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Postulates and axioms are accepted without proof in a logical system. Theorems and corollaries require proof in a logical system.

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8y ago
This answer is:
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SG_Rainn

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2y ago
Definitions is also apart of the answer
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Lukendobonga Chalumb...

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2y ago
A flowchart proof uses an form to present a logical argumen

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Q: Which are accepted without proof in a logical system Postulates Axioms Theorems or Corollaries?
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Related questions

What is always true in a logical system?

Theorems, corollaries, and postulates.


What are accepted without proof in a logical system Check all that apply A Postulates B Theorems C Axioms D Corollaries?

Postulates and axioms.


Which are accepted without proof in a logical system?

axioms


Which of the following are statements that require proof in a logical system?

Corollaries,TheoremsCorollaries, Theorems


What are the statements that require proof in a logical system?

The statements that require proof in a logical system are theorems and corollaries.


What are statements that require proof in logical a system?

The statements that require proof in a logical system are theorems and corollaries.


Is theorems accepted without proof in a logical system in geometry?

No, theorems cannot be accepted until proven.


Can Postulates be used to prove theorems?

No, because postulates are assumptions. Some true, some not. Proving a Theorem requires facts in a logical order to do so.


What statements are accepted as true without proof in a logical system?

Axioms, or postulates, are accepted as true or given, and need not be proved.


Why isn't the Pythagorean theorem a law?

The axiomatic structure of geometry, as initiated by Euclid and then developed by other mathematicians starts of with 8 axioms or postulates which are self-evident truths". Chains of logical reasoning can be used to prove theorems which are then accepted as additional truths, and so on. Geometry does not have laws, as such.


What is history of postulates?

The history of postulates can be traced back to ancient Greek mathematics, particularly with the work of Euclid in his famous book "Elements." Euclid's system of geometry is built upon a set of postulates (also called axioms) that serve as the foundation for all subsequent proofs and theorems. These postulates were fundamental assumptions that were accepted without proof, and they provided a logical starting point for geometric reasoning. Since Euclid, postulates have continued to be a crucial component of mathematical systems and logical frameworks for various branches of mathematics.


What is accepted without proof in a logical system?

Axioms and Posulates -apex