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Vitaly Dmitrievich Buterin ( Russian: Вита́лий Дми́триевич Буте́рин ), better known as Vitalik Buterin (Russian: Вита́лик Буте́рин; born 31 January [2] 1994), is a Canadian computer programmer and co-founder of Ethereum. Buterin became involved with cryptocurrency early in its inception, co-founding ...
The number next to each box in the table indicates the degree of relationship relative to the given person. Consanguinity (from Latin consanguinitas 'blood relationship') is the characteristic of having a kinship with a relative who is descended from a common ancestor. Many jurisdictions have laws prohibiting people who are related by blood ...
The coefficient of relationship is a measure of the degree of consanguinity (or biological relationship) between two individuals. The term coefficient of relationship was defined by Sewall Wright in 1922, and was derived from his definition of the coefficient of inbreeding of 1921. The measure is most commonly used in genetics and genealogy.
Vitaly Zdorovetskiy (/ v ɪ ˈ t æ l i z ə ˌ d ɒr ə ˈ v j ɛ t s k i / vih-TAL-ee zə-DORR-ə-VYET-skee; Russian: Вита́лий Здорове́цкий, IPA: [vʲɪˈtalʲɪj zdərɐˈvʲetskʲɪj]; born March 8, 1992), better known by his YouTube username VitalyzdTv, is a Russian-American YouTube personality, content creator and website owner.
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Cousin. A cousin is a relative that is the child of a parent's sibling; this is more specifically referred to as a first cousin. More generally, in the kinship system used in the English-speaking world, a cousin is a type of relationship in which relatives are two or more generations away from their most recent common ancestor.
Abuse. v. t. e. Human sexuality is the way people experience and express themselves sexually. [1] [2] This involves biological, psychological, physical, erotic, emotional, social, or spiritual feelings and behaviors. [3] [4] Because it is a broad term, which has varied with historical contexts over time, it lacks a precise definition. [4]
Viète. de Moivre. Euler. Fourier. v. t. e. In trigonometry, trigonometric identities are equalities that involve trigonometric functions and are true for every value of the occurring variables for which both sides of the equality are defined. Geometrically, these are identities involving certain functions of one or more angles.