Insane vs Axiom - What's the difference?
insane | axiom |
Exhibiting unsoundness or disorder of mind; not sane; mad; deranged in mind; delirious; distracted.
* '>citation
Used by, or appropriated to, insane persons; as, an insane hospital.
Causing insanity or madness.
Characterized by insanity or the utmost folly; chimerical; unpractical; as, an insane plan, attempt, etc.
* , chapter=16
, title= (en noun); also axiomata (though, becoming less common and sometimes considered archaic)
(philosophy) A seemingly which cannot actually be proved or disproved.
* '>citation
(mathematics, logic, proof theory) A fundamental of theorems. Examples: "Through a pair of distinct points there passes exactly one straight line", "All right angles are congruent".
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An established principle in some artistic practice or science that is universally received.
As an adjective insane
is exhibiting unsoundness or disorder of mind; not sane; mad; deranged in mind; delirious; distracted .As a noun axiom is
axiom.insane
English
Adjective
(en adjective)- What is the cause of insanity?
Nobody can answer such a sweeping question as that,
but we know that certain diseases, such as syphilis, break
down and destroy the brain cells and result in insanity. In
fact, about one-half of all mental diseases can be attributed
to such physical causes as brain lesions, alcohol, toxins,
and injuries. But the other half—and this is the appalling
part of the story—the other half of the people who go in-
sane' apparently have nothing organically wrong with
their brain cells. In post-mortem examinations, when their
brain tissues are studied under the highest-powered micro-
scopes, they are found to be apparently just as healthy as
yours and mine.
Why do these people go ' insane ?
The Mirror and the Lamp, passage=The preposterous altruism too!
Synonyms
* See alsoAntonyms
* saneExternal links
* * *Anagrams
* ----axiom
English
(wikipedia axiom)Noun
- The axioms read as follows. For every composable pair f'' and ''g'' the composite goes from the domain of ''g'' to the codomain of ''f''. For each object ''A'' the identity arrow goes from ''A'' to ''A . Composing any arrow with an identity arrow (supposing that the two are composable) gives the original arrow. And composition is associative.
- The axioms of political economy cannot be considered absolute truths.