Motoo Kimura
Motoo Kimura (木村 資生, Kimura Motō) (November 13, 1924 – November 13, 1994) was a Japanese biologist best known for introducing the neutral theory of molecular evolution in 1968. He became one of the most influential theoretical population geneticists. He is remembered in genetics for his innovative use of diffusion equations to calculate the probability of fixation of beneficial, deleterious, or neutral alleles. Combining theoretical population genetics with molecular evolution data, he also developed the neutral theory of molecular evolution in which genetic drift is the main force changing allele frequencies. James F. Crow, himself a renowned population geneticist, considered Kimura to be one of the two greatest evolutionary geneticists, along with Gustave Malécot, after the great trio of
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19241924 in Japan19941994 in JapanAllele ageAlternatives to Darwinian evolutionAsahi PrizeEvidence of common descentFisher's fundamental theorem of natural selectionFixation (population genetics)Fixed alleleGenetic driftGenetic loadHaldane's dilemmaHistory of biologyHistory of evolutionary thoughtHistory of molecular evolutionIndeterminismIndex of evolutionary biology articlesInfinite alleles modelInfinite sites modelInternational Prize for BiologyJack Lester KingJames F. CrowJapan Academy Prize (academics)John C. SanfordJohn H. GillespieJohn J. Carty Award for the Advancement of ScienceKimuraKolmogorov equationsList of Kyoto University peopleList of University of Wisconsin–Madison peopleList of biologistsList of fellows of the Royal Society J, K, LList of fellows of the Royal Society elected in 1993List of geneticistsList of multiple discoveriesMicroevolutionModels of DNA evolutionMolecular clock
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Motoo Kimura
Motoo Kimura (木村 資生, Kimura Motō) (November 13, 1924 – November 13, 1994) was a Japanese biologist best known for introducing the neutral theory of molecular evolution in 1968. He became one of the most influential theoretical population geneticists. He is remembered in genetics for his innovative use of diffusion equations to calculate the probability of fixation of beneficial, deleterious, or neutral alleles. Combining theoretical population genetics with molecular evolution data, he also developed the neutral theory of molecular evolution in which genetic drift is the main force changing allele frequencies. James F. Crow, himself a renowned population geneticist, considered Kimura to be one of the two greatest evolutionary geneticists, along with Gustave Malécot, after the great trio of
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Motoo Kimura (Okazaki, 13 de n ...... a adaptação e seleção natural.
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Motoo Kimura (jap. 木村資生 Kimura ...... teorii ewolucji molekularnej.
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Motoo Kimura (木村 資生 Kimura Mot ...... k populasi paling berpengaruh.
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Motoo Kimura (木村 資生, Kimura Mo ...... S. Haldane and Sewall Wright.
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Motoo Kimura (木村 资 生 Kimura Mo ...... an trio de la síntesi moderna
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Motoo Kimura (木村資生 Kimura Moto ...... même père d'une fille, Hanako.
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Motoo Kimura 木村資生 (Kimura Motō ...... orario straniero della stessa.
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Motō Kimura (木村資生 Kimura Motō? ...... olaboración con Tomoko Ohta.
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Мото Кімура (яп. 木村 資生) — япон ...... истопада 1994 року в Окадзакі.
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Мото́о Киму́ра (яп. 木村資生 Кимур ...... королевского общества (1993).
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1924-11-13
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1994-11-13
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alma mater
birth date
1924-11-13
birth place
Okazaki, Japan
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death date
1994-11-13
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Motoo Kimura
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Japanese
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Hiroko Kimura
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Stochastic Processes in Population Genetics
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Motoo Kimura (Okazaki, 13 de n ...... a adaptação e seleção natural.
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Motoo Kimura (jap. 木村資生 Kimura ...... teorii ewolucji molekularnej.
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Motoo Kimura (木村 資生 Kimura Mot ...... k populasi paling berpengaruh.
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Motoo Kimura (木村 資生, Kimura Mo ...... lécot, after the great trio of
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Motoo Kimura (木村 资 生 Kimura Mo ...... tistes evolutius, juntament am
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Motoo Kimura (木村資生 Kimura Moto ...... ements de fréquence d'allèles.
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Motoo Kimura 木村資生 (Kimura Motō ...... nto del concetto di evoluzione
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Motō Kimura (木村資生 Kimura Motō? ...... olaboración con Tomoko Ohta.
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Мото Кімура (яп. 木村 資生) — япон ...... н перейшов до новоствореного .
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Мото́о Киму́ра (яп. 木村資生 Кимур ...... ния генных частот в популяции.
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motoo Kimura
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Motō Kimura
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Кимура, Мотоо
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Motoo Kimura
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