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C2 (ADL)
C2 or a derivative (C-2, C2, etc.) may refer to: Mathematics and physics * ''C''2, one of the common notations for the cyclic group of order 2 * ''C''2 differentiability class * ''C''2 or \Complex^2, the complex coordinate plane * ''c''2 the square of the speed of light (in the mass–energy equivalence formula) Biology * C2 domain, a protein structural domain * C2 regulatory sequence for the insulin gene * Apolipoprotein C2, a human apolipoprotein * In human anatomy, C2 may refer to: ** Cervical vertebra 2, the axis, one of the cervical vertebrae of the vertebral column ** Cervical spinal nerve 2 * Chlorophyll c2, a form of chlorophyll * Complement component 2 * Procyanidin C2, a plant phenolic compound * Prodelphinidin C2, a plant phenolic compound * Vitamin C2 (other) * the ATC code for ''Antihypertensives'', a subgroup of the Anatomical Therapeutic Chemical Classification System *C2 fragments, one of the types of products of catabolism pathways * Haplogroup C-M217, a ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Cyclic Group
In abstract algebra, a cyclic group or monogenous group is a Group (mathematics), group, denoted C_n (also frequently \Z_n or Z_n, not to be confused with the commutative ring of P-adic number, -adic numbers), that is Generating set of a group, generated by a single element. That is, it is a set (mathematics), set of Inverse element, invertible elements with a single associative binary operation, and it contains an element g such that every other element of the group may be obtained by repeatedly applying the group operation to g or its inverse. Each element can be written as an integer Exponentiation, power of g in multiplicative notation, or as an integer multiple of g in additive notation. This element g is called a ''Generating set of a group, generator'' of the group. Every infinite cyclic group is isomorphic to the additive group \Z, the integers. Every finite cyclic group of Order (group theory), order n is isomorphic to the additive group of Quotient group, Z/''n''Z, the in ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
