second axiom of countability

sec·ond ax·i·om of count·a·ble

S s

- US Pronunciation
- US IPA
- [sek-uh nd ak-see-uh m uhv, ov koun-tuh-buh l]
- /ˈsɛk ənd ˈæk si əm ʌv, ɒv ˈkaʊn tə bəl/

- US Pronunciation
- US IPA
- [sek-uh nd ak-see-uh m uhv, ov koun-tuh-buh l]
- /ˈsɛk ənd ˈæk si əm ʌv, ɒv ˈkaʊn tə bəl/

Definition of second axiom of countability words

noun second axiom of countability the property satisfied by a topological space in which the neighborhood system of each point has a base consisting of a countable number of neighborhoods (first axiom of countability) or the property satisfied by a topological space that has a base for its topology consisting of a countable number of subsets of the space (second axiom of countability) 1

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adjective

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preposition

conjunction

determiner

exclamation

This term is known only to a narrow circle of people with rare knowledge. Only 1% of English native speakers know the meaning of this word.

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