Definition of superparticular in English:

superparticular

adjective ˌsjuːpəpəˈtɪkjʊləˌsuːpəpəˈtɪkjʊlə

Mathematics historical

Of a ratio: having a first term (the antecedent) with a value equal to the second term (the consequent) plus one (e.g. 3:2, 4:3, etc.), i.e. in which the antecedent contains the consequent once with one aliquot part remaining (e.g. 1½, 1⅓, 1¼ times).

noun ˌsjuːpəpəˈtɪkjʊləˌsuːpəpəˈtɪkjʊlə

Mathematics historical

A superparticular ratio.

Origin

Mid 16th century; earliest use found in Robert Record (c1512–1558), mathematician. From post-classical Latin superparticularis from classical Latin super- + particulāris.

Definition of superparticular in US English:

superparticular

adjective

Mathematics historical

Of a ratio: having a first term (the antecedent) with a value equal to the second term (the consequent) plus one (e.g. 3:2, 4:3, etc.), i.e. in which the antecedent contains the consequent once with one aliquot part remaining (e.g. 1½, 1⅓, 1¼ times).

noun

Mathematics historical

A superparticular ratio.

Origin

Mid 16th century; earliest use found in Robert Record (c1512–1558), mathematician. From post-classical Latin superparticularis from classical Latin super- + particulāris.

单词	superparticular
释义	Definition of superparticular in English: superparticular adjective ˌsjuːpəpəˈtɪkjʊləˌsuːpəpəˈtɪkjʊlə Mathematics historical Of a ratio: having a first term (the antecedent) with a value equal to the second term (the consequent) plus one (e.g. 3:2, 4:3, etc.), i.e. in which the antecedent contains the consequent once with one aliquot part remaining (e.g. 1½, 1⅓, 1¼ times). noun ˌsjuːpəpəˈtɪkjʊləˌsuːpəpəˈtɪkjʊlə Mathematics historical A superparticular ratio. Origin Mid 16th century; earliest use found in Robert Record (c1512–1558), mathematician. From post-classical Latin superparticularis from classical Latin super- + particulāris. Definition of superparticular in US English: superparticular adjective Mathematics historical Of a ratio: having a first term (the antecedent) with a value equal to the second term (the consequent) plus one (e.g. 3:2, 4:3, etc.), i.e. in which the antecedent contains the consequent once with one aliquot part remaining (e.g. 1½, 1⅓, 1¼ times). noun Mathematics historical A superparticular ratio. Origin Mid 16th century; earliest use found in Robert Record (c1512–1558), mathematician. From post-classical Latin superparticularis from classical Latin super- + particulāris.
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