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  <front>
    <journal-meta>
      <journal-id journal-id-type="publisher-id">UJFS</journal-id>
      <journal-title-group>
        <journal-title>Universal Journal of Food Security</journal-title>
      </journal-title-group>
      <issn pub-type="epub"></issn>
      <issn pub-type="ppub"></issn>
      <publisher>
        <publisher-name>Science Publications</publisher-name>
      </publisher>
    </journal-meta>
    <article-meta>
      <article-id pub-id-type="doi">10.31586/ujfs.2022.439</article-id>
      <article-id pub-id-type="publisher-id">UJFS-439</article-id>
      <article-categories>
        <subj-group subj-group-type="heading">
          <subject>Article</subject>
        </subj-group>
      </article-categories>
      <title-group>
        <article-title>
          Effect of Intercropping Maize and Beans on the Maize Yields in Isingiro Town Council, Isingiro District, South Western Uganda
        </article-title>
      </title-group>
      <contrib-group>
<contrib contrib-type="author">
<name>
<surname>Tumwesigye</surname>
<given-names>Wycliffe</given-names>
</name>
<xref rid="af1" ref-type="aff">1</xref>
<xref rid="af2" ref-type="aff">2</xref>
<xref rid="cr1" ref-type="corresp">*</xref>
</contrib>
<contrib contrib-type="author">
<name>
<surname>Osiru</surname>
<given-names>David</given-names>
</name>
<xref rid="af2" ref-type="aff">2</xref>
</contrib>
<contrib contrib-type="author">
<name>
<surname>Tefera</surname>
<given-names>Tesfaye Lemma</given-names>
</name>
<xref rid="af1" ref-type="aff">1</xref>
</contrib>
<contrib contrib-type="author">
<name>
<surname>Bedai</surname>
<given-names>Bobe</given-names>
</name>
<xref rid="af1" ref-type="aff">1</xref>
</contrib>
<contrib contrib-type="author">
<name>
<surname>Jackson-Gilbert</surname>
<given-names>Majaliwa Mwanjalolo</given-names>
</name>
<xref rid="af1" ref-type="aff">1</xref>
<xref rid="af3" ref-type="aff">3</xref>
</contrib>
      </contrib-group>
<aff id="af1"><label>1</label> African Center of Excellence for Climate Smart Agriculture and Biodiversity Conservation; Haramaya University, Ethiopia P.O. Box 138, Dire Dawa, Ethiopia</aff>
<aff id="af2"><label>2</label> Department of Agriculture, Agribusiness and Environmental Sciences, Bishop Stuart University, Uganda</aff>
<aff id="af3"><label>3</label> Department of Geography, Geo-Informatics and climatic Sciences, Makerere University, Uganda</aff>
<author-notes>
<corresp id="c1">
<label>*</label>Corresponding author at: African Center of Excellence for Climate Smart Agriculture and Biodiversity Conservation; Haramaya University, Ethiopia P.O. Box 138, Dire Dawa, Ethiopia
</corresp>
</author-notes>
      <pub-date pub-type="epub">
        <day>26</day>
        <month>12</month>
        <year>2022</year>
      </pub-date>
      <volume>1</volume>
      <issue>1</issue>
      <history>
        <date date-type="received">
          <day>26</day>
          <month>12</month>
          <year>2022</year>
        </date>
        <date date-type="rev-recd">
          <day>26</day>
          <month>12</month>
          <year>2022</year>
        </date>
        <date date-type="accepted">
          <day>26</day>
          <month>12</month>
          <year>2022</year>
        </date>
        <date date-type="pub">
          <day>26</day>
          <month>12</month>
          <year>2022</year>
        </date>
      </history>
      <permissions>
        <copyright-statement>&#xa9; Copyright 2022 by authors and Trend Research Publishing Inc. </copyright-statement>
        <copyright-year>2022</copyright-year>
        <license license-type="open-access" xlink:href="http://creativecommons.org/licenses/by/4.0/">
          <license-p>This work is licensed under the Creative Commons Attribution International License (CC BY). http://creativecommons.org/licenses/by/4.0/</license-p>
        </license>
      </permissions>
      <abstract>
        The study aimed at determination of the effect of intercropping maize and beans on the maize yields Isingiro Town Council, Isingiro District, South Western Uganda. The study used a randomized complete block (RCBD) experiment in which 8 treatments in 4 replicas of each to make a total of 32 sub-plots. Two rows of maize spaced at 4.5cm within rows and 90cm between rows were intercropped with two rows of velvet beans spaced at 30cm with rows and 90cm between rows. Two rows of NABE16 spaced at 4.5cm within rows and 75cm between rows were intercropped with maize a pacing of 5.5cm within rows and 75cm between rows. Rows of beans were separated from those of maize by 75cm in a 10m by 8m sub-plot. The experiment was conducted in two seasons (March to May 2020 and August to November 2021). Standard agronomical practices were followed from planting to harvesting, after which dry maize grain weight was taken and recorded. Data analysis was done using ONE WAY ANOVA in STATA version 13. Results show that the significant statistical difference in season one (p = 0.0000)** was higher than that in season two (p = 0.0211)*. The study concluded that unpredictable (too much or too little) rainfall negatively affects maize productivity. Early planting and application of organic fertilizers were recommended to improve maize productivity.
      </abstract>
      <kwd-group>
        <kwd-group><kwd>South Western Uganda</kwd>
<kwd>Maize Yields</kwd>
<kwd>Beans</kwd>
</kwd-group>
      </kwd-group>
    </article-meta>
  </front>
  <body>
    <sec id="sec1">
<title>Introduction</title><p>Climate change and climate variability have threatened food security in Sub-Saharan Africa (SSA) counties and mitigation measures are required from all stakeholders [
<xref ref-type="bibr" rid="R1">1</xref>]. Previous studies conducted in Malawi projected that rain-fed maize production in Lilongwe may decrease up to 14 % and may reach 33% by mid-century because of climate change resulting in increased household poverty in the country [
<xref ref-type="bibr" rid="R2">2</xref>]. Technology-driven and innovative strategies have the potential to increase crop yields and food production for meeting the food and fiber demands of fast-growing populations. Resilient agricultural innovations that can withstand climate change stress in developing countries in the present century should be adopted by smallholder farmers to improve crop productivity. For instance, intercropping maize and wheat increased yield and water retention in China [
<xref ref-type="bibr" rid="R3">3</xref>] hence enhancing crop productivity while intercropping maize and wheat increased yield components of wheat and maize in wheat &#x26;#x02013; maize intercropping system in the Netherlands [
<xref ref-type="bibr" rid="R4">4</xref>] and conservation agriculture in Malawi enhanced resistance of maize to climate stress [
<xref ref-type="bibr" rid="R5">5</xref>]. On the other hand, intercropping of maize, millet, mustard, wheat and ginger was reported to have increased land productivity and economic returns for smallholder farmers in Nepal [
<xref ref-type="bibr" rid="R6">6</xref>]. This has potential for improving farmers&#x26;#x02019; income and reduce poverty in other developing countries including Uganda. More so, intercropping wheat and maize with straw mulching on the soil surface was reported to have a positive effect on improving the super-compensatory effect of late-maturing maize, thus improving total yield in intercropping system in arid oasis areas of China [
<xref ref-type="bibr" rid="R7">7</xref>] and intercropping with reduced Nitrogen rate maintained sweet maize production, while also reducing environmental impacts and climate change [
<xref ref-type="bibr" rid="R8">8</xref>]. Although several studies have been done in African countries on the benefits of legumes and cereals intercropping systems [9&#x26;#x02013;11], there is paucity of information regards its benefits in Isingiro District landscape. This study aimed at determination of the effect of intercropping maize and beans on the maize yields in Isingiro Town Council, Isingiro District, South Western Uganda.</p>
</sec><sec id="sec2">
<title>Methodology</title><title>2.1. Study area</title><p>The experiment was conducted in Isingiro Town Council (Figure 1) with geographic coordinates 0&#x26;#x000b0;47'42.08"S and 30&#x26;#x000b0;48'57.18"E. The average annual rainfall is between 973mm-1200mm and the average temperature is between 15.17<sup>0</sup>C and 27.18<sup>o</sup>C for the last 30 years. The area has a tropical climate and Acrisol soils which have rich clay content, limited soil nutrients thus potential for crop productivity [
<xref ref-type="bibr" rid="R12">12</xref>]. The primary crops grown in the area, supported with fertilizers (both organic and artificial), include:-bananas, coffee, beans and maize for supporting household food and income security.</p>
<fig id="fig1">
<label>Figure 1</label>
<caption>
<p>Map of Uganda showing location of Isingiro Town Council.</p>
</caption>
<graphic xlink:href="439.fig.001" />
</fig><p>Figure 2 shows the design of experimental plots. A randomized complete block design (RCBD) experiment was used for this experiment with 8 treatments in 4 replica of each to make a total of 32 sub-plots. Two varieties of maize were intercropped with two varieties of beans in lines on one acre piece of land. Maize were intercropped with dry beans (<italic>Phaseolus</italic><italic> vulgaris L</italic>.) and velvet beans (<italic>Mucuna</italic><italic> </italic><italic>pruriens</italic><italic> (L.) DC var. </italic><italic>utilis</italic><italic>)</italic>. Two varieties of maize (Longe5 and Flint corn) were grown for yield comparisons under same environmental conditions. Monocropping systems were used as control experiments for each variety to compare treatment effects. A randomized complete block design (RCBD) approach was used for this experiment because it is robust and yields good data for statistical analysis [
<xref ref-type="bibr" rid="R13">13</xref>].</p>
<fig id="fig2">
<label>Figure 2</label>
<caption>
<p>Intercropping experimental design.</p>
</caption>
<graphic xlink:href="439.fig.002" />
</fig></sec><sec id="sec3">
<title>Data Analysis</title><title>3.1. Season one</title><title>3.1.1. Descriptive statistics</title><p>Data was tested for normality and was found conforming to the ANOVA conditions (Figure 3).</p>
<p>The data was found almost normally distributed hence fit for one way ANOVA Analysis. A bar graph of field weight against density was drawn using STATA version 13 for season one to find out the distribution of the dataset (Figure 3). The output curve is near that for normal distribution hence making the data fit to proceed with ANOVA analysis and subsequent tests [
<xref ref-type="bibr" rid="R14">14</xref>].</p>
<fig id="fig3">
<label>Figure 3</label>
<caption>
<p>Normality test for maize yield data and found fit for ANOVA analysis</p>
</caption>
<graphic xlink:href="439.fig.003" />
</fig><p>Box plots for all treatments (Figure 4) show the effect of intercropping beans with maize in season one (March to May 2020). Intercropping Longe5 with nambare16 (treatment 6),Table <xref ref-type="table" rid="tabtable 1">table 1</xref> showed the highest grain weight (Median = 24kg) and intercropping flint corn with velvet beans (treatment 1) had the lowest grain weight (Median = 5kg). </p>
<p>An average grain harvest when applied treatment four yielded the largest grain weight (20.875kg) while the lowest yield was obtained from treatment one (5.25kg).</p>
<fig id="fig4">
<label>Figure 4</label>
<caption>
<p><b>Figure 4</b>. Box plots for season one effect of treatment on maize yield (FCVC-Flint corn+ velvet beans; SFC-pure Flint corn; L5VB-Longe5 + velvet beans; SL5-pure Longe5; FCNB16-Flint corn+Nambare16; L5NB16=Longe5+Nambare16).</p>
</caption>
<graphic xlink:href="439.fig.004" />
</fig><p></p>
<p></p>
<p></p>
<p></p>
<p></p>
<p></p>
<p></p>
<p></p>
<table-wrap id="tab1">
<label>Table 1</label>
<caption>
<p>Summary of ghvt (Kg).</p>
</caption>
<table> <tr>  <td>  <p><b >Treat</b></p>  </td>  <td>  <p><b >Mean</b></p>  </td>  <td>  <p><b >Std. Dev.</b></p>  </td>  <td>  <p><b >Freq.</b></p>  </td> </tr> <tr>  <td>  <p>1</p>  </td>  <td>  <p>5.25</p>  </td>  <td>  <p>3.2787193</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>2</p>  </td>  <td>  <p>18</p>  </td>  <td>  <p>3.2403703</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>3</p>  </td>  <td>  <p>8.425</p>  </td>  <td>  <p>3.1287644</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>4</p>  </td>  <td>  <p>20.875</p>  </td>  <td>  <p>4.308422</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>5</p>  </td>  <td>  <p>15</p>  </td>  <td>  <p>5.6862407</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>6</p>  </td>  <td>  <p>24</p>  </td>  <td>  <p>1.95789</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p><b >Total</b></p>  </td>  <td>  <p>15.258333</p>  </td>  <td>  <p>7.5381301</p>  </td>  <td>  <p>24</p>  </td> </tr></table>
</table-wrap><p></p>
<title>3.1.2. KEY</title><p>FCVB-Flint/local maize intercrop with velvet beans</p>
<p>SFC-sole/pure local maize</p>
<p>L5VB-Longe5 intercropped with velvet bean</p>
<p>SL5-Sole/pure Longe5</p>
<p>FCNB16-local maize intercropped with Nambare16</p>
<p>L5NB16-Longe5 intercropped with Nambare16</p>
<p>ghvt-grain harvest</p>
<p>treat-treatment</p>
<title>3.1.3. Testing homogeneity of variance</title><p><bold>H</bold><sub><bold>0</bold></sub><bold>:</bold> The variance among each treatment is equal.</p>
<p><bold>H</bold><sub><bold>A</bold></sub><bold>:</bold> At least one treatment has a variance that is not equal to the rest.</p>
<p>The test was carried out using ANOVA and Bartlett&#x26;#x02019; test in STATA version 13.</p>
<p>A one-way ANOVA (table 2) shows that there was a very high statistically significant difference between at least two treatment (F (5, 18) = 14.69, p = 0.0000).</p>
<p>Bartlett&#x26;#x02019;s suggest non-homogeneity of variance across all treatments (p = 0.667) which is greater than 0.005 thus rejecting the null hypothesis.</p>
<p>Pairwise comparison of all treatments was carried out to find out significant differences between treatments </p>
<table-wrap id="tab2">
<label>Table 2</label>
<caption>
<p>One way ANOVA for season one</p>
</caption>
<table> <tr>  <td colspan="6">  <p><b >Analysis of Variance</b></p>  </td> </tr> <tr>  <td>  <p><b >Source</b></p>  </td>  <td>  <p><b >SS</b></p>  </td>  <td>  <p><b >df</b></p>  </td>  <td>  <p><b >MS</b></p>  </td>  <td>  <p><b >F</b></p>  </td>  <td>  <p><b >Prob &gt; F</b></p>  </td> </tr> <tr>  <td>  <p>Between groups</p>  </td>  <td>  <p>1049.63333</p>  </td>  <td>  <p>5</p>  </td>  <td>  <p>209.926667</p>  </td>  <td>  <p>14.69</p>  </td>  <td>  <p>0.0000</p>  </td> </tr> <tr>  <td>  <p>Within groups</p>  </td>  <td>  <p>257.305</p>  </td>  <td>  <p>18</p>  </td>  <td>  <p>14.2947222</p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr> <tr>  <td>  <p><b >Total</b></p>  </td>  <td>  <p>1306.93833</p>  </td>  <td>  <p>23</p>  </td>  <td>  <p>56.8234058</p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr></table>
</table-wrap>
<table-wrap-foot>
<fn>
Bartlett's test for equal variances: chi2(5) = 3.2156; Prob&#x00026;gt;chi2 = 0.667
</fn>
</table-wrap-foot><p></p>
<title>3.1.4. Pairwise comparisons: The Tukey post hoc test</title><p>From the results inTable <xref ref-type="table" rid="tabtable 3">table 3</xref>, we deduce that at least one of the group means is different from the other. Further analysis revealed that here was a statistically significant difference between groups as determined by one way ANOVA F (5, 18) = 14.69, p=0.0000. Tukey post-hoc test revealed that grain harvest was statistically higher in the treatment 2 compared to the treatment 1 (12.75&#x26;#x000b1;2.7 kg, p=0.002; statistically higher in the treatment 4 compared to the treatment 1 (15.63&#x26;#x000b1;2.67 kg, p=0.000; statistically higher in the treatment 5 compared to the treatment 1 (9.75&#x26;#x000b1;2.67 kg, p=0.019; statistically higher in the treatment 6 compared to the treatment 1 (18.75&#x26;#x000b1;2.67 kg, p=0.000; statistically higher in the treatment 3 compared to the treatment 2 (-9.57&#x26;#x000b1;2.67 kg, p=0.022; statistically higher in the treatment 4 compared to the treatment 3 (12.45&#x26;#x000b1;2.67 kg, p=0.002; statistically higher in the treatment 6 compared to the treatment 3 (15.58&#x26;#x000b1;2.67 kg, p=0.000; statistically higher in the treatment 6 compared to the treatment 5 (9.00&#x26;#x000b1;2.67 kg, p=0.034.</p>
<table-wrap id="tab3">
<label>Table 3</label>
<caption>
<p>Pairwise comparisons results for the Tukey post hoc test for season 1</p>
</caption>
<table> <tr>  <td>  <p><b > </b></p>  </td>  <td colspan="6">  <p><b >Number of Comparisons</b></p>  </td> </tr> <tr>  <td>  <p><b >treat</b></p>  </td>  <td colspan="6">  <p><b >15</b></p>  </td> </tr> <tr>  <td>  <p><b > </b></p>  </td>  <td>  <p><b > </b></p>  </td>  <td>  <p><b > </b></p>  </td>  <td colspan="2">  <p><b >Tukey</b></p>  </td>  <td colspan="2">  <p><b >Tukey</b></p>  </td> </tr> <tr>  <td>  <p><b >ghvt</b></p>  </td>  <td>  <p><b >Contrast</b></p>  </td>  <td>  <p><b >Std. Err.</b></p>  </td>  <td>  <p><b >t</b></p>  </td>  <td>  <p><b >P&gt;|t|</b></p>  </td>  <td colspan="2">  <p><b >[95% Conf. Interval]</b></p>  </td> </tr> <tr>  <td>  <p>treat</p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr> <tr>  <td>  <p>2 vs 1</p>  </td>  <td>  <p>12.75</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>4.77</p>  </td>  <td>  <p><b >0.002**</b></p>  </td>  <td>  <p>4.253667</p>  </td>  <td>  <p>21.24633</p>  </td> </tr> <tr>  <td>  <p>3 vs 1</p>  </td>  <td>  <p>3.175</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>1.19</p>  </td>  <td>  <p>0.837</p>  </td>  <td>  <p>-5.321333</p>  </td>  <td>  <p>11.67133</p>  </td> </tr> <tr>  <td>  <p>4 vs 1</p>  </td>  <td>  <p>15.625</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>5.84</p>  </td>  <td>  <p><b >0.000**</b></p>  </td>  <td>  <p>7.128667</p>  </td>  <td>  <p>24.12133</p>  </td> </tr> <tr>  <td>  <p>5 vs 1</p>  </td>  <td>  <p>9.75</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>3.65</p>  </td>  <td>  <p><b >0.019*</b></p>  </td>  <td>  <p>1.253667</p>  </td>  <td>  <p>18.24633</p>  </td> </tr> <tr>  <td>  <p>6 vs 1</p>  </td>  <td>  <p>18.75</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>7.01</p>  </td>  <td>  <p><b >0.000**</b></p>  </td>  <td>  <p>10.25367</p>  </td>  <td>  <p>27.24633</p>  </td> </tr> <tr>  <td>  <p>3 vs 2</p>  </td>  <td>  <p>-9.575</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>-3.58</p>  </td>  <td>  <p><b >0.0228*</b></p>  </td>  <td>  <p>-18.07133</p>  </td>  <td>  <p>-1.078667</p>  </td> </tr> <tr>  <td>  <p>4 vs 2</p>  </td>  <td>  <p>2.875</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>1.08</p>  </td>  <td>  <p>0.885</p>  </td>  <td>  <p>-5.621333</p>  </td>  <td>  <p>11.37133</p>  </td> </tr> <tr>  <td>  <p>5 vs 2</p>  </td>  <td>  <p>-3</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>-1.12</p>  </td>  <td>  <p>0.866</p>  </td>  <td>  <p>-11.49633</p>  </td>  <td>  <p>5.496333</p>  </td> </tr> <tr>  <td>  <p>6 vs 2</p>  </td>  <td>  <p>6</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>2.24</p>  </td>  <td>  <p>0.266</p>  </td>  <td>  <p>-2.496333</p>  </td>  <td>  <p>14.49633</p>  </td> </tr> <tr>  <td>  <p>4 vs 3</p>  </td>  <td>  <p>12.45</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>4.66</p>  </td>  <td>  <p><b >0.002**</b></p>  </td>  <td>  <p>3.953667</p>  </td>  <td>  <p>20.94633</p>  </td> </tr> <tr>  <td>  <p>5 vs 3</p>  </td>  <td>  <p>6.575</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>2.46</p>  </td>  <td>  <p>0.188</p>  </td>  <td>  <p>-1.921333</p>  </td>  <td>  <p>15.07133</p>  </td> </tr> <tr>  <td>  <p>6 vs 3</p>  </td>  <td>  <p>15.575</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>5.83</p>  </td>  <td>  <p><b >0.000**</b></p>  </td>  <td>  <p>7.078667</p>  </td>  <td>  <p>24.07133</p>  </td> </tr> <tr>  <td>  <p>5 vs 4</p>  </td>  <td>  <p>-5.875</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>-2.20</p>  </td>  <td>  <p>0.286</p>  </td>  <td>  <p>-14.37133</p>  </td>  <td>  <p>2.621333</p>  </td> </tr> <tr>  <td>  <p>6 vs 4</p>  </td>  <td>  <p>3.125</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>1.17</p>  </td>  <td>  <p>0.846</p>  </td>  <td>  <p>-5.371333</p>  </td>  <td>  <p>11.62133</p>  </td> </tr> <tr>  <td>  <p>6 vs 5</p>  </td>  <td>  <p>9</p>  </td>  <td>  <p>2.673455</p>  </td>  <td>  <p>3.37</p>  </td>  <td>  <p><b >0.034*</b></p>  </td>  <td>  <p>.5036669</p>  </td>  <td>  <p>17.49633</p>  </td> </tr></table>
</table-wrap>
<table-wrap-foot>
<fn>
*significant level at 5%; **significant level at 1%
</fn>
</table-wrap-foot><p></p>
<title>3.1.5. KEY</title><p>FCVB-Flint/local maize intercrop with velvet beans</p>
<p>SFC-sole/pure local maize</p>
<p>L5VB-Longe5 intercropped with velvet bean</p>
<p>SL5-Sole/pure Longe5</p>
<p>FCNB16-local maize intercropped with Nambare16</p>
<p>L5NB16-Longe5 intercropped with Nambare16</p>
<title>3.2. Season two</title><title>3.2.1. Descriptive statistics</title><p>Figure 5 shows that the lowest maize yields were observed for treatment FCVB (grain less than 1kg) while the highest was SFC (grain yield median 14kg).</p>
<fig id="fig5">
<label>Figure 5</label>
<caption>
<p>Box plots for season two maize-bean intercropping</p>
</caption>
<graphic xlink:href="439.fig.005" />
</fig><p>Table 4 shows descriptive statistics for season one followed by one way ANOVA output.</p>
<table-wrap id="tab4">
<label>Table 4</label>
<caption>
<p>Descriptive Statistics season two</p>
</caption>
<table> <tr>  <td>  <p><b >Treat</b></p>  </td>  <td>  <p><b >Mean</b></p>  </td>  <td>  <p><b >Std. Dev.</b></p>  </td>  <td>  <p><b >Freq.</b></p>  </td> </tr> <tr>  <td>  <p>1</p>  </td>  <td>  <p>.65</p>  </td>  <td>  <p>.43588989</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>2</p>  </td>  <td>  <p>14.625</p>  </td>  <td>  <p>7.2269749</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>3</p>  </td>  <td>  <p>2.375</p>  </td>  <td>  <p>2.926175</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>4</p>  </td>  <td>  <p>7.75</p>  </td>  <td>  <p>6.9342147</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>5</p>  </td>  <td>  <p>9.6</p>  </td>  <td>  <p>4.9308552</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p>6</p>  </td>  <td>  <p>12.325</p>  </td>  <td>  <p>8.4472382</p>  </td>  <td>  <p>4</p>  </td> </tr> <tr>  <td>  <p><b >Total</b></p>  </td>  <td>  <p>7.8875</p>  </td>  <td>  <p>7.275409</p>  </td>  <td>  <p>24</p>  </td> </tr></table>
</table-wrap><p></p>
<p>A one-way ANOVA (table 5) shows that there was a statistically significant difference between at least two treatments (F (5, 18) = 3.54, p = 0.0211), less than 0.05.</p>
<table-wrap id="tab5">
<label>Table 5</label>
<caption>
<p>One way ANOVA for season two</p>
</caption>
<table> <tr>  <td colspan="6">  <p><b >Analysis of Variance</b></p>  </td> </tr> <tr>  <td>  <p><b >Source</b></p>  </td>  <td>  <p><b >SS</b></p>  </td>  <td>  <p><b >df</b></p>  </td>  <td>  <p><b >MS</b></p>  </td>  <td>  <p><b >F</b></p>  </td>  <td>  <p><b >Prob &gt; F</b></p>  </td> </tr> <tr>  <td>  <p>Between groups</p>  </td>  <td>  <p>603.22375</p>  </td>  <td>  <p>5</p>  </td>  <td>  <p>120.64475</p>  </td>  <td>  <p>3.54</p>  </td>  <td>  <p>0.0211</p>  </td> </tr> <tr>  <td>  <p>Within groups</p>  </td>  <td>  <p>614.2025</p>  </td>  <td>  <p>18</p>  </td>  <td>  <p>34.1223611</p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr> <tr>  <td>  <p><b >Total</b></p>  </td>  <td>  <p>1217.42625</p>  </td>  <td>  <p>23</p>  </td>  <td>  <p>52.9315761</p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr></table>
</table-wrap>
<table-wrap-foot>
<fn>
Bartlett's test for equal variances: chi2(5) = 14.3563; Prob&#x00026;gt;chi2 = 0.013
</fn>
</table-wrap-foot><p></p>
<p>To establish which pairs of treatments were statistically significant in grain yield, a Tukey post hoc test was carried out.</p>
<p>Table 6 shows pairwise comparisons results for the Tukey post hoc test for season two for all 6 treatments to find out where the significant effect resulted from. The statistically significant difference was only observed between treatment 2 and 1 (p =0.33) and the rest showed no statistically significant difference because their p values were greater than 0.05.</p>
<table-wrap id="tab6">
<label>Table 6</label>
<caption>
<p>Pairwise comparisons results for the Tukey post hoc test for season two</p>
</caption>
<table> <tr>  <td>  <p><b > </b></p>  </td>  <td colspan="6">  <p><b >Number of Comparisons</b></p>  </td> </tr> <tr>  <td>  <p><b >treat</b></p>  </td>  <td colspan="6">  <p><b >15</b></p>  </td> </tr> <tr>  <td>  <p><b > </b></p>  </td>  <td>  <p><b > </b></p>  </td>  <td>  <p><b > </b></p>  </td>  <td colspan="2">  <p><b >Tukey</b></p>  </td>  <td colspan="2">  <p><b >Tukey</b></p>  </td> </tr> <tr>  <td>  <p><b >ghvt</b></p>  </td>  <td>  <p><b >Contrast</b></p>  </td>  <td>  <p><b >Std. Err.</b></p>  </td>  <td>  <p><b >t</b></p>  </td>  <td>  <p><b >P&gt;|t|</b></p>  </td>  <td colspan="2">  <p><b >[95% Conf. Interval]</b></p>  </td> </tr> <tr>  <td>  <p><b >treat</b></p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td>  <td>  <p> </p>  </td> </tr> <tr>  <td>  <p>2vs1</p>  </td>  <td>  <p>13.975</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>3.38</p>  </td>  <td>  <p><b >0.033*</b></p>  </td>  <td>  <p>.8480689</p>  </td>  <td>  <p>27.10193</p>  </td> </tr> <tr>  <td>  <p>3vs1</p>  </td>  <td>  <p>1.725</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>0.42</p>  </td>  <td>  <p>0.998</p>  </td>  <td>  <p>-11.40193</p>  </td>  <td>  <p>14.85193</p>  </td> </tr> <tr>  <td>  <p>4vs1</p>  </td>  <td>  <p>7.1</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>1.72</p>  </td>  <td>  <p>0.537<b  ></b></p>  </td>  <td>  <p>-6.026931</p>  </td>  <td>  <p>20.22693</p>  </td> </tr> <tr>  <td>  <p>5vs1</p>  </td>  <td>  <p>8.95</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>2.17</p>  </td>  <td>  <p>0.300<b  ></b></p>  </td>  <td>  <p>-4.176931</p>  </td>  <td>  <p>22.07693</p>  </td> </tr> <tr>  <td>  <p>6vs1</p>  </td>  <td>  <p>11.675</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>2.83</p>  </td>  <td>  <p>0.098<b  ></b></p>  </td>  <td>  <p>-1.451931</p>  </td>  <td>  <p>24.80193</p>  </td> </tr> <tr>  <td>  <p>3vs2</p>  </td>  <td>  <p>-12.25</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>-2.97</p>  </td>  <td>  <p>0.076<b  ></b></p>  </td>  <td>  <p>-25.37693</p>  </td>  <td>  <p>.8769311</p>  </td> </tr> <tr>  <td>  <p>4vs2</p>  </td>  <td>  <p>-6.875</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>-1.66</p>  </td>  <td>  <p>0.570</p>  </td>  <td>  <p>-20.00193</p>  </td>  <td>  <p>6.251931</p>  </td> </tr> <tr>  <td>  <p>5vs2</p>  </td>  <td>  <p>-5.025</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>-1.22</p>  </td>  <td>  <p>0.823</p>  </td>  <td>  <p>-18.15193</p>  </td>  <td>  <p>8.101931</p>  </td> </tr> <tr>  <td>  <p>6vs2</p>  </td>  <td>  <p>-2.3</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>-0.56</p>  </td>  <td>  <p>0.993-</p>  </td>  <td>  <p>-15.42693</p>  </td>  <td>  <p>10.82693</p>  </td> </tr> <tr>  <td>  <p>4vs3</p>  </td>  <td>  <p>5.375</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>1.30</p>  </td>  <td>  <p>0.781<b  ></b></p>  </td>  <td>  <p>-7.751931</p>  </td>  <td>  <p>18.50193</p>  </td> </tr> <tr>  <td>  <p>5vs3</p>  </td>  <td>  <p>7.225</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>1.75</p>  </td>  <td>  <p>0.520</p>  </td>  <td>  <p>-5.901931</p>  </td>  <td>  <p>20.35193</p>  </td> </tr> <tr>  <td>  <p>6vs3</p>  </td>  <td>  <p>9.95</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>2.41</p>  </td>  <td>  <p>0.205<b  ></b></p>  </td>  <td>  <p>-3.176931</p>  </td>  <td>  <p>23.07693</p>  </td> </tr> <tr>  <td>  <p>5vs4</p>  </td>  <td>  <p>1.85</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>0.45</p>  </td>  <td>  <p>0.997</p>  </td>  <td>  <p>-11.27693</p>  </td>  <td>  <p>14.97693</p>  </td> </tr> <tr>  <td>  <p>6vs4</p>  </td>  <td>  <p>4.575</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>1.11</p>  </td>  <td>  <p>0.872</p>  </td>  <td>  <p>-8.551931</p>  </td>  <td>  <p>17.70193</p>  </td> </tr> <tr>  <td>  <p>6vs5</p>  </td>  <td>  <p>2.725</p>  </td>  <td>  <p>4.130518</p>  </td>  <td>  <p>0.66</p>  </td>  <td>  <p>0.984<b  ></b></p>  </td>  <td>  <p>-10.40193</p>  </td>  <td>  <p>15.85193</p>  </td> </tr></table>
</table-wrap><p></p>
</sec><sec id="sec4">
<title>Discussion</title><p>Intercropping is a climate smart option with potential benefits to soils, climate change mitigation, crop productivity, smallholder farmers&#x26;#x02019; incomes, inter alia. Season one (February-May) agrees with previous studies conducted in the USA pointed out that lablab bean intercropped with corn increased crude protein higher than those grown in Monocropping experimental plots [
<xref ref-type="bibr" rid="R15">15</xref>]. Related studies conducted in Indonesia found that intercropping maize with legumes reduced pests and disease infestations in the cropping system thus increasing crop productivity and smallholder farmers&#x26;#x02019; incomes in the region [
<xref ref-type="bibr" rid="R16">16</xref>]. Similar studies carried out in Morocco pointed out that intercropping barley with faba bean benefited barley plants and not for faba bean in terms of shoot and root biomasses and Phosphorus contents hence promoting the growth and development of the former for provision on livestock feeds [
<xref ref-type="bibr" rid="R17">17</xref>]. Related studies conducted in Western Kenya revealed that intercropping maize with crotalaria, groundnut and green gram showed significant economic benefits because all farming systems improved land productivity, household food and income security over the maize mono crop [
<xref ref-type="bibr" rid="R18">18</xref>]. The study agrees with related studies conducted in Malawi which revealed that intercropping maize with groundnuts improved soil nutrients, maximized the use of environmental resources, resulting in increased maize productivity [
<xref ref-type="bibr" rid="R19">19</xref>]. Similarly, studies conducted in Ethiopia, pointed out that intercropping of maize with different crops including soybean and desmodium resulted in reduced termite damage to maize and increased maize yield for the improved farmers&#x26;#x02019; livelihoods [
<xref ref-type="bibr" rid="R20">20</xref>]. Related studies conducted in Tigray, Ethiopia pointed out that In this study, one maize and two potato row arrangement showed 58% yield advantage over the sole cropping thus improving household food security and income [
<xref ref-type="bibr" rid="R21">21</xref>]. The finding of this study also agree with the study conducted in Alvorada do Gurgu&#x26;#x000e9;ia which concluded that intercropping maize with cover crops increased maize grain yield, macronutrient contents, and straw dry matter accumulation and grain yield of cowpeas [
<xref ref-type="bibr" rid="R22">22</xref>]. More so studies conducted in China revealed that strip intercropping of maize and soybean improved the absorption of nitrogen, phosphorus, and potassium of maize, while prevented the continuous cropping, increased plant density achieved a high yield of both the two crops in the intercropping systems, increased land equivalent ratio as high as 2.2 culminating in increased crop productivity [
<xref ref-type="bibr" rid="R3">3</xref>].</p>
<p>On the other hand, velvet beans in season two (September-December) over competed maize plants for soil nutrients, light and water and the productivity of maize was reduced. These findings disagrees with studies conducted in Ghana which found out that maize-velvet bean intercropping increased soil nutrients resulting in increased maize yields [
]. Disagreements in the results might have been caused by the difference in the velvet beans planting period. In this study, velvet beans were planted at the same time with maize while study in Ghana, they were planted 3 weeks after planting maize. Field observation showed poor ear filling and rotting of maize in those plots where intercropping was done with velvet beans. Furthermore, maize stems were found bent or laying down due to the weight of velvet beans that were climbing on them. Over competition reduced the numbers of maize plants in the same plots thus reduced yields of main grains. The findings of this study agrees with studies conducted in South Africa which pointed out that when velvet beans are planted earlier and density in a maize-velvet bean intercropping system, velvet beans will outcompete maize because of their much vigor [
<xref ref-type="bibr" rid="R25">25</xref>]. Rains delayed to come due to climate change and planting was delayed hence causing increased pests and diseases culminating into poor maize yields. Maize streak disease, aphids and fall army worm were observed on most maize plants which might have affected the grain yield of maize. To reduce the spread of pests and diseases, Megas and Rocket pest sides were sprayed on crops and diseased maize plants removed from the garden to prevent further spread to healthy crops. The above findings disagree with previous researchers who reported that velvet beans intercropping with maize before 42 days reduced the weed burden and maize yield while planting after 42 days of maize planting increased maize yield [
<xref ref-type="bibr" rid="R26">26</xref>].</p>
</sec><sec id="sec5">
<title>Conclusions and recommendations</title><p>Intercropping maize and Nambare16 increases maize yields. Longe5 intercropped with Nambre16 produced the highest yields maize grain yield while intercropping flint corn with velvet beans produce the lowest maize grain yields for both season one and season two. Both scanty and too much rain fall are not favorable to maize yields because they result into pest and diseases infestations that result into reduced crop productivity. </p>
<p>The study recommends that in velvet bean-maize intercropping systems, velvet beans should be planted 3 weeks after planting maize to increase soil fertility and maize yields. Secondly, early planting and use of climate resilient seed should be embraced by small holder farmers to increase crop yields amidst climate uncertainties in the region.</p>
</sec><sec id="sec6">
<title>Acknowledgements</title><p>I thank the African Centre of Excellence for Climate Smart Agriculture and Biodiversity Conservation management for the funding support they provided through World Bank which enabled me pursue my PhD study at Haramaya University. I thank the Professor Maud Kamateni-Mugisha for giving me a study leave to pursue PhD, FAEST dean and AAE staff for their moral support and standing in the gap when I went for further studies. Special thanks go to all my academic advisors for supervising my PhD study and providing technical support during my study. God bless you all, <italic>Our God Reigns!</italic></p>
<p></p>
<p></p>
<p><bold>Authors&#x26;#x02019; contributions: </bold>Wycliffe Tumwesigye:-PhD student who conducted the study and wrote the manuscript</p>
<p>Professors: Tesfaye Lemma Tefera, Bobe Bedai and Majaliwa Mwanjalolo Jackson-Gilbert supervised my proposal writing and gave technical guidance during data analysis. Prof David Osiru provided technical assistance on experimental design.</p>
<p><bold>Funding</bold><bold>: </bold>Funding was provided by ACE, Haramaya University, Ethiopia</p>
<p><bold>Competing interests</bold><bold>: </bold>The authors declare that they have no competing interests</p>
<p><bold>Declaration: </bold>Authors declare no conflict of interest</p>
<p></p>
<p></p>
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