statement describe postulates?
accepted as true without proof
What is a statement that is accepted as true without proof.?
A postulate or axiom
What kind of statement is accepted as true without proof?
An axiom.
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.
A statement that is accepted as true without proof Also called an axion?
That would be a postulate
What is a zero-knowledge proof?
A zero-knowledge proof is an interactive method for one party to prove to another that a mathematical statement is true without revealing anything other than the veracity of the statement.
What is proof by Converse?
Proof by Converse is a logical fallacy where one asserts that if the converse of a statement is true, then the original statement must also be true. However, this is not always the case as the converse of a statement may not always hold true even if the original statement is true. It is important to avoid this error in logical reasoning.
