Definition of subinvariant in English:

subinvariant

noun ˌsʌbɪnˈvɛːrɪənt

Mathematics

A semi-invariant of a binary quantic of arbitrary or unspecified degree. Now historical.

adjective ˌsʌbɪnˈvɛːrɪənt

Mathematics

Having the property of belonging to a finite series of subgroups each of which is a normal subgroup of the following subgroup, but not a normal subgroup of the group that is the last term of the series; designating a subgroup of such a series.

Origin

Late 19th century; earliest use found in James Joseph Sylvester (1814–1897), mathematician. From sub- + invariant.

Definition of subinvariant in US English:

subinvariant

nounˌsʌbɪnˈvɛːrɪənt

Mathematics

A semi-invariant of a binary quantic of arbitrary or unspecified degree. Now historical.

adjectiveˌsʌbɪnˈvɛːrɪənt

Mathematics

Having the property of belonging to a finite series of subgroups each of which is a normal subgroup of the following subgroup, but not a normal subgroup of the group that is the last term of the series; designating a subgroup of such a series.

Origin

Late 19th century; earliest use found in James Joseph Sylvester (1814–1897), mathematician. From sub- + invariant.

单词	subinvariant
释义	Definition of subinvariant in English: subinvariant noun ˌsʌbɪnˈvɛːrɪənt Mathematics A semi-invariant of a binary quantic of arbitrary or unspecified degree. Now historical. adjective ˌsʌbɪnˈvɛːrɪənt Mathematics Having the property of belonging to a finite series of subgroups each of which is a normal subgroup of the following subgroup, but not a normal subgroup of the group that is the last term of the series; designating a subgroup of such a series. Origin Late 19th century; earliest use found in James Joseph Sylvester (1814–1897), mathematician. From sub- + invariant. Definition of subinvariant in US English: subinvariant nounˌsʌbɪnˈvɛːrɪənt Mathematics A semi-invariant of a binary quantic of arbitrary or unspecified degree. Now historical. adjectiveˌsʌbɪnˈvɛːrɪənt Mathematics Having the property of belonging to a finite series of subgroups each of which is a normal subgroup of the following subgroup, but not a normal subgroup of the group that is the last term of the series; designating a subgroup of such a series. Origin Late 19th century; earliest use found in James Joseph Sylvester (1814–1897), mathematician. From sub- + invariant.
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