Non-random distribution of the pericentromeric heterochromatin in meiotic prophase nuclei of mammalian spermatocytes

Citation
S. Berrios et al., Non-random distribution of the pericentromeric heterochromatin in meiotic prophase nuclei of mammalian spermatocytes, GENETICA, 106(3), 1999, pp. 187-195
Citations number
28
Categorie Soggetti
Molecular Biology & Genetics
Journal title
GENETICA
ISSN journal
00166707 → ACNP
Volume
106
Issue
3
Year of publication
1999
Pages
187 - 195
Database
ISI
SICI code
0016-6707(1999)106:3<187:NDOTPH>2.0.ZU;2-4
Abstract
The central or peripheral distribution of condensed chromatin (CC) was stud ied in pachytene spermatocyte nuclei in Mus domesticus, 2n=40; Pudu puda, 2 n=70; Ctenomys opimus, 2n=26 and Octodon degus, 2n=58. Species were chosen according to the morphological characteristics of their chromosomal complem ents and in particular, the terminal or medial chromosomal localisation of the pericentromeric constitutive heterochromatin. Counts were made by defin ing the areas corresponding to peripheral and central location in each nucl ear section from a series. The null hypothesis (i.e. random distribution of CC) was rejected. In the nuclear sections of Mus domesticus and Pudu puda, 69% and 74% of CC, respectively, was found in the peripheral nuclear space , while in those of Octodon degus and Ctenomys opimus, 69% and 65% of CC, r espectively, was found in the central nuclear space. We estimate that if th e CC measured in spermatocyte nuclei corresponds mainly to pericentromeric constitutive heterochromatin, the distribution found is consistent with tha t expected in accordance with the nuclear architecture model for meiocytes (Fernandez-Donoso, 1982; Fernandez-Donoso & Berrios, 1985). This model prop oses a peripheral nuclear localisation for pericentromeric heterochromatin of telocentric bivalents and a relatively central nuclear localisation for pericentromeric heterochromatin of metacentric bivalents. We also discuss s ome of the biological consequences that could arise from the conservation o f such distributions.