Definitions

Double
Reduction In Autotetraploids

Tetraploid
Definitions

Concepts - Part I

Concepts - Part II

Concepts - Part III

Determination of Zygote Ratios

Linkage In
Tetraploids

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Tetraploid Definitions

See - Haldane, J.B.S. 1930. Theoretical genetics of autoploids. Genetics 22:359-372.

Mather, K. 1935. Reductional and equational separation of the chromosomes in bivalents and multivalents. Genetics 30:53-78

Mather, K. 1936. Segregation and linkage in autotetraploids. J. Genetics 32:287-314.

deWinton, D., and J.B.S. Haldane. 1931. Linkage in the tetraploid Primula Sinensis. Genetics 24:121-144.

Doyle, G.G. 1973. Autotetraploid gene segregation. TAG 43:139-146.

reductional - identical chromatids, derived from the same chromosome go to the same pole. This occurs when that particular chromosome has not participated in a crossover event.

equational - where non-identical chromatids pass to the same pole. This occurs when a chromosome has two sister chromatids that originally were on two different homologous chromosomes, but due to a crossover event the sister chromotids are no longer identical.

double reduction - two chromatids that are the result of replication of DNA from the same chromosome end up in the same gamete. Sister chromotids normally go to the same pole at Anaphase I and then to different poles (and different gametes) at Anaphase II. A series of events must occur for double reduction to take place:

a) a multivalent must be formed and a crossover must occur between the centromere and the locus of interest. This event results in a heteroallelic chromosome.

b) By chance the two heteroallelic chromosomes must go to the same pole at first division of meiosis. This is called genetic non-disjunction. This only occurs for multivalents.

c) By chance the two chromatids with the same alleleomorph go to the same pole at second division of meiosis. This is double reduction.

Non-disjunction - Two heteroallelic chromosomes go to the same pole at first division of meiosis. This can only occur when multivalents form.

Copyright 2000©, Ted Helms

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