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Functional Divergence in the Caspase Gene Family and Altered Functional Constraints: Statistical Analysis and Prediction
Yufeng Wanga and Xun Guaa Department of Zoology and Genetics, Center for Bioinformatics and Biological Statistics, Iowa State University, Ames, Iowa 50011
Corresponding author: Xun Gu, Department of Zoology and Genetics, Center for Bioinformatics and Biological Statistics, 332 Science II Hall, Iowa State University, Ames, IA 50011., xgu{at}iastate.edu (E-mail)
| ABSTRACT |
|---|
In this article, we explore the pattern of type I functional divergence (i.e., altered functional constraints or site-specific rate difference) in the caspase gene family that is important for apoptosis (programmed cell death) and cytokine maturation. By taking advantage of substantial experimental data from caspases, the functional/structural basis of our posterior predictions from sequence analysis was extensively studied. Our results are as follows: (1) Phylogenetic analysis shows that the evolution of major caspase-mediated pathways has been facilitated by gene duplications, (2) type I functional divergence (altered functional constraints) is statistically significant between two major subfamilies, CED-3 and ICE, (3) 4 of 21 predicted amino acid residues (for site-specific rate difference between CED-3 and ICE) have been verified by experimental evidence, and (4) we found that some CED-3 caspases may inherit more ancestral functions, whereas other members may employ some recently derived functions. Our approach can be cost effective in functional genomics to make statistically sound predictions from amino acid sequences.
GENE family proliferation provides the raw material for functional innovation in higher eukaryotes. After gene duplication, the classical model (![]()
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Apoptosis, or programmed cell death, is an ordered process in which cells commit suicide when they are not needed or are potentially harmful. The key component in the apoptotic machinery is a cascade of cysteine aspartyl proteases (caspases). All caspases, which are initially inactive proenzymes, share the same processing scheme to achieve mature forms after cleavage(s) at specific Asp sites (![]()
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In this article, we take advantage of experimental evidence of caspases to study the functional-structural basis of statistical predictions from GU's (1999) method. We statistically evaluate the functional divergence between CED-3 and ICE subfamilies and then show that our predictions are consistent with the observations from structural or functional assay. Our analysis shows the potential of evolutionary analysis for functional genomics.
| METHODS |
|---|
The data set:
We conducted an exhaustive search (e.g., the gapped BLAST and PSI-BLAST) in several major databases to find all available sequences that are homologous to the Caenorhabditis elegans CED-3 gene. After synthetic peptides, expressed sequence tags, partial sequences, and redundant sequences were removed, the final data set includes 42 CED-3 homologous sequences, whose accession numbers are listed in the Fig 3 legend.
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Multiple alignment and phylogenetic analysis:
The multiple alignment of 42 caspase amino acid sequences was obtained by the program CLUSTALX (![]()
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Type I functional divergence (altered functional constraint) analysis:
Types of amino acid configurations:
Consider a multiple alignment of a gene family with two homologous genes A and B (Fig 1A). Although different classifications were put forward (e.g., ![]()
Several algorithms were proposed to define these types of amino acid configurations automatically (e.g., ![]()
![]()
![]()
Functional divergence and altered functional constraint:
After gene duplication, two duplicates can undergo substantial functional divergence. It seems that only a small portion of residues are involved in functional divergence (![]()
![]()
Statistical modeling for type I functional divergence:
It is conceptually convenient to use the ancestral gene (before duplication) as a reference. For each duplicate gene cluster, the evolutionary rate at a site may differ from the ancestral gene, which is called the F1 site (functional divergence related); otherwise it is called F0 site (functional divergence unrelated). As shown in Fig 1B, different evolutionary rates between duplicate genes are expected only when a site is F1 in at least one cluster (e.g., sites 3, 4, and 5), a status denoted by S1. The coefficient of type I functional divergence (
) between two gene clusters is defined as the probability of a site being status S1, i.e.,
= P(S1). The alternative status is S0, which means a site being F0 in both clusters (i.e., the evolutionary rate of each duplicate gene is the same as the ancestral gene, e.g., sites 1 and 2 in Fig 1B). Obviously, P(S0) = 1 -
. The null hypothesis is
= 0, which means that the evolutionary rate is virtually the same between duplicate genes (as well as the ancestral gene) at each site. In this case, the model is reduced to the conventional rate variation among sites (e.g., ![]()
Let
A and
B be the evolutionary rates of a site in clusters A and B, respectively, which vary among sites. For a site being F0 in both clusters (status S0) with a probability of 1 -
, we can assume
A =
B without loss of generality. However, for a site being S1 (i.e., being F1 in at least one cluster) with a probability of
, we have
A
B. To avoid too many parameters, ![]()
A >
B at some sites or vice versa at others, over all sites
A and
B are statistically independent. Fig 1C outlines the statistical procedure on how to estimate
from sequences.
Prediction of critical amino acid residues:
If
> 0 significantly, it provides statistical evidence that type I functional divergence (site-specific rate difference) may have occurred after gene duplication. If so, it is of interest to predict which residues are responsible, which can be achieved by posterior analysis (Fig 1C). Let P(S1|X) be the posterior probability of a site being S1 when the amino acid configuration (X) is observed. Since the alternative status S0, with posterior probability P(S0|X) = 1 - P(S1|X), means no altered functional constraint, the predicted residues are meaningful only when P(S1|X) > 0.5 such that the posterior odd ratio R(
) =
> 1. A more stringent cutoff may be P(S1|X) > 0.67 or R(S1/S0) > 2.
Cluster-specific type I functional divergence: functional distance analysis:
The two-cluster analysis described above cannot tell in which gene cluster the altered functional constraint took place after gene duplication. This problem can be solved by a simple method when at least three homologous gene clusters are available. For any cluster i, let
i = Pi(F1) be the probability of a site having a different rate from the ancestral gene, and Pi(F0) = 1 -
i be the probability of having the same rate. Consider two clusters i and j in which the coefficient of type I functional divergence is denoted by
ij = Pij(S1) = 1 - Pij(S0). If a site being F1 or F0 is independent between clusters, we have the relation Pij(S0) = Pi(F0) x Pj(F0) or 1 -
ij = (1 -
i)(1 -
j). Therefore, we define type I functional distance between clusters i and j as dF(i, j) = -ln(1 -
ij) and functional branch length for cluster i or j as bF(i) = -ln(1 -
i) and bF(j) = -ln (1 -
j), respectively. Obviously, dF(i, j) is additive, i.e.,
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(1) |
When the coefficient of type I functional divergence (
ij) for each pair of clusters is estimated, the matrix of dF(i, j) can be computed easily. Then, a standard least-squares method is implemented on the basis of Equation 1 for estimating all bF's. A large bF indicates substantial altered functional constraints in this gene cluster, while bF = 0 indicates that the evolutionary rate of each site in this duplicate gene is almost identical to the ancestral gene. In other words, a duplicate gene cluster with bF = 0 may contain a larger component of ancestral function compared to other gene clusters.
| RESULTS |
|---|
Evolution of caspase-mediated molecular pathways:
The phylogenetic tree:
The evolutionary tree (Fig 2) of the caspase gene family was inferred by the neighbor-joining (NJ) method (![]()
Although ![]()
Evolutionary innovations of the caspase-mediated apoptosis pathway by gene duplications:
To understand the origin of different caspase-mediated biochemical pathways in apoptosis, we compared the evolutionary relationship of (CED-3-type) caspases with apoptotic pathways (Fig 3). Our major finding is that major evolutionary lineages of caspases may coincide with different caspase-mediated apoptotic pathways triggered by specific death signals. That is, (i) caspase-9 is a key component in the mitochondrial initiated pathway, which is initiated by the intracellular stimuli, upstream Bcl-2, and Apaf-1 proteins (![]()
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Interestingly, although upstream initiator caspases (I-casps, e.g., casp-2, -9, -8/-10) are recruited by different receptors under different physiological or pathological stimuli, they all eventually catalyze the same set of downstream effector caspases (caspase-3, -6, -7), which are the real killers that commit the cell suicide (Fig 3). Our results suggest that (1) gene duplication followed by functional divergence is one major mechanism to generate the complexity of the apoptotic network and (2) such a process is constrained by coordinated regulation. Indeed, in the last step, effector caspases as real killers remain unchanged when more initial death signals are continuously recruited at different levels during the evolution of apoptotic pathways.
Predicting critical residues for type I functional divergence (altered functional constraints) between CED-3 and ICE subfamilies:
We estimated that the coefficient of functional divergence between ICE and CED-3 subfamilies is
= 0.29 ± 0.05 [the ML option in GU's (1999) method], implying that the altered functional constraint between them is statistically significant. Further, we use the posterior probability P(S1|X) to predict critical amino acid residues responsible for type I functional divergence (site-specific rate difference) between CED-3 and ICE subfamilies (Fig 1C). The baseline of the site-specific profile measured by P(S1|X) is
0.20.3 (Fig 4A). Thirty-two sites (16% of total sites) have P(S1|X) > 0.5. The fact that most sites have scores <50% indicates their similar functional roles between CED-3 and ICE.
|
Although posterior analysis is widely used in bioinformatics, the cutoff value for residue selection is usually empirical. We found that when the first 21 highest-scored residues are removed from the multiple alignment, the estimate of
is virtually 0. These 21 amino acid residues (among 198 residues) corresponding to the cutoff value P(S1|X) > 0.61 are then chosen for further analysis. Of course, this procedure is meaningful only when
> 0 significantly.
The functional-structural basis of altered functional constraints:
We mapped these 21 predicted sites onto the 3-D structure of caspases. The resolved X-ray crystal structures of human caspase-1 and -3 (![]()
![]()
- Residue 161(348) (In the literature, this site is numbered as W348, according to the protein sequence of human caspase-1) is critical for CED-3 caspase substrate specificity by interacting with a unique surface loop in 3-D structure [P(S1|X) = 0.999] (
ROTONDA et al. 1996 ). At this position, all 22 sequences from the CED-3 subfamily contain an invariant tryptophan (W), whereas a variety of residues are present in the ICE subfamily (Fig 5). Crystal structural analysis reveals that W348 is a key determinant for the caspase-3 (CED-3)-type specificity. First, W348 forms a narrow pocket with the surface loop that is highly conserved in the CED-3 subfamily; see the boxed region in Fig 5. The steric constriction due to this pocket determines the preference of caspase-3 to the substrates with small hydrophilic side chains. Second, W348 along with a group of residues forms a hydrogen bond network, which affects the interaction with the substrate. In contrast, the surface loop shared with CED-3 caspases seems to be deleted in all ICE-type caspases, as shown in the boxed region in Fig 5. Hence, the relaxed evolutionary constraint observed at this position in the ICE subfamily is likely to be caused by the 3-D structural difference.

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Figure 5. Alignment of predicted regions of caspases. Four predicted sites with experimental evidence are highlighted. The sites with asterisks are predicted residues within this region. The boxed region in the C terminus is the critical region for CED-3 substrate specificity: Most CED-3-type caspases form a surface loop, whereas a shallow depression is found in ICE-type caspases. - Residues 86 [P(S1|X) = 0.75] and 88[P(S1|X) = 0.74] are responsible for 3-D difference with an unknown functional role. Indeed, in human caspase-1 (ICE), these two residues appear to lie in a small loop that is not found in the CED-3 subfamily.
- Residue 131 [P(S1|X) = 0.866] is proteolytic site specific to the ICE subfamily. All caspases are synthesized as inactive proenzymes that need to be processed to the mature forms (
NICHOLSON et al. 1995 ). However, distinct cleavage sites within the precursors are found for two subfamilies. D131 is known as a cleavage site in human caspase-1 (ICE type;
THORNBERRY et al. 1992 ). All ICE-type caspases preserve an Asp (D) at this position, except for mouse caspase-12 (Asn, E). However, human caspase-3 (CED-3 type) utilizes two other Asn sites for cleavage (
ROTONDA et al. 1996 ) so that the functional role of position 131 in CED-3 caspases is no longer important. Therefore, the altered evolutionary constraints at this position can be well explained by the different utilization of cleavage sites for the precursor processing between CED-3 and ICE subfamilies.
Pattern of type I functional divergence among CED-3-type caspases:
The CED-3 subfamily consists of a specific group of caspases that mediate the programmed cell death in a well-regulated proteolytic cascade and employ related but distinct functions. Here we address an interesting problem, i.e., to infer the trend of altered functional constraint of each cluster.
We study five gene clusters: caspase-3, -7, -6, -8/-10, and -2. Due to insufficient data, caspase-9 was excluded, and caspase-8 and -10 are grouped for their closely related function (![]()
) between them; all of them are significantly >0 (P < 0.05), with only one exception; i.e.,
= 0.006 between caspase-7 and cluster-8/-10.
|
To explore the pattern of type I functional divergence in each cluster, we performed functional distance analysis (see METHODS). The pairwise functional distances (dF) between clusters are shown in the lower diagonal of Table 1. The star-like tree presented in Fig 6 shows the type I functional branch length (bF) of each cluster, estimated by the least-squares method. The null hypothesis of equal bF value for each cluster was statistically rejected (P < 0.05).
|
Long functional branch lengths (bF) of caspase-3, -6, and -2 suggest that these genes may have undergone extensive altered functional constraints as a result of specialized functional roles in apoptosis (Fig 6). Supportive experimental evidence is summarized as follows: (i) The nonredundant functional role of caspase-3 in neurological apoptosis is confirmed by caspase-3 -/- knockout mice (![]()
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In contrast, virtually zero bF values of caspase-7 and -8/-10 indicate that the evolutionary rate of each site in these genes is almost identical to that of the ancestral gene. In this regard, these caspases may inherit a large component of ancestral function during caspase gene family evolution.
For each duplicate gene, the average intensity of functional constraints can be approximately measured by the dN/dS ratio between appropriate orthologous sequences (e.g., human-mouse). Interestingly, caspase-3, -6, and -2 (long bF) have lower dN/dS ratios than caspase-7 and -8/-10 (zero bF), indicating that type I functional divergence in caspases may result in a stronger functional constraint (Fig 6B).
| DISCUSSION |
|---|
The significance of this functional divergence study is twofold: First, we showed that altered functional constraint after gene duplication may play an important role in evolutionary novelties after gene duplication. Second, the site-specific profile based on posterior analysis is useful not only for understanding the functional-structural basis of protein family evolution but also for designing a cost-effective approach in functional genomics, e.g., the strategy for a large-scale mutagenesis.
Predicted sites for type I functional divergence (site-specific rate difference) without evidence could be either lacking experimental data or due to statistical artifacts (e.g., cutoff value). On the other hand, experimentally verified critical sites that were missed by our analysis may indicate other types of functional divergence (e.g., type II). Clearly, the accuracy of our prediction depends on how strong the association is between functional divergence and site-specific rate difference. To avoid overinterpretation, we should adopt the posterior-based analysis (site-specific profile) in practice only when
> 0 significantly, and the cutoff value should be weighted by other biological information.
Many other methods are available for functional prediction from molecular evolutionary analysis (e.g., see ![]()
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In many models (e.g., ![]()
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Similar to any site-specific analysis, our prediction is sensitive to the quality of the multiple alignment. We examined the multiple alignment of the caspase family, particularly in the surrounding regions of the four verified predicted sites (Fig 5). To the best of our knowledge, the alignment can be considered "nearly optimized." For example, the alignment of position 161 (W348) is almost indisputable.
In conclusion, we conducted a case study to show the capability of predicting type I functional divergence (i.e., altered functional constraints that are site specific) from sequence evolution. Moreover, our analysis showed that a comprehensive approach including various computational methods and multilevel information (from sequence to experimental data) is beneficial for understanding functional diversity of a large gene family in the postgenomics era.
| ACKNOWLEDGMENTS |
|---|
We are grateful to Drs. C.-I Wu and Galvin Naylor for constructive comments, which have improved the manuscript significantly. Thanks go to Jianying Gu for assistance.This study is supported by National Institutes of Health grant RO1 GM62118 to X.G.
Manuscript received September 1, 2000; Accepted for publication March 29, 2001.
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