<?xml version='1.0'?>
<!DOCTYPE art SYSTEM 'http://www.biomedcentral.com/xml/article.dtd'>
<art>
   <ui>1471-2148-8-2</ui>
   <ji>1471-2148</ji>
   <fm>
      <dochead>Research article</dochead>
      <bibl>
         <title>
            <p>Coordinated evolution of co-expressed gene clusters in the <it>Drosophila </it>transcriptome</p>
         </title>
         <aug>
            <au id="A1" ca="yes" ce="yes">
               <snm>Mezey</snm>
               <mi>G</mi>
               <fnm>Jason</fnm>
               <insr iid="I1"/>
               <email>jgm45@cornell.edu</email>
            </au>
            <au id="A2">
               <snm>Nuzhdin</snm>
               <mi>V</mi>
               <fnm>Sergey</fnm>
               <insr iid="I2"/>
               <email>snuzhdin@usc.edu</email>
            </au>
            <au id="A3">
               <snm>Ye</snm>
               <fnm>Fangfei</fnm>
               <insr iid="I1"/>
               <email>fy25@cornell.edu</email>
            </au>
            <au id="A4" ca="yes" ce="yes">
               <snm>Jones</snm>
               <mi>D</mi>
               <fnm>Corbin</fnm>
               <insr iid="I3"/>
               <email>cdjones@email.unc.edu</email>
            </au>
         </aug>
         <insg>
            <ins id="I1">
               <p>Department of Biological Statistics and Computational Biology, Cornell University, Ithaca, NY 14853, USA</p>
            </ins>
            <ins id="I2">
               <p>Molecular and Computational Biology, University of Southern California, Los Angeles, CA 90089-2910, USA</p>
            </ins>
            <ins id="I3">
               <p>Department of Biology and Carolina Center for the Genome Sciences, University of North Carolina at Chapel Hill, Chapel Hill, NC 27599-3280, USA</p>
            </ins>
         </insg>
         <source>BMC Evolutionary Biology</source>
         <issn>1471-2148</issn>
         <pubdate>2008</pubdate>
         <volume>8</volume>
         <issue>1</issue>
         <fpage>2</fpage>
         <url>http://www.biomedcentral.com/1471-2148/8/2</url>
         <xrefbib>
            <pubidlist>
               <pubid idtype="pmpid">18179715</pubid>
               <pubid idtype="doi">10.1186/1471-2148-8-2</pubid>
            </pubidlist>
         </xrefbib>
      </bibl>
      <history>
         <rec>
            <date>
               <day>01</day>
               <month>8</month>
               <year>2007</year>
            </date>
         </rec>
         <acc>
            <date>
               <day>07</day>
               <month>1</month>
               <year>2008</year>
            </date>
         </acc>
         <pub>
            <date>
               <day>07</day>
               <month>1</month>
               <year>2008</year>
            </date>
         </pub>
      </history>
      <cpyrt>
         <year>2008</year>
         <collab>Mezey et al; licensee BioMed Central Ltd.</collab>
         <note>This is an Open Access article distributed under the terms of the Creative Commons Attribution License (<url>http://creativecommons.org/licenses/by/2.0</url>), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.</note>
      </cpyrt>
      <abs>
         <sec>
            <st>
               <p>Abstract</p>
            </st>
            <sec>
               <st>
                  <p>Background</p>
               </st>
               <p>Co-expression of genes that physically cluster together is a common characteristic of eukaryotic transcriptomes. This organization of transcriptomes suggests that coordinated evolution of gene expression for clustered genes may also be common. Clusters where expression evolution of each gene is not independent of their neighbors are important units for understanding transcriptome evolution.</p>
            </sec>
            <sec>
               <st>
                  <p>Results</p>
               </st>
               <p>We used a common microarray platform to measure gene expression in seven closely related species in the <it>Drosophila melanogaster </it>subgroup, accounting for confounding effects of sequence divergence. To summarize the correlation structure among genes in a chromosomal region, we analyzed the fraction of variation along the first principal component of the correlation matrix. We analyzed the correlation for blocks of consecutive genes to assess patterns of correlation that may be manifest at different scales of coordinated expression. We find that expression of physically clustered genes does evolve in a coordinated manner in many locations throughout the genome. Our analysis shows that relatively few of these clusters are near heterochromatin regions and that these clusters tend to be over-dispersed relative to the rest of the genome. This suggests that these clusters are not the byproduct of local gene clustering. We also analyzed the pattern of co-expression among neighboring genes within a single <it>Drosophila </it>species: <it>D. simulans</it>. For the co-expression clusters identified within this species, we find an under-representation of genes displaying a signature of recurrent adaptive amino acid evolution consistent with previous findings. However, clusters displaying co-evolution of expression among species are enriched for adaptively evolving genes. This finding points to a tie between adaptive sequence evolution and evolution of the transcriptome.</p>
            </sec>
            <sec>
               <st>
                  <p>Conclusion</p>
               </st>
               <p>Our results demonstrate that co-evolution of expression in gene clusters is relatively common among species in the <it>D. melanogaster </it>subgroup. We consider the possibility that local regulation of expression in gene clusters may drive the connection between adaptive sequence and coordinated gene expression evolution.</p>
            </sec>
         </sec>
      </abs>
   </fm>
   <bdy>
      <sec>
         <st>
            <p>Background</p>
         </st>
         <p>The non-random arrangement of genes in the genome is intimately connected to the pattern of gene expression across the genome <abbrgrp><abbr bid="B1">1</abbr></abbrgrp>. While the connection between gene location and expression has been known for some time in prokaryotes <abbrgrp><abbr bid="B2">2</abbr></abbrgrp>, a similar genome-wide connection between gene order and gene expression has relatively recently been identified in eukaryotes <abbrgrp><abbr bid="B3">3</abbr></abbrgrp>. Clusters of physically adjacent genes that are co-expressed are now known to be common in eukaryotic genomes and have been reported in yeast <abbrgrp><abbr bid="B4">4</abbr><abbr bid="B5">5</abbr></abbrgrp>, plants <abbrgrp><abbr bid="B6">6</abbr></abbrgrp>, worms <abbrgrp><abbr bid="B7">7</abbr><abbr bid="B8">8</abbr><abbr bid="B9">9</abbr><abbr bid="B10">10</abbr></abbrgrp>, fruit flies <abbrgrp><abbr bid="B11">11</abbr><abbr bid="B12">12</abbr><abbr bid="B13">13</abbr></abbrgrp>, mice <abbrgrp><abbr bid="B14">14</abbr><abbr bid="B15">15</abbr><abbr bid="B16">16</abbr></abbrgrp>, and humans <abbrgrp><abbr bid="B16">16</abbr><abbr bid="B17">17</abbr><abbr bid="B18">18</abbr><abbr bid="B19">19</abbr><abbr bid="B20">20</abbr></abbrgrp>.</p>
         <p>A number of mechanisms have been proposed to explain the existence of these co-expression clusters including the presence of duplicate genes that are in close physical proximity, shared regulatory regions, chromatin-level regulation, and common pathway or tissue regulated expression of physically clustered genes <abbrgrp><abbr bid="B1">1</abbr><abbr bid="B8">8</abbr><abbr bid="B21">21</abbr></abbrgrp>. Similarly, a number of hypotheses have been proposed concerning the interplay between transcriptome evolution and genome organization that can explain the existence of co-expression clusters including positive selection for genomic rearrangements leading to close physical proximity of co-expressed genes <abbrgrp><abbr bid="B22">22</abbr></abbrgrp> and purifying selection against genomic rearrangments that break-up co-expression clusters <abbrgrp><abbr bid="B5">5</abbr><abbr bid="B18">18</abbr></abbrgrp>. The possibility that co-expression results in correlated rates of sequence evolution among cluster genes has also been proposed <abbrgrp><abbr bid="B23">23</abbr></abbrgrp> and a recent analysis has found evidence of co-evolution of tissue specific expression of adjacent genes <abbrgrp><abbr bid="B24">24</abbr></abbrgrp>. Although not fully resolved, these analyses have led to a clearer picture of both the pattern of co-expression clusters within species and explanations concerning why gene expression is often coordinated among physically adjacent genes.</p>
         <p>If there is a physical clustering of coordinated gene expression within species, then it is likely that gene expression can also <it>evolve </it>in a coordinated manner <abbrgrp><abbr bid="B24">24</abbr></abbrgrp>. A block of consecutive genes where expression evolves in a coordinated manner will leave an evolutionary signature that can be detected by non-zero expression correlation among neighboring genes when analyzing multiple species. Therefore, just as correlated expression profiles are used to identify co-expression among genes within species <abbrgrp><abbr bid="B4">4</abbr><abbr bid="B12">12</abbr></abbrgrp> the same approaches can be used to analyze co-evolution of expression in gene clusters when comparing gene expression among species. Instead of analyzing the correlations in gene expression among developmental stages, environments, tissue localizations, etc. <abbrgrp><abbr bid="B1">1</abbr></abbrgrp>, we consider the correlations among mean gene expression levels estimated for each species. This approach will identify clusters of genes where the evolution of expression is <it>not </it>a gene independent process.</p>
         <p>Our goal is to identify clusters of genes that show consistent patterns of coordinated expression evolution among species of <it>Drosophila</it>. We assayed genome-wide gene expression levels using Affymetrix GeneChip Arrays in three-day-old male adults under standardized environmental conditions <abbrgrp><abbr bid="B25">25</abbr></abbrgrp>. The following seven species in the <it>D. melanogaster </it>subgroup were analyzed: <it>D. melanogaster</it>, <it>D. simulans</it>, <it>D. sechellia</it>, <it>D. mauritiana</it>, <it>D. santomea</it>, <it>D. teissieri</it>, and <it>D. yakuba</it>. The relationships among these species are well established (Fig. <figr fid="F1">1</figr>) and represents a taxonomic sampling that spans ~6 million years <abbrgrp><abbr bid="B26">26</abbr></abbrgrp>. Clusters identified for these species are therefore of value for understanding how the transcriptomes of species evolve across time scales on the order of one-hundred thousand to several million years.</p>
         <fig id="F1">
            <title>
               <p>Figure 1</p>
            </title>
            <caption>
               <p>Relationships among the seven species in the <it>D. melanogaster </it>subgroup that were analyzed</p>
            </caption>
            <text>
               <p>Relationships among the seven species in the <it>D. melanogaster </it>subgroup that were analyzed. Times of speciation events follow estimates from [26].</p>
            </text>
            <graphic file="1471-2148-8-2-1"/>
         </fig>
         <p>A number of methods have been applied to the identification of co-expression clusters within species using microarray expression data <abbrgrp><abbr bid="B4">4</abbr><abbr bid="B12">12</abbr><abbr bid="B23">23</abbr><abbr bid="B27">27</abbr><abbr bid="B28">28</abbr><abbr bid="B29">29</abbr></abbrgrp>. The most common of these is calculation of a statistic based on the estimated correlation matrix for blocks of consecutive genes, generally the mean of <it>N</it>*(<it>N</it>-1)/2 correlations when considering <it>N </it>consecutive genes <abbrgrp><abbr bid="B12">12</abbr></abbrgrp>. For the current study, we use a different statistic to summarize the correlations among <it>N </it>genes: the fraction of variation explained by the leading eigenvalue of the correlation matrix. This statistic describes the maximum fraction of variation that can be explained by a linear function of the original variables after scaling the variance of each variable to one. This statistic therefore provides an intuitive description of the degree to which a set of genes act as a single unit because the closer this ratio is to "1" the greater the degree that expression of the genes are completely correlated, regardless of whether the correlations among any gene pair are positive or negative. While this statistic has not been explicitly applied to the analysis of co-expression, the leading eigenvalue(s) of a correlation or covariance matrix are commonly used to summarize the structure of correlated variation <abbrgrp><abbr bid="B30">30</abbr><abbr bid="B31">31</abbr></abbrgrp>.</p>
         <p>Our analysis shows that a considerable proportion of transcriptome evolution among species in the <it>D. melanogaster </it>subgroup occurs via co-evolution of expression in clustered genes. Comparison of the locations of clusters that reflect coordinated evolution of gene expression across taxa to clusters of coordinated expression within the species <it>D. simulans </it>demonstrated a lack of correspondence in locations. This implies that different mechanisms may be responsible for producing co-expression clusters within species and those producing co-expression clusters that evolve in a coordinated manner. We additionally analyze a number of genome organization, functional, and evolutionary aspects to identify over-(under-) representation with clusters displaying coordinated expression within <it>D. simulans </it>or coordinated expression evolution among the seven species. Of these, the most interesting are genes that show a signature of adaptive evolution in their coding sequences. A previous analysis of tissue co-expression within mice and humans did not find a significant positive correlation between rates of non-synonymous substitutions (<it>K</it><sub><it>A</it></sub>) and co-expressed genes <abbrgrp><abbr bid="B23">23</abbr></abbrgrp>, although the ~75 million years since humans and mice diverged likely limited the power of this analysis <abbrgrp><abbr bid="B32">32</abbr></abbrgrp>. Here, we find that co-expression clusters that vary <it>within D. simulans </it>are not enriched for adaptive evolving loci. However, genes with an adaptive evolutionary signature are over-represented in clusters where expression is co-evolving <it>among </it>species. This result points to a connection between coordinated gene expression evolution and adaptive evolution in coding regions of genes, although the exact nature of this connection is still unknown.</p>
      </sec>
      <sec>
         <st>
            <p>Results and Discussion</p>
         </st>
         <p>Clusters of genes evince coordinated evolution of expression across the seven species (Figure <figr fid="F2">2</figr>). On all chromosomes at all scales, there were far more windows with significant coordinated expression evolution than expected at random (Table <tblr tid="T1">1</tblr>). Many of these significant windows were identified across multiple window sizes and likely reflect a single larger block of genes where expression evolution is coordinated <abbrgrp><abbr bid="B12">12</abbr></abbrgrp> (we present combined significant windows at different cutoffs in Additional files <supplr sid="S1">1</supplr>, <supplr sid="S2">2</supplr>, <supplr sid="S3">3</supplr>, <supplr sid="S4">4</supplr>, <supplr sid="S5">5</supplr>, <supplr sid="S6">6</supplr>, <supplr sid="S7">7</supplr>, <supplr sid="S8">8</supplr>, <supplr sid="S9">9</supplr>, <supplr sid="S10">10</supplr>). These windows were also robust to the removal of individual species and therefore were not being driven by evolution in a specific lineage (results presented in Additional files <supplr sid="S1">1</supplr>, <supplr sid="S2">2</supplr>, <supplr sid="S3">3</supplr>, <supplr sid="S4">4</supplr>, <supplr sid="S5">5</supplr>, <supplr sid="S6">6</supplr>, <supplr sid="S7">7</supplr>, <supplr sid="S8">8</supplr>, <supplr sid="S9">9</supplr>, <supplr sid="S10">10</supplr>). In addition, there was no detectable difference between the absolute level of transcript abundance as measured by the arrays for neighboring genes where expression displays co-evolution compared to other groups of neighboring genes (p-values > 0.05 for all window sizes). Because we used the <it>D. melanogaster </it>as the reference genome for ordering genes along chromosomes there is the possibility that genome re-arrangements would lead to some of these significant clusters to include non-physically adjacent genes in some of the species. Our results are, however, robust to this issue as we found that breakpoints between <it>D. simulans</it>-<it>D. melanogaster </it>or <it>D. yakuba</it>-<it>D. melanogaster </it>interrupted clusters where expression is co-evolving no more frequently than expected by chance, which is consistent with a previous analysis of co-expression within species <abbrgrp><abbr bid="B33">33</abbr></abbrgrp>.</p>
         <suppl id="S1">
            <title>
               <p>Additional File 1</p>
            </title>
            <text>
               <p>MA plots. Representative MA plots comparing array results within <it>D. simulans </it>and across species.</p>
            </text>
            <file name="1471-2148-8-2-S1.ppt">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S2">
            <title>
               <p>Additional File 2</p>
            </title>
            <text>
               <p>Array data without mask. Processed data for the 48 Affymetrix arrays used to analyze the seven species after Loess smoothing and background correction + normalization using MAS5 without masking (see text). The list includes genes with protein coding regions from the <it>Drosophila melanogaster </it>genome annotation (release 4.3). Columns are as follows: A. Ensembl - the CG/CR annotation provided by Affymetrix, B. Chromosome, C. Strand - + sense/- anti-sense, D/E. Start/Stop from release 4.3, F. Affymetrix Probe Set ID, G-I. Replicates for <it>Drosophila melanogaster</it>, J-L. <it>D. sechellia</it>, M-0. <it>D. mauritiana</it>, P-R., <it>D. teissieri</it>, S-U. <it>D. yakuba</it>, V-Y. <it>D. santomea</it>, Z-BB Replicates for the 10 crosses (3 each) of <it>D. simulans</it>.</p>
            </text>
            <file name="1471-2148-8-2-S2.7Z">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S3">
            <title>
               <p>Additional File 3</p>
            </title>
            <text>
               <p>Array data with mask. Processed data for the 48 Affymetrix arrays used to analyze the seven species after Loess smoothing and background correction + normalization using MAS5 after probe masking (see text). A-F. Same as Additional file <supplr sid="S2">2</supplr>, G. Number of probes in the probe set removed by masking, H-N. Mean values for the seven species, O-BJ. see Additional file <supplr sid="S2">2</supplr>.</p>
            </text>
            <file name="1471-2148-8-2-S3.7Z">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S4">
            <title>
               <p>Additional File 4</p>
            </title>
            <text>
               <p>Among species sliding window analysis. p-values determined for each window in the among species analysis. The p-value is listed on the row of the first gene of the window considered. A-G. Same as Additional file <supplr sid="S3">3</supplr>. H. number of genes used to calculate values, I. eigenvalue statistic, J. p-value, for a window size of 2 genes, L-BL. same for window sizes 3&#8211;20.</p>
            </text>
            <file name="1471-2148-8-2-S4.7Z">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S5">
            <title>
               <p>Additional File 5</p>
            </title>
            <text>
               <p>Merged windows among species 1. Merged windows found to be significant at p-value = 0.05 in the across species analysis. A-G. Same as Additional file <supplr sid="S3">3</supplr>. H-Z. Window sizes 2&#8211;20.</p>
            </text>
            <file name="1471-2148-8-2-S5.xls">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S6">
            <title>
               <p>Additional File 6</p>
            </title>
            <text>
               <p>Merged windows among species 2. Results of repeating the sliding window analysis when removing one species at a time. Each window size presents the number of significant windows found in the analysis of all species and the numbers in parentheses reflect the range of significant windows identified when repeating the analysis removing one species at a time.</p>
            </text>
            <file name="1471-2148-8-2-S6.xls">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S7">
            <title>
               <p>Additional File 7</p>
            </title>
            <text>
               <p><it>Drosophila simulans </it>sliding window analysis. p-values determined for each window in the <it>D. simulans </it>analysis. The p-value is listed on the row of the first gene of the window considered. A-BL same as Additional file <supplr sid="S4">4</supplr>.</p>
            </text>
            <file name="1471-2148-8-2-S7.7Z">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S8">
            <title>
               <p>Additional File 8</p>
            </title>
            <text>
               <p>Merged windows <it>Drosophila simulans </it>1. Merged windows found to be significant at p-value = 0.05 in the <it>D. simulans </it>analysis. A-G. Same as Additional file <supplr sid="S5">5</supplr>. H-Z. Window sizes 2&#8211;20.</p>
            </text>
            <file name="1471-2148-8-2-S8.xls">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S9">
            <title>
               <p>Additional File 9</p>
            </title>
            <text>
               <p>Merged windows <it>Drosophila simulans </it>2. Sets of paralogous genes and representation of these sets among significant windows identified at p-value &lt; 0.001. A-C. Chromosome location and names of paralogous gene pairs. Note that some of these combine into larger paralog gene sets (highlighted in yellow or green). D-H. Results for the among species analysis ("AS"), <it>i.e</it>. window size used in the analysis, number of significant windows (numbers correspond to Table <tblr tid="T1">1</tblr>), number of these windows that contain paralogous, the number of paralogous in significant windows, the number of paralogs not in significant windows. I-M. Analogous results for the analysis within <it>D. simulans </it>("WS").</p>
            </text>
            <file name="1471-2148-8-2-S9.xls">
               <p>Click here for file</p>
            </file>
         </suppl>
         <suppl id="S10">
            <title>
               <p>Additional File 10</p>
            </title>
            <text>
               <p>Over-represented gene classes. Classes of genes over-represented in co-expression clusters as identified using DAVID (see text). Results are presented for the analysis among species and for the analysis within <it>D. simulans </it>for window size of 2 at the p-value cutoff of p-value = 0.001. Classes with p-values &lt; 0.05 as determined by DAVID are presented.</p>
            </text>
            <file name="1471-2148-8-2-S10.xls">
               <p>Click here for file</p>
            </file>
         </suppl>
         <tbl id="T1">
            <title>
               <p>Table 1</p>
            </title>
            <caption>
               <p>Number of significant windows where expression is co-evolving.</p>
            </caption>
            <tblbdy cols="12">
               <r>
                  <c ca="left">
                     <p>
                        <b>Chr</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>Pval</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>2</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>6</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>8</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>10</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>12</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>14</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>16</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>18</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>
                        <b>20</b>
                     </p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>31(28.95)</p>
                  </c>
                  <c ca="center">
                     <p>82(75.8)</p>
                  </c>
                  <c ca="center">
                     <p>95(96.75)</p>
                  </c>
                  <c ca="center">
                     <p>114(105.35)</p>
                  </c>
                  <c ca="center">
                     <p>116(109.45)</p>
                  </c>
                  <c ca="center">
                     <p>123(111.2)</p>
                  </c>
                  <c ca="center">
                     <p>117(112.3)</p>
                  </c>
                  <c ca="center">
                     <p>121(112.9)</p>
                  </c>
                  <c ca="center">
                     <p>113(113.25)</p>
                  </c>
                  <c ca="center">
                     <p>126(113.5)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>13(5.79)</p>
                  </c>
                  <c ca="center">
                     <p>22(15.16)</p>
                  </c>
                  <c ca="center">
                     <p>25(19.35)</p>
                  </c>
                  <c ca="center">
                     <p>22(21.07)</p>
                  </c>
                  <c ca="center">
                     <p>30(21.89)</p>
                  </c>
                  <c ca="center">
                     <p>28(22.24)</p>
                  </c>
                  <c ca="center">
                     <p>30(22.46)</p>
                  </c>
                  <c ca="center">
                     <p>33(22.58)</p>
                  </c>
                  <c ca="center">
                     <p>30(22.65)</p>
                  </c>
                  <c ca="center">
                     <p>33(22.7)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>5(0.579)</p>
                  </c>
                  <c ca="center">
                     <p>7(1.516)</p>
                  </c>
                  <c ca="center">
                     <p>9(1.935)</p>
                  </c>
                  <c ca="center">
                     <p>9(2.107)</p>
                  </c>
                  <c ca="center">
                     <p>9(2.189)</p>
                  </c>
                  <c ca="center">
                     <p>9(2.224)</p>
                  </c>
                  <c ca="center">
                     <p>12(2.246)</p>
                  </c>
                  <c ca="center">
                     <p>10(2.258)</p>
                  </c>
                  <c ca="center">
                     <p>7(2.265)</p>
                  </c>
                  <c ca="center">
                     <p>5(2.27)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>37(31.8)</p>
                  </c>
                  <c ca="center">
                     <p>79(82)</p>
                  </c>
                  <c ca="center">
                     <p>110(106.1)</p>
                  </c>
                  <c ca="center">
                     <p>121(118.3)</p>
                  </c>
                  <c ca="center">
                     <p>135(123.95)</p>
                  </c>
                  <c ca="center">
                     <p>132(126.15)</p>
                  </c>
                  <c ca="center">
                     <p>143(127.3)</p>
                  </c>
                  <c ca="center">
                     <p>139(128.35)</p>
                  </c>
                  <c ca="center">
                     <p>144(129.05)</p>
                  </c>
                  <c ca="center">
                     <p>137(129.35)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>9(6.36)</p>
                  </c>
                  <c ca="center">
                     <p>19(16.4)</p>
                  </c>
                  <c ca="center">
                     <p>26(21.22)</p>
                  </c>
                  <c ca="center">
                     <p>27(23.66)</p>
                  </c>
                  <c ca="center">
                     <p>29(24.79)</p>
                  </c>
                  <c ca="center">
                     <p>33(25.23)</p>
                  </c>
                  <c ca="center">
                     <p>40(25.46)</p>
                  </c>
                  <c ca="center">
                     <p>26(25.67)</p>
                  </c>
                  <c ca="center">
                     <p>35(25.81)</p>
                  </c>
                  <c ca="center">
                     <p>39(25.87)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>2(0.636)</p>
                  </c>
                  <c ca="center">
                     <p>9(1.64)</p>
                  </c>
                  <c ca="center">
                     <p>5(2.122)</p>
                  </c>
                  <c ca="center">
                     <p>5(2.366)</p>
                  </c>
                  <c ca="center">
                     <p>4(2.479)</p>
                  </c>
                  <c ca="center">
                     <p>7(2.523)</p>
                  </c>
                  <c ca="center">
                     <p>15(2.546)</p>
                  </c>
                  <c ca="center">
                     <p>10(2.567)</p>
                  </c>
                  <c ca="center">
                     <p>10(2.581)</p>
                  </c>
                  <c ca="center">
                     <p>8(2.587)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>47(37.9)</p>
                  </c>
                  <c ca="center">
                     <p>113(94.9)</p>
                  </c>
                  <c ca="center">
                     <p>151(121.55)</p>
                  </c>
                  <c ca="center">
                     <p>163(133.4)</p>
                  </c>
                  <c ca="center">
                     <p>150(138.7)</p>
                  </c>
                  <c ca="center">
                     <p>139(140.95)</p>
                  </c>
                  <c ca="center">
                     <p>126(142.15)</p>
                  </c>
                  <c ca="center">
                     <p>143(143.05)</p>
                  </c>
                  <c ca="center">
                     <p>143(143.6)</p>
                  </c>
                  <c ca="center">
                     <p>170(144.15)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>11(7.58)</p>
                  </c>
                  <c ca="center">
                     <p>24(18.98)</p>
                  </c>
                  <c ca="center">
                     <p>39(24.31)</p>
                  </c>
                  <c ca="center">
                     <p>45(26.68)</p>
                  </c>
                  <c ca="center">
                     <p>48(27.74)</p>
                  </c>
                  <c ca="center">
                     <p>48(28.19)</p>
                  </c>
                  <c ca="center">
                     <p>57(28.43)</p>
                  </c>
                  <c ca="center">
                     <p>63(28.61)</p>
                  </c>
                  <c ca="center">
                     <p>65(28.72)</p>
                  </c>
                  <c ca="center">
                     <p>68(28.83)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>3(0.758)</p>
                  </c>
                  <c ca="center">
                     <p>10(1.898)</p>
                  </c>
                  <c ca="center">
                     <p>16(2.431)</p>
                  </c>
                  <c ca="center">
                     <p>26(2.668)</p>
                  </c>
                  <c ca="center">
                     <p>24(2.774)</p>
                  </c>
                  <c ca="center">
                     <p>31(2.819)</p>
                  </c>
                  <c ca="center">
                     <p>30(2.843)</p>
                  </c>
                  <c ca="center">
                     <p>41(2.861)</p>
                  </c>
                  <c ca="center">
                     <p>34(2.872)</p>
                  </c>
                  <c ca="center">
                     <p>41(2.883)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>46(38.25)</p>
                  </c>
                  <c ca="center">
                     <p>105(94.8)</p>
                  </c>
                  <c ca="center">
                     <p>133(118)</p>
                  </c>
                  <c ca="center">
                     <p>129(128.4)</p>
                  </c>
                  <c ca="center">
                     <p>145(132.95)</p>
                  </c>
                  <c ca="center">
                     <p>141(135.1)</p>
                  </c>
                  <c ca="center">
                     <p>147(136.3)</p>
                  </c>
                  <c ca="center">
                     <p>147(137.1)</p>
                  </c>
                  <c ca="center">
                     <p>135(137.65)</p>
                  </c>
                  <c ca="center">
                     <p>133(138)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>16(7.65)</p>
                  </c>
                  <c ca="center">
                     <p>28(18.96)</p>
                  </c>
                  <c ca="center">
                     <p>38(23.6)</p>
                  </c>
                  <c ca="center">
                     <p>33(25.68)</p>
                  </c>
                  <c ca="center">
                     <p>34(26.59)</p>
                  </c>
                  <c ca="center">
                     <p>39(27.02)</p>
                  </c>
                  <c ca="center">
                     <p>39(27.26)</p>
                  </c>
                  <c ca="center">
                     <p>33(27.42)</p>
                  </c>
                  <c ca="center">
                     <p>25(27.53)</p>
                  </c>
                  <c ca="center">
                     <p>19(27.6)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>9(0.765)</p>
                  </c>
                  <c ca="center">
                     <p>10(1.896)</p>
                  </c>
                  <c ca="center">
                     <p>10(2.36)</p>
                  </c>
                  <c ca="center">
                     <p>10(2.568)</p>
                  </c>
                  <c ca="center">
                     <p>13(2.659)</p>
                  </c>
                  <c ca="center">
                     <p>14(2.702)</p>
                  </c>
                  <c ca="center">
                     <p>5(2.726)</p>
                  </c>
                  <c ca="center">
                     <p>12(2.742)</p>
                  </c>
                  <c ca="center">
                     <p>5(2.753)</p>
                  </c>
                  <c ca="center">
                     <p>1(2.76)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>68(50.45)</p>
                  </c>
                  <c ca="center">
                     <p>129(120.65)</p>
                  </c>
                  <c ca="center">
                     <p>148(152.05)</p>
                  </c>
                  <c ca="center">
                     <p>170(165.25)</p>
                  </c>
                  <c ca="center">
                     <p>193(170.9)</p>
                  </c>
                  <c ca="center">
                     <p>198(173.7)</p>
                  </c>
                  <c ca="center">
                     <p>175(175.25)</p>
                  </c>
                  <c ca="center">
                     <p>160(175.8)</p>
                  </c>
                  <c ca="center">
                     <p>161(176)</p>
                  </c>
                  <c ca="center">
                     <p>181(176.05)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>15(10.09)</p>
                  </c>
                  <c ca="center">
                     <p>34(24.13)</p>
                  </c>
                  <c ca="center">
                     <p>33(30.41)</p>
                  </c>
                  <c ca="center">
                     <p>39(33.05)</p>
                  </c>
                  <c ca="center">
                     <p>44(34.18)</p>
                  </c>
                  <c ca="center">
                     <p>38(34.74)</p>
                  </c>
                  <c ca="center">
                     <p>37(35.05)</p>
                  </c>
                  <c ca="center">
                     <p>31(35.16)</p>
                  </c>
                  <c ca="center">
                     <p>32(35.2)</p>
                  </c>
                  <c ca="center">
                     <p>27(35.21)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>6(1.009)</p>
                  </c>
                  <c ca="center">
                     <p>8(2.413)</p>
                  </c>
                  <c ca="center">
                     <p>12(3.041)</p>
                  </c>
                  <c ca="center">
                     <p>16(3.305)</p>
                  </c>
                  <c ca="center">
                     <p>15(3.418)</p>
                  </c>
                  <c ca="center">
                     <p>11(3.474)</p>
                  </c>
                  <c ca="center">
                     <p>13(3.505)</p>
                  </c>
                  <c ca="center">
                     <p>16(3.516)</p>
                  </c>
                  <c ca="center">
                     <p>6(3.52)</p>
                  </c>
                  <c ca="center">
                     <p>10(3.521)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>1(0.55)</p>
                  </c>
                  <c ca="center">
                     <p>2(2)</p>
                  </c>
                  <c ca="center">
                     <p>4(2.95)</p>
                  </c>
                  <c ca="center">
                     <p>8(3.6)</p>
                  </c>
                  <c ca="center">
                     <p>8(3.85)</p>
                  </c>
                  <c ca="center">
                     <p>9(3.95)</p>
                  </c>
                  <c ca="center">
                     <p>9(3.9)</p>
                  </c>
                  <c ca="center">
                     <p>5(3.8)</p>
                  </c>
                  <c ca="center">
                     <p>3(3.7)</p>
                  </c>
                  <c ca="center">
                     <p>2(3.6)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>0(0.11)</p>
                  </c>
                  <c ca="center">
                     <p>2(0.4)</p>
                  </c>
                  <c ca="center">
                     <p>3(0.59)</p>
                  </c>
                  <c ca="center">
                     <p>5(0.72)</p>
                  </c>
                  <c ca="center">
                     <p>6(0.77)</p>
                  </c>
                  <c ca="center">
                     <p>5(0.79)</p>
                  </c>
                  <c ca="center">
                     <p>3(0.78)</p>
                  </c>
                  <c ca="center">
                     <p>5(0.76)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.74)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.72)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>0(0.011)</p>
                  </c>
                  <c ca="center">
                     <p>1(0.04)</p>
                  </c>
                  <c ca="center">
                     <p>3(0.059)</p>
                  </c>
                  <c ca="center">
                     <p>5(0.072)</p>
                  </c>
                  <c ca="center">
                     <p>6(0.077)</p>
                  </c>
                  <c ca="center">
                     <p>5(0.079)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.078)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.076)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.074)</p>
                  </c>
                  <c ca="center">
                     <p>0(0.072)</p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.05</p>
                  </c>
                  <c ca="center">
                     <p>230(187.9)</p>
                  </c>
                  <c ca="center">
                     <p>510(470.15)</p>
                  </c>
                  <c ca="center">
                     <p>641(597.4)</p>
                  </c>
                  <c ca="center">
                     <p>705(654.3)</p>
                  </c>
                  <c ca="center">
                     <p>747(679.8)</p>
                  </c>
                  <c ca="center">
                     <p>742(691.05)</p>
                  </c>
                  <c ca="center">
                     <p>717(697.2)</p>
                  </c>
                  <c ca="center">
                     <p>715(701)</p>
                  </c>
                  <c ca="center">
                     <p>699(703.25)</p>
                  </c>
                  <c ca="center">
                     <p>749(704.65)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.01</p>
                  </c>
                  <c ca="center">
                     <p>64(37.58)</p>
                  </c>
                  <c ca="center">
                     <p>129(94.03)</p>
                  </c>
                  <c ca="center">
                     <p>164(119.48)</p>
                  </c>
                  <c ca="center">
                     <p>171(130.86)</p>
                  </c>
                  <c ca="center">
                     <p>191(135.96)</p>
                  </c>
                  <c ca="center">
                     <p>191(138.21)</p>
                  </c>
                  <c ca="center">
                     <p>206(139.44)</p>
                  </c>
                  <c ca="center">
                     <p>191(140.2)</p>
                  </c>
                  <c ca="center">
                     <p>187(140.65)</p>
                  </c>
                  <c ca="center">
                     <p>186(140.93)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="center">
                     <p>0.001</p>
                  </c>
                  <c ca="center">
                     <p>25(3.758)</p>
                  </c>
                  <c ca="center">
                     <p>45(9.403)</p>
                  </c>
                  <c ca="center">
                     <p>55(11.948)</p>
                  </c>
                  <c ca="center">
                     <p>71(13.086)</p>
                  </c>
                  <c ca="center">
                     <p>71(13.596)</p>
                  </c>
                  <c ca="center">
                     <p>77(13.821)</p>
                  </c>
                  <c ca="center">
                     <p>75(13.944)</p>
                  </c>
                  <c ca="center">
                     <p>89(14.02)</p>
                  </c>
                  <c ca="center">
                     <p>62(14.065)</p>
                  </c>
                  <c ca="center">
                     <p>65(14.093)</p>
                  </c>
               </r>
            </tblbdy>
            <tblfn>
               <p>The total number of significant tests obtained from the sliding window analysis for even numbered window sizes are presented with the expected numbers assuming a null distribution in parentheses.</p>
            </tblfn>
         </tbl>
         <fig id="F2">
            <title>
               <p>Figure 2</p>
            </title>
            <caption>
               <p>Sliding window heat map of p-values resulting from the clustering analysis across species projected onto the <it>D. melanogaster </it>genome</p>
            </caption>
            <text>
               <p>Sliding window heat map of p-values resulting from the clustering analysis across species projected onto the <it>D. melanogaster </it>genome. Approximate position on chromosomes is plotted along the x-axis and window size on the y-axis. Centromere proximal regions are indicated by yellow shading on the chromosome. The spectrum runs from highly significant p-values (red) to highly non-significant p-values (dark blue).</p>
            </text>
            <graphic file="1471-2148-8-2-2"/>
         </fig>
         <p>The use of a sliding window approach to identify co-evolution of expression in gene clusters means that tests at a given scale will be correlated with neighboring windows and these tests will also be correlated across window sizes. There is not a clear optimal approach for dealing with the multiple testing problem and the properties of strategies such as estimation of False Discovery Rates (FDRs) <abbrgrp><abbr bid="B34">34</abbr><abbr bid="B35">35</abbr></abbrgrp> are not clear in such cases. To assess whether there was a clear genome-wide tendency for coordinated expression evolution, we therefore used a permutation approach using total number of significant tests at a given window size (2, 5, 10, and 20) as a test statistic to assess the null hypothesis that there are no more gene clusters where expression is co-evolving than we would expect at random <abbrgrp><abbr bid="B12">12</abbr></abbrgrp>. With only seven species (samples) these tests are not expected to be particularly powerful. However, the test was still rejected at a window size of 2 (p-value &lt; 0.02) and at a window size of 10 (p-value &lt; 0.04) (although not for window sizes of 5 and 20) indicating that at least on genomic scales spanning 2 to 10 genes, there is genome level co-evolution of gene expression in neighboring genes.</p>
         <p>Similar results were obtained for the analysis of within species co-expression for <it>D. simulans </it>(Table <tblr tid="T2">2</tblr>, Figure <figr fid="F3">3</figr>). Many windows on all chromosomes at all scales were significant. Interestingly, the test of a genome-wide pattern produced significant results for window sizes of 2 (p-value &lt; 0.04) and 10 (p-value &lt; 0.01). While this could be interpreted as an artifact of microaray design <abbrgrp><abbr bid="B36">36</abbr><abbr bid="B37">37</abbr></abbrgrp>, there is no regular spacing to the distribution of significant windows <abbrgrp><abbr bid="B28">28</abbr></abbrgrp>. Interestingly, there was little overlap between the significant windows identified as evolving across species and being co-expressed within <it>D. simulans </it>(Table <tblr tid="T3">3</tblr>). The number of overlapping windows obtained when comparing repeated analysis of mean expression levels for all species and the number of overlapping windows for repeated analysis of the <it>D. simulans </it>data (i.e. non-overlap due to permutation effects) are presented for comparison. Given that many of the co-evolving expression clusters and the co-expression clusters identified within <it>D. simulans </it>may reflect false positives, a small fraction of overlap between these cluster types might be expected. However, even at a conservative cutoff (p-value &lt; 0.001) the absolute number of overlapping clusters is still very low (Table <tblr tid="T3">3</tblr>) indicating that there is little correspondence. It therefore appears that completely different sets of genes are involved in the pattern of co-expression within species compared to those where expression evolves in a coordinated manner across species.</p>
         <tbl id="T2">
            <title>
               <p>Table 2</p>
            </title>
            <caption>
               <p>Number of significant co-expression windows in <it>D. simulans</it>.</p>
            </caption>
            <tblbdy cols="12">
               <r>
                  <c ca="left">
                     <p>
                        <b>Chr</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>
                        <b>Pval</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>2</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>6</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>8</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>10</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>12</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>14</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>16</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>18</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>20</b>
                     </p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>39(28.95)</p>
                  </c>
                  <c ca="left">
                     <p>93(75.8)</p>
                  </c>
                  <c ca="left">
                     <p>121(96.75)</p>
                  </c>
                  <c ca="left">
                     <p>144(105.35)</p>
                  </c>
                  <c ca="left">
                     <p>138(109.45)</p>
                  </c>
                  <c ca="left">
                     <p>146(111.2)</p>
                  </c>
                  <c ca="left">
                     <p>125(112.3)</p>
                  </c>
                  <c ca="left">
                     <p>129(112.9)</p>
                  </c>
                  <c ca="left">
                     <p>137(113.25)</p>
                  </c>
                  <c ca="left">
                     <p>143(113.5)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>13(5.79)</p>
                  </c>
                  <c ca="left">
                     <p>28(15.16)</p>
                  </c>
                  <c ca="left">
                     <p>36(19.35)</p>
                  </c>
                  <c ca="left">
                     <p>46(21.07)</p>
                  </c>
                  <c ca="left">
                     <p>41(21.89)</p>
                  </c>
                  <c ca="left">
                     <p>41(22.24)</p>
                  </c>
                  <c ca="left">
                     <p>58(22.46)</p>
                  </c>
                  <c ca="left">
                     <p>48(22.58)</p>
                  </c>
                  <c ca="left">
                     <p>50(22.65)</p>
                  </c>
                  <c ca="left">
                     <p>33(22.7)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>5(0.579)</p>
                  </c>
                  <c ca="left">
                     <p>9(1.516)</p>
                  </c>
                  <c ca="left">
                     <p>11(1.935)</p>
                  </c>
                  <c ca="left">
                     <p>16(2.107)</p>
                  </c>
                  <c ca="left">
                     <p>24(2.189)</p>
                  </c>
                  <c ca="left">
                     <p>23(2.224)</p>
                  </c>
                  <c ca="left">
                     <p>16(2.246)</p>
                  </c>
                  <c ca="left">
                     <p>13(2.258)</p>
                  </c>
                  <c ca="left">
                     <p>15(2.265)</p>
                  </c>
                  <c ca="left">
                     <p>13(2.27)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>31(31.8)</p>
                  </c>
                  <c ca="left">
                     <p>100(82)</p>
                  </c>
                  <c ca="left">
                     <p>142(106.1)</p>
                  </c>
                  <c ca="left">
                     <p>161(118.3)</p>
                  </c>
                  <c ca="left">
                     <p>173(123.95)</p>
                  </c>
                  <c ca="left">
                     <p>170(126.15)</p>
                  </c>
                  <c ca="left">
                     <p>165(127.3)</p>
                  </c>
                  <c ca="left">
                     <p>176(128.35)</p>
                  </c>
                  <c ca="left">
                     <p>186(129.05)</p>
                  </c>
                  <c ca="left">
                     <p>178(129.35)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>6(6.36)</p>
                  </c>
                  <c ca="left">
                     <p>29(16.4)</p>
                  </c>
                  <c ca="left">
                     <p>41(21.22)</p>
                  </c>
                  <c ca="left">
                     <p>41(23.66)</p>
                  </c>
                  <c ca="left">
                     <p>45(24.79)</p>
                  </c>
                  <c ca="left">
                     <p>56(25.23)</p>
                  </c>
                  <c ca="left">
                     <p>41(25.46)</p>
                  </c>
                  <c ca="left">
                     <p>52(25.67)</p>
                  </c>
                  <c ca="left">
                     <p>55(25.81)</p>
                  </c>
                  <c ca="left">
                     <p>51(25.87)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>4(0.636)</p>
                  </c>
                  <c ca="left">
                     <p>13(1.64)</p>
                  </c>
                  <c ca="left">
                     <p>15(2.122)</p>
                  </c>
                  <c ca="left">
                     <p>11(2.366)</p>
                  </c>
                  <c ca="left">
                     <p>12(2.479)</p>
                  </c>
                  <c ca="left">
                     <p>23(2.523)</p>
                  </c>
                  <c ca="left">
                     <p>22(2.546)</p>
                  </c>
                  <c ca="left">
                     <p>17(2.567)</p>
                  </c>
                  <c ca="left">
                     <p>19(2.581)</p>
                  </c>
                  <c ca="left">
                     <p>22(2.587)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>38(37.9)</p>
                  </c>
                  <c ca="left">
                     <p>102(94.9)</p>
                  </c>
                  <c ca="left">
                     <p>141(121.55)</p>
                  </c>
                  <c ca="left">
                     <p>165(133.4)</p>
                  </c>
                  <c ca="left">
                     <p>175(138.7)</p>
                  </c>
                  <c ca="left">
                     <p>187(140.95)</p>
                  </c>
                  <c ca="left">
                     <p>154(142.15)</p>
                  </c>
                  <c ca="left">
                     <p>147(143.05)</p>
                  </c>
                  <c ca="left">
                     <p>147(143.6)</p>
                  </c>
                  <c ca="left">
                     <p>127(144.15)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>9(7.58)</p>
                  </c>
                  <c ca="left">
                     <p>27(18.98)</p>
                  </c>
                  <c ca="left">
                     <p>45(24.31)</p>
                  </c>
                  <c ca="left">
                     <p>56(26.68)</p>
                  </c>
                  <c ca="left">
                     <p>60(27.74)</p>
                  </c>
                  <c ca="left">
                     <p>45(28.19)</p>
                  </c>
                  <c ca="left">
                     <p>39(28.43)</p>
                  </c>
                  <c ca="left">
                     <p>47(28.61)</p>
                  </c>
                  <c ca="left">
                     <p>49(28.72)</p>
                  </c>
                  <c ca="left">
                     <p>46(28.83)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>3(0.758)</p>
                  </c>
                  <c ca="left">
                     <p>3(1.898)</p>
                  </c>
                  <c ca="left">
                     <p>17(2.431)</p>
                  </c>
                  <c ca="left">
                     <p>18(2.668)</p>
                  </c>
                  <c ca="left">
                     <p>16(2.774)</p>
                  </c>
                  <c ca="left">
                     <p>14(2.819)</p>
                  </c>
                  <c ca="left">
                     <p>9(2.843)</p>
                  </c>
                  <c ca="left">
                     <p>12(2.861)</p>
                  </c>
                  <c ca="left">
                     <p>11(2.872)</p>
                  </c>
                  <c ca="left">
                     <p>11(2.883)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>43(38.25)</p>
                  </c>
                  <c ca="left">
                     <p>104(94.8)</p>
                  </c>
                  <c ca="left">
                     <p>129(118)</p>
                  </c>
                  <c ca="left">
                     <p>140(128.4)</p>
                  </c>
                  <c ca="left">
                     <p>143(132.95)</p>
                  </c>
                  <c ca="left">
                     <p>134(135.1)</p>
                  </c>
                  <c ca="left">
                     <p>138(136.3)</p>
                  </c>
                  <c ca="left">
                     <p>146(137.1)</p>
                  </c>
                  <c ca="left">
                     <p>153(137.65)</p>
                  </c>
                  <c ca="left">
                     <p>156(138)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>11(7.65)</p>
                  </c>
                  <c ca="left">
                     <p>29(18.96)</p>
                  </c>
                  <c ca="left">
                     <p>33(23.6)</p>
                  </c>
                  <c ca="left">
                     <p>38(25.68)</p>
                  </c>
                  <c ca="left">
                     <p>44(26.59)</p>
                  </c>
                  <c ca="left">
                     <p>36(27.02)</p>
                  </c>
                  <c ca="left">
                     <p>46(27.26)</p>
                  </c>
                  <c ca="left">
                     <p>49(27.42)</p>
                  </c>
                  <c ca="left">
                     <p>60(27.53)</p>
                  </c>
                  <c ca="left">
                     <p>51(27.6)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>6(0.765)</p>
                  </c>
                  <c ca="left">
                     <p>14(1.896)</p>
                  </c>
                  <c ca="left">
                     <p>14(2.36)</p>
                  </c>
                  <c ca="left">
                     <p>13(2.568)</p>
                  </c>
                  <c ca="left">
                     <p>17(2.659)</p>
                  </c>
                  <c ca="left">
                     <p>26(2.702)</p>
                  </c>
                  <c ca="left">
                     <p>29(2.726)</p>
                  </c>
                  <c ca="left">
                     <p>28(2.742)</p>
                  </c>
                  <c ca="left">
                     <p>31(2.753)</p>
                  </c>
                  <c ca="left">
                     <p>26(2.76)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>55(50.45)</p>
                  </c>
                  <c ca="left">
                     <p>110(120.65)</p>
                  </c>
                  <c ca="left">
                     <p>151(152.05)</p>
                  </c>
                  <c ca="left">
                     <p>168(165.25)</p>
                  </c>
                  <c ca="left">
                     <p>152(170.9)</p>
                  </c>
                  <c ca="left">
                     <p>152(173.7)</p>
                  </c>
                  <c ca="left">
                     <p>159(175.25)</p>
                  </c>
                  <c ca="left">
                     <p>157(175.8)</p>
                  </c>
                  <c ca="left">
                     <p>178(176)</p>
                  </c>
                  <c ca="left">
                     <p>173(176.05)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>10(10.09)</p>
                  </c>
                  <c ca="left">
                     <p>27(24.13)</p>
                  </c>
                  <c ca="left">
                     <p>31(30.41)</p>
                  </c>
                  <c ca="left">
                     <p>39(33.05)</p>
                  </c>
                  <c ca="left">
                     <p>35(34.18)</p>
                  </c>
                  <c ca="left">
                     <p>36(34.74)</p>
                  </c>
                  <c ca="left">
                     <p>46(35.05)</p>
                  </c>
                  <c ca="left">
                     <p>44(35.16)</p>
                  </c>
                  <c ca="left">
                     <p>44(35.2)</p>
                  </c>
                  <c ca="left">
                     <p>45(35.21)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>4(1.009)</p>
                  </c>
                  <c ca="left">
                     <p>5(2.413)</p>
                  </c>
                  <c ca="left">
                     <p>14(3.041)</p>
                  </c>
                  <c ca="left">
                     <p>9(3.305)</p>
                  </c>
                  <c ca="left">
                     <p>9(3.418)</p>
                  </c>
                  <c ca="left">
                     <p>15(3.474)</p>
                  </c>
                  <c ca="left">
                     <p>14(3.505)</p>
                  </c>
                  <c ca="left">
                     <p>13(3.516)</p>
                  </c>
                  <c ca="left">
                     <p>7(3.52)</p>
                  </c>
                  <c ca="left">
                     <p>10(3.521)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>0(0.55)</p>
                  </c>
                  <c ca="left">
                     <p>1(2)</p>
                  </c>
                  <c ca="left">
                     <p>0(2.95)</p>
                  </c>
                  <c ca="left">
                     <p>1(3.6)</p>
                  </c>
                  <c ca="left">
                     <p>3(3.85)</p>
                  </c>
                  <c ca="left">
                     <p>3(3.95)</p>
                  </c>
                  <c ca="left">
                     <p>3(3.9)</p>
                  </c>
                  <c ca="left">
                     <p>0(3.8)</p>
                  </c>
                  <c ca="left">
                     <p>1(3.7)</p>
                  </c>
                  <c ca="left">
                     <p>1(3.6)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>0(0.11)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.4)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.59)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.72)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.77)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.79)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.78)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.76)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.74)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.72)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(0.011)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.04)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.059)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.072)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.077)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.079)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.078)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.076)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.074)</p>
                  </c>
                  <c ca="left">
                     <p>0(0.072)</p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>206(187.9)</p>
                  </c>
                  <c ca="left">
                     <p>510(470.15)</p>
                  </c>
                  <c ca="left">
                     <p>684(597.4)</p>
                  </c>
                  <c ca="left">
                     <p>779(654.3)</p>
                  </c>
                  <c ca="left">
                     <p>784(679.8)</p>
                  </c>
                  <c ca="left">
                     <p>792(691.05)</p>
                  </c>
                  <c ca="left">
                     <p>744(697.2)</p>
                  </c>
                  <c ca="left">
                     <p>755(701)</p>
                  </c>
                  <c ca="left">
                     <p>802(703.25)</p>
                  </c>
                  <c ca="left">
                     <p>778(704.65)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>49(37.58)</p>
                  </c>
                  <c ca="left">
                     <p>140(94.03)</p>
                  </c>
                  <c ca="left">
                     <p>186(119.48)</p>
                  </c>
                  <c ca="left">
                     <p>220(130.86)</p>
                  </c>
                  <c ca="left">
                     <p>225(135.96)</p>
                  </c>
                  <c ca="left">
                     <p>214(138.21)</p>
                  </c>
                  <c ca="left">
                     <p>230(139.44)</p>
                  </c>
                  <c ca="left">
                     <p>240(140.2)</p>
                  </c>
                  <c ca="left">
                     <p>258(140.65)</p>
                  </c>
                  <c ca="left">
                     <p>226(140.93)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>22(3.758)</p>
                  </c>
                  <c ca="left">
                     <p>44(9.403)</p>
                  </c>
                  <c ca="left">
                     <p>71(11.948)</p>
                  </c>
                  <c ca="left">
                     <p>67(13.086)</p>
                  </c>
                  <c ca="left">
                     <p>78(13.596)</p>
                  </c>
                  <c ca="left">
                     <p>101(13.821)</p>
                  </c>
                  <c ca="left">
                     <p>90(13.944)</p>
                  </c>
                  <c ca="left">
                     <p>83(14.02)</p>
                  </c>
                  <c ca="left">
                     <p>83(14.065)</p>
                  </c>
                  <c ca="left">
                     <p>82(14.093)</p>
                  </c>
               </r>
            </tblbdy>
            <tblfn>
               <p>The total number of significant tests obtained from the sliding window analysis for even numbered window sizes are presented with the expected numbers assuming a null distribution in parentheses.</p>
            </tblfn>
         </tbl>
         <tbl id="T3">
            <title>
               <p>Table 3</p>
            </title>
            <caption>
               <p>Number of overlapping significant windows between the analysis of all species and within <it>D. simulans</it>.</p>
            </caption>
            <tblbdy cols="12">
               <r>
                  <c ca="left">
                     <p>
                        <b>Chr</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>
                        <b>Pval</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>2</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>6</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>8</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>10</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>12</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>14</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>16</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>18</b>
                     </p>
                  </c>
                  <c ca="left">
                     <p>
                        <b>20</b>
                     </p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>2(28,34)</p>
                  </c>
                  <c ca="left">
                     <p>4(64,73)</p>
                  </c>
                  <c ca="left">
                     <p>5(90,107)</p>
                  </c>
                  <c ca="left">
                     <p>2(101,128)</p>
                  </c>
                  <c ca="left">
                     <p>6(98,126)</p>
                  </c>
                  <c ca="left">
                     <p>5(109,122)</p>
                  </c>
                  <c ca="left">
                     <p>1(105,109)</p>
                  </c>
                  <c ca="left">
                     <p>5(101,117)</p>
                  </c>
                  <c ca="left">
                     <p>8(102,128)</p>
                  </c>
                  <c ca="left">
                     <p>3(110,121)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>1(10,10)</p>
                  </c>
                  <c ca="left">
                     <p>2(15,19)</p>
                  </c>
                  <c ca="left">
                     <p>1(11,30)</p>
                  </c>
                  <c ca="left">
                     <p>0(15,32)</p>
                  </c>
                  <c ca="left">
                     <p>0(20,34)</p>
                  </c>
                  <c ca="left">
                     <p>0(26,34)</p>
                  </c>
                  <c ca="left">
                     <p>0(25,38)</p>
                  </c>
                  <c ca="left">
                     <p>0(26,37)</p>
                  </c>
                  <c ca="left">
                     <p>0(21,35)</p>
                  </c>
                  <c ca="left">
                     <p>0(25,31)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>X</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(4,4)</p>
                  </c>
                  <c ca="left">
                     <p>0(7,6)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,6)</p>
                  </c>
                  <c ca="left">
                     <p>0(4,9)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,16)</p>
                  </c>
                  <c ca="left">
                     <p>0(7,11)</p>
                  </c>
                  <c ca="left">
                     <p>0(4,1)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,7)</p>
                  </c>
                  <c ca="left">
                     <p>0(3,7)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,7)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>2(31,25)</p>
                  </c>
                  <c ca="left">
                     <p>6(72,86)</p>
                  </c>
                  <c ca="left">
                     <p>10(88,129)</p>
                  </c>
                  <c ca="left">
                     <p>12(107,144)</p>
                  </c>
                  <c ca="left">
                     <p>19(117,155)</p>
                  </c>
                  <c ca="left">
                     <p>17(123,143)</p>
                  </c>
                  <c ca="left">
                     <p>18(130,154)</p>
                  </c>
                  <c ca="left">
                     <p>15(121,160)</p>
                  </c>
                  <c ca="left">
                     <p>20(126,171)</p>
                  </c>
                  <c ca="left">
                     <p>23(128,163)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>0(7,6)</p>
                  </c>
                  <c ca="left">
                     <p>2(15,25)</p>
                  </c>
                  <c ca="left">
                     <p>1(15,30)</p>
                  </c>
                  <c ca="left">
                     <p>0(16,33)</p>
                  </c>
                  <c ca="left">
                     <p>0(21,38)</p>
                  </c>
                  <c ca="left">
                     <p>1(25,36)</p>
                  </c>
                  <c ca="left">
                     <p>0(29,36)</p>
                  </c>
                  <c ca="left">
                     <p>2(23,42)</p>
                  </c>
                  <c ca="left">
                     <p>1(23,49)</p>
                  </c>
                  <c ca="left">
                     <p>1(27,41)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(1,2)</p>
                  </c>
                  <c ca="left">
                     <p>2(6,8)</p>
                  </c>
                  <c ca="left">
                     <p>1(3,10)</p>
                  </c>
                  <c ca="left">
                     <p>0(3,3)</p>
                  </c>
                  <c ca="left">
                     <p>0(3,5)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,11)</p>
                  </c>
                  <c ca="left">
                     <p>0(6,14)</p>
                  </c>
                  <c ca="left">
                     <p>0(6,10)</p>
                  </c>
                  <c ca="left">
                     <p>0(7,14)</p>
                  </c>
                  <c ca="left">
                     <p>0(6,17)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>5(39,30)</p>
                  </c>
                  <c ca="left">
                     <p>3(104,86)</p>
                  </c>
                  <c ca="left">
                     <p>2(139,121)</p>
                  </c>
                  <c ca="left">
                     <p>6(150,146)</p>
                  </c>
                  <c ca="left">
                     <p>1(130,163)</p>
                  </c>
                  <c ca="left">
                     <p>1(123,171)</p>
                  </c>
                  <c ca="left">
                     <p>2(115,137)</p>
                  </c>
                  <c ca="left">
                     <p>7(122,130)</p>
                  </c>
                  <c ca="left">
                     <p>7(133,132)</p>
                  </c>
                  <c ca="left">
                     <p>5(159,120)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>0(5,7)</p>
                  </c>
                  <c ca="left">
                     <p>0(19,16)</p>
                  </c>
                  <c ca="left">
                     <p>0(30,35)</p>
                  </c>
                  <c ca="left">
                     <p>0(39,37)</p>
                  </c>
                  <c ca="left">
                     <p>0(42,41)</p>
                  </c>
                  <c ca="left">
                     <p>0(45,38)</p>
                  </c>
                  <c ca="left">
                     <p>0(49,27)</p>
                  </c>
                  <c ca="left">
                     <p>0(57,41)</p>
                  </c>
                  <c ca="left">
                     <p>0(58,43)</p>
                  </c>
                  <c ca="left">
                     <p>0(56,33)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>2R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(1,1)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,2)</p>
                  </c>
                  <c ca="left">
                     <p>0(10,12)</p>
                  </c>
                  <c ca="left">
                     <p>0(18,14)</p>
                  </c>
                  <c ca="left">
                     <p>0(10,15)</p>
                  </c>
                  <c ca="left">
                     <p>0(21,12)</p>
                  </c>
                  <c ca="left">
                     <p>0(17,6)</p>
                  </c>
                  <c ca="left">
                     <p>0(37,9)</p>
                  </c>
                  <c ca="left">
                     <p>0(29,6)</p>
                  </c>
                  <c ca="left">
                     <p>0(35,11)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>6(36,37)</p>
                  </c>
                  <c ca="left">
                     <p>9(89,90)</p>
                  </c>
                  <c ca="left">
                     <p>9(114,107)</p>
                  </c>
                  <c ca="left">
                     <p>10(114,118)</p>
                  </c>
                  <c ca="left">
                     <p>14(123,127)</p>
                  </c>
                  <c ca="left">
                     <p>13(118,122)</p>
                  </c>
                  <c ca="left">
                     <p>22(132,129)</p>
                  </c>
                  <c ca="left">
                     <p>30(125,133)</p>
                  </c>
                  <c ca="left">
                     <p>26(119,134)</p>
                  </c>
                  <c ca="left">
                     <p>23(117,146)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>5(12,9)</p>
                  </c>
                  <c ca="left">
                     <p>4(16,20)</p>
                  </c>
                  <c ca="left">
                     <p>5(31,24)</p>
                  </c>
                  <c ca="left">
                     <p>6(25,35)</p>
                  </c>
                  <c ca="left">
                     <p>7(28,33)</p>
                  </c>
                  <c ca="left">
                     <p>10(26,35)</p>
                  </c>
                  <c ca="left">
                     <p>8(29,44)</p>
                  </c>
                  <c ca="left">
                     <p>12(21,43)</p>
                  </c>
                  <c ca="left">
                     <p>10(22,46)</p>
                  </c>
                  <c ca="left">
                     <p>1(11,44)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3L</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>3(7,5)</p>
                  </c>
                  <c ca="left">
                     <p>3(5,11)</p>
                  </c>
                  <c ca="left">
                     <p>3(8,9)</p>
                  </c>
                  <c ca="left">
                     <p>3(9,11)</p>
                  </c>
                  <c ca="left">
                     <p>5(8,12)</p>
                  </c>
                  <c ca="left">
                     <p>4(6,18)</p>
                  </c>
                  <c ca="left">
                     <p>2(5,25)</p>
                  </c>
                  <c ca="left">
                     <p>4(4,22)</p>
                  </c>
                  <c ca="left">
                     <p>2(3,22)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,21)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>0(61,42)</p>
                  </c>
                  <c ca="left">
                     <p>4(113,96)</p>
                  </c>
                  <c ca="left">
                     <p>7(133,129)</p>
                  </c>
                  <c ca="left">
                     <p>13(143,149)</p>
                  </c>
                  <c ca="left">
                     <p>13(172,133)</p>
                  </c>
                  <c ca="left">
                     <p>20(172,139)</p>
                  </c>
                  <c ca="left">
                     <p>18(145,145)</p>
                  </c>
                  <c ca="left">
                     <p>16(149,137)</p>
                  </c>
                  <c ca="left">
                     <p>17(146,159)</p>
                  </c>
                  <c ca="left">
                     <p>20(158,155)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>0(13,8)</p>
                  </c>
                  <c ca="left">
                     <p>0(25,16)</p>
                  </c>
                  <c ca="left">
                     <p>0(30,24)</p>
                  </c>
                  <c ca="left">
                     <p>0(31,25)</p>
                  </c>
                  <c ca="left">
                     <p>1(36,27)</p>
                  </c>
                  <c ca="left">
                     <p>0(28,28)</p>
                  </c>
                  <c ca="left">
                     <p>3(29,35)</p>
                  </c>
                  <c ca="left">
                     <p>3(30,36)</p>
                  </c>
                  <c ca="left">
                     <p>0(27,36)</p>
                  </c>
                  <c ca="left">
                     <p>0(24,31)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>3R</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(4,2)</p>
                  </c>
                  <c ca="left">
                     <p>0(7,3)</p>
                  </c>
                  <c ca="left">
                     <p>0(9,5)</p>
                  </c>
                  <c ca="left">
                     <p>0(10,4)</p>
                  </c>
                  <c ca="left">
                     <p>0(8,2)</p>
                  </c>
                  <c ca="left">
                     <p>0(8,8)</p>
                  </c>
                  <c ca="left">
                     <p>0(4,11)</p>
                  </c>
                  <c ca="left">
                     <p>0(10,11)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,6)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,9)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>0(1,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(4,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(7,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(8,3)</p>
                  </c>
                  <c ca="left">
                     <p>0(9,3)</p>
                  </c>
                  <c ca="left">
                     <p>0(9,3)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(2,1)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,1)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(3,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(6,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(3,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>4</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(1,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(6,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(5,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
                  <c ca="left">
                     <p>0(0,0)</p>
                  </c>
               </r>
               <r>
                  <c cspan="12">
                     <hr/>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.05</p>
                  </c>
                  <c ca="left">
                     <p>15(196,168)</p>
                  </c>
                  <c ca="left">
                     <p>26(444,431)</p>
                  </c>
                  <c ca="left">
                     <p>33(568,593)</p>
                  </c>
                  <c ca="left">
                     <p>43(622,685)</p>
                  </c>
                  <c ca="left">
                     <p>53(648,707)</p>
                  </c>
                  <c ca="left">
                     <p>56(654,700)</p>
                  </c>
                  <c ca="left">
                     <p>61(636,677)</p>
                  </c>
                  <c ca="left">
                     <p>73(623,677)</p>
                  </c>
                  <c ca="left">
                     <p>78(628,725)</p>
                  </c>
                  <c ca="left">
                     <p>74(673,706)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.01</p>
                  </c>
                  <c ca="left">
                     <p>6(47,40)</p>
                  </c>
                  <c ca="left">
                     <p>8(91,96)</p>
                  </c>
                  <c ca="left">
                     <p>7(120,143)</p>
                  </c>
                  <c ca="left">
                     <p>6(131,162)</p>
                  </c>
                  <c ca="left">
                     <p>8(153,173)</p>
                  </c>
                  <c ca="left">
                     <p>11(155,171)</p>
                  </c>
                  <c ca="left">
                     <p>11(164,180)</p>
                  </c>
                  <c ca="left">
                     <p>17(158,199)</p>
                  </c>
                  <c ca="left">
                     <p>11(151,209)</p>
                  </c>
                  <c ca="left">
                     <p>2(143,180)</p>
                  </c>
               </r>
               <r>
                  <c ca="left">
                     <p>
                        <b>TOTAL</b>
                     </p>
                  </c>
                  <c ca="right">
                     <p>0.001</p>
                  </c>
                  <c ca="left">
                     <p>3(17,14)</p>
                  </c>
                  <c ca="left">
                     <p>5(31,30)</p>
                  </c>
                  <c ca="left">
                     <p>4(32,42)</p>
                  </c>
                  <c ca="left">
                     <p>3(44,41)</p>
                  </c>
                  <c ca="left">
                     <p>5(37,50)</p>
                  </c>
                  <c ca="left">
                     <p>4(48,60)</p>
                  </c>
                  <c ca="left">
                     <p>2(36,57)</p>
                  </c>
                  <c ca="left">
                     <p>4(59,59)</p>
                  </c>
                  <c ca="left">
                     <p>2(43,55)</p>
                  </c>
                  <c ca="left">
                     <p>0(48,65)</p>
                  </c>
               </r>
            </tblbdy>
            <tblfn>
               <p>The first number in parentheses is the number of overlapping significant windows when comparing repeated analysis of the mean expression data for all species and the second number in parentheses is the number of overlapping windows when comparing repeated analysis of the <it>D. simulans </it>data.</p>
            </tblfn>
         </tbl>
         <fig id="F3">
            <title>
               <p>Figure 3</p>
            </title>
            <caption>
               <p>Heat map of p-values resulting from the sliding window analysis within <it>D. simulans </it>projected onto the <it>D. melanogaster </it>genome</p>
            </caption>
            <text>
               <p>Heat map of p-values resulting from the sliding window analysis within <it>D. simulans </it>projected onto the <it>D. melanogaster </it>genome. Color coding follows Figure 2.</p>
            </text>
            <graphic file="1471-2148-8-2-3"/>
         </fig>
         <p>While the mechanisms underlying the existence of clusters of co-evolution of expression among species and co-expression clusters within species cannot be resolved from these data, the existence of paralogous genes in close proximity can be ruled out as the major factor for the observed pattern. Paralogous genes in close proximity may be expected to produce the evolving clusters or within species co-expression clusters as a result of shared regulatory elements and/or maintained common functions. However, paralogs may also produce the pattern by cross-hybridizing to common probes on the microarray. If the second of these possibilities can explain a considerable proportion of clusters, this could mean the observed pattern was an artifact of the microarray assay. However, we find that very few paralogous gene sets are within either evolving clusters or co-expression clusters (between 1.4%&#8211;12.0% of evolving clusters identified using window sizes 2&#8211;20 and a p-value cutoff of 0.001 contain paralogous genes and 2.1%&#8211;8.5% of co-expression clusters within <it>D. simulans </it>contain paralogous genes; see Additional file <supplr sid="S9">9</supplr>). The majority of evolving clusters and co-expression clusters cannot therefore be explained by paralogous genes.</p>
         <sec>
            <st>
               <p>Spatial, Adaptive, and Functional Distribution of Co-expression Clusters</p>
            </st>
            <p>To determine if co-expression or co-evolution of expression is related to the physical organization of genes within clusters, we investigated the spatial distribution of the clusters across the genome of <it>D. melanogaster</it>. While order of genes in clusters where expression is co-evolving are conserved across species in our analysis (see above), the physical location of these clusters relative to <it>D. melanogaster </it>need not be. Fortunately, the local spatial organization of genes is highly conserved across these species, which allows us to again use the heavily annotated <it>D. melanogaster </it>genome as a reference for our spatial analysis.</p>
            <p>There are fewer co-evolving expression clusters in centromere proximal regions (heterochromatic centrometric regions were not included in our analysis). This was also observed for the within species co-expression clusters. Two hypotheses may explain this pattern. First, gene density tends to decline in regions proximal to the centromere <abbrgrp><abbr bid="B38">38</abbr></abbrgrp>, which may reduce the total number of gene clusters observed in these relatively gene depauperate regions. Second, centromere proximal regions have higher amounts of heterochromatin, which can dramatically affect gene expression <abbrgrp><abbr bid="B39">39</abbr><abbr bid="B40">40</abbr></abbrgrp>. Most euchromatic gene expression is suppressed in heterochromatin and natively heterochromatic genes are typically only expressed when surrounded by heterochromatin. Therefore, local shifts over evolutionary time in the heterochromatin content &#8211; which are common in centromere proximal regions &#8211; may inhibit the formation of clusters near centromeres <abbrgrp><abbr bid="B39">39</abbr></abbrgrp>.</p>
            <p>Most genes in the genome are physically grouped together on the chromosome as determined by the coefficient of deviation (Table <tblr tid="T4">4</tblr>). In contrast, clusters of genes where there is co-expression or where there is co-evolution of expression tend to be more dispersed, which suggests that co-expression is not simply a function of gene density. Nor is it the result of local recombination rate; there is no relationship between the rate of recombination in <it>D. melanogaster </it>and the density of clusters (analysis not shown). This conflicts with the hypothesis that lower recombination tends to evolve among co-expressed genes <abbrgrp><abbr bid="B24">24</abbr><abbr bid="B41">41</abbr></abbrgrp>. This result may however be confounded by variation in recombination rate across the species analyzed.</p>
            <tbl id="T4">
               <title>
                  <p>Table 4</p>
               </title>
               <caption>
                  <p>Comparisons of the spatial distributions of co-expression clusters.</p>
               </caption>
               <tblbdy cols="6">
                  <r>
                     <c>
                        <p/>
                     </c>
                     <c ca="center">
                        <p>
                           <b>X</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>
                           <b>2L</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>
                           <b>2R</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>
                           <b>3L</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>
                           <b>3R</b>
                        </p>
                     </c>
                  </r>
                  <r>
                     <c cspan="6">
                        <hr/>
                     </c>
                  </r>
                  <r>
                     <c ca="left">
                        <p>
                           <b>Within Species</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>1.16</p>
                     </c>
                     <c ca="center">
                        <p>1.47</p>
                     </c>
                     <c ca="center">
                        <p>1.24</p>
                     </c>
                     <c ca="center">
                        <p>0.96</p>
                     </c>
                     <c ca="center">
                        <p>1.1</p>
                     </c>
                  </r>
                  <r>
                     <c ca="left">
                        <p>
                           <b>Between Species</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>1.4</p>
                     </c>
                     <c ca="center">
                        <p>0.83</p>
                     </c>
                     <c ca="center">
                        <p>1.13</p>
                     </c>
                     <c ca="center">
                        <p>1.16</p>
                     </c>
                     <c ca="center">
                        <p>0.8</p>
                     </c>
                  </r>
                  <r>
                     <c ca="left">
                        <p>
                           <b>Genome</b>
                        </p>
                     </c>
                     <c ca="center">
                        <p>2.63</p>
                     </c>
                     <c ca="center">
                        <p>2.23</p>
                     </c>
                     <c ca="center">
                        <p>2.76</p>
                     </c>
                     <c ca="center">
                        <p>4.88</p>
                     </c>
                     <c ca="center">
                        <p>2.64</p>
                     </c>
                  </r>
               </tblbdy>
               <tblfn>
                  <p>See Methods for full description. Typically, values around 1 suggest a random spatial distribution; values above 1 indicate clustering. Due to our masking approach, this was limited to genes included in our analysis. Interleaved and nested genes were ignored. "Within species" refers to the co-expression clusters found within <it>D. simulans</it>. "Between species" refers to the clusters found to be evolving among species. "Genome" refers to the genome wide estimate from the <it>D. melanogaster </it>genome.</p>
               </tblfn>
            </tbl>
            <p>In contrast to these large scale patterns, genes within evolving clusters do not show unusual <it>local </it>structural organization relative to the rest of the genome. For example, the genes in clusters where there is co-evolution of expression are not physically closer to each other relative to the rest of the genome (whole genome median spacing: 827 bases, whole genome mean spacing 4853 bases; cluster gene median spacing: 3573 bases; cluster gene mean spacing: 8503 bases). Likewise, there is no strand bias &#8211; genes are equally likely to be on either strand of DNA (+ strand: 118; - strand: 114). When considering pairs of genes &#8211; "window 2" clusters &#8211; there was no significant difference in the strand orientations of these pairs. Pairs of genes were essentially equally likely to both be on the same strand or on opposite strands in either the + - or -+ orientation (&#967;2 = 3.468, d.f. = 3, p-value = 0.3249). Nor were there significant runs of genes on the same strand among genes within the largest clusters (p-value = 0.45). There was similarly no unusual structural organization for clusters of co-expression within <it>D. simulans </it>compared to the rest of the genome.</p>
            <p>However, as noted above, clusters where there is coordinated evolution of expression <it>among </it>species seldom correspond to clusters where there is co-expression <it>within </it>species. This fact suggests that the evolutionary and genetic forces affecting coordinated expression within and between species are distinct. If the evolution of co-expression clusters reflected a neutral process, we would expect the patterns of co-expression within species to be reflective of the patterns of co-expression between species. Instead, we see very different patterns within and between species. Between species, our analysis identifies groups of genes whose expression is correlated across evolutionary time. Natural selection, directional or purifying, could drive or preserve patterns of co-expression among genes. Directional selection, however, is the more likely explanation for the <it>diversification </it>in expression we observe across species. We tested this idea using data from Begun et al. 2007 <abbrgrp><abbr bid="B42">42</abbr></abbrgrp>. Using polymorphism data in <it>D. simulan</it>s in conjunction with divergence data from <it>D. melanogaster </it>and <it>D. yakuba</it>, Begun et al. 2007 identified genes evincing recurrent directional selection using a McDonald-Krietman test <abbrgrp><abbr bid="B43">43</abbr></abbrgrp>. These genes had normal levels of within species polymorphism, but high levels of between species divergence. We compared the frequency of genes with significant McDonald-Krietman tests (MKtest) within the clusters where there is co-evolution of expression to the whole genome empirical distribution (nominal threshold of p-value &lt; 0.05). Genes within clusters have 27% more adaptively evolving genes than the genome average using a polarized MKtest, which does not confound evolution on two branches (p-value &lt; 0.001; unpolarized test difference is only 4%). This result suggests that recurrent directional selection may be the evolutionary force shaping the evolution of co-evolving expression of neighboring genes. Recent work looking at a subset of the species we analyzed also suggests a tie between adaptive evolution of coding sequences and changes in gene expression <abbrgrp><abbr bid="B44">44</abbr></abbrgrp>. The phenomena observed here may reflect that larger evolutionary process.</p>
            <p>Our within species analysis of <it>D. simulans </it>identified clusters where expression is coordinated and we applied the MKtest analysis to these blocks of genes. In contrast to the among species analysis, the within <it>D. simulans </it>clusters lack genes evidencing recurrent adaptive amino acid evolution (nominal MKtest p-value &lt; 0.05; polarized, 15% fewer adaptively evolving genes, p-value &lt; 0.001; unpolarized 30% fewer adaptively evolving genes, p-value &lt; 0.001). This paucity of significant MKtests may indicate a role for balancing selection in maintaining some, but not all, of these polymorphic within-species clusters. Regardless, distinctly different evolutionary forces appear to be operating to produce co-evolution of expression in clusters compared to co-expression clusters within species.</p>
            <p>The seven species that we analyze are morphologically almost indistinguishable except for differences in male genitalia and in the case of <it>D. santomea </it>which has distinct pigmentation <abbrgrp><abbr bid="B26">26</abbr></abbrgrp>. The co-evolving expression clusters are therefore not likely to be related to tissue specific expression of clustered genes underlying morphological divergence. We do, however, find there are more statistically over-represented GO categories involved in reproduction in clusters where there is co-evolution of expression and more genes involved in immune response for clusters evincing co-expression within species clusters (Table <tblr tid="T5">5</tblr> and Additional file <supplr sid="S9">9</supplr>). Recurrent selection has repeatedly been shown to drive evolution of reproduction related genes, especially in males <abbrgrp><abbr bid="B45">45</abbr><abbr bid="B46">46</abbr><abbr bid="B47">47</abbr></abbrgrp>. Thus it makes sense that our co-evolving expression clusters are enriched for both adaptively evolving and reproduction related genes. Similarly, a subset of immune response genes have high levels of nucleotide polymorphism within species <abbrgrp><abbr bid="B48">48</abbr><abbr bid="B49">49</abbr><abbr bid="B50">50</abbr></abbrgrp>, which is also consistent with our MKtest analysis of within species clusters.</p>
            <tbl id="T5">
               <title>
                  <p>Table 5</p>
               </title>
               <caption>
                  <p>Over-representation of gene classes in clusters.</p>
               </caption>
               <tblbdy cols="3">
                  <r>
                     <c ca="left">
                        <p>
                           <b>Among Species</b>
                        </p>
                     </c>
                     <c ca="left">
                        <p>
                           <b>
                              <it>D. simulans</it>
                           </b>
                        </p>
                     </c>
                     <c ca="left">
                        <p>
                           <b>Both</b>
                        </p>
                     </c>
                  </r>
                  <r>
                     <c cspan="3">
                        <hr/>
                     </c>
                  </r>
                  <r>
                     <c ca="left">
                        <p>Male specific sperm protein</p>
                     </c>
                     <c ca="left">
                        <p>Protein of unknown function UPF0131</p>
                     </c>
                     <c ca="left">
                        <p>Glycoside hydrolase, family 22, lysozyme</