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  1. AXIOM definition: 1. a statement or principle that is generally accepted to be true, but need not be so: 2. a formal…. Learn more.

  2. Axiom is an all-in-one tool for Minecraft editing. It merges the capabilities of 3D software with a sleek interface and an innovative toolset. Axiom simplifies Minecraft building while elevating its potential. Real-time previews and client-side rendering, powered by specialized algorithms, enhance both visual feedback and performance while ...

  3. AXIOM IS MORE. than just a boutique gym. Ax Strength is all about serious fun. This strength and conditioning focused class is designed to push an individual’s metabolic threshold with movements of various intensities while adhering to strength protocols.

  4. en.wikipedia.org › wiki › AxiomAxiom - Wikipedia

    An axiom, postulate, or assumption is a statement that is taken to be true, to serve as a premise or starting point for further reasoning and arguments. The word comes from the Ancient Greek word ἀξίωμα (axíōma), meaning 'that which is thought worthy or fit' or 'that which commends itself as evident'.. The precise definition varies across fields of study.

  5. axiom: [noun] a statement accepted as true as the basis for argument or inference : postulate 1.

  6. AXIOM meaning: 1. a statement or principle that is generally accepted to be true, but need not be so: 2. a formal…. Learn more.

  7. Axiom definition: a self-evident truth that requires no proof.. See examples of AXIOM used in a sentence.

  8. the old axiom that you can only succeed through hard work; Word Origin late 15th cent.: from French axiome or Latin axioma, from Greek axiōma ‘what is thought fitting’, from axios ‘worthy’. Join us. Join our community to access the latest language learning and assessment tips from Oxford University Press!

  9. Axiom definition: A self-evident or universally recognized truth; a maxim.

  10. An axiom is a statement that everyone believes is true, such as "the only constant is change." Mathematicians use the word axiom to refer to an established proof.

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