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	<title>Amber Valley Labour Group</title>
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		<title>No change for Labour following best election results for 10 years</title>
		<link>http://www.ambervalley.org.uk/?p=1790</link>
		<comments>http://www.ambervalley.org.uk/?p=1790#comments</comments>
		<pubDate>Thu, 10 May 2012 16:05:10 +0000</pubDate>
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				<category><![CDATA[Amber Valley]]></category>
		<category><![CDATA[Press Releases]]></category>

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		<description><![CDATA[&#160; AMBER VALLEY LABOUR GROUP -PRESS RELEASE Following their annual group meeting Amber Valley Labour Group voted to maintain all their group officers from last year unopposed. Therefore the positions are as follows Chair – Cllr Bob Moon- Heanor and Loscoe Secretary – Cllr Gail Dolman-Alfreton Leader- Cllr Paul Jones-Heanor West Deputy Leader- Cllr Chris Emmas-Willliams- Codnor and Waingroves Chief]]></description>
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<p><strong><span style="text-decoration: underline;">AMBER VALLEY LABOUR GROUP -PRESS RELEASE</span></strong><strong></strong></p>
<p>Following their annual group meeting Amber Valley Labour Group voted to maintain all their group officers from last year unopposed.</p>
<p>Therefore the positions are as follows</p>
<p><span style="color: #0c0c0c;">Chair – Cllr Bob Moon- Heanor and Loscoe</span></p>
<p><span style="color: #0c0c0c;">Secretary – Cllr Gail Dolman-Alfreton</span></p>
<p><span style="color: #0c0c0c;">Leader- Cllr Paul Jones-</span><span style="color: #0c0c0c;">Heanor West</span></p>
<p><span style="color: #0c0c0c;">Deputy Leader- Cllr Chris Emmas-Willliams- Codnor and Waingroves</span></p>
<p><span style="color: #0c0c0c;">Chief Whip- Cllr Alan Longdon- Heanor and Loscoe</span></p>
<p><span style="color: #0c0c0c;"> </span></p>
<p><span style="color: #0c0c0c;">Cllr Bob Janes (</span><span style="color: #0c0c0c;"> the newly elected Councillor for Heanor West ) was voted in as Vice -Chair of the Group </span></p>
<p><span style="color: #0c0c0c;"><span id="more-1790"></span></span></p>
<p><span style="color: #0c0c0c;">Group spokes</span><span style="color: #0c0c0c;">men will be appointed later</span></p>
<p><span style="color: #0c0c0c;">Cllr Jones said after the Group meeting &#8216; The meeting was very boisterous following the success at the elections and welcoming so many new members. It is pleasing that the Group recognised the hard work of the Group officers and placed so much faith in them to continue with the good work in opposing this out of touch administration.</span></p>
<p><span style="color: #0c0c0c;">It is already noticeable the impact of the election has had on the Tory group by the fact that they have reduced the number of Council meeting</span><span style="color: #0c0c0c;">s due to their small majority and the</span><span style="color: #0c0c0c;"> <span style="color: #1d1b10;">blow given to their confidence by the electorate</span>.</span><span style="color: #0c0c0c;"><span> </span>  <s></s></span></p>
<p><strong><span style="text-decoration: underline;">For further information contact or Paul Jones on 07952 325260./01773 713514</span></strong><span style="font-size: x-small;"> <span style="font-family: Arial;">or visit the Labour Group website at </span></span><a href="http://www.ambervalleylabour.org.uk/" target="_blank"><span style="color: #ff0000;"><span style="font-family: Arial; font-size: x-small;">www.ambervalleylabour.org.uk</span></span></a></p>
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<p><span style="font-family: Arial,sans-serif;"><span style="color: #ff0000;"><strong>AMBER VALLEY LABOUR GROUP</strong></span></span></p>
<p><span style="color: #ff0000;"><span style="font-family: Arial,sans-serif;"><strong>CHAIR CLLR BOB MOON-HEANOR AND LOSCOE WARD</strong></span></span></p>
<p><span style="color: #ff0000;"><span style="font-family: Arial,sans-serif;"><strong>SECRETARY CLLR GAIL DOLMAN -ALFRETON WARD</strong></span></span></p>
<div><span style="color: #ff0000;"><span style="font-family: Arial,sans-serif;"><strong>LEADER CLLR PAUL JONES -HEANOR WEST WARD/</strong></span></span></div>
<div><span style="color: #ff0000;"><span style="font-family: Arial,sans-serif;"><strong>DEPUTY LEADER CLLR CHRIS EMMAS WILLIAMS -CODNOR AND WAINGROVES WARD</strong></span></span></div>
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<p><strong><span style="text-decoration: underline;"><br style="text-decoration: underline;" /></span></strong></p>
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		<title>Leader&#8217;s election comments</title>
		<link>http://www.ambervalley.org.uk/?p=1766</link>
		<comments>http://www.ambervalley.org.uk/?p=1766#comments</comments>
		<pubDate>Mon, 07 May 2012 21:16:30 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>
		<category><![CDATA[Opposition Watch]]></category>

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		<description><![CDATA[Labour Celebrating another win on Thursday night ( Photograph courtesy of Derby Evening Telegraph) Despite attempts by the Tories to play down the significance of Thursday's election results it cannot be ignored that this was Labour's performance in Amber Valley for 10 years and the is a great building block to take control of the Council back in 2014.There were]]></description>
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" alt="" width="343" height="230" /></p>
<p>Labour Celebrating another win on Thursday night ( Photograph courtesy of Derby Evening Telegraph)</p>
<p>Despite attempts by the Tories to play down the significance of Thursday's election results it cannot be ignored that this was Labour's performance in Amber Valley for 10 years and the is a great building block to take control of the Council back in 2014.There were two losers on election night the Tories and the BNP.</p>
<p>The size of Labour's achievement can be seen from the fact that of the 24095 vote cast ( including the by election) Labour obtained 50.02%, the Tories 36.36%, Lib Dems 4.82%, BNP 4.41%, UKIP 1.61% Greens 1.37%, Ind 0.88% and National Front  0.41%. This could have a significant impact on the County Council elections next year.</p>
<p><span id="more-1766"></span></p>
<p>There has been a lot of talk about a low turn out but at 33.28 % it was on par with previous elections and in 6 wards the turn out was higher than in 2008.</p>
<p>The average swing to Labour was 13.73 % which was very consistent across the Borough with the exception of Ripley which showed swings of over 20 % in both wards. A reflection of the residents concerns over proposals for the development of Ripley and sale of the Town Hall.</p>
<p>The defeat of Ron Ashton saw the first sitting Mayor to lose for 12 years .The last time a sitting non-Labour Mayor lost their seat Labour were back in control within a couple of years. A good omen.</p>
<p>One of the most satisfying result was the defeat of the deputy Mayor Jack Brown, who is also Chairman of the Amber valley Conservative Association. I suspect he now regrets inviting David Cameron to his ward prior to the election.</p>
<p>The defeat of the BNP, brought one of the biggest cheers of the night. Never,have a pair of Councillors been as ineffective as the two BNP members and it proves that the public were aware of this with both the seats they were defending seeing their candidates coming in 3 rd behind the Tories.</p>
<p>Although we did not manage to win all the seats necessary to take control some of those Labour candidates who did stand can feel very proud of their achievements with Tory majorities of only 34 in Heage, 63 in Belper North and if it had not been for the Green Party in Belper Central that would have been a Labour gain All three of these seats saw above average swings to Labour.</p>
<p>&nbsp;</p>
]]></content:encoded>
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		</item>
		<item>
		<title>Thank You</title>
		<link>http://www.ambervalley.org.uk/?p=1822</link>
		<comments>http://www.ambervalley.org.uk/?p=1822#comments</comments>
		<pubDate>Mon, 07 May 2012 10:20:35 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1822</guid>
		<description><![CDATA[The following letter has been sent to all local papers on behalf of the Labour group Dear Sir/ Madam On behalf of Amber Valley Labour Group I would like to thank all the electorate of Amber Valley who in voting Labour made this our best election result for 10 years. Not only did you demonstrate your faith in us and]]></description>
			<content:encoded><![CDATA[<p>The following letter has been sent to all local papers on behalf of the Labour group</p>
<h1><span style="color: #000000;"><span style="font-family: Verdana,sans-serif;"><span style="font-size: medium;">Dear Sir/ Madam</p>
<p>On behalf of Amber Valley Labour Group I would like to thank all the electorate of Amber Valley who in voting Labour made this our best election result for 10 years. Not only did you demonstrate your faith in us and our policies but also our commitment to making Amber Valley more accountable to you, the electorate.</p>
<p>With your support we will oppose development of green field sites as a first option, we will support the right of Amber Valley residents to make their voices heard at Council meetings and we will ensure that Amber Valley is run for the benefit of ALL its residents</p>
<p>Cllr Paul Jones<br />
Leader<br />
Amber Valley Labour Group</span></span></span></h1>
]]></content:encoded>
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		</item>
		<item>
		<title>Election 2012- Labour&#8217;s best results for 10 years</title>
		<link>http://www.ambervalley.org.uk/?p=1750</link>
		<comments>http://www.ambervalley.org.uk/?p=1750#comments</comments>
		<pubDate>Sat, 05 May 2012 16:13:39 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>
		<category><![CDATA[Election Results 1976-todate]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1750</guid>
		<description><![CDATA[ALFRETON Party Candidates Votes % +/- % Labour M Bennett 1202 69.2 20.8 Conservative K Moss 447 25.73 14.41 LIB Dem P Jelf 75 4.32 -10.39 Majority 755 43.47 Turn out 1737 27.5 Swing to Labour 3.19% Labour Hold &#160; BELPER CENTRAL Party Candidates Votes % +/- % Conservative J Nelson 627 42.19 -18.73 Labour BRE Bellamy 450 30.28 10.57]]></description>
			<content:encoded><![CDATA[<p><span id="more-1750"></span></p>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>ALFRETON</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="130"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="55"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="130"><span style="color: #c5000b;"> <strong>M Bennett</strong></span></td>
<td width="55">
<p align="CENTER"><span style="color: #c5000b;"><strong>1202</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>69.2</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;">20.8</span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="130"><strong>K Moss</strong></td>
<td width="55">
<p align="CENTER">447</p>
</td>
<td width="72">
<p align="CENTER">25.73</p>
</td>
<td width="66">
<p align="CENTER">14.41</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="22"></td>
<td width="145"><strong>LIB Dem</strong></td>
<td width="130"><strong>P Jelf</strong></td>
<td width="55">
<p align="CENTER">75</p>
</td>
<td width="72">
<p align="CENTER">4.32</p>
</td>
<td width="66">
<p align="CENTER">-10.39</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="55">
<p align="CENTER"><strong>755</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>43.47</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="55">
<p align="CENTER">1737</p>
</td>
<td width="72">
<p align="CENTER">27.5</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 3.19%</strong></span></p>
</td>
<td width="55"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #ff0000;">Labour<strong> Hold</strong></span></td>
<td width="130"></td>
<td width="55"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table width="538" border="1" cellspacing="0" cellpadding="4">
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="528">
<p align="CENTER"><strong>BELPER CENTRAL</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER">Party</p>
</td>
<td bgcolor="#c0c0c0" width="130">Candidates</td>
<td bgcolor="#c0c0c0" width="55">Votes</td>
<td bgcolor="#c0c0c0" width="69">%</td>
<td bgcolor="#c0c0c0" width="67">+/- %</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="130"><strong>J Nelson</strong></td>
<td width="55">
<p align="CENTER">627</p>
</td>
<td width="69">
<p align="CENTER">42.19</p>
</td>
<td width="67">
<p align="CENTER">-18.73</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="130"><span style="color: #c5000b;"><strong>BRE Bellamy</strong></span></td>
<td width="55">
<p align="CENTER"><span style="color: #c5000b;"><strong>450</strong></span></p>
</td>
<td width="69">
<p align="CENTER"><span style="color: #c5000b;"><strong>30.28</strong></span></p>
</td>
<td width="67">
<p align="CENTER"><span style="color: #c5000b;"><strong>10.57</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#00ff00" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Green </strong></span></td>
<td width="130"><span style="color: #000000;"> <strong>D Wells</strong></span></td>
<td width="55">
<p align="CENTER"><span style="color: #000000;"><strong>328</strong></span></p>
</td>
<td width="69">
<p align="CENTER"><span style="color: #000000;"><strong>22.07</strong></span></p>
</td>
<td width="67">
<p align="CENTER"><span style="color: #000000;">2.16</span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="130"><span style="color: #000000;"><strong>JV Benson</strong></span></td>
<td width="55">
<p align="CENTER"><span style="color: #000000;"><strong>71</strong></span></p>
</td>
<td width="69">
<p align="CENTER"><span style="color: #000000;"><strong>4.78</strong></span></p>
</td>
<td width="67">
<p align="CENTER"><span style="color: #000000;">0.05</span></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="55">
<p align="CENTER"><strong>177</strong></p>
</td>
<td width="69">
<p align="CENTER"><strong>11.91</strong></p>
</td>
<td width="67"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="55">
<p align="CENTER">1486</p>
</td>
<td width="69">
<p align="CENTER">34.11</p>
</td>
<td width="67"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="313">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 14.65%</strong></span></p>
</td>
<td width="55"></td>
<td width="69"></td>
<td width="67"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Tory Hold</strong></td>
<td width="130"></td>
<td width="55"></td>
<td width="69"></td>
<td width="67"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<p>&nbsp;</p>
<table width="537" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="63" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="527">
<p align="CENTER"><strong>BELPER NORTH</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="63"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>AG Cox</strong></td>
<td width="53">
<p align="CENTER">647</p>
</td>
<td width="72">
<p align="CENTER">44.1</p>
</td>
<td width="63">
<p align="CENTER">-6.96</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>EWA Johnsen</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>584</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>39.81</strong></span></p>
</td>
<td width="63">
<p align="CENTER"><span style="color: #c5000b;"><strong>21.71</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="22"></td>
<td width="145"><strong>LIB Dem</strong></td>
<td width="132"><strong>JR Benson</strong></td>
<td width="53">
<p align="CENTER">226</p>
</td>
<td width="72">
<p align="CENTER">15.41</p>
</td>
<td width="63">
<p align="CENTER">-2.84</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>63</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>4.29</strong></p>
</td>
<td width="63"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1467</p>
</td>
<td width="72">
<p align="CENTER">36.06</p>
</td>
<td width="63"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 14.33%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="63"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Tory Hold</strong></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="63"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>CODNOR &amp; WAINGROVES</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"> <strong>C Emmas-Williams</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>825</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>57.94</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>17.73</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>RAP Phillips-Forsyth</strong></td>
<td width="53">
<p align="CENTER">339</p>
</td>
<td width="72">
<p align="CENTER">23.81</p>
</td>
<td width="66">
<p align="CENTER">-17.66</p>
</td>
</tr>
<tr valign="TOP">
<td width="22"></td>
<td width="145"><strong>UKIP</strong></td>
<td width="132"><strong>A Fox</strong></td>
<td width="53">
<p align="CENTER">198</p>
</td>
<td width="72">
<p align="CENTER">13.9</p>
</td>
<td width="66">
<p align="CENTER">13.9</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><strong>BNP</strong></td>
<td width="132"><strong>ER Roper</strong></td>
<td width="53">
<p align="CENTER">59</p>
</td>
<td width="72">
<p align="CENTER">4.14</p>
</td>
<td width="66">
<p align="CENTER">-16.57</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>486</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>34.13</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1424</p>
</td>
<td width="72">
<p align="CENTER">36.1</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 17.69% overall<br />
</strong></span></p>
<p align="CENTER"><span style="color: #ff0000;"><strong>Swing BNP to Labour 17.50%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #ff0000;">Labour<strong> Hold</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="144" />
<col width="133" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>HEAGE AND AMBERGATE</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="174">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="133"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="144"><strong>Conservative </strong></td>
<td width="133"><strong>AS Ward</strong></td>
<td width="53">
<p align="CENTER">668</p>
</td>
<td width="72">
<p align="CENTER">42.44</p>
</td>
<td width="66">
<p align="CENTER">-28.35</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="144"><span style="color: #c5000b;"><strong>labour</strong></span></td>
<td width="133"><span style="color: #c5000b;"><strong>D Farrelly</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>634</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>40.28</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>8.35</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td width="22"></td>
<td width="144"><span style="color: #000000;"><strong>Independent</strong></span></td>
<td width="133"><strong>JW Evans</strong></td>
<td width="53">
<p align="CENTER">210</p>
</td>
<td width="72">
<p align="CENTER">13.34</p>
</td>
<td width="66">
<p align="CENTER">13.34</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="144"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="133"><strong>R Tomkins</strong></td>
<td width="53">
<p align="CENTER">57</p>
</td>
<td width="72">
<p align="CENTER">3.62</p>
</td>
<td width="66">
<p align="CENTER">3.62</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>34</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>2.16</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn Out</strong></p>
</td>
<td width="53">
<p align="CENTER">1574</p>
</td>
<td width="72">
<p align="CENTER">38.39</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 18.35%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="144"><strong>Tory Hold</strong></td>
<td width="133"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>HEANOR AND LOSCOE</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22" height="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour</strong></span></td>
<td width="132"><span style="color: #c5000b;"> <strong>A Longdon</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>783</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>56.82</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>21.42</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>E McManus</strong></td>
<td width="53">
<p align="CENTER">350</p>
</td>
<td width="72">
<p align="CENTER">25.4</p>
</td>
<td width="66">
<p align="CENTER">-3.92</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><strong>BNP</strong></td>
<td width="132"><strong>K Cooper</strong></td>
<td width="53">
<p align="CENTER">245</p>
</td>
<td width="72">
<p align="CENTER">17.78</p>
</td>
<td width="66">
<p align="CENTER">-17.51</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>433</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>31.42</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1378</p>
</td>
<td width="72">
<p align="CENTER">33.48</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 12.67% overall</strong></span></p>
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing 19.45  BNP to Labour 19.45%<br />
</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Hold</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>HEANOR EAST</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>P Hill</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>744</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>49.77</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>18.95<br />
</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>GG Wells </strong></td>
<td width="53">
<p align="CENTER">391</p>
</td>
<td width="72">
<p align="CENTER">26.15</p>
</td>
<td width="66">
<p align="CENTER">-6.72</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>BNP</strong></span></td>
<td width="132"><strong>C Roper</strong></td>
<td width="53">
<p align="CENTER">284</p>
</td>
<td width="72">
<p align="CENTER">19</p>
</td>
<td width="66">
<p align="CENTER">-17.46</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="132"><strong>K Falconbridge</strong></td>
<td width="53">
<p align="CENTER">69</p>
</td>
<td width="72">
<p align="CENTER">4.62</p>
</td>
<td width="66">
<p align="CENTER">0.05</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong><br />
</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong><br />
</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1495</p>
</td>
<td width="72">
<p align="CENTER">32.46</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 12.83% overall </strong></span></p>
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing BNP to Labour 18.20%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table width="538" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="166" />
<col width="45" />
<col width="42" />
<col width="68" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="528">
<p align="CENTER"><strong>HEANOR WEST </strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER">Party</p>
</td>
<td bgcolor="#c0c0c0" width="166">Candidates</td>
<td bgcolor="#c0c0c0" width="45">Votes</td>
<td bgcolor="#c0c0c0" width="42">%</td>
<td bgcolor="#c0c0c0" width="68">+/- %</td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="166"><span style="color: #c5000b;"><strong>B Janes</strong></span></td>
<td width="45">
<p align="CENTER"><span style="color: #c5000b;"><strong>838</strong></span></p>
</td>
<td width="42">
<p align="CENTER"><span style="color: #c5000b;"><strong>56.2</strong></span></p>
</td>
<td width="68">
<p align="CENTER"><span style="color: #c5000b;"><strong>25.5</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="166"><span style="color: #000000;"><strong>RH Iliffe</strong></span></td>
<td width="45">
<p align="CENTER">381</p>
</td>
<td width="42">
<p align="CENTER">25.55</p>
</td>
<td width="68">
<p align="CENTER">3.56</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><strong>BNP</strong></td>
<td width="166"><strong>AB Hickmand</strong></td>
<td width="45">
<p align="CENTER">272</p>
</td>
<td width="42">
<p align="CENTER">18.24</p>
</td>
<td width="68">
<p align="CENTER">-21.6</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="349">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="45">
<p align="CENTER"><strong>457</strong></p>
</td>
<td width="42">
<p align="CENTER"><strong>30.65</strong></p>
</td>
<td width="68"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="349">
<p align="CENTER"><span style="color: #c5000b;"><strong>Turn Out</strong></span></p>
</td>
<td width="45">
<p align="CENTER">1491</p>
</td>
<td width="42">
<p align="CENTER">31.42</p>
</td>
<td width="68"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="349">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 10.97% overall </strong></span></p>
<p align="CENTER"><span style="color: #c5000b;"> <strong>Swing BNP to Labour 23.55%</strong></span></p>
</td>
<td width="45"></td>
<td width="42"></td>
<td width="68"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="166"></td>
<td width="45"></td>
<td width="42"></td>
<td width="68"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>IRONVILLE AND RIDDINGS</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #ff0000;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #ff0000;"><strong>JRA Walker</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>705</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>47</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>5.59</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>J Brown</strong></td>
<td width="53">
<p align="CENTER">688</p>
</td>
<td width="72">
<p align="CENTER">45.87</p>
</td>
<td width="66">
<p align="CENTER">-22.59</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="132"><span style="color: #000000;"><strong>O Smith</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #000000;">97</span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #000000;">6.47</span></p>
</td>
<td width="66">
<p align="CENTER">6.47</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>17</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>1.13</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1500</p>
</td>
<td width="72">
<p align="CENTER">32.09</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 14.09%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>KILBURN,DENBY &amp; HOLBROOK ( Incl By election)</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Conservative#</strong></span></td>
<td width="132"><span style="color: #000000;"><strong>N Bull</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #000000;">1071</span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #000000;">48.86</span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #000000;">-6.23</span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Conservative @</strong></span></td>
<td width="132"><span style="color: #000000;"><strong>K Buttery</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #000000;">1066</span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #000000;">48.63</span></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>JP Banks</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>871</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>39.74</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>20.31</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>MD Cruickshank</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>811</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>37</strong></span></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="132"><span style="color: #000000;"><strong>M Tomkins</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #000000;">215</span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #000000;">9.81</span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #000000;">-1.7</span></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>200</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>9.12</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">2192</p>
</td>
<td width="72">
<p align="CENTER">35.21</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 13.27%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145">Tory Hold</td>
<td width="132">#Elected till 2016</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Tory Hold</strong></td>
<td width="132">@Elected until 2015</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>LANGLEY MILL AND ALDERCAR</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #ff0000;"><strong>Labour Party</strong></span></td>
<td width="132"><span style="color: #ff0000;"><strong>B Gration</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #ff0000;"><strong>688</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #ff0000;"><strong>60.51</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>18.23</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>T Thorpe</strong></td>
<td width="53">
<p align="CENTER">354</p>
</td>
<td width="72">
<p align="CENTER">31.13</p>
</td>
<td width="66">
<p align="CENTER">-13.34</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#993366" width="22"></td>
<td width="145"><strong>National Front</strong></td>
<td width="132"><strong>T Knowles</strong></td>
<td width="53">
<p align="CENTER">99</p>
</td>
<td width="72">
<p align="CENTER">8.71</p>
</td>
<td width="66">
<p align="CENTER">-12.8</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>334</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>29.38</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1137</p>
</td>
<td width="72">
<p align="CENTER">27.7</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 15.78%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="20" />
<col width="147" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>RIPLEY</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="20"></td>
<td width="147"><span style="color: #ff0000;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #ff0000;"> <strong>T Holmes</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>1409</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>57.79</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>27.1</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="20"></td>
<td width="147"><strong>Conservative </strong></td>
<td width="132"><strong>D Bowley</strong></td>
<td width="53">
<p align="CENTER">905</p>
</td>
<td width="72">
<p align="CENTER">37.12</p>
</td>
<td width="66">
<p align="CENTER">-22.81</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="20"></td>
<td width="147"><strong>LIB Dem</strong></td>
<td width="132"><strong>Gibbons</strong></td>
<td width="53">
<p align="CENTER">106</p>
</td>
<td width="72">
<p align="CENTER">4.35</p>
</td>
<td width="66">
<p align="CENTER">-5.5</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>504</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>20.67</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turnout</strong></p>
</td>
<td width="53">
<p align="CENTER">2438</p>
</td>
<td width="72">
<p align="CENTER">34.53</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 24.95%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="20"></td>
<td width="147"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>Ripley &amp; Marehay</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>M Wilson</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>891</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>51</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>22.28</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>R Ashton</strong></td>
<td width="53">
<p align="CENTER">638</p>
</td>
<td width="72">
<p align="CENTER">36.52</p>
</td>
<td width="66">
<p align="CENTER">-22.28</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><strong>BNP</strong></td>
<td width="132"><strong>A Edwards</strong></td>
<td width="53">
<p align="CENTER">130</p>
</td>
<td width="72">
<p align="CENTER">7.44</p>
</td>
<td width="66">
<p align="CENTER">-21.02</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="22"></td>
<td width="145"><strong>LIB Dem</strong></td>
<td width="132"><strong>M Bedford</strong></td>
<td width="53">
<p align="CENTER">76</p>
</td>
<td width="72">
<p align="CENTER">4.35</p>
</td>
<td width="66">
<p align="CENTER">4.35</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>253</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>14.48</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1747</p>
</td>
<td width="72">
<p align="CENTER">37.41</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 22.28%overall</strong></span></p>
<p align="CENTER">
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>SHIPLEY PARK,HORSLEY &amp; HORSLEY WOODHOUSE</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Conservative</strong></span></td>
<td width="132"><span style="color: #000000;"><strong>A Stevenson</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #000000;">971</span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #000000;">57.87</span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #000000;">7.13</span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #ff0000;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #ff0000;"> <strong>SI Holden</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #ff0000;"><strong>587</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #ff0000;"><strong>34.98</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>0.11</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="22"></td>
<td width="145"><strong>LIB Dem</strong></td>
<td width="132"><strong>K Smith</strong></td>
<td width="53">
<p align="CENTER">104</p>
</td>
<td width="72">
<p align="CENTER">6.2</p>
</td>
<td width="66">
<p align="CENTER">6.2</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>384</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>22.88</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1678</p>
</td>
<td width="72">
<p align="CENTER">36.31</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Swing to Tories 3.51%</strong></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Tory Hold</strong></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>SOMERCOTES</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><span style="color: #ff0000;"><strong>Labour</strong></span></td>
<td width="132"><span style="color: #ff0000;"> <strong>J McCabe</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>857</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>64.19</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>17.36</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>IS Smith</strong></td>
<td width="53">
<p align="CENTER">226</p>
</td>
<td width="72">
<p align="CENTER">16.93</p>
</td>
<td width="66">
<p align="CENTER">-11.59</p>
</td>
</tr>
<tr valign="TOP">
<td width="22"></td>
<td width="145"><strong>UKIP</strong></td>
<td width="132"><strong>PA Bailey</strong></td>
<td width="53">
<p align="CENTER">188</p>
</td>
<td width="72">
<p align="CENTER">14.08</p>
</td>
<td width="66">
<p align="CENTER">14.08</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff950e" width="22"></td>
<td width="145"><strong>LIB Dem</strong></td>
<td width="132"><strong>J Hunt</strong></td>
<td width="53">
<p align="CENTER">57</p>
</td>
<td width="72">
<p align="CENTER">4.27</p>
</td>
<td width="66">
<p align="CENTER">4.27</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>631<br />
</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>47.27<br />
</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #000000;"><strong>Turn out</strong></span></p>
</td>
<td width="53">
<p align="CENTER">1335</p>
</td>
<td width="72">
<p align="CENTER">28.08</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 14.47%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff0000" width="22"></td>
<td width="145"><strong>Labour Hold</strong></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
]]></content:encoded>
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		</item>
		<item>
		<title>Heanor Tories oppose Free Speech and try to censure  this site</title>
		<link>http://www.ambervalley.org.uk/?p=1711</link>
		<comments>http://www.ambervalley.org.uk/?p=1711#comments</comments>
		<pubDate>Sat, 05 May 2012 07:51:28 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Heanor & Loscoe]]></category>
		<category><![CDATA[Opposition Watch]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1711</guid>
		<description><![CDATA[It would appear that the Tories in Heanor, following their humiliation at the ballot box on Thursday, are trying to censure  stories on this website by objecting to our use a picture of a heart  and then  the comment  &#8216;Heanor no BNP&#8217;. Although the image is available on Google images. However, it is pleasing that they read our website to]]></description>
			<content:encoded><![CDATA[<p>It would appear that the Tories in Heanor, following their humiliation at the ballot box on Thursday, are trying to censure  stories on this website by objecting to our use a picture of a heart  and then  the comment  &#8216;Heanor no BNP&#8217;. Although the image is available on Google images. However, it is pleasing that they read our website to find out what is going on as they do not have a website of their own.</p>
<p><span id="more-1711"></span></p>
<p>If they feel that the election of BNP candidates to Heanor did not have an impact of the image of the Town then they are more &#8216;right wing&#8217; and out of touch than we thought.It was only through the efforts of the Labour Party and the community Group Amber Valley Campaign Against Racism and Fascism that the BNP were defeated.The Tories did nothing to oppose  the BNP in Heanor and are now whinging about a simple image on this website.</p>
<p>Now the election is over we can reveal that prior to the election the Tories used the social media through &#8216;Front&#8217; organisations to try and whip up anti Labour  feelings in Heanor by posting comment,  only using their initials.This pathetic attempt did not go &#8216; viral &#8216; but ended up a damp squid and ignored by everyone  except their narrow band of acolytes.</p>
<p>It is a shame that they are attempting to use not only the social media but other methods of  intimidation to put forward their own agenda rather than realising that we should be working for the community as a whole. If they are really committed to developing Heanor as they claim then they should be open about it rather  than using these organisations as a Tory &#8216;front&#8217; to try get their message across . Certainly the current Heanor Councillors and those elected on Thursday will be fighting for the whole of Heanor, regardless of who the vote for and no just for a small interested group who are only interested in promoting their vision as the only vision for the Town be it the BNP or Tory.</p>
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		<item>
		<title>Group and Council Leaders</title>
		<link>http://www.ambervalley.org.uk/?p=67</link>
		<comments>http://www.ambervalley.org.uk/?p=67#comments</comments>
		<pubDate>Fri, 04 May 2012 19:56:16 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Archive]]></category>

		<guid isPermaLink="false">http://www.ambervalleymatters.org.uk/?p=67</guid>
		<description><![CDATA[Listing Amber Valley Group and Council Leaders past and present. &#160; YEAR LABOUR LEADER COUNCIL LEADER CONTROLLING PARTY 1973-74 DAVID TAYLOR DAVID TAYLOR LABOUR 1974-75 KEVAN HUNT KEVAN HUNT LABOUR MAY1975-JAN 1976 KEVAN HUNT KEVAN HUNT LABOUR FEB 1976-MAY1976 IAN COX IAN COX LABOUR 1976-77 IAN COX RD BEARDSLEY NON LABOUR COALITION 1977-78 IAN COX RD BEARDSLEY NON LABOUR COALITION 1978-79 IAN]]></description>
			<content:encoded><![CDATA[<h2>Listing Amber Valley Group and Council Leaders past and present.</h2>
<p><span id="more-67"></span></p>
<p>&nbsp;</p>
<table border="0">
<tbody>
<tr>
<td><strong>YEAR</strong></td>
<td><strong>LABOUR LEADER</strong></td>
<td><strong>COUNCIL LEADER</strong></td>
<td><strong>CONTROLLING PARTY</strong></td>
</tr>
<tr>
<td>1973-74</td>
<td>DAVID TAYLOR</td>
<td>DAVID TAYLOR</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1974-75</td>
<td>KEVAN HUNT</td>
<td>KEVAN HUNT</td>
<td>LABOUR</td>
</tr>
<tr>
<td>MAY1975-JAN 1976</td>
<td>KEVAN HUNT</td>
<td>KEVAN HUNT</td>
<td>LABOUR</td>
</tr>
<tr>
<td>FEB 1976-MAY1976</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1976-77</td>
<td>IAN COX</td>
<td>RD BEARDSLEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1977-78</td>
<td>IAN COX</td>
<td>RD BEARDSLEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1978-79</td>
<td>IAN COX</td>
<td>RD BEARDSLEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1979-80</td>
<td>IAN COX</td>
<td>RD BEARDSLEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1980-81</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1981-82</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1982-83</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1983-84</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1984-85</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1985-86</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1986-87</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>MAY1987-DEC 1987</td>
<td>IAN COX</td>
<td>B ELEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>JAN 1988-FEB 1988</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1987-88</td>
<td>IAN COX</td>
<td>B ELEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1988-89</td>
<td>IAN COX</td>
<td>B ELEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1989-90</td>
<td>IAN COX</td>
<td>B ELEY</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1990-91</td>
<td>GEOFF CARLISLE</td>
<td>GJE McDONALD</td>
<td>NON LABOUR COALITION</td>
</tr>
<tr>
<td>1991-92</td>
<td>GEOFF CARLISLE</td>
<td>GEOFF CARLISLE</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1992-93</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1993-94</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1994-95</td>
<td>IAN COX</td>
<td>IAN COX</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1995-96</td>
<td>SIMON TOLLERVEY</td>
<td>SIMON TOLLERVEY</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1996-97</td>
<td>SIMON TOLLERVEY</td>
<td>SIMON TOLLERVEY</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1997-98</td>
<td>SIMON TOLLERVEY</td>
<td>SIMON TOLLERVEY</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1998-99</td>
<td>SIMON TOLLERVEY</td>
<td>SIMON TOLLERVEY</td>
<td>LABOUR</td>
</tr>
<tr>
<td>1999-2000</td>
<td>PAUL JONES</td>
<td>PAUL JONES</td>
<td>LABOUR</td>
</tr>
<tr>
<td>2000-01</td>
<td>PAUL JONES</td>
<td>GJE McDONALD</td>
<td>TORY</td>
</tr>
<tr>
<td>2001-02</td>
<td>PAUL JONES</td>
<td>GJE McDONALD</td>
<td>TORY</td>
</tr>
<tr>
<td>2002-03</td>
<td>PAUL JONES</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>2003-04</td>
<td>PAUL JONES</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>2004-05</td>
<td>BOB MOON</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>2005-06</td>
<td>BOB MOON</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>2006-07</td>
<td>CHRIS EMMAS-WILLIAMS</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>MAY 2007-DEC 2007</td>
<td>BOB MOON</td>
<td>AG COX</td>
<td>TORY</td>
</tr>
<tr>
<td>DEC 2007-APRIL 2008</td>
<td>BOB MOON</td>
<td>SJ BRADFORD</td>
<td>TORY</td>
</tr>
<tr>
<td>2008-09</td>
<td>BOB MOON</td>
<td>SJ BRADFORD</td>
<td>TORY</td>
</tr>
<tr>
<td>2009-10</td>
<td>PAUL JONES</td>
<td>SJ BRADFORD</td>
<td>TORY</td>
</tr>
<tr>
<td>2010-11</td>
<td>PAUL JONES</td>
<td>SJ BRADFORD</td>
<td>TORY</td>
</tr>
<tr>
<td>2011-12</td>
<td>PAUL JONES</td>
<td>SJ BRADFORD</td>
<td valign="top">TORY</td>
</tr>
<tr>
<td> 2012-13</td>
<td> PAUL JONES</td>
<td> SJ BRADFORD</td>
<td> TORY</td>
</tr>
</tbody>
</table>
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		</item>
		<item>
		<title>Some election Photos</title>
		<link>http://www.ambervalley.org.uk/?p=1842</link>
		<comments>http://www.ambervalley.org.uk/?p=1842#comments</comments>
		<pubDate>Fri, 04 May 2012 17:05:09 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1842</guid>
		<description><![CDATA[Tony Holmes and part of his election winning team &#160; &#160; UNISON recognised the damage that Tory policies were doing to public services and had the following mobile advert in various locations in Amber Valley. Can you recognise them all &#160; &#160;      &#160;]]></description>
			<content:encoded><![CDATA[<p>Tony Holmes and part of his election winning team</p>
<p><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/DSCF0185-tony-holmes.jpg"><img class="aligncenter  wp-image-1844" title="DSCF0185 tony holmes" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/DSCF0185-tony-holmes-150x150.jpg" alt="" width="226" height="228" /></a></p>
<p>&nbsp;</p>
<p><span id="more-1842"></span></p>
<p>&nbsp;</p>
<p>UNISON recognised the damage that Tory policies were doing to public services and had the following mobile advert in various locations in Amber Valley. Can you recognise them all</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/11.jpg"><img title="1" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/11-150x150.jpg" alt="" width="150" height="150" /></a> <a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/2x.jpeg"><img title="2x" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/2x-150x150.jpg" alt="" width="150" height="164" /></a>    <a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/6.jpeg"><img title="6" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/6-150x150.jpg" alt="" width="150" height="131" /></a></p>
<p><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/4.jpeg"><img class="alignleft size-thumbnail wp-image-1851" title="4" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/4-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/3x1.jpeg"><img title="3x" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/3x1-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/7.jpeg"><img title="7" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/7-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/14x.jpeg"><img title="14x" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/14x-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/GetAttachment.aspx_.jpeg"><img title="GetAttachment.aspx" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/GetAttachment.aspx_-150x150.jpg" alt="" width="150" height="146" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/51.jpeg"><img title="5" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/51-150x150.jpg" alt="" width="139" height="150" /></a></p>
<p><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/9.jpeg"><img title="9" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/9-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/8.jpeg"><img class="alignleft size-thumbnail wp-image-1856" title="8" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/8-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/11t.aspx_.jpeg"><img title="11t.aspx" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/11t.aspx_-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/10x.jpeg"><img class="alignleft size-thumbnail wp-image-1858" title="10x" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/10x-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/13.jpeg"><img title="13" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/13-150x150.jpg" alt="" width="150" height="150" /></a><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/12x.jpeg"><img class="alignleft size-thumbnail wp-image-1860" title="12x" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/12x-150x150.jpg" alt="" width="150" height="150" /></a></p>
<p>&nbsp;</p>
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		<item>
		<title>BNP Leader humiliated and pushed into 3rd place</title>
		<link>http://www.ambervalley.org.uk/?p=1732</link>
		<comments>http://www.ambervalley.org.uk/?p=1732#comments</comments>
		<pubDate>Fri, 04 May 2012 15:53:19 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>
		<category><![CDATA[Heanor & Loscoe]]></category>
		<category><![CDATA[Opposition Watch]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1732</guid>
		<description><![CDATA[Cliff Roper: actively working for his Heanor constituents The leader of the BNP in Amber Valley was humiliated at Thursday nights elections being pushed in to 3rd place behind the Tories. Roper , who seem to spend more time blogging that actually doing any proper Council work for his constituents, got his just rewards on Thursday night In fact I]]></description>
			<content:encoded><![CDATA[<div id="attachment_360"><a href="http://emaf.noblogs.org/files/2012/04/CliffRoper-Asleep.jpg"><img src="http://emaf.noblogs.org/files/2012/04/CliffRoper-Asleep-300x225.jpg" alt="" width="300" height="225" /></a>Cliff Roper: actively working for his Heanor constituents</div>
<div></div>
<div>The leader of the BNP in Amber Valley was humiliated at Thursday nights elections being pushed in to 3rd place behind the Tories.</div>
<div><span id="more-1732"></span></div>
<div id="attachment_360">
<p>Roper , who seem to spend more time blogging that actually doing any proper Council work for his constituents, got his just rewards on Thursday night</p>
<p>In fact I cannot find anyone who got an election leaflet from the BNP stating one thing they have actually done in 4 years on the Council. It is no wonder the electorate rejected them</p>
<p>The result was</p>
<table width="540" border="1" cellspacing="0" cellpadding="4">
<colgroup>
<col width="22" />
<col width="145" />
<col width="132" />
<col width="53" />
<col width="72" />
<col width="66" /> </colgroup>
<tbody>
<tr>
<td colspan="6" valign="TOP" bgcolor="#c0c0c0" width="530">
<p align="CENTER"><strong>HEANOR EAST</strong></p>
</td>
</tr>
<tr valign="TOP">
<td colspan="2" bgcolor="#c0c0c0" width="175">
<p align="CENTER"><strong>Party</strong></p>
</td>
<td bgcolor="#c0c0c0" width="132"><strong>Candidates</strong></td>
<td bgcolor="#c0c0c0" width="53"><strong>Votes</strong></td>
<td bgcolor="#c0c0c0" width="72"><strong>%</strong></td>
<td bgcolor="#c0c0c0" width="66"><strong>+/- %</strong></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour </strong></span></td>
<td width="132"><span style="color: #c5000b;"><strong>P Hill</strong></span></td>
<td width="53">
<p align="CENTER"><span style="color: #c5000b;"><strong>783</strong></span></p>
</td>
<td width="72">
<p align="CENTER"><span style="color: #c5000b;"><strong>52.37</strong></span></p>
</td>
<td width="66">
<p align="CENTER"><span style="color: #c5000b;"><strong>21.18</strong></span></p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#0000ff" width="22"></td>
<td width="145"><strong>Conservative </strong></td>
<td width="132"><strong>GG Wells </strong></td>
<td width="53">
<p align="CENTER">391</p>
</td>
<td width="72">
<p align="CENTER">26.15</p>
</td>
<td width="66">
<p align="CENTER">-6.72</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#000000" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>BNP</strong></span></td>
<td width="132"><strong>C Roper</strong></td>
<td width="53">
<p align="CENTER">284</p>
</td>
<td width="72">
<p align="CENTER">19</p>
</td>
<td width="66">
<p align="CENTER">-17.46</p>
</td>
</tr>
<tr valign="TOP">
<td bgcolor="#ff420e" width="22"></td>
<td width="145"><span style="color: #000000;"><strong>Lib Dem</strong></span></td>
<td width="132"><strong>K Falconbridge</strong></td>
<td width="53">
<p align="CENTER">69</p>
</td>
<td width="72">
<p align="CENTER">4.62</p>
</td>
<td width="66">
<p align="CENTER">0.05</p>
</td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Majority</strong></p>
</td>
<td width="53">
<p align="CENTER"><strong>392</strong></p>
</td>
<td width="72">
<p align="CENTER"><strong>26.22</strong></p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><strong>Turn out</strong></p>
</td>
<td width="53">
<p align="CENTER">1495</p>
</td>
<td width="72">
<p align="CENTER">32.46</p>
</td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td colspan="3" width="315">
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing to Labour 13.95% overall </strong></span></p>
<p align="CENTER"><span style="color: #c5000b;"><strong>Swing BNP to Labour 19.31%</strong></span></p>
</td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
<tr valign="TOP">
<td bgcolor="#c5000b" width="22"></td>
<td width="145"><span style="color: #c5000b;"><strong>Labour Gain</strong></span></td>
<td width="132"></td>
<td width="53"></td>
<td width="72"></td>
<td width="66"></td>
</tr>
</tbody>
</table>
</div>
]]></content:encoded>
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		<title>May 3rd a bad night for the Tories</title>
		<link>http://www.ambervalley.org.uk/?p=1783</link>
		<comments>http://www.ambervalley.org.uk/?p=1783#comments</comments>
		<pubDate>Fri, 04 May 2012 13:47:03 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Amber Valley]]></category>
		<category><![CDATA[Opposition Watch]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1783</guid>
		<description><![CDATA[Whilst the Local Tories and indeed the Prime Minister are celebrating clinging on to Amber Valley by their fingernails an analysis of the results shows that they have nothing to be cheerful about and the public have no confidence in the Tory administration. Labour not only won four seats from the Tories in Langley Mill &#38; Aldercar, Ironville &#38; Riddings]]></description>
			<content:encoded><![CDATA[<p>Whilst the Local <span style="color: #0000ff;">Tories</span> and indeed the Prime Minister are celebrating clinging on to Amber Valley by their fingernails an analysis of the results shows that they have nothing to be cheerful about and the public have no confidence in the <span style="color: #0000ff;">Tory</span> administration.</p>
<p><span style="color: #ff0000;">Labour</span> not only won four seats from the Tories in Langley Mill &amp; Aldercar, Ironville &amp; Riddings ,Ripley and Ripley &amp; Marehay  but came from 3rd place in Heanor East to win.</p>
<p>In the 10 seats they did win on the night <span style="color: #ff0000;">Labour</span> received over <span style="color: #000000;"><strong>50 %</strong></span> of the votes cast in 7 of the 15 seats .The<span style="color: #0000ff;"> Tory</span> vote fell in all but one of the 15 seats and in all but two seats Labour had a double digit swing</p>
<p><span id="more-1783"></span></p>
<table border="0" frame="VOID" rules="NONE" cellspacing="0">
<colgroup>
<col width="120" />
<col width="86" />
<col width="86" />
<col width="86" /></colgroup>
<tbody>
<tr>
<td align="LEFT" width="120" height="34">
<table width="379" border="0" frame="VOID" rules="NONE" cellspacing="0">
<colgroup>
<col width="120" />
<col width="86" />
<col width="86" />
<col width="86" />
<col width="86" /></colgroup>
<tbody>
<tr>
<td align="LEFT" width="120" height="34"></td>
<td align="LEFT" width="86">% Tory Vote 2008</td>
<td align="LEFT" width="86">% Tory Vote 2012</td>
<td align="LEFT" width="86">Difference</td>
<td align="LEFT" width="86">swing to lab</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Alfreton</span></td>
<td align="RIGHT">40.41</td>
<td align="RIGHT">25.73</td>
<td align="RIGHT">-14.68</td>
<td align="RIGHT">3.19</td>
</tr>
<tr>
<td align="LEFT" height="17">Belper central</td>
<td align="RIGHT">60.73</td>
<td align="RIGHT">42.19</td>
<td align="RIGHT">-18.54</td>
<td align="RIGHT">14.65</td>
</tr>
<tr>
<td align="LEFT" height="17">Belper North</td>
<td align="RIGHT">50.96</td>
<td align="RIGHT">44.1</td>
<td align="RIGHT">-6.86</td>
<td align="RIGHT">14.33</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Codnor &amp; Waingroves</span></td>
<td align="RIGHT">41.66</td>
<td align="RIGHT">33.9</td>
<td align="RIGHT">-7.76</td>
<td align="RIGHT">17.69</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Heanor &amp; Loscoe</span></td>
<td align="RIGHT">35.58</td>
<td align="RIGHT">25.4</td>
<td align="RIGHT">-10.18</td>
<td align="RIGHT">12.67</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Heanor East</span></td>
<td align="RIGHT">32.72</td>
<td align="RIGHT">26.15</td>
<td align="RIGHT">-6.57</td>
<td align="RIGHT">12.83</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Heanor West</span></td>
<td align="RIGHT">22.44</td>
<td align="RIGHT">25.55</td>
<td align="RIGHT">3.11</td>
<td align="RIGHT">10.97</td>
</tr>
<tr>
<td align="LEFT" height="17">Heage</td>
<td align="RIGHT">68.35</td>
<td align="RIGHT">42.44</td>
<td align="RIGHT">-25.91</td>
<td align="RIGHT">18.35</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Ironville</span></td>
<td align="RIGHT">58.59</td>
<td align="RIGHT">45.87</td>
<td align="RIGHT">-12.72</td>
<td align="RIGHT">14.09</td>
</tr>
<tr>
<td align="LEFT" height="17">Kilburn</td>
<td align="RIGHT">55.23</td>
<td align="RIGHT">48.86</td>
<td align="RIGHT">-6.37</td>
<td align="RIGHT">13.27</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Langley Mill</span></td>
<td align="RIGHT">44.34</td>
<td align="RIGHT">31.13</td>
<td align="RIGHT">-13.21</td>
<td align="RIGHT">15.78</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Ripley</span></td>
<td align="RIGHT">59.81</td>
<td align="RIGHT">37.12</td>
<td align="RIGHT">-22.69</td>
<td align="RIGHT">24.95</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Ripley &amp; Marehay</span></td>
<td align="RIGHT">49.28</td>
<td align="RIGHT">36.52</td>
<td align="RIGHT">-12.76</td>
<td align="RIGHT">22.28</td>
</tr>
<tr>
<td align="LEFT" height="17">Shipley</td>
<td align="RIGHT">65.13</td>
<td align="RIGHT">57.87</td>
<td align="RIGHT">-7.26</td>
<td align="RIGHT">-3.51</td>
</tr>
<tr>
<td align="LEFT" height="17"><span style="color: #ff0000;">Somercotes</span></td>
<td align="RIGHT">28.59</td>
<td align="RIGHT">16.93</td>
<td align="RIGHT">-11.66</td>
<td align="RIGHT">14.47</td>
</tr>
</tbody>
</table>
</td>
<td align="LEFT" width="86"></td>
<td align="LEFT" width="86"></td>
<td align="LEFT" width="86"></td>
</tr>
<tr>
<td align="LEFT" height="17"></td>
<td align="RIGHT"></td>
<td align="RIGHT"></td>
<td align="RIGHT"></td>
</tr>
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<td align="LEFT" height="17"></td>
<td align="RIGHT"></td>
<td align="RIGHT"></td>
<td align="RIGHT"></td>
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<td align="LEFT" height="17"></td>
<td align="RIGHT"></td>
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<td align="LEFT" height="17"></td>
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<td align="LEFT" height="17"></td>
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<td align="LEFT" height="17"></td>
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</tbody>
</table>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
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		<title>A reflection on Last Night&#8217;s Results</title>
		<link>http://www.ambervalley.org.uk/?p=1705</link>
		<comments>http://www.ambervalley.org.uk/?p=1705#comments</comments>
		<pubDate>Fri, 04 May 2012 12:45:24 +0000</pubDate>
		<dc:creator>Administrator</dc:creator>
				<category><![CDATA[Heanor & Loscoe]]></category>

		<guid isPermaLink="false">http://www.ambervalley.org.uk/?p=1705</guid>
		<description><![CDATA[                                              HEANOR                                                             NO                                                  BNP]]></description>
			<content:encoded><![CDATA[<div id="Div_Events_Content_Left"></div>
<div><a href="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/491px-Heart_icon_red_hollow.svg_1.png"><img class="aligncenter  wp-image-1721" title="491px-Heart_icon_red_hollow.svg" src="http://www.ambervalley.org.uk/wp-content/uploads/2012/05/491px-Heart_icon_red_hollow.svg_1-150x150.png" alt="" width="166" height="150" /></a></div>
<div><strong><span style="font-size: large;">                                              HEANOR </span></strong><strong><span style="font-size: large;">         </span></strong></div>
<div><strong><span style="font-size: large;">                                                  NO</span></strong></div>
<div>
<p><strong><span style="font-size: large;">                                                 BNP</span></strong></p>
</div>
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