2. GP 591 (1+0)
03-03-2021
15:00-16:00
Relevance of Epistasis
in Plant Breeding
Abozar Rowshan
A-2019-30-035
Department of Genetics and Plant Breeding
SeminarIn-charge:
Dr.RKMittal
Dr.VKSood
3. Contents
1. INTRODUCTION
Historical perspectives,
Duality of meaning
2. EPISTASIS IN MENDELIAN GENETICS
Types, Molecular basis, Gene networks
3. EPISTASIS IN QUANTITATIVE
GENETICS
Effect on statistical parameters,
Role in evolution, Biometrical techniques,
QTL evidence
4. IMPLICATIONS IN PLANT BREEDING
Heterosis and inbreeding depression, Conversion to
additive variance, Selection strategy
4.
5. âĸ First observed by Bateson and Punnett (1905) in
comb type in chicken.
âĸ Bateson coined the term âepistasisâ for such gene
interactions which distort simple mendelian ratios.
âĸ Later observed by Punnet in sweet peas.
âĸ Weinberg (1910) noted the possibility of such
interactions calling them komplizierter polyhybridismus
or complicated polyhybridisms.
Historical Perspectives
Phillips, P.C., 1998, Genet. 149: 1167-1171.
6. ContâĻ
īą Fisher (1918) brought mendelian and biometrical genetics
together and coined the term âepistacyâ for all non additive
interactions. Later the âepistasisâ replaced this.
īą Fisher partitioned total genetic variance into additive,
dominance and epistatic
īą Sewall Wright (1931-35) championed the importance of
gene interactions in evolutionary change.
īą Cockerham and Kempthorne (1954) extended Fisherâs
partitioning by defining components of digenic epistasis â
AxA, AxD, DxD.
Phillips, P.C., 1998, Genet. 149: 1167-1171.
7. Duality of Meaning
MENDELIAN
GENETICS
QUANTITATIVE
GENETICS
ī Describes a masking effect
whereby a variant or allele at
one locus prevents the
variant at another locus from
manifesting its effect.
ī Any statistical deviation from
additive combination of two loci
in their effects on phenotype
Phillips, P.C., 1998, Genet. 149: 1167-1171.
10. Functional Classification
âĸ Genetic suppression: - the double mutant has a less severe phenotype than either
single mutant.
âĸ Genetic enhancement :- the double mutant has a more severe phenotype than one
predicted by the additive effects of the single mutants.
âĸ Synthetic lethality or unlinked non-complementation :- two mutations fail to
complement and yet do not map to the same locus.
âĸ Intragenic complementation or interallelic complementation :- two mutations map
to the same locus, yet the two alleles complement in the heteroallelic diploid.
Phillips, P.C., 1998, Genet. 149: 1167-1171.
11. Molecular Interactions
âĸ Interactions can be at the level of enzymes encoded by the genes,
transcription or at any level between gene and phenotype.
Recessive Epistasis
Duplicate dominant Epistasis
Dominance and Recessive Epistasis
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
12. Gene Networks
âĸ Gene regulatory networks - Set of genes which interact with each
other to regulate the transcription of each other.
âĸ Interactions in metabolic pathways â enzymes competing for a
common substrate.
âĸ Signaling cascades in host â pathogen interaction, developmental
regulation pathways etc.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
13.
14. Additive and Non Additive Gene Action
âĸ There can be additivity within and also between loci.
īŧAdditivity within loci : lack of dominance
īŧAdditivity between loci : lack of epistasis
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
15. Quantitative Genetic Models
īļ Such models incorporate gene action
effects of each locus plus the effects of
interaction between loci affecting a trait.
īļ They can help to define statistical
parameters that can be estimated from
phenotypic data.
īļ Explicitly defining components of a model
allows us to understand the relationship
between gene action effects and statistical
genetic parameters.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
16. Gene action parameters in a linear model
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
17. Gene action and Statistical Genetic Parameters
ī Genetic component of variance are functions of the statistical effects of alleles and
allelic interactions and not the same as gene action of the same.
Even with the same
underlying gene action,
different populations can
have different statistical
genetic parameters
18. ContâĻ
ī Additive genetic variance is a function of not only additive gene action (a)
but also dominance gene actions (d) even in absence of epistasis.
ī Epistatic gene action effects influences the average effects of alleles and
dominance deviations and consequently additive and dominance genetic
variances.
21. Biometrical Evidence
īŧBiometrical methods that use mean comparisons rather than
variance component estimation (GMA and TTC design)
regularly indicated epistatic effects.
īŧEpistasis is detected experimentally more commonly in
autogamous than allogamous species.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
22. Biometrical Techniques for detection
īļ Most experimental designs assume epistatic interactions to be absent
even though a valid test to show this is not provided.
īļ TTC, GMA, Triallel, NCD etc can detect epistasis.
īļ GMA â utilizes different scales to detect epistasis.
īļ TTC â utilizes the contrast L1 + L2 â 2L3 for detecting epistasis.
Additive and dominance gene effects sum to zero in this contrast leaving
only epistatic gene effects.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
23. Role in Evolution
īŧ Important in structure and evolution of complex genetic systems.
īŧ Genetic divergence between species.
īŧ Evolution of sexual reproduction.
īŧ In the evolution of regulatory complexity.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
24. Molecular Marker Investigations
ī Molecular markers made possible the analysis of genetic variance on a genome wide
basis.
ī Initial QTL mapping studies ignored epistasis and failed to detect it.
ī Openshaw and Frascaroli (1997) detected numerous epistatic QTLs with effects
similar to QTL main effects in maize.
ī Yu et al. (1997) found significant epistasis for yield QTLs in rice and attributed
heterosis in an elite rice hybrid to epistasis.
ī Li et al. (1997) also detected major epistatic effects for rice yield QTLs.
ī Improved statistical methods for detecting and estimating QTL epistatic effects have
been developed by Kao et al. (1999) and Wang et al. (1999).
ī These methods searches for epistatic interactions throughout the genome unlike
other methods which test interactions among significant main effect QTLs.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92. Carlborg, O., and Haley, C.S., 2004, Nat. Rev. Genet., 5: 618-625.
25. How evidence from QTL experiments is different?
īŧ Estimates effects in specific chromosomal regions rather than
testing the average or total gene effects of the entire genome.
īŧ QTL studies estimate gene action effects (a & d) rather than
statistical genetic effects.
īŧ Statistical genetic effects are generally not reliable indicators of
underlying gene action.
26.
27. Bias in Estimates of Genetic Parameters
âĸ Epistatic gene action can strongly affect statistical parameters such as
additive and dominance variances that are estimated in biometric
techniques leading to a bias.
âĸ In turn leads to erogenous estimates of genetic parameters such as
heritability and expected gain under selection
âĸ Hampers the efficiency of plant breeding programmes.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
29. Heterosis
ī In terms of gene action effects.
ī In terms of statistical genetic effects.
ī So hybrid cultivars can exploit all forms of epistasis.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
30. Hybrid evaluation
ī Epistatic gene complexes play an important role in single cross hybrid
performance.
ī 3-way and double crosses provides an opportunity for disruption of these
gene complexes.
ī In case of cross combinations strongly influenced by epistasis, evaluation
procedure should include testing of such higher order crosses.
Sofi, P.A., Rather, A.G., and Warsi M.Z.K., 2007, J. Plant Breed. and Genet., 1(1):1-11.
31. Recycling of inbred lines
īļ Recycling of elite inbred lines (crossing the best lines with each other)
done to avoid inbreeding depression.
īļ Occasionally recycling doesn't yield promising lines.
īļ This may be due to dissipation of favorable epistatic combinations on
segregation and recombination.
īļ Back crosses with better parent can help to maintain these favourable
combinations
Sofi, P.A., Rather, A.G., and Warsi M.Z.K., 2007, J. Plant Breed. and Genet., 1(1):1-11.
32. Transformation into Additive Variance
ī Epistatic variance can be
transformed into additive
variance after drift.
ī Sometimes following a
population bottleneck, the
genetic variance within a
subpopulation may increase.
Holland, J.B., 2001, Plant Breed. Rev. 21: 27-92.
33. Selection Strategy
īŧ Selection is fruitful when gene action is entirely additive.
īŧ If dominance is present selection strategy depends on degree of
dominance.
īŧ Epistasis makes the picture even less clear.
īŧ Mass and family selection techniques can exploit AxA interaction and not
AxD and DxD type.
īŧ Significant epistasis leads to lower response to selection in early
generations with improved results later when substantial homozygosity is
achieved.
Sofi, P.A., Rather, A.G., and Warsi M.Z.K., 2007, J. Plant Breed. and Genet., 1(1):1-11.
34.
35.
36. īŧ The high resolution MAGIC wheat population WM-800, consisting of 910 F4:6
lines derived from intercrossing eight recently released European winter wheat
cultivars. Were used in the study.
īŧ The present study demonstrates that plant height in the MAGIC-WHEAT
population WM-800 is mainly determined by large-effect QTL and di-genic
epistatic interactions. As a proof of concept, the study confirms that WM-800 is
a valuable tool to dissect the genetic architecture of important agronomic traits.
37.
38. ī Estimated effectively four types of epistatic components among dual QTLs
on heading date based on eight single segment substitution lines (SSSLs) in
rice. The results confirmed that they carried truly with heading date QTLs.
Eleven pairs of QTLs were with 50.0% of significant epistatic effects, of
which additive-additive, additive-dominance or dominance-additive, and
dominance-dominance interaction components occupied 40.9%, 50.0% and
59.1%, respectively.
ī Several characteristics of epistasis on heading date were found that
1) different epistatic components had almost consistent directions;
2) dominance-dominance epistasis was perhaps most important in the four
epistatic components;
3) epistasis was mostly positive, delaying rice heading; and
4) all epistatic components were seasonal sensitive.
39.
40. īAssociation mapping was performed to detect markers associated with (boll
number, boll weight and lint percentage) traits using 651 simple sequence repeats
(SSRs). A mixed linear model including epistasis and environmental interaction
was used to screen the loci associated with these three yield traits by 323
accessions of Gossypium hirsutum L. evaluated in nine different environments.
ī251 significant loci were detected to be associated with lint yield and its three
components, including 69 loci with individual effects and all involved in epistasis
interactions. These significant loci explain , 62.05% of the phenotypic variance
(ranging from 49.06% , 72.29% for these four traits).
īThere was one locus and 6 pairs of epistasis for lint yield, 4 loci and 10 epistasis
for boll number, 15 loci and 2 epistasis for boll weight, and 2 loci and 5 epistasis
for lint percentage, respectively.
42. Conclusion
īļ Epistasis is important in both Mendelian and quantitative
genetics.
īļ It is an integral part of genetic architecture of quantitative
traits and hence has several implications in plant breeding.
īļ Growing evidence from QTL studies.
īļ Genetic models to test and estimate it precisely are elusive.
īļ Need to search for epistasis and optimize its use in crop
improvement rather than attributing it to left over variance.
Editor's Notes
Epistasis is the interaction between genes that influences a phenotype. Genes can either mask each other so that one is considered âdominantâ or they can combine to produce a new trait. It is the conditional relationship between two genes that can determine a single phenotype of some traits.
This is types of gene interaction. In classical ratio which is called typical dihybrid ratio in which there is absence of gene interaction.
In this table we can see the gene interaction.
2. Dominance Epistasis is Masking gene action which the ratio is 12:3:1 3. Recessive epistasis Is Supplementary gene action which the ratio is 9:3:4
4. Duplicate gene with cumulative effect is polymeric gene action and the ratio is 9:6:1 5. Duplicate recessive genes is called complementary gene action and the ratis is 9:7
6. the last one: dominance and recessive interaction is called inhibitory gene action with the ratio of 13:3
Heteroallelic : The presence of two different mutant alleles at the same locus are often referred to as a heteroallelic combination.
Gene interaction is the result of diff genes which interact with each other, the products act on precursors in various ways to effect their phenotypes.
In recessive epistasis the dominant allele of one of the gene governing a character produces phenotypic effect however the dominant allele of the other gene does not produce a phenotypic effect on its own. But when it is present with dominant allele of the first gene it modifies the phenotypic effect produced by that gene. For eg. In this figure it is shown that in genes governing flower color of sweet pea, when both the dominant alleles of different genes is present, both produce their protein products and modify the red color into purple. Here if P will be recessive, the protein product of p will not be produced and the color will be red i.e. the phenotype of C.
Additive gene action in reference to a single locus implies the lack of dominant gene action. Additive gene action in reference to two or more loci refers to the lack of epistasis. In the absence of epistasis, the total genetic value for an individual is simply the sum of the individual locus genotype values because the loci are independent. For example, there can be additive gene action within a locus A, additive and dominance effects within a locus B, and additive gene action between the two loci . The additivity between loci in the example is demonstrated by the consistency of differences among genotypes within one locus across genotypic classes at the other locus. For example, A 1A l differs from A1A2 by a value of 5, whether the genotype at locus B is B1Bl , B1B2 or B2B2
G represents the genotypic values obtained by interaction between the genes at the two loci. Ex. G1111 is the genotypic value of interaction between A1A1 and B1B1 and so on. G1111 will be the sum of additive component of A1A1 i.e. aA and B1B1 i.e. aB. And the additive x additive gene action i.e. aa. Similarly G1112 is due to additive gene action between A1 andA1 and dominant gene action between B1 and B2 and additive x dominant gene action between the two genotypes i.e. ad . in the same way, G1212 is due to dominant gene action of A1A2 and B1B2 and dominant x dominant gene action (dd)
For a non-epistatic model, the additive gene action effect at locus A is half the difference between the values of the A1Al and A2A2 genotypes. In the two-locus epistatic model, aA is defined as half the average difference between these genotypic classes measured in either a B1Bl or B2B2 genotypic background . The dominance gene action effect of locus A (dA ) is the difference between the heterozygote A1A2 and the average of the two homozygous genotypes at the A locus, if epistasis is ignored. To include epistasis in the model, dA is defined as the average difference between A1A2 and the mean of the two homozygous genotypes at the A locus measured in either a B1Bl or B2B2 genotypic background. Additive-by-additive gene action (aa) refers to the difference between additive gene action at locus A in B1Bl homozygotes and B2B2 homozygotes. Equivalently, it refers to the difference between additive gene action at locus B in AlA1 homozygotes and A2A2 homozygotes. Additive-by-dominant gene action (ad) refers to the difference between the additive effect at locus A in B1B2 heterozygotes and in B1Bl and B2B2 homozygotes on average. Dominant-by-additive gene action (da) refers to the difference between the additive effect at locus Bin A 1A2 heterozygotes and in AlA1 and A2A2 homozygotes on average. Dominant-by-dominant gene action (dd) refers to the difference between the dominant effect at the A locus in B1B2 heterozygotes and in B1Bl and B2B2 homozygotes on average. This general model can be used to quantify any digenic, two-allele interaction.
Statistical genetic parameters such as genetic components of variance can now be defined in terms of the gene action model Often, additive, dominance, and epistatic genetic components of variance are defined as functions of the statistical effects of alleles and allelic interactions, which are not the same as the gene action of those alleles and interactions.
GMA: Generation Mean Analysis
TTC :Triple Test Cross
NCD: North Carolina Design (biparental mating as proposed by Comstock and Robinson on 1952), The 50 plants are chosen from the reference population, then plants are divided into two groups of males (m) and females (f). Each male is crossed to a different set of females (independent sample) to produce progenies for evaluation.
GMA: Generation Mean Analysis
TTC :Triple Test Cross
Multi-parent advanced generation intercross (MAGIC) populations are a newly established tool to dissect quantitative traits.
Gene â DNA that acts as âinstructionsâ to encode for proteins.
Locus (plural loci) â The location of a gene on a chromosome.
Allele â A pair of genes that are present at a locus that control a characteristic.