Literature DB >> 27356614

Apparent Epigenetic Meiotic Double-Strand-Break Disparity in Saccharomyces cerevisiae: A Meta-Analysis.

Franklin W Stahl1, Maryam Binti Mohamed Rehan2, Henriette M Foss3, Rhona H Borts2.   

Abstract

Previously published, and some unpublished, tetrad data from budding yeast (Saccharomyces cerevisiae) are analyzed for disparity in gene conversion, in which one allele is more often favored than the other (conversion disparity). One such disparity, characteristic of a bias in the frequencies of meiotic double-strand DNA breaks at the hotspot near the His4 locus, is found in diploids that undergo meiosis soon after their formation, but not in diploids that have been cloned and frozen. Altered meiotic DNA breakability associated with altered metabolism-related chromatin states has been previously reported. However, the above observations imply that such differing parental chromatin states can persist through at least one chromosome replication, and probably more, in a common environment. This conclusion may have implications for interpreting changes in allele frequencies in populations.
Copyright © 2016 by the Genetics Society of America.

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Keywords:  ARG4; HIS4; double-strand breaks; genetic recombination; mismatch repair

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Year:  2016        PMID: 27356614      PMCID: PMC5012380          DOI: 10.1534/genetics.116.191635

Source DB:  PubMed          Journal:  Genetics        ISSN: 0016-6731            Impact factor:   4.562


Definitions

Gene conversion: Deviation from normal, 4:4 meiotic segregation, variable in position and involving only a small fraction of a chromosome in any given act. In budding yeast, conversion is characteristically seen either as a 6:2 or 2:6 segregation (full conversion, FC) or as a 5:3 or 3:5 segregation (half conversion, HC), with the number of copies of the dominant, usually wild-type, allele noted first. Conversion disparity: A significant difference in the frequencies of 6:2 vs. 2:6 and/or in 5:3 vs. 3:5 tetrads. : Generic term for locus of the wild-type () allele or the recessive mutant () allele. : Generic term for locus of the wild-type () allele or the recessive mutant () allele. Epigenetic: In this paper, epigenetic refers to a transmissible change in a phenotype of a gene whose nucleotide sequence remains unchanged. THE primary metric of evolution is a change in the relative frequencies of a gene and its allele. The relative decline of an allele (see Vitalis , for example) is classically understood to indicate that this allele causes diminished reproductive success of the organism. As explained below, however, the same data could indicate that the allele is handicapped at being transmitted through meiosis.

Relevant Features of Meiotic Double-Strand-Break Repair

Meiosis in the yeast Saccharomyces cerevisiae, as in human males (Odenthal-Hesse ), may be viewed in terms of the repair of programmed double-strand breaks (DSBs) occurring at DSB hotspots (Szostak ). As shown in Figure 1, the repair process involves the loss of a stretch of nucleotides from the broken chromosome, often to be replaced with information from the intact homolog. If the lost nucleotide sequence includes a genetic marker, the repair product (tetrad of haploid cells) may occasionally fail to display normal segregation for the marker, with the allele contributed by the broken parent being underrepresented (gene conversion). If the two parental hotspots are equally subject to DSBs, as is typically true, such gene conversion per se will not cause an overall change in allele frequencies in the population; among half conversions (HCs: see Definitions), the frequency of 5:3 tetrads will statistically equal the 3:5 tetrad frequency and, among full conversions (FCs: see Definitions), the 6:2 and 2:6 tetrads will also be equal. If, however, one hotspot is consistently more subject to DSBs than is its allelic hotspot (DSB disparity), the 5:3 and 3:5 tetrad frequencies will be statistically unequal, as will the 6:2 and 2:6 tetrad frequencies. In the absence of any other source of conversion disparity, we expect these two inequalities to favor the same allele and to be of the same magnitude.
Figure 1

Two pathways for double-strand-break repair in WT yeast (Stahl and Foss 2010). The mitotic pathway (Kohl and Sekelsky 2013): An initiating DSB (A) is followed by resection of 5′ ends (B) and invasion of an intact homolog by one of the 3′-ended overhanging strands so created, resulting in a D-loop (C) and blocking further resection of that strand. The vertical bars mark the level of the initiating break. Extension of the invading strand enlarges the D-loop until enlargement is stopped, perhaps by annealing with the other single strand (D). This pathway gives noncrossovers (E and H), by unwinding of the intermediate, or noninterfering crossovers (G) by cutting of the junctions. In E, G, and H, DNA synthesis will close any gaps. The meiotic pathway (Kohl and Sekelsky 2013) (I–M), which generates interfering crossovers, branches from the mitotic pathway in a manner that blocks the MMR activity of Msh2 (Stahl and Foss 2010) and stabilizes some intermediates at C, creating the relatively long-lived single-end invasion. Eventual extension of the invading strand is accompanied by movement, rather than by enlargement, of the D-loop, similar to the movement of a transcription bubble. Lagging strand synthesis on intermediate J may be required (see Wang ). Near the DSB, segments of the bivalent with three strands of one color indicate a potential HC in favor of an allele from the blue parent that is located there. In the mitotic pathway, a mismatch in that region can become an FC by MMR. In the meiotic pathway, such a mismatch can be repaired (independently of Msh2) to give either an FC or a normal 4:4 segregation, depending on which strands are the first to be cut when the double-Holliday junction is resolved.

Two pathways for double-strand-break repair in WT yeast (Stahl and Foss 2010). The mitotic pathway (Kohl and Sekelsky 2013): An initiating DSB (A) is followed by resection of 5′ ends (B) and invasion of an intact homolog by one of the 3′-ended overhanging strands so created, resulting in a D-loop (C) and blocking further resection of that strand. The vertical bars mark the level of the initiating break. Extension of the invading strand enlarges the D-loop until enlargement is stopped, perhaps by annealing with the other single strand (D). This pathway gives noncrossovers (E and H), by unwinding of the intermediate, or noninterfering crossovers (G) by cutting of the junctions. In E, G, and H, DNA synthesis will close any gaps. The meiotic pathway (Kohl and Sekelsky 2013) (I–M), which generates interfering crossovers, branches from the mitotic pathway in a manner that blocks the MMR activity of Msh2 (Stahl and Foss 2010) and stabilizes some intermediates at C, creating the relatively long-lived single-end invasion. Eventual extension of the invading strand is accompanied by movement, rather than by enlargement, of the D-loop, similar to the movement of a transcription bubble. Lagging strand synthesis on intermediate J may be required (see Wang ). Near the DSB, segments of the bivalent with three strands of one color indicate a potential HC in favor of an allele from the blue parent that is located there. In the mitotic pathway, a mismatch in that region can become an FC by MMR. In the meiotic pathway, such a mismatch can be repaired (independently of Msh2) to give either an FC or a normal 4:4 segregation, depending on which strands are the first to be cut when the double-Holliday junction is resolved. During an effort to reconcile a maze of contradictory conversion papers, we came to the conclusion that, depending on the protocol employed, DSB disparity can be manifested even when the two allelic hotspots at the locus of yeast are presumed to be genetically identical. The protocols differed (1) in the number of generations through which the diplophase was propagated prior to sporulation and (2) in whether or not the diplophase was stored in the freezer prior to sporulation. Neither of these differences in protocol can be expected to have altered the nucleotide sequences at the hotspots. Thus, the discrepancy in hotspot properties is likely to reflect alterations in chromatin structure imposed by the differing conditions under which the two haploid parents were propagated prior to their union. To a degree, and depending on conditions, these differences in chromatin structure are retained, for at least one round, and probably more, of DNA duplication, after union of the mating cells. In Discussion, the possible significance of such epigenetic DSB disparity will be briefly indicated. Our primary task in this meta-analysis is to present the evidence for the existence of epigenetic changes that are expressed meiotically as disparity in gene conversion.

Materials and Methods

Some of the data discussed here are from the Ph.D. thesis (Rehan 2012) and notebooks of M.B.M.R. The strains and methods employed in that work are described here.

Yeast strains

Yeast strains used in the previously unpublished work (Table 4) are derivatives of Y55. Full strain genotypes and details of construction are in Supplemental Material, File S1.
Table 4

Conversion at his4-ATC (zero growth), Y55 background

HCFC
5:33:56:22:6
(1943)*422585

Conversions are summed from 17 crosses in Rehan (2012), wherein the data are presented as HCs and FCs, without indication of the separate values for the two HC and the two FC classes. Data for the individual crosses and a demonstration of homogeneity that justifies the calculation of the P-value are in File S1, Table B. Total tetrads minus 90 (8:0 + 0:8) tetrads (somatic crossovers) and nine (7:1 + 1:7) tetrads were 5191. * P = 0.004.

Yeast media

Media are fashioned after those of Cotton . See File S1 for details.

Mating and sporulation

Haploid strains were mixed and allowed to mate on a solid YPD medium at 30° overnight prior to sporulation. Mated cells were then replicated to sporulation media, either complete potassium acetate (KAC) or minimal KAC. Plates were then incubated at 23° for 3–5 days until tetrads were formed.

Genetic analysis

Tetrad dissection and analysis were carried out as described previously (Abdullah and Borts 2001) and in File S1. To the extent they are available to the authors, reagents and strains will be made available.

Data availability

The authors state that all data necessary for confirming the conclusions presented in the article are represented fully within the article.

Results

Studies of conversion disparity due to DSB disparity can be complicated by a second type of conversion disparity, viz., the differential efficiencies of repair of the two kinds of mismatches [mismatch repair (MMR) disparity] that are formed during DSB repair. For historical reasons, the best available data sets for our studies manifest conversion disparities that are composed of these two disparities. In order to understand these complex data, we first look at data that demonstrate MMR disparity by itself. These data (Detloff ) provide a statistically solid and historically logical foundation for our analysis.

MMR disparity only

The marker, located near the DSB hotspot (Fan and Petes 1996), is the focus of our analysis. This base-pair transversion in the first codon of is subject to MMR disparity because the two kinds of mismatches resulting from DSB repair (Figure 2) are differentially subject to MMR. When the parent is cut, the resulting mismatch, G/G, is well repairable. When the parent is cut, however, the resulting mismatch is C/C, which is poorly repairable by the Msh2-dependent MMR diagrammed in Figure 2 (Stahl and Foss 2010). In budding yeast, Msh2-dependent repair of a mismatch near a DSB generates a 2:6 FC or a 6:2 FC tetrad, while failure to repair may lead to a 3:5 HC or a 5:3 HC tetrad. Since G/G mismatches are repaired, to FCs, more often than are C/C mismatches (Lichten ; Detloff ), the a priori expectation (Figure 2) is that 6:2 tetrads will be more frequent than 2:6, while 5:3 will be less frequent than 3:5. However, data of Detloff (Table 1), collected from diploids formed between AS4 and AS13 strains (Stapleton and Petes 1991), fail to meet this expectation. Although FC tetrads in favor of (6:2) outnumber those in favor of (2:6), as expected, HC tetrads manifest no disparity at all. Judging from the statistical equality of the HC classes, we may presume that the two types of mismatches were formed in equal numbers by DSB repair. While many of the G/G mismatches were being repaired to give 6:2 FCs, the poorly repairable C/C mismatches were disappearing at the same rate, although most of those mismatches failed to become 2:6s. A proposal for the molecular basis of this striking feature of MMR at is in Discussion.
Figure 2

Mismatch repair (naïve expectation). For the marker his4-ATC, located close to a DSB hotspot, repair involves intermediate structures with C/C or G/G mismatches, depending on both the location of the cut relative to the marker and on which of the two parents was cut. Repair of such mismatches generates FC 2:6 or 6:2 tetrads, while repair failure may lead to 3:5 or 5:3 tetrads. Since G/G mismatches are repaired to FCs more often than are C/C mismatches (Detloff ), the a priori (naïve) expectation for a marker to the right of the DSB, as drawn, is that 6:2 tetrads will be more frequent than 2:6s while 5:3s will be less frequent than 3:5s.

Table 1

Conversion disparity due to MMR disparity for his4-ATC

StrainHCFCTotal
5:33:56:22:6
PD84565711333677
JS10222214618256
Sum787815951933

Data and sum are from Detloff . Sporulation was of established clones of diploids stored in the freezer (P. Detloff, personal communication). The haploid components of the two diploid strains are derived from HIS4 strains AS4 and AS13 (Stapleton and Petes 1991). To control for possible background effects, two crosses were done. In PD84, the HIS4 gene of the AS4 parent has been replaced by his4-ATC; in JS102, the HIS4 gene of the A13 parent has been replaced by his4-ATC.

Mismatch repair (naïve expectation). For the marker his4-ATC, located close to a DSB hotspot, repair involves intermediate structures with C/C or G/G mismatches, depending on both the location of the cut relative to the marker and on which of the two parents was cut. Repair of such mismatches generates FC 2:6 or 6:2 tetrads, while repair failure may lead to 3:5 or 5:3 tetrads. Since G/G mismatches are repaired to FCs more often than are C/C mismatches (Detloff ), the a priori (naïve) expectation for a marker to the right of the DSB, as drawn, is that 6:2 tetrads will be more frequent than 2:6s while 5:3s will be less frequent than 3:5s. Data and sum are from Detloff . Sporulation was of established clones of diploids stored in the freezer (P. Detloff, personal communication). The haploid components of the two diploid strains are derived from HIS4 strains AS4 and AS13 (Stapleton and Petes 1991). To control for possible background effects, two crosses were done. In PD84, the HIS4 gene of the AS4 parent has been replaced by his4-ATC; in JS102, the HIS4 gene of the A13 parent has been replaced by his4-ATC. The marker is not unique in generating data in which the FCs differ while the HCs do not. Nag collected conversion data for palindromic insertions using the strain background and methods of Detloff , including storage of the diploids in the freezer. These data are telling in three respects: (1) For a given cross, the two FC classes (6:2 and 2:6) are significantly different from each other. (2) The two HC classes, though equally or more abundant than the FCs, are not significantly different from each other, and (3) the data are significantly different from the naïve expectation (Figure 2) that 5:3/3:5 = 2:6/6:2. These three conditions are met for the palindromic inserts and (Table 2), in agreement with the data.
Table 2

MMR disparity with palindromic insertion markers

his4-lophis4-B2
HCFCHCFC
5:33:56:22:65:33:56:22:6
363223649413620
0.7*0.003*0.45*0.045*
0.004**0.04**

Data from Nag . Crosses involve sporulation of A4 × A13-based diploids stored in the deep freeze. The marker his4-lop is at the Sall site in the first quarter of the His4 coding sequence, while his4-B2 is 50 bp upstream from the first codon, putting both markers near the DSB hotspot. * P, χ2 probability that the members of the two HC or FC classes would differ to the observed extent (or more) by chance alone. ** P, Fisher’s exact probability that 3:5/5:3 would differ from 6:2/2:6 to the observed extent, or more, by chance alone.

Data from Nag . Crosses involve sporulation of A4 × A13-based diploids stored in the deep freeze. The marker his4-lop is at the Sall site in the first quarter of the n class="Gene">His4 coding sequence, while his4-B2 is 50 bp upstream from the first codon, putting both markers near the DSB hotspot. * P, χ2 probability that the members of the two HC or FC classes would differ to the observed extent (or more) by chance alone. ** P, Fisher’s exact probability that 3:5/5:3 would differ from 6:2/2:6 to the observed extent, or more, by chance alone. Before we examine the data indicative of environmentally imposed DSB conversion disparity at , we ask what the expectations are for such a combination of MMR and DSB disparities. Since DSBs are initiating events, any DSB disparity will affect the FCs and HCs equally. We take it as axiomatic that MMR disparity will be governed by disparity like that seen by Detloff for G/G and C/C mismatches. This disparity leads to an excess of 6:2 tetrads over 2:6 tetrads and has no effect on the HCs. The combination of the two disparities will have different effects depending on which of the two DSB hot spots is the more active. If the hotspot cis to is cut more often than that of cis to , the 6:2/2:6 value will be increased beyond that due to the MMR disparity. On the other hand, if the hotspot is the one that is cut more often, the MMR and DSB disparities will act on the FCs in opposite directions, tending to cancel each other. Regardless of which hotspot has the greater break frequency, the effect on the HCs will be to introduce conversion disparity where there was none, and to reveal, at a glance, the direction and magnitude of the DSB disparity.

Other crosses using Detloff’s strains

The data of Detloff look solid, but conversion data for collected subsequently differ from Detloff’s. Alani examined conversion at using Detloff’s strains. However, instead of inducing meiosis in an established diploid culture recovered from the freezer, as Detloff had done, these investigators induced meiosis in populations of diploid cells soon after their formation according to a then novel technique called “zero growth” (Reenan and Kolodner 1992), in which the diplophase may, in fact, involve a few generations of growth. The sparse data of Alani (Table 3) differed from Detloff by being in agreement with the a priori, naïve expectation of opposite disparities in the HCs and FCs.
Table 3

Conversions at his4-ATC (zero growth), A4 × A13 background

HCFCTetrads
5:33:56:22:6
Wild type614132102
msh2112066126

Data are from Alani .

Data are from Alani .

Crosses in a different background (Y55)

Whereas the zero-growth wild-type (WT) data in Table 3 were only suggestive of HC disparity, abundant zero-growth data (Table 4), collected (but not previously published) by M.B.M.R. in the laboratory of R.H.B., clearly manifest n class="Chemical">HC disparity (5:3 < 3:5). Conversions are summed from 17 crosses in Rehan (2012), wherein the data are presented as HCs and FCs, without indication of the separate values for the two HC and the two FC classes. Data for the individual crosses and a demonstration of homogeneity that justifies the calculation of the P-value are in File S1, Table B. Total tetrads minus 90 (8:0 + 0:8) tetrads (somatic crossovers) and nine (7:1 + 1:7) tetrads were 5191. * P = 0.004. The excess of 3:5 over 5:3 tetrads in Table 4 (as in Table 3) identifies the hotspot cis to the allele as the one that is receiving the greater share of DSBs. The disparity in the FCs in Table 4 is in the same direction, favoring the allele. The evident difference in the magnitudes of the two disparities is in accord with the expectation that, while the DSB disparity favors the allele (as shown by the HC disparity), the MMR disparity reduces that effect for the FCs by favoring the allele, as in Table 1. The conclusion that the observed HC disparity (Table 4) is the result of DSB disparity is confirmed by crosses in which known requirements for MMR were eliminated. In Detloff’s strain, induced to undergo meiosis with the zero-growth protocol, deletion of the MMR gene resulted in 11 5:3s and 20 3:5s (Table 3) of 126 total tetrads (Alani ). The direction and magnitude of the disparity in the HCs were both unchanged by this loss of MMR, as expected from the observation (Detloff ) that MMR disparity does not cause disparity of HCs for the marker. (The combined wild-type and HC disparities reveal significant disparity in the HCs in Alani’s data (Table 3) (17 5:3 and 34 3:5; P = 0.025). Similarly, in the R.H.B. lab, Hoffmann used the zero-growth protocol to collect conversion data for in two MMR-defective derivatives of the Y55 strains used in Table 4. In both mutants ( and ), the disparity in the HCs in favor of is significantly demonstrated (Table 5) and is essentially equal in extent in the two MMR-defective genotypes.
Table 5

Conversions at his4-ATC (zero growth), Y55 background

HCFCTetrads
5:33:56:22:6
Wild type1415961111731
msh2(1736)*1518545
mlh1(3565)**57585

Data are from Hoffmann . * P = 0.013 and ** P = 0.004.

Data are from Hoffmann . * P = 0.013 and ** P = 0.004. Insofar as MMR and DSB disparities are the only appreciable sources of conversion disparity, we may conclude that the disparity in the HCs seen in these MMR-deficient zero-growth crosses represents DSB disparity. By our hypothesis, the conversion disparity of the HCs at depends only on DSB disparity and, consequently, should be the same for the MMR proficient and deficient crosses. However, Hoffmann ascribe significance to their failure to see, in the WT cross, the HC disparity that is evident in their MMR-defective crosses. This disagreement in interpretation requires that we quantitatively demonstrate the adequacy of our hypothesis for these data. We do so in Appendix, wherein we address the failure of Hoffmann (Table 5), to see significant disparity in either the HCs or FCs in their MMR-proficient cross. The HC data for the collection of zero-growth crosses (Table 6) are compatible with the null hypothesis that the disparities observed are independent of both the background of the strains involved and their MMR status.
Table 6

reproducibility of HC disparity in the zero-growth protocol

Source5:33:5
Table 3 wild type614
Table 3 msh21120
Table 4 wild type1943
Table 5 wild type1415
Table 5 msh21736
Table 5 mlh13565

The data are compatible (P = 0.67) with the null hypothesis that they were drawn from the same universe.

The data are compatible (P = 0.67) with the null hypothesis that they were drawn from the same universe.

Discussion

Unwinding and MMR

The lack of disparity between the two classes of HCs in the data of Detloff (Table 1) provides evidence that the G/G and C/C mismatches were created equally. How is it that they remain equal when they are differentially subject to MMR? In other words, how is it that the relatively unrepairable C/C mismatches seem to “disappear” as often as the G/G mismatches are repaired to give 6:2 tetrads? Following Detloff , we propose that the way to get rid of a C/C mismatch without repairing it is to unwind it, with the likely result that it gives rise to a 4:4 tetrad (e.g., as in Figure 1E, on the left side of the DSB site). To account for the unwinding of the C/C mismatches occurring pari-passu with the MMR of G/G, we suggest that Msh2p, after binding equally well to C/C or G/G, activates both a helicase and an endonuclease. When the mismatch is G/G, the endonuclease often makes a nick in the invading strand on the side of the mismatch opposite the invading terminus, while for a C/C mismatch, it does so less often (Wang ; Qiu ). The observed equality of the two HC classes is then accounted for by assuming that helicase unwinding, which begins at the invading 3′ end, stops at the MMR-dependent nick. Polymerase then copies the intact strand, completing the MMR. In the absence of a nick to stop it, the helicase unwinds the entire heteroduplex (heteroduplex rejection).

Why was Detloff ignored?

Detloff’s observed FC disparity appears not to have been taken seriously by Hoffmann , who did not reference the work, perhaps because of undefined concerns regarding cryptic mismatches in Detloff’s strains (P. Detloff, personal communication). We have explained the appearance of disparity in the HCs of most of the crosses done subsequently to Detloff as being due to DSB disparity arising from the use of the zero-growth protocol. However, data presented pre-Detloff by Lichten are not so easily explained. Lichten offered a set of numbers compatible with the naïvely expected conversion disparity of HCs (Table 7). They arrived at these numbers by summing two sets of data on conversion at a G-to-C transversion () close to the DSB site. However, only one of the two data sets in the sum manifests the expected FC disparity, while only the other set significantly manifests the naïvely expected HC disparity (Table 7).
Table 7

Meiotic segregation of arg4-nsp

StrainHCFC
5:33:56:22:64:4
MGD409(416)*4940914
ORD00225(6723)**792
Sum621116631706

Data, including sum, are from Lichten . The FC data for the two strains are statistically incompatible (P = 0.01). * P = 0.014 and ** P < 0.0001.

Data, including sum, are from Lichten . The FC data for the two strains are statistically incompatible (P = 0.01). * P = 0.014 and ** P < 0.0001. Thus, while the conversion disparities in the summed numbers reported by Lichten conform to the naïve expectation for disparate MMR, they cannot be taken seriously. On the other hand, the differences between the MGD409 and the ORD002 data sets have an obvious explanation within the framework of the thesis developed here. For both the FCs and the HCs, the ORD002 data conform with the Detloff data for , while the MGD409 data conform with the zero-growth data for (i.e., less disparity in the FCs than in the HCs; e.g., Table 4). However, the zero-growth protocol was not introduced until 1992. Consequently, we were tempted to conclude that the MGD409 data look like zero-growth data because this diploid, like the diploids of a zero-growth cross, was not frozen before it was sporulated. Instead, a diploid colony was isolated and then maintained as a patch on a nutrient agar Petri plate. This custom, common now as it was then, allows an estimated minimum of 30–35 generations of diploid growth. Our surmise that MGD409 was maintained on a plate, rather than being frozen, has been confirmed by the recollection of the responsible author (N. Schultes, personal communication). Our appeal to all the authors of Lichten for information regarding ORD002 has so far failed.

Interpretation and significance of the protocol-dependent DSB differences

Abdullah and Borts (2001) demonstrated that a change in the metabolic state of a diploid cell can influence the frequency of gene conversion. Presumably it does so by introducing a change in chromatin structure and, hence, in susceptibility of the hotspot to meiotic DSBs (e.g., Merker ). The meta-analysis of data conducted herein provides evidence that epigenetic differences between allelic DSB hotspots, imposed during growth of the parental haploid cultures, can be retained in zygotes resulting from union of those haploids. The data argue that (1) the epigenetic distinction between the homologs that determines their relative DSB rates is maintained for many generations and that (2) some aspect of freezing (or thawing) the diploid removes that distinction. Of course, the conclusions and surmises of this paper are testable by the execution of properly controlled crosses, studies that we are unable to undertake ourselves. Such studies are needed to clear up the published discrepancies exposed here as well as to prevent the occurrence of further confusions in the yeast meiosis literature. It might also stimulate analyses of the possible importance of epigenetic DSB disparity in genomic studies such as those of allele frequencies in populations (Lamb 1998) or of the fate of newly introduced alleles in finite populations (Nagylaki 1983).
Table A1

Parameters needed to specify the 12 tetrad classes in Table 5

ParameterDescription
BFraction of DSBs at the His4 hotspot that occur on the his4-ATC chromosome (breakage index); applicable to both DSB-repair pathways (Figure 1B).
DNumber of meiotic pathway events that involve the his4-ATC site in a mismatch.
PNumber of mitotic pathway events that involve the his4-ATC site in a mismatch.
gProbability of FC by double-strand gapping; assumed applicable to both DSB-repair pathways (Figure 1B).
vProbability, in mitotic pathway only, of unwinding a mismatch in the MMR-deficient crosses in a manner that restores 4:4 segregation (e.g., Figure 1E).
uProbability, in mitotic pathway only, of unwinding a mismatch in the MMR-proficient cross; results in either an FC or a restoration, depending on the reparability of the mismatch (e.g., Figure 1E).
mProbability of MMR of G/G, giving a 6:2 tetrad; contingent on DNA unwinding in the mitotic pathway.
nProbability of MMR of C/C, giving a 2:6 tetrad; contingent on DNA unwinding in the mitotic pathway.
Table A2

Conversions at his4-ATC for MMR-deficient crosses

HCFCTetrads
5:33:56:22:6
msh2 observed17361518545
msh2 calculated19.333.612.120.9
P = 0.69
mlh1 observed356557585
mlh1 calculated36.663.44.47.6
P = 0.88

Data observed from Table 5. Calculated values for each cross are derived by applying the breakage index, B = 0.365, to the sum of the FCs and to the sum of the HCs, respectively. The P-values (χ2, d.f. = 2) compare the data with the calculated values rounded to the nearest whole numbers.

Table A3

Conversions per 1000 tetrads at his4-ATC

GenotypeConversion type
5:33:5HC6:22:6FC
WT8.18.716.855.564.1119.6
msh231.266.197.327.533.060.5
mlh159.8111.1170.98.512.020.5

Data from Table 5 normalized to tetrads per 1000.

Table A4

Estimating parameter values from MMR-deficient crosses

ExpectationObserved per 1000Meiotic pathwayMitotic pathway
FC in mlh1g(P + D)20.56.417.3
HC in mlh1(1 − g)(1 − v)P + (1 − g)D170.973.697.3
FC in msh2g(P + D) + (1 − g)D/260.543.217.3
HC in msh2(1g)(1 − v)P97.30.097.3

From these four equations and the observed numbers/1000 tetrads (Table A3), the values: g = 0.08; P = 216; D = 80; v = 0.51 were extracted by solving simultaneous equations. The values for the two pathways are separately indicated. The steps in extraction of the parameters assured that the sums of the estimated contributions from the two pathways would equal the observed value for all but the smallest class (FC in mlh1).

Table A5

Expected tetrad frequencies (per 1000 tetrads) for the MMR-proficient cross of Table 5

Meiotic pathwayMitotic pathwayObserved per 1000Meiotic pathwayMitotic pathwayCalculated total
6:2B[gD + (1 − g)D/2]BP[g + (1 − g)um]55.515.839.655.5
2:6(1 − B)[gD + (1 − g)D/2](1 − B)P[g + (1 − g)un]64.127.436.764.1
5:30BP(1 − g)(1 − u)8.106.16.1
3:50(1 − B)P(1 − g)(1 − u))8.7010.610.6

Since HC ratios are unperturbed by MMR disparity (Detloff ), the ratio 5:3/3:5 is B/(1 − B), giving the expectations 5:3 = 6.1 and 3:5 = 10.6. The numbers of 6:2 and 2:6 tetrads contributed by the meiotic pathway were calculated using B = 0.365 and g = 0.08. P = 216, D = 80 from Table A4. These were subtracted from the total observed values to get the mitotic pathway values. From the ratio of mitotic pathway FC numbers, the ratio m/n = 2.2 can be obtained, independently of u, and, thus, independently of any assumption about whether all acts of unwinding render a mismatch eligible for repair. Evaluating u from the sum 5:3 + 3:5 gives u = 0.915.

Table A6

Conversion at his4-ATC in MMR-proficient strain

HCFC
5:33:56:22:6
Observed141596111
Expected10.618.396111

Expected values per 1000 tetrads were calculated as shown in Table A5 and then increased 1.73-fold to compare with observed values (Table 5). Compatibility of HC observed with expected was conducted with a goodness of fit χ2 test with expectations of 0.367 and 0.633 for the 5:3s and 3:5s, respectively (P = 0.27; d.f. = 1).

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