9037 lines
1.1 MiB
9037 lines
1.1 MiB
<?xml version="1.0" encoding="utf-8"?>
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<animations xmlns:xsd="https://esheep.petrucci.ch/ https://raw.githubusercontent.com/Adrianotiger/desktopPet/master/Resources/animations.xsd" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="https://esheep.petrucci.ch/">
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<header>
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<author>Oliver B.</author>
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<title>gSheep Green</title>
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<petname>Gus</petname>
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<version>8.0</version>
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<info>A very active sheep with cute green horns.[br][br]Gus plays cute sounds, has many of the original animations, has plenty of custom animations, and lots of uncommon/rare/super rare animations![br][br]250+ animations, 30+ sounds, and 10+ unique spawns.[br][br]8.0 Changes:[br]Rolling bounce and screen wrap animations.[br]Instant turn around during run and jumps.[br]New bath and rocket launch sounds.[br]Wall and ground slide animations.[br]Wall jump/kick jump animations.[br]New alien spawn animation.[br]Staring/sleeping animation.[br]Walk-off death animation.[br]Removed clone spawning.[br]Bath sequence fixed.[br]Polished just about everything.[br]And much more![br][br]Thank you for using![br]- Oliver[br][br]May 2, 2021.</info>
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<application>1</application>
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</header>
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<image>
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<tilesx>16</tilesx>
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<tilesy>19</tilesy>
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]]></png>
|
|
<transparency>Magenta</transparency>
|
|
</image>
|
|
<spawns>
|
|
<spawn id="1" probability="5">
|
|
<x>screenW+10</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">1</next>
|
|
</spawn>
|
|
<spawn id="2" probability="10">
|
|
<x>random*(screenW-imageW-50)/100+25</x>
|
|
<y>0-imageH-10</y>
|
|
<next probability="0">5</next>
|
|
</spawn>
|
|
<spawn id="3" probability="10">
|
|
<x>screenW</x>
|
|
<y>areaH/2-(randS*areaH/2)/120-imageH</y>
|
|
<next probability="0">21</next>
|
|
</spawn>
|
|
<spawn id="4" probability="10">
|
|
<x>screenW</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">28</next>
|
|
</spawn>
|
|
<spawn id="5" probability="10">
|
|
<x>screenW+10</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">82</next>
|
|
</spawn>
|
|
<spawn id="6" probability="5">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">108</next>
|
|
</spawn>
|
|
<spawn id="7" probability="10">
|
|
<x>screenW+10</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">7</next>
|
|
</spawn>
|
|
<spawn id="8" probability="10">
|
|
<x>screenW+10</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">65</next>
|
|
</spawn>
|
|
<spawn id="9" probability="10">
|
|
<x>screenW+10</x>
|
|
<y>0</y>
|
|
<next probability="0">39</next>
|
|
</spawn>
|
|
<spawn id="10" probability="10">
|
|
<x>screenW+10</x>
|
|
<y>areaH-imageH</y>
|
|
<next probability="0">55</next>
|
|
</spawn>
|
|
<spawn id="11" probability="10">
|
|
<x>screenW/2-imageW/2</x>
|
|
<y>areaH-imageH*4-random</y>
|
|
<next probability="0">263</next>
|
|
</spawn>
|
|
</spawns>
|
|
<animations>
|
|
<animation id="1">
|
|
<name>walk_task</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="10" only="none">17</next>
|
|
<next probability="30" only="none">35</next>
|
|
<next probability="20" only="none">70</next>
|
|
<next probability="10" only="none">19</next>
|
|
<next probability="30" only="taskbar">50</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="35" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="35" only="vertical">225</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
<next probability="10" only="vertical">190</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="2">
|
|
<name>rotate1a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<next probability="100" only="none">3</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="3">
|
|
<name>rotate1b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>10</frame>
|
|
<frame>9</frame>
|
|
<frame>3</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="10" only="none">225</next>
|
|
<next probability="10" only="none">2</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="4">
|
|
<name>drag</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>42</frame>
|
|
<frame>43</frame>
|
|
<frame>43</frame>
|
|
<frame>42</frame>
|
|
<frame>44</frame>
|
|
<frame>44</frame>
|
|
<next probability="100" only="none">1</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="5">
|
|
<name>fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>40</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>133</frame>
|
|
<next probability="100" only="none">6</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="none">9</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="6">
|
|
<name>fall fast</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>8</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>12</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>46</frame>
|
|
<frame>46</frame>
|
|
<frame>46</frame>
|
|
<next probability="100" only="none">116</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="none">10</next>
|
|
<next probability="50" only="none">193</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="7">
|
|
<name>run</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="25" only="none">7</next>
|
|
<next probability="10" only="none">36</next>
|
|
<next probability="25" only="none">25</next>
|
|
<next probability="10" only="none">67</next>
|
|
<next probability="5" only="none">44</next>
|
|
<next probability="15" only="none">227</next>
|
|
<next probability="10" only="none">238</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="vertical">241</next>
|
|
<next probability="100" only="window">44</next>
|
|
<next probability="20" only="vertical">228</next>
|
|
<next probability="30" only="vertical">227</next>
|
|
<next probability="10" only="vertical">79</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="8">
|
|
<name>bonk_slow</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>84</frame>
|
|
<frame>62</frame>
|
|
<frame>62</frame>
|
|
<next probability="100" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="9">
|
|
<name>fall soft</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>500</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>133</frame>
|
|
<frame>49</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>6</frame>
|
|
<next probability="34" only="none">1</next>
|
|
<next probability="33" only="none">96</next>
|
|
<next probability="33" only="none">70</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="10">
|
|
<name>fall hard</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>500</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>48</frame>
|
|
<frame>48</frame>
|
|
<frame>47</frame>
|
|
<frame>49</frame>
|
|
<frame>49</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>6</frame>
|
|
<next probability="75" only="none">1</next>
|
|
<next probability="25" only="none">50</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">6</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="11">
|
|
<name>pissa</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="5" repeat="5+random/10">
|
|
<frame>3</frame>
|
|
<frame>12</frame>
|
|
<frame>13</frame>
|
|
<frame>103</frame>
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>106</frame>
|
|
<next probability="90" only="none">12</next>
|
|
<next probability="10" only="none">201</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="12">
|
|
<name>pissb</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>104</frame>
|
|
<frame>104</frame>
|
|
<frame>103</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>3</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">25</next>
|
|
<next probability="10" only="none">215</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="13">
|
|
<name>spin_kill</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>6</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<frame>11</frame>
|
|
<frame>14</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>6</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<frame>11</frame>
|
|
<frame>14</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>7</frame>
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>8</frame>
|
|
<frame>8</frame>
|
|
<next probability="100" only="none">202</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="14">
|
|
<name>scream</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="40">
|
|
<frame>50</frame>
|
|
<frame>51</frame>
|
|
<next probability="50" only="none">62</next>
|
|
<next probability="50" only="none">13</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="15">
|
|
<name>sleep1a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="15" repeat="random*2">
|
|
<frame>3</frame>
|
|
<frame>107</frame>
|
|
<frame>107</frame>
|
|
<frame>108</frame>
|
|
<frame>108</frame>
|
|
<frame>107</frame>
|
|
<frame>107</frame>
|
|
<frame>108</frame>
|
|
<frame>108</frame>
|
|
<frame>107</frame>
|
|
<frame>107</frame>
|
|
<frame>3</frame>
|
|
<frame>78</frame>
|
|
<frame>79</frame>
|
|
<frame>80</frame>
|
|
<frame>0</frame>
|
|
<frame>0</frame>
|
|
<frame>0</frame>
|
|
<frame>0</frame>
|
|
<frame>0</frame>
|
|
<frame>1</frame>
|
|
<frame>1</frame>
|
|
<frame>1</frame>
|
|
<frame>1</frame>
|
|
<frame>1</frame>
|
|
<next probability="100" only="none">16</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="16">
|
|
<name>sleep1b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>0</frame>
|
|
<frame>33</frame>
|
|
<frame>32</frame>
|
|
<frame>31</frame>
|
|
<frame>37</frame>
|
|
<frame>38</frame>
|
|
<frame>39</frame>
|
|
<frame>38</frame>
|
|
<frame>37</frame>
|
|
<frame>6</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="25" only="none">50</next>
|
|
<next probability="15" only="none">26</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="17">
|
|
<name>sleep2a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="6" repeat="random/4+50">
|
|
<frame>3</frame>
|
|
<frame>6</frame>
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>8</frame>
|
|
<next probability="100" only="none">18</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="18">
|
|
<name>sleep2b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>6</frame>
|
|
<next probability="30" only="none">35</next>
|
|
<next probability="30" only="taskbar">26</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="19">
|
|
<name>sit</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<frame>34</frame>
|
|
<frame>34</frame>
|
|
<frame>34</frame>
|
|
<next probability="50" only="none">236</next>
|
|
<next probability="50" only="none">237</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="20">
|
|
<name>sit_end</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>35</frame>
|
|
<frame>36</frame>
|
|
<frame>36</frame>
|
|
<frame>35</frame>
|
|
<frame>34</frame>
|
|
<frame>34</frame>
|
|
<frame>34</frame>
|
|
<frame>10</frame>
|
|
<frame>9</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="10" only="taskbar">26</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">215</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="21">
|
|
<name>divea</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="(areaH/2+(randS*screenH/2)/120-imageH-68)/2">
|
|
<frame>134</frame>
|
|
<next probability="100" only="none">22</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="22">
|
|
<name>diveb</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>135</frame>
|
|
<frame>135</frame>
|
|
<frame>135</frame>
|
|
<frame>135</frame>
|
|
<frame>136</frame>
|
|
<frame>136</frame>
|
|
<frame>136</frame>
|
|
<frame>136</frame>
|
|
<frame>137</frame>
|
|
<frame>137</frame>
|
|
<frame>137</frame>
|
|
<frame>137</frame>
|
|
<frame>138</frame>
|
|
<frame>138</frame>
|
|
<frame>138</frame>
|
|
<frame>138</frame>
|
|
<frame>139</frame>
|
|
<frame>139</frame>
|
|
<frame>139</frame>
|
|
<frame>139</frame>
|
|
<frame>140</frame>
|
|
<frame>140</frame>
|
|
<frame>140</frame>
|
|
<frame>140</frame>
|
|
<frame>141</frame>
|
|
<frame>141</frame>
|
|
<frame>141</frame>
|
|
<frame>141</frame>
|
|
<frame>142</frame>
|
|
<frame>142</frame>
|
|
<frame>142</frame>
|
|
<frame>142</frame>
|
|
<frame>143</frame>
|
|
<frame>143</frame>
|
|
<frame>143</frame>
|
|
<frame>143</frame>
|
|
<frame>144</frame>
|
|
<frame>144</frame>
|
|
<frame>144</frame>
|
|
<frame>144</frame>
|
|
<frame>145</frame>
|
|
<frame>144</frame>
|
|
<frame>145</frame>
|
|
<frame>144</frame>
|
|
<frame>145</frame>
|
|
<frame>144</frame>
|
|
<frame>145</frame>
|
|
<frame>144</frame>
|
|
<frame>174</frame>
|
|
<frame>174</frame>
|
|
<frame>174</frame>
|
|
<next probability="100" only="none">47</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="23">
|
|
<name>bath1a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="(screenH/2+(randS*screenH/2)/120-imageH-10)/2">
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">221</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="24">
|
|
<name>bath1c</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="8" repeat="7">
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="25">
|
|
<name>jump</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>-15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>76</frame>
|
|
<frame>30</frame>
|
|
<frame>30</frame>
|
|
<frame>30</frame>
|
|
<frame>4</frame>
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>4</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<next probability="100" only="none">45</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="25" only="taskbar">7</next>
|
|
<next probability="30" only="taskbar">25</next>
|
|
<next probability="25" only="horizontal+">36</next>
|
|
<next probability="25" only="vertical">53</next>
|
|
<next probability="50" only="window">25</next>
|
|
<next probability="10" only="taskbar">44</next>
|
|
<next probability="25" only="window">44</next>
|
|
<next probability="25" only="taskbar">227</next>
|
|
<next probability="5" only="taskbar">67</next>
|
|
<next probability="5" only="taskbar">238</next>
|
|
<next probability="40" only="vertical">49</next>
|
|
<next probability="25" only="vertical">242</next>
|
|
<next probability="10" only="vertical">79</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="26">
|
|
<name>eat</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>6</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<next probability="100" only="none">127</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="27">
|
|
<name>flower 5</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">258</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="28">
|
|
<name>blacksheepa</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="(screenW/2)/30-6">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="100" only="none">29</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="29">
|
|
<name>blacksheepb</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="23+(Convert(screenW/2,System.Int32)%30)/7">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<next probability="75" only="none">30</next>
|
|
<next probability="25" only="none">206</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="30">
|
|
<name>blacksheepc</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>127</frame>
|
|
<frame>128</frame>
|
|
<frame>129</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>129</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>129</frame>
|
|
<frame>128</frame>
|
|
<frame>127</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<next probability="20" only="none">1</next>
|
|
<next probability="15" only="none">35</next>
|
|
<next probability="15" only="none">15</next>
|
|
<next probability="15" only="none">96</next>
|
|
<next probability="30" only="none">68</next>
|
|
<next probability="5" only="none">206</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="31">
|
|
<name>blacksheepv</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="(screenW/2)/30-6">
|
|
<frame>155</frame>
|
|
<frame>154</frame>
|
|
<frame>154</frame>
|
|
<next probability="100" only="none">32</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="32">
|
|
<name>blacksheepw</name>
|
|
<start>
|
|
<x>6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="23+(Convert(screenW/2,System.Int32)%30)/7">
|
|
<frame>156</frame>
|
|
<frame>157</frame>
|
|
<next probability="100" only="none">33</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="33">
|
|
<name>blacksheepy</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>500</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>500</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="6">
|
|
<frame>157</frame>
|
|
<next probability="100" only="none">34</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="34">
|
|
<name>blacksheepz</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>20</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>20</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="20">
|
|
<frame>157</frame>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="35">
|
|
<name>run_begin</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<next probability="100" only="none">7</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">8</next>
|
|
<next probability="100" only="window">44</next>
|
|
<next probability="25" only="vertical">227</next>
|
|
<next probability="25" only="vertical">79</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="36">
|
|
<name>run_end</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>5</frame>
|
|
<frame>3</frame>
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">2</next>
|
|
<next probability="50" only="window">2</next>
|
|
<next probability="50" only="vertical">225</next>
|
|
<next probability="50" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="37">
|
|
<name>walk_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="2" repeat="5000">
|
|
<frame>31</frame>
|
|
<frame>30</frame>
|
|
<frame>15</frame>
|
|
<frame>16</frame>
|
|
<frame>194</frame>
|
|
<frame>16</frame>
|
|
<next probability="100" only="none">37</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal+">38</next>
|
|
<next probability="25" only="horizontal+">52</next>
|
|
<next probability="25" only="horizontal+">83</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="38">
|
|
<name>walk_top_corner</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>16</frame>
|
|
<frame>17</frame>
|
|
<frame>28</frame>
|
|
<next probability="100" only="none">39</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="39">
|
|
<name>walk_top</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="screenW/32">
|
|
<frame>98</frame>
|
|
<frame>97</frame>
|
|
<frame>193</frame>
|
|
<frame>97</frame>
|
|
<next probability="40" only="none">39</next>
|
|
<next probability="30" only="none">64</next>
|
|
<next probability="15" only="none">207</next>
|
|
<next probability="15" only="none">240</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="none">40</next>
|
|
<next probability="25" only="none">52</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="40">
|
|
<name>walk_top_corner</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>97</frame>
|
|
<frame>172</frame>
|
|
<frame>173</frame>
|
|
<next probability="50" only="none">41</next>
|
|
<next probability="25" only="none">45</next>
|
|
<next probability="25" only="none">85</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="41">
|
|
<name>walk_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5000">
|
|
<frame>19</frame>
|
|
<frame>20</frame>
|
|
<frame>195</frame>
|
|
<frame>20</frame>
|
|
<next probability="100" only="none">41</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="none">42</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="42">
|
|
<name>walk_down_corner</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>21</frame>
|
|
<frame>24</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<next probability="100" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="window">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="43">
|
|
<name>look_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>120</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>120</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>6</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<frame>79</frame>
|
|
<frame>80</frame>
|
|
<frame>79</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<frame>78</frame>
|
|
<next probability="15" only="none">2</next>
|
|
<next probability="40" only="none">44</next>
|
|
<next probability="30" only="none">51</next>
|
|
<next probability="15" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="window">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="44">
|
|
<name>jump_down</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>-35</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>31</frame>
|
|
<frame>30</frame>
|
|
<frame>17</frame>
|
|
<frame>65</frame>
|
|
<frame>66</frame>
|
|
<frame>67</frame>
|
|
<frame>21</frame>
|
|
<next probability="75" only="none">45</next>
|
|
<next probability="25" only="none">220</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">46</next>
|
|
<next probability="25" only="vertical">242</next>
|
|
<next probability="50" only="taskbar">25</next>
|
|
<next probability="100" only="horizontal">64</next>
|
|
<next probability="25" only="vertical">53</next>
|
|
<next probability="35" only="vertical">49</next>
|
|
<next probability="15" only="vertical">79</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="45">
|
|
<name>jump_down2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="3">
|
|
<frame>25</frame>
|
|
<next probability="100" only="none">244</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">45</next>
|
|
<next probability="10" only="taskbar">46</next>
|
|
<next probability="10" only="taskbar">67</next>
|
|
<next probability="10" only="taskbar">118</next>
|
|
<next probability="15" only="taskbar">25</next>
|
|
<next probability="15" only="taskbar">7</next>
|
|
<next probability="10" only="taskbar">36</next>
|
|
<next probability="10" only="taskbar">238</next>
|
|
<next probability="20" only="taskbar">227</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="46">
|
|
<name>jump_down4</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>400</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>21</frame>
|
|
<frame>24</frame>
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>56</frame>
|
|
<frame>57</frame>
|
|
<frame>56</frame>
|
|
<frame>31</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<next probability="20" only="none">1</next>
|
|
<next probability="15" only="none">35</next>
|
|
<next probability="10" only="none">50</next>
|
|
<next probability="10" only="none">17</next>
|
|
<next probability="10" only="none">19</next>
|
|
<next probability="15" only="none">61</next>
|
|
<next probability="20" only="none">227</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="47">
|
|
<name>bathc</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<frame>170</frame>
|
|
<frame>171</frame>
|
|
<frame>170</frame>
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<next probability="100" only="none">109</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="48">
|
|
<name>bathd</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-18</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>4</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>119</frame>
|
|
<frame>81</frame>
|
|
<frame>81</frame>
|
|
<frame>82</frame>
|
|
<frame>82</frame>
|
|
<frame>10</frame>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="50">
|
|
<name>walk_task2</name>
|
|
<start>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>250</interval>
|
|
</start>
|
|
<end>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>250</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="5" only="none">15</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="10" only="none">17</next>
|
|
<next probability="15" only="none">65</next>
|
|
<next probability="25" only="none">68</next>
|
|
<next probability="15" only="none">50</next>
|
|
<next probability="10" only="none">70</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="35" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="35" only="vertical">225</next>
|
|
<next probability="20" only="window">225</next>
|
|
<next probability="10" only="vertical">190</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="51">
|
|
<name>fall_wina</name>
|
|
<start>
|
|
<x>-imageW*0.45</x>
|
|
<y>imageH*0.45</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>77</frame>
|
|
<next probability="100" only="none">52</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">54</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="52">
|
|
<name>fall_winb</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>1</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10+random/10">
|
|
<frame>40</frame>
|
|
<frame>41</frame>
|
|
<next probability="100" only="none">53</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">54</next>
|
|
<next probability="100" only="taskbar">54</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="53">
|
|
<name>fall_winc</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>4</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>29</frame>
|
|
<frame>29</frame>
|
|
<next probability="100" only="none">63</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="window">54</next>
|
|
<next probability="50" only="taskbar">54</next>
|
|
<next probability="50" only="taskbar">193</next>
|
|
<next probability="50" only="window">193</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="54">
|
|
<name>fall_wind</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>45</frame>
|
|
<frame>45</frame>
|
|
<frame>45</frame>
|
|
<frame>45</frame>
|
|
<frame>18</frame>
|
|
<frame>76</frame>
|
|
<frame>4</frame>
|
|
<frame>6</frame>
|
|
<next probability="30" only="none">1</next>
|
|
<next probability="20" only="none">7</next>
|
|
<next probability="30" only="none">96</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="window">53</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="55">
|
|
<name>roll</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>119</frame>
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<frame>119</frame>
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<next probability="25" only="none">130</next>
|
|
<next probability="50" only="none">55</next>
|
|
<next probability="25" only="none">211</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="20" only="vertical">241</next>
|
|
<next probability="100" only="window">51</next>
|
|
<next probability="50" only="vertical">218</next>
|
|
<next probability="30" only="vertical">229</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="56">
|
|
<name>shipa</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5">
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<next probability="100" only="none">57</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="57">
|
|
<name>shipb1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">98</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="58">
|
|
<name>shipc</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/20+5">
|
|
<frame>161</frame>
|
|
<frame>160</frame>
|
|
<frame>159</frame>
|
|
<frame>158</frame>
|
|
<next probability="100" only="none">110</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="59">
|
|
<name>alienchase</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">60</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="60">
|
|
<name>alienchaseend</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="61">
|
|
<name>sneeze</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>45</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>37</frame>
|
|
<frame>107</frame>
|
|
<frame>108</frame>
|
|
<frame>39</frame>
|
|
<frame>109</frame>
|
|
<frame>109</frame>
|
|
<frame>109</frame>
|
|
<frame>109</frame>
|
|
<frame>109</frame>
|
|
<frame>110</frame>
|
|
<frame>110</frame>
|
|
<frame>111</frame>
|
|
<frame>111</frame>
|
|
<next probability="15" only="none">2</next>
|
|
<next probability="25" only="none">1</next>
|
|
<next probability="10" only="none">7</next>
|
|
<next probability="20" only="none">61</next>
|
|
<next probability="15" only="none">96</next>
|
|
<next probability="100" only="window">49</next>
|
|
<next probability="15" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="62">
|
|
<name>alien_kill</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="1" repeat="5">
|
|
<frame>3</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="63">
|
|
<name>fall_winc2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="1" repeat="300">
|
|
<frame>29</frame>
|
|
<frame>29</frame>
|
|
<next probability="100" only="none">63</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">54</next>
|
|
<next probability="50" only="window">54</next>
|
|
<next probability="50" only="taskbar">193</next>
|
|
<next probability="50" only="window">193</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="64">
|
|
<name>hang</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>46</frame>
|
|
<frame>47</frame>
|
|
<next probability="20" only="none">116</next>
|
|
<next probability="35" only="none">6</next>
|
|
<next probability="20" only="none">45</next>
|
|
<next probability="20" only="none">53</next>
|
|
<next probability="5" only="none">72</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="65">
|
|
<name>handstand_walk</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="3" repeat="random/5">
|
|
<frame>8</frame>
|
|
<frame>80</frame>
|
|
<frame>24</frame>
|
|
<frame>86</frame>
|
|
<frame>87</frame>
|
|
<frame>86</frame>
|
|
<frame>174</frame>
|
|
<frame>175</frame>
|
|
<frame>174</frame>
|
|
<frame>86</frame>
|
|
<frame>87</frame>
|
|
<frame>86</frame>
|
|
<frame>174</frame>
|
|
<frame>175</frame>
|
|
<frame>174</frame>
|
|
<next probability="50" only="taskbar">66</next>
|
|
<next probability="50" only="taskbar">105</next>
|
|
<next probability="20" only="window">116</next>
|
|
<next probability="50" only="window">66</next>
|
|
<next probability="30" only="window">105</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">66</next>
|
|
<next probability="100" only="window">66</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">116</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="66">
|
|
<name>handstand_end</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>24</frame>
|
|
<frame>80</frame>
|
|
<frame>8</frame>
|
|
<frame>3</frame>
|
|
<frame>8</frame>
|
|
<frame>3</frame>
|
|
<next probability="25" only="none">1</next>
|
|
<next probability="10" only="none">96</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="10" only="none">70</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="15" only="none">35</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">2</next>
|
|
<next probability="100" only="window">2</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">116</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="67">
|
|
<name>run_fail</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<next probability="100" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">8</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">116</next>
|
|
<next probability="50" only="window">51</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="68">
|
|
<name>walk_task3</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="10" only="none">129</next>
|
|
<next probability="30" only="none">77</next>
|
|
<next probability="15" only="none">111</next>
|
|
<next probability="15" only="none">70</next>
|
|
<next probability="10" only="none">35</next>
|
|
<next probability="5" only="none">248</next>
|
|
<next probability="15" only="none">69</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="35" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="35" only="vertical">225</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
<next probability="10" only="vertical">190</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="69">
|
|
<name>tongue_flick</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<frame>101</frame>
|
|
<frame>102</frame>
|
|
<frame>101</frame>
|
|
<frame>102</frame>
|
|
<frame>101</frame>
|
|
<frame>10</frame>
|
|
<frame>10</frame>
|
|
<frame>55</frame>
|
|
<frame>55</frame>
|
|
<frame>54</frame>
|
|
<frame>54</frame>
|
|
<frame>55</frame>
|
|
<frame>55</frame>
|
|
<frame>54</frame>
|
|
<frame>54</frame>
|
|
<frame>55</frame>
|
|
<frame>55</frame>
|
|
<frame>54</frame>
|
|
<frame>54</frame>
|
|
<frame>55</frame>
|
|
<frame>55</frame>
|
|
<frame>54</frame>
|
|
<frame>54</frame>
|
|
<frame>55</frame>
|
|
<frame>55</frame>
|
|
<frame>10</frame>
|
|
<frame>10</frame>
|
|
<frame>10</frame>
|
|
<frame>9</frame>
|
|
<frame>3</frame>
|
|
<next probability="25" only="none">1</next>
|
|
<next probability="25" only="none">50</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="10" only="none">35</next>
|
|
<next probability="5" only="none">96</next>
|
|
<next probability="15" only="none">30</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="70">
|
|
<name>blink</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>176</frame>
|
|
<frame>8</frame>
|
|
<frame>176</frame>
|
|
<next probability="20" only="none">68</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="5" only="none">1</next>
|
|
<next probability="15" only="none">77</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="20" only="none">70</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">2</next>
|
|
<next probability="50" only="vertical">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="71">
|
|
<name>sync</name>
|
|
<start>
|
|
<x>random/10-15</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>25</interval>
|
|
</start>
|
|
<end>
|
|
<x>random/10+2</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>25</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="3">
|
|
<frame>30</frame>
|
|
<frame>29</frame>
|
|
<frame>28</frame>
|
|
<frame>27</frame>
|
|
<frame>26</frame>
|
|
<frame>25</frame>
|
|
<frame>24</frame>
|
|
<frame>23</frame>
|
|
<next probability="100" only="none">71</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal">72</next>
|
|
<next probability="100" only="vertical">117</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="72">
|
|
<name>fall_die</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>8</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="73">
|
|
<name>eat 2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<next probability="100" only="none">74</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="74">
|
|
<name>eat 3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<next probability="100" only="none">75</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="75">
|
|
<name>eat 4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<next probability="100" only="none">76</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="76">
|
|
<name>eat 5</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>6</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="100" only="window">49</next>
|
|
<next probability="10" only="none">26</next>
|
|
<next probability="10" only="none">215</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="20" only="none">19</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="77">
|
|
<name>walk_task4</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="10" only="none">103</next>
|
|
<next probability="20" only="none">70</next>
|
|
<next probability="10" only="none">78</next>
|
|
<next probability="20" only="none">215</next>
|
|
<next probability="30" only="none">112</next>
|
|
<next probability="10" only="none">35</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="35" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="35" only="vertical">225</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
<next probability="10" only="vertical">190</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="78">
|
|
<name>chasew1</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="vertical">79</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
<next probability="10" only="vertical">228</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="79">
|
|
<name>chasew2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-6</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>17</frame>
|
|
<frame>18</frame>
|
|
<frame>18</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal+">83</next>
|
|
<next probability="25" only="horizontal+">52</next>
|
|
<next probability="25" only="horizontal+">38</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="80">
|
|
<name>chaseb1</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">81</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="81">
|
|
<name>chaseb2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-6</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>181</frame>
|
|
<frame>180</frame>
|
|
<frame>180</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal">84</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="82">
|
|
<name>chasewstartA</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10+1">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="100" only="none">262</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="83">
|
|
<name>chasew3</name>
|
|
<start>
|
|
<x>8</x>
|
|
<y>0</y>
|
|
<offsety>6</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>12</x>
|
|
<y>0</y>
|
|
<offsety>6</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="screenW/128">
|
|
<frame>177</frame>
|
|
<frame>186</frame>
|
|
<frame>186</frame>
|
|
<next probability="75" only="none">83</next>
|
|
<next probability="25" only="none">64</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">85</next>
|
|
<next probability="50" only="vertical">45</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="84">
|
|
<name>chaseb3</name>
|
|
<start>
|
|
<x>8</x>
|
|
<y>0</y>
|
|
<offsety>6</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>12</x>
|
|
<y>0</y>
|
|
<offsety>6</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>185</frame>
|
|
<frame>184</frame>
|
|
<frame>184</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">86</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="85">
|
|
<name>chasew4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>21</frame>
|
|
<frame>22</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="taskbar">90</next>
|
|
<next probability="20" only="taskbar">67</next>
|
|
<next probability="100" only="window">85</next>
|
|
<next probability="20" only="taskbar">118</next>
|
|
<next probability="20" only="taskbar">243</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="86">
|
|
<name>chaseb4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>182</frame>
|
|
<frame>183</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">86</next>
|
|
<next probability="100" only="taskbar">97</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="87">
|
|
<name>beam1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="88">
|
|
<name>beam2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="89">
|
|
<name>beam3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<frame>187</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="90">
|
|
<name>chasewend</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="20" only="vertical">241</next>
|
|
<next probability="50" only="vertical">79</next>
|
|
<next probability="20" only="vertical">227</next>
|
|
<next probability="10" only="vertical">228</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="91">
|
|
<name>handstand_failend</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>56</frame>
|
|
<frame>57</frame>
|
|
<frame>56</frame>
|
|
<frame>79</frame>
|
|
<frame>80</frame>
|
|
<frame>8</frame>
|
|
<next probability="30" only="none">1</next>
|
|
<next probability="30" only="none">96</next>
|
|
<next probability="20" only="none">68</next>
|
|
<next probability="20" only="none">61</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="92">
|
|
<name>bath2a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10+random/5">
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">93</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="93">
|
|
<name>bath2b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="7" repeat="8">
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>147</frame>
|
|
<frame>147</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">3</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="94">
|
|
<name>bath2c</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<frame>170</frame>
|
|
<frame>171</frame>
|
|
<frame>170</frame>
|
|
<frame>169</frame>
|
|
<frame>169</frame>
|
|
<next probability="100" only="none">95</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="95">
|
|
<name>bath2d</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-20</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>119</frame>
|
|
<frame>81</frame>
|
|
<frame>81</frame>
|
|
<frame>82</frame>
|
|
<frame>82</frame>
|
|
<frame>10</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="96">
|
|
<name>standblink</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="4" repeat="random/10">
|
|
<frame>6</frame>
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>6</frame>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="15" only="none">11</next>
|
|
<next probability="15" only="none">96</next>
|
|
<next probability="15" only="none">68</next>
|
|
<next probability="5" only="none">215</next>
|
|
<next probability="10" only="none">225</next>
|
|
<next probability="10" only="none">77</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="97">
|
|
<name>chasebend</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="20">
|
|
<frame>182</frame>
|
|
<frame>183</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="98">
|
|
<name>shipb2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">99</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="99">
|
|
<name>shipb3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">100</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="100">
|
|
<name>shipb4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>75</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>75</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10+10">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">58</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="101">
|
|
<name>bsheepchase</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">102</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="102">
|
|
<name>bsheepchaseend</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="103">
|
|
<name>bsheep_spawn</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/20">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="60" only="none">104</next>
|
|
<next probability="10" only="none">68</next>
|
|
<next probability="10" only="none">50</next>
|
|
<next probability="5" only="none">1</next>
|
|
<next probability="5" only="none">112</next>
|
|
<next probability="10" only="none">77</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="30" only="vertical">2</next>
|
|
<next probability="30" only="vertical">225</next>
|
|
<next probability="20" only="vertical">79</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="104">
|
|
<name>alien_spawn</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="5" only="none">1</next>
|
|
<next probability="35" only="none">104</next>
|
|
<next probability="5" only="none">50</next>
|
|
<next probability="5" only="none">68</next>
|
|
<next probability="5" only="none">77</next>
|
|
<next probability="40" only="none">247</next>
|
|
<next probability="5" only="none">112</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="30" only="vertical">2</next>
|
|
<next probability="30" only="vertical">225</next>
|
|
<next probability="20" only="vertical">79</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="105">
|
|
<name>handstand_fail2</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<frame>84</frame>
|
|
<next probability="50" only="none">66</next>
|
|
<next probability="50" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">66</next>
|
|
<next probability="100" only="window">66</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">116</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="106">
|
|
<name>bsheepwalk</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10000">
|
|
<frame>156</frame>
|
|
<frame>157</frame>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="none">107</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="107">
|
|
<name>bsheepwalkend</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="30">
|
|
<frame>156</frame>
|
|
<frame>157</frame>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="108">
|
|
<name>luckybsheepstart</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random+10">
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="109">
|
|
<name>bathb2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="7">
|
|
<frame>303</frame>
|
|
<next probability="25" only="none">50</next>
|
|
<next probability="25" only="none">11</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">26</next>
|
|
<next probability="10" only="none">68</next>
|
|
<next probability="10" only="none">30</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="110">
|
|
<name>shipc2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-40</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-40</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="screenW/imageH">
|
|
<frame>162</frame>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="111">
|
|
<name>tongue_flick2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>73</frame>
|
|
<frame>71</frame>
|
|
<frame>72</frame>
|
|
<frame>71</frame>
|
|
<frame>72</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>52</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>53</frame>
|
|
<frame>52</frame>
|
|
<frame>73</frame>
|
|
<frame>74</frame>
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<next probability="30" only="none">1</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="30" only="none">50</next>
|
|
<next probability="20" only="none">96</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="112">
|
|
<name>walk_task5</name>
|
|
<start>
|
|
<x>-3</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-3</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="25" only="none">14</next>
|
|
<next probability="15" only="none">70</next>
|
|
<next probability="20" only="none">113</next>
|
|
<next probability="15" only="none">96</next>
|
|
<next probability="10" only="none">35</next>
|
|
<next probability="5" only="none">121</next>
|
|
<next probability="10" only="none">214</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="35" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="35" only="vertical">225</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
<next probability="10" only="vertical">190</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="113">
|
|
<name>blastoff</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>3</frame>
|
|
<frame>76</frame>
|
|
<frame>30</frame>
|
|
<frame>30</frame>
|
|
<frame>30</frame>
|
|
<next probability="100" only="none">114</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="114">
|
|
<name>blastoffb</name>
|
|
<start>
|
|
<x>-12</x>
|
|
<y>-12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>-16</x>
|
|
<y>-16</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="12" repeat="1000">
|
|
<frame>188</frame>
|
|
<frame>188</frame>
|
|
<frame>189</frame>
|
|
<frame>189</frame>
|
|
<frame>188</frame>
|
|
<frame>188</frame>
|
|
<frame>189</frame>
|
|
<frame>189</frame>
|
|
<frame>188</frame>
|
|
<frame>188</frame>
|
|
<frame>189</frame>
|
|
<frame>189</frame>
|
|
<frame>190</frame>
|
|
<frame>190</frame>
|
|
<frame>191</frame>
|
|
<frame>191</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">239</next>
|
|
<next probability="100" only="horizontal">115</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="115">
|
|
<name>blastoffc</name>
|
|
<start>
|
|
<x>-12</x>
|
|
<y>-12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>-16</x>
|
|
<y>-16</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>190</frame>
|
|
<frame>190</frame>
|
|
<frame>191</frame>
|
|
<frame>191</frame>
|
|
<frame>190</frame>
|
|
<frame>190</frame>
|
|
<frame>191</frame>
|
|
<frame>191</frame>
|
|
<frame>190</frame>
|
|
<frame>190</frame>
|
|
<frame>191</frame>
|
|
<frame>191</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="116">
|
|
<name>fall_face</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>40</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>40</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<next probability="100" only="none">117</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="34" only="none">118</next>
|
|
<next probability="33" only="none">105</next>
|
|
<next probability="33" only="none">55</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="117">
|
|
<name>fall_faceb</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>12</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>16</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<frame>88</frame>
|
|
<frame>88</frame>
|
|
<next probability="100" only="none">116</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="none">118</next>
|
|
<next probability="35" only="none">67</next>
|
|
<next probability="15" only="none">243</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="118">
|
|
<name>fall_facec</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>85</frame>
|
|
<frame>119</frame>
|
|
<frame>102</frame>
|
|
<frame>102</frame>
|
|
<frame>101</frame>
|
|
<frame>101</frame>
|
|
<frame>10</frame>
|
|
<frame>10</frame>
|
|
<frame>10</frame>
|
|
<next probability="100" only="none">3</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">116</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="119">
|
|
<name>shipchase</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">120</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="120">
|
|
<name>shipchaseend</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="121">
|
|
<name>walk_task6</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<frame>192</frame>
|
|
<frame>3</frame>
|
|
<next probability="20" only="none">1</next>
|
|
<next probability="15" only="none">50</next>
|
|
<next probability="10" only="none">68</next>
|
|
<next probability="5" only="none">77</next>
|
|
<next probability="15" only="none">96</next>
|
|
<next probability="20" only="none">70</next>
|
|
<next probability="15" only="none">30</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="vertical">2</next>
|
|
<next probability="20" only="vertical">37</next>
|
|
<next probability="40" only="vertical">225</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="122">
|
|
<name>king_walk</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5">
|
|
<frame>199</frame>
|
|
<frame>198</frame>
|
|
<frame>200</frame>
|
|
<frame>198</frame>
|
|
<next probability="60" only="none">122</next>
|
|
<next probability="5" only="none">253</next>
|
|
<next probability="35" only="none">133</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">131</next>
|
|
<next probability="50" only="vertical">150</next>
|
|
<next probability="100" only="horizontal">184</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="123">
|
|
<name>king_spawn</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>8</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>205</frame>
|
|
<frame>202</frame>
|
|
<frame>204</frame>
|
|
<frame>237</frame>
|
|
<frame>240</frame>
|
|
<frame>249</frame>
|
|
<frame>222</frame>
|
|
<frame>220</frame>
|
|
<next probability="100" only="none">204</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="124">
|
|
<name>flower 3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<frame>150</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">256</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="125">
|
|
<name>flower 2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<frame>151</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">255</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="126">
|
|
<name>flower 1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<frame>152</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">245</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="127">
|
|
<name>eat 1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>300</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>59</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>6</frame>
|
|
<frame>6</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<frame>59</frame>
|
|
<next probability="100" only="none">73</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="128">
|
|
<name>flower 4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>290</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<frame>149</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">257</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="129">
|
|
<name>roll_start</name>
|
|
<start>
|
|
<x>-5</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<frame>119</frame>
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<next probability="75" only="none">55</next>
|
|
<next probability="25" only="none">130</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">8</next>
|
|
<next probability="100" only="window">51</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="130">
|
|
<name>roll_end</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>119</frame>
|
|
<frame>118</frame>
|
|
<frame>117</frame>
|
|
<frame>116</frame>
|
|
<frame>115</frame>
|
|
<frame>114</frame>
|
|
<frame>113</frame>
|
|
<frame>112</frame>
|
|
<frame>10</frame>
|
|
<frame>9</frame>
|
|
<frame>3</frame>
|
|
<next probability="40" only="taskbar">68</next>
|
|
<next probability="25" only="taskbar">25</next>
|
|
<next probability="25" only="taskbar">7</next>
|
|
<next probability="10" only="taskbar">129</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">8</next>
|
|
<next probability="100" only="window">51</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="131">
|
|
<name>king_rotateA</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>198</frame>
|
|
<frame>208</frame>
|
|
<frame>209</frame>
|
|
<next probability="100" only="none">132</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="132">
|
|
<name>king_rotateB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>209</frame>
|
|
<frame>208</frame>
|
|
<frame>198</frame>
|
|
<next probability="100" only="none">122</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="133">
|
|
<name>king_run_begin</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>199</frame>
|
|
<frame>198</frame>
|
|
<frame>200</frame>
|
|
<frame>198</frame>
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<next probability="100" only="none">134</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">131</next>
|
|
<next probability="50" only="vertical">151</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="134">
|
|
<name>king_run</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<frame>202</frame>
|
|
<next probability="30" only="none">134</next>
|
|
<next probability="10" only="none">135</next>
|
|
<next probability="30" only="none">136</next>
|
|
<next probability="10" only="none">179</next>
|
|
<next probability="20" only="none">232</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="vertical">131</next>
|
|
<next probability="40" only="vertical">151</next>
|
|
<next probability="20" only="vertical">232</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="135">
|
|
<name>king_run_end</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<frame>201</frame>
|
|
<frame>202</frame>
|
|
<frame>201</frame>
|
|
<frame>198</frame>
|
|
<frame>199</frame>
|
|
<frame>198</frame>
|
|
<frame>200</frame>
|
|
<frame>198</frame>
|
|
<next probability="80" only="none">122</next>
|
|
<next probability="20" only="none">131</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">131</next>
|
|
<next probability="50" only="vertical">150</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="136">
|
|
<name>king_jump</name>
|
|
<start>
|
|
<x>-12</x>
|
|
<y>-15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="12" repeat="1000">
|
|
<frame>206</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<next probability="60" only="none">136</next>
|
|
<next probability="40" only="none">179</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal">184</next>
|
|
<next probability="50" only="vertical">146</next>
|
|
<next probability="40" only="taskbar">136</next>
|
|
<next probability="30" only="taskbar">135</next>
|
|
<next probability="100" only="window">139</next>
|
|
<next probability="50" only="vertical">180</next>
|
|
<next probability="10" only="taskbar">179</next>
|
|
<next probability="20" only="taskbar">232</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="137">
|
|
<name>king_sleepB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/2+random">
|
|
<frame>196</frame>
|
|
<frame>197</frame>
|
|
<frame>196</frame>
|
|
<frame>197</frame>
|
|
<next probability="100" only="none">138</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="138">
|
|
<name>king_sleepC</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>196</frame>
|
|
<frame>197</frame>
|
|
<frame>206</frame>
|
|
<frame>198</frame>
|
|
<next probability="75" only="none">122</next>
|
|
<next probability="25" only="none">133</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="139">
|
|
<name>king_slam</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>207</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>203</frame>
|
|
<frame>206</frame>
|
|
<frame>198</frame>
|
|
<frame>198</frame>
|
|
<frame>198</frame>
|
|
<frame>198</frame>
|
|
<frame>198</frame>
|
|
<frame>198</frame>
|
|
<next probability="50" only="none">122</next>
|
|
<next probability="25" only="none">133</next>
|
|
<next probability="25" only="none">131</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal+">131</next>
|
|
<next probability="100" only="vertical">151</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="140">
|
|
<name>king_walk_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5">
|
|
<frame>216</frame>
|
|
<frame>217</frame>
|
|
<frame>216</frame>
|
|
<frame>218</frame>
|
|
<next probability="60" only="none">140</next>
|
|
<next probability="35" only="none">143</next>
|
|
<next probability="5" only="none">259</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal">141</next>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="50" only="horizontal">152</next>
|
|
<next probability="100" only="taskbar">140</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="141">
|
|
<name>king_rotateA_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>216</frame>
|
|
<frame>225</frame>
|
|
<frame>226</frame>
|
|
<next probability="100" only="none">142</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="142">
|
|
<name>king_rotateB_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>278</frame>
|
|
<frame>277</frame>
|
|
<frame>268</frame>
|
|
<next probability="100" only="none">156</next>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="143">
|
|
<name>king_run_begin_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>217</frame>
|
|
<frame>216</frame>
|
|
<frame>218</frame>
|
|
<frame>216</frame>
|
|
<frame>219</frame>
|
|
<frame>220</frame>
|
|
<frame>219</frame>
|
|
<frame>220</frame>
|
|
<frame>219</frame>
|
|
<frame>220</frame>
|
|
<next probability="100" only="none">144</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal">141</next>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="50" only="horizontal">153</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="144">
|
|
<name>king_run_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>220</frame>
|
|
<frame>219</frame>
|
|
<frame>219</frame>
|
|
<next probability="30" only="none">144</next>
|
|
<next probability="20" only="none">145</next>
|
|
<next probability="30" only="none">146</next>
|
|
<next probability="10" only="none">180</next>
|
|
<next probability="10" only="none">233</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="horizontal">141</next>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="40" only="horizontal">153</next>
|
|
<next probability="20" only="horizontal">233</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="145">
|
|
<name>king_run_end_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>219</frame>
|
|
<frame>220</frame>
|
|
<frame>219</frame>
|
|
<frame>220</frame>
|
|
<frame>219</frame>
|
|
<frame>216</frame>
|
|
<frame>217</frame>
|
|
<frame>216</frame>
|
|
<frame>218</frame>
|
|
<frame>216</frame>
|
|
<next probability="80" only="none">140</next>
|
|
<next probability="20" only="none">141</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal">141</next>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="50" only="horizontal">152</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="146">
|
|
<name>king_jump_up</name>
|
|
<start>
|
|
<x>15</x>
|
|
<y>-12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-20</x>
|
|
<y>-12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="12" repeat="1000">
|
|
<frame>223</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<next probability="50" only="none">145</next>
|
|
<next probability="50" only="none">144</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="horizontal">173</next>
|
|
<next probability="100" only="taskbar">139</next>
|
|
<next probability="20" only="vertical">145</next>
|
|
<next probability="40" only="vertical">144</next>
|
|
<next probability="20" only="vertical">149</next>
|
|
<next probability="50" only="horizontal">182</next>
|
|
<next probability="20" only="vertical">233</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="147">
|
|
<name>king_sleepB_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random">
|
|
<frame>214</frame>
|
|
<frame>215</frame>
|
|
<frame>214</frame>
|
|
<frame>215</frame>
|
|
<next probability="100" only="none">148</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="148">
|
|
<name>king_sleepC_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>214</frame>
|
|
<frame>215</frame>
|
|
<frame>223</frame>
|
|
<frame>216</frame>
|
|
<next probability="75" only="none">140</next>
|
|
<next probability="25" only="none">143</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="149">
|
|
<name>king_slam_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>224</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>223</frame>
|
|
<frame>216</frame>
|
|
<frame>216</frame>
|
|
<frame>216</frame>
|
|
<frame>216</frame>
|
|
<frame>216</frame>
|
|
<frame>216</frame>
|
|
<next probability="50" only="none">140</next>
|
|
<next probability="25" only="none">143</next>
|
|
<next probability="25" only="none">141</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="100" only="horizontal">153</next>
|
|
<next probability="100" only="taskbar">140</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="150">
|
|
<name>king_cornerA</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>206</frame>
|
|
<frame>205</frame>
|
|
<frame>223</frame>
|
|
<next probability="100" only="none">140</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">140</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="151">
|
|
<name>king_cornerB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>205</frame>
|
|
<next probability="100" only="none">144</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">144</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="152">
|
|
<name>king_cornerA_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>223</frame>
|
|
<frame>222</frame>
|
|
<frame>263</frame>
|
|
<next probability="100" only="none">167</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">167</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="153">
|
|
<name>king_cornerB_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>222</frame>
|
|
<next probability="100" only="none">171</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">171</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="154">
|
|
<name>king_cornerA_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>275</frame>
|
|
<frame>274</frame>
|
|
<frame>297</frame>
|
|
<next probability="100" only="none">122</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">122</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="155">
|
|
<name>king_cornerB_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>274</frame>
|
|
<next probability="100" only="none">134</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">134</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="156">
|
|
<name>king_walk_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5">
|
|
<frame>268</frame>
|
|
<frame>269</frame>
|
|
<frame>268</frame>
|
|
<frame>270</frame>
|
|
<next probability="60" only="none">156</next>
|
|
<next probability="35" only="none">159</next>
|
|
<next probability="5" only="none">260</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">157</next>
|
|
<next probability="50" only="window">157</next>
|
|
<next probability="50" only="taskbar">154</next>
|
|
<next probability="50" only="window">154</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="157">
|
|
<name>king_rotateA_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>268</frame>
|
|
<frame>277</frame>
|
|
<frame>278</frame>
|
|
<next probability="100" only="none">158</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">158</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="158">
|
|
<name>king_rotateB_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>226</frame>
|
|
<frame>225</frame>
|
|
<frame>216</frame>
|
|
<next probability="100" only="none">140</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">140</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="159">
|
|
<name>king_run_begin_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>269</frame>
|
|
<frame>268</frame>
|
|
<frame>270</frame>
|
|
<frame>268</frame>
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<next probability="100" only="none">160</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">157</next>
|
|
<next probability="50" only="taskbar">157</next>
|
|
<next probability="50" only="taskbar">155</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="160">
|
|
<name>king_run_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<frame>272</frame>
|
|
<next probability="30" only="none">160</next>
|
|
<next probability="20" only="none">161</next>
|
|
<next probability="30" only="none">162</next>
|
|
<next probability="10" only="none">181</next>
|
|
<next probability="10" only="none">235</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="window">157</next>
|
|
<next probability="30" only="taskbar">157</next>
|
|
<next probability="50" only="taskbar">155</next>
|
|
<next probability="20" only="taskbar">235</next>
|
|
<next probability="30" only="window">235</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="161">
|
|
<name>king_run_end_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<frame>271</frame>
|
|
<frame>272</frame>
|
|
<frame>271</frame>
|
|
<frame>268</frame>
|
|
<frame>269</frame>
|
|
<frame>268</frame>
|
|
<frame>270</frame>
|
|
<frame>268</frame>
|
|
<next probability="80" only="none">156</next>
|
|
<next probability="20" only="none">157</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">157</next>
|
|
<next probability="50" only="taskbar">157</next>
|
|
<next probability="50" only="taskbar">154</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="162">
|
|
<name>king_jump_down</name>
|
|
<start>
|
|
<x>15</x>
|
|
<y>12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-20</x>
|
|
<y>12</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="12" repeat="1000">
|
|
<frame>275</frame>
|
|
<frame>274</frame>
|
|
<frame>274</frame>
|
|
<frame>274</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<next probability="50" only="none">161</next>
|
|
<next probability="50" only="none">160</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">166</next>
|
|
<next probability="100" only="taskbar">189</next>
|
|
<next probability="40" only="vertical">160</next>
|
|
<next probability="20" only="vertical">161</next>
|
|
<next probability="20" only="vertical">165</next>
|
|
<next probability="20" only="vertical">235</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="163">
|
|
<name>king_sleepB_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random">
|
|
<frame>266</frame>
|
|
<frame>267</frame>
|
|
<frame>266</frame>
|
|
<frame>267</frame>
|
|
<next probability="100" only="none">164</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="164">
|
|
<name>king_sleepC_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>266</frame>
|
|
<frame>267</frame>
|
|
<frame>275</frame>
|
|
<frame>268</frame>
|
|
<next probability="75" only="none">156</next>
|
|
<next probability="25" only="none">159</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="165">
|
|
<name>king_slam_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>276</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>273</frame>
|
|
<frame>275</frame>
|
|
<frame>268</frame>
|
|
<frame>268</frame>
|
|
<frame>268</frame>
|
|
<frame>268</frame>
|
|
<frame>268</frame>
|
|
<frame>268</frame>
|
|
<next probability="50" only="none">156</next>
|
|
<next probability="25" only="none">159</next>
|
|
<next probability="25" only="none">157</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">157</next>
|
|
<next probability="100" only="taskbar">155</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="166">
|
|
<name>king_slamB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>296</frame>
|
|
<frame>298</frame>
|
|
<frame>298</frame>
|
|
<frame>298</frame>
|
|
<frame>298</frame>
|
|
<frame>298</frame>
|
|
<frame>298</frame>
|
|
<frame>297</frame>
|
|
<frame>299</frame>
|
|
<frame>299</frame>
|
|
<frame>299</frame>
|
|
<frame>299</frame>
|
|
<frame>299</frame>
|
|
<frame>299</frame>
|
|
<next probability="50" only="none">122</next>
|
|
<next probability="25" only="none">133</next>
|
|
<next probability="25" only="none">131</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal+">131</next>
|
|
<next probability="100" only="vertical">151</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="167">
|
|
<name>king_walk_top</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5">
|
|
<frame>253</frame>
|
|
<frame>252</frame>
|
|
<frame>253</frame>
|
|
<frame>251</frame>
|
|
<next probability="50" only="none">167</next>
|
|
<next probability="30" only="none">170</next>
|
|
<next probability="15" only="none">191</next>
|
|
<next probability="5" only="none">174</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">168</next>
|
|
<next probability="50" only="vertical">177</next>
|
|
<next probability="100" only="taskbar">166</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="168">
|
|
<name>king_rotateA_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>253</frame>
|
|
<frame>261</frame>
|
|
<frame>260</frame>
|
|
<next probability="100" only="none">169</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">169</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="169">
|
|
<name>king_rotateB_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>260</frame>
|
|
<frame>261</frame>
|
|
<frame>253</frame>
|
|
<next probability="100" only="none">167</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">167</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="170">
|
|
<name>king_run_begin_top</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>252</frame>
|
|
<frame>253</frame>
|
|
<frame>251</frame>
|
|
<frame>253</frame>
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<next probability="100" only="none">171</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">168</next>
|
|
<next probability="50" only="vertical">178</next>
|
|
<next probability="100" only="window">168</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="171">
|
|
<name>king_run_top</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/10">
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<frame>249</frame>
|
|
<next probability="30" only="none">171</next>
|
|
<next probability="15" only="none">172</next>
|
|
<next probability="30" only="none">173</next>
|
|
<next probability="15" only="none">182</next>
|
|
<next probability="10" only="none">234</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="vertical">168</next>
|
|
<next probability="40" only="vertical">178</next>
|
|
<next probability="100" only="window">168</next>
|
|
<next probability="20" only="vertical">234</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="172">
|
|
<name>king_run_end_top</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<frame>250</frame>
|
|
<frame>249</frame>
|
|
<frame>250</frame>
|
|
<frame>253</frame>
|
|
<frame>252</frame>
|
|
<frame>253</frame>
|
|
<frame>251</frame>
|
|
<frame>253</frame>
|
|
<next probability="80" only="none">167</next>
|
|
<next probability="20" only="none">168</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="vertical">168</next>
|
|
<next probability="50" only="vertical">177</next>
|
|
<next probability="100" only="window">168</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="173">
|
|
<name>king_jump_top</name>
|
|
<start>
|
|
<x>12</x>
|
|
<y>15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>12</x>
|
|
<y>-20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="12" repeat="1000">
|
|
<frame>263</frame>
|
|
<frame>264</frame>
|
|
<frame>264</frame>
|
|
<frame>264</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<next probability="50" only="none">172</next>
|
|
<next probability="50" only="none">171</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">186</next>
|
|
<next probability="20" only="horizontal">176</next>
|
|
<next probability="40" only="horizontal">171</next>
|
|
<next probability="20" only="horizontal">172</next>
|
|
<next probability="100" only="window">166</next>
|
|
<next probability="20" only="horizontal">234</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="174">
|
|
<name>king_sleepA_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="2" repeat="random/5">
|
|
<frame>253</frame>
|
|
<frame>262</frame>
|
|
<frame>255</frame>
|
|
<frame>254</frame>
|
|
<next probability="100" only="none">175</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="175">
|
|
<name>king_sleepB_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>255</frame>
|
|
<frame>254</frame>
|
|
<frame>263</frame>
|
|
<frame>253</frame>
|
|
<next probability="75" only="none">167</next>
|
|
<next probability="25" only="none">170</next>
|
|
<next probability="25" only="none">191</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="176">
|
|
<name>king_slam_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>262</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>265</frame>
|
|
<frame>263</frame>
|
|
<frame>253</frame>
|
|
<frame>253</frame>
|
|
<frame>253</frame>
|
|
<frame>253</frame>
|
|
<frame>253</frame>
|
|
<frame>253</frame>
|
|
<next probability="50" only="none">167</next>
|
|
<next probability="25" only="none">170</next>
|
|
<next probability="25" only="none">168</next>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal+">168</next>
|
|
<next probability="100" only="vertical">178</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="177">
|
|
<name>king_cornerA_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>263</frame>
|
|
<frame>264</frame>
|
|
<frame>241</frame>
|
|
<next probability="100" only="none">156</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">156</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="178">
|
|
<name>king_cornerB_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>264</frame>
|
|
<next probability="100" only="none">160</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">160</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="179">
|
|
<name>king_jumpB</name>
|
|
<start>
|
|
<x>-15</x>
|
|
<y>-20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-15</x>
|
|
<y>30</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="19" repeat="1000">
|
|
<frame>206</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>203</frame>
|
|
<frame>204</frame>
|
|
<frame>238</frame>
|
|
<frame>240</frame>
|
|
<frame>265</frame>
|
|
<frame>222</frame>
|
|
<frame>221</frame>
|
|
<frame>205</frame>
|
|
<frame>203</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<frame>204</frame>
|
|
<next probability="25" only="none">136</next>
|
|
<next probability="50" only="none">134</next>
|
|
<next probability="25" only="none">135</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal">184</next>
|
|
<next probability="100" only="window">139</next>
|
|
<next probability="30" only="taskbar">136</next>
|
|
<next probability="50" only="vertical">146</next>
|
|
<next probability="40" only="taskbar">134</next>
|
|
<next probability="50" only="vertical">180</next>
|
|
<next probability="20" only="taskbar">179</next>
|
|
<next probability="10" only="taskbar">139</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="180">
|
|
<name>king_jumpB_up</name>
|
|
<start>
|
|
<x>20</x>
|
|
<y>-15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-30</x>
|
|
<y>-15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="19" repeat="1000">
|
|
<frame>223</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>221</frame>
|
|
<frame>205</frame>
|
|
<frame>203</frame>
|
|
<frame>239</frame>
|
|
<frame>238</frame>
|
|
<frame>264</frame>
|
|
<frame>265</frame>
|
|
<frame>222</frame>
|
|
<frame>221</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<frame>205</frame>
|
|
<next probability="50" only="none">180</next>
|
|
<next probability="25" only="none">144</next>
|
|
<next probability="25" only="none">145</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="30" only="horizontal">173</next>
|
|
<next probability="30" only="vertical">146</next>
|
|
<next probability="20" only="vertical">149</next>
|
|
<next probability="50" only="horizontal">171</next>
|
|
<next probability="40" only="vertical">144</next>
|
|
<next probability="20" only="horizontal">182</next>
|
|
<next probability="10" only="vertical">180</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="181">
|
|
<name>king_jumpB_down</name>
|
|
<start>
|
|
<x>20</x>
|
|
<y>15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-30</x>
|
|
<y>15</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="19" repeat="1000">
|
|
<frame>275</frame>
|
|
<frame>274</frame>
|
|
<frame>274</frame>
|
|
<frame>274</frame>
|
|
<frame>273</frame>
|
|
<frame>295</frame>
|
|
<frame>248</frame>
|
|
<frame>288</frame>
|
|
<frame>287</frame>
|
|
<frame>289</frame>
|
|
<frame>298</frame>
|
|
<frame>274</frame>
|
|
<frame>273</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<frame>295</frame>
|
|
<next probability="50" only="none">181</next>
|
|
<next probability="25" only="none">160</next>
|
|
<next probability="25" only="none">161</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">166</next>
|
|
<next probability="30" only="vertical">162</next>
|
|
<next probability="100" only="window">189</next>
|
|
<next probability="50" only="taskbar">189</next>
|
|
<next probability="40" only="vertical">160</next>
|
|
<next probability="20" only="vertical">165</next>
|
|
<next probability="10" only="vertical">181</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="182">
|
|
<name>king_jumpB_top</name>
|
|
<start>
|
|
<x>15</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>15</x>
|
|
<y>-30</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="19" repeat="1000">
|
|
<frame>263</frame>
|
|
<frame>264</frame>
|
|
<frame>264</frame>
|
|
<frame>264</frame>
|
|
<frame>265</frame>
|
|
<frame>222</frame>
|
|
<frame>221</frame>
|
|
<frame>205</frame>
|
|
<frame>203</frame>
|
|
<frame>204</frame>
|
|
<frame>238</frame>
|
|
<frame>264</frame>
|
|
<frame>265</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<frame>222</frame>
|
|
<next probability="50" only="none">182</next>
|
|
<next probability="25" only="none">171</next>
|
|
<next probability="25" only="none">172</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="40" only="horizontal">171</next>
|
|
<next probability="20" only="horizontal">176</next>
|
|
<next probability="100" only="window">166</next>
|
|
<next probability="100" only="vertical">186</next>
|
|
<next probability="40" only="horizontal">172</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="183">
|
|
<name>king_slamB_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>242</frame>
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<frame>241</frame>
|
|
<frame>233</frame>
|
|
<frame>233</frame>
|
|
<frame>233</frame>
|
|
<frame>233</frame>
|
|
<frame>233</frame>
|
|
<frame>233</frame>
|
|
<next probability="50" only="none">156</next>
|
|
<next probability="25" only="none">159</next>
|
|
<next probability="25" only="none">157</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">157</next>
|
|
<next probability="100" only="taskbar">155</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="184">
|
|
<name>king_slamB_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>258</frame>
|
|
<frame>248</frame>
|
|
<frame>248</frame>
|
|
<frame>248</frame>
|
|
<frame>248</frame>
|
|
<frame>248</frame>
|
|
<frame>248</frame>
|
|
<frame>257</frame>
|
|
<frame>256</frame>
|
|
<frame>256</frame>
|
|
<frame>256</frame>
|
|
<frame>256</frame>
|
|
<frame>256</frame>
|
|
<frame>256</frame>
|
|
<next probability="50" only="none">167</next>
|
|
<next probability="25" only="none">170</next>
|
|
<next probability="25" only="none">168</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal+">168</next>
|
|
<next probability="100" only="vertical">178</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="185">
|
|
<name>king_slamB_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>291</frame>
|
|
<frame>287</frame>
|
|
<frame>287</frame>
|
|
<frame>287</frame>
|
|
<frame>287</frame>
|
|
<frame>287</frame>
|
|
<frame>287</frame>
|
|
<frame>290</frame>
|
|
<frame>282</frame>
|
|
<frame>282</frame>
|
|
<frame>282</frame>
|
|
<frame>282</frame>
|
|
<frame>282</frame>
|
|
<frame>282</frame>
|
|
<next probability="50" only="none">140</next>
|
|
<next probability="25" only="none">143</next>
|
|
<next probability="25" only="none">141</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">141</next>
|
|
<next probability="100" only="horizontal">153</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="186">
|
|
<name>king_jump_down_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>241</frame>
|
|
<next probability="50" only="none">162</next>
|
|
<next probability="50" only="none">181</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">162</next>
|
|
<next probability="100" only="horizontal">165</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="187">
|
|
<name>king_jump_top_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>257</frame>
|
|
<next probability="50" only="none">173</next>
|
|
<next probability="50" only="none">182</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">173</next>
|
|
<next probability="100" only="vertical">176</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="188">
|
|
<name>king_jump_up_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>290</frame>
|
|
<next probability="50" only="none">146</next>
|
|
<next probability="50" only="none">180</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">146</next>
|
|
<next probability="100" only="taskbar">149</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="189">
|
|
<name>king_jump_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>297</frame>
|
|
<next probability="50" only="none">136</next>
|
|
<next probability="50" only="none">179</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">136</next>
|
|
<next probability="100" only="vertical">166</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="190">
|
|
<name>walk_death</name>
|
|
<start>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="20">
|
|
<frame>2</frame>
|
|
<frame>3</frame>
|
|
<next probability="100" only="none">261</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="191">
|
|
<name>king_hangA</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>253</frame>
|
|
<frame>262</frame>
|
|
<frame>222</frame>
|
|
<frame>220</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<frame>221</frame>
|
|
<next probability="100" only="none">209</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="192">
|
|
<name>king_fall_spawn</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>237</frame>
|
|
<frame>204</frame>
|
|
<frame>202</frame>
|
|
<frame>205</frame>
|
|
<frame>220</frame>
|
|
<frame>222</frame>
|
|
<frame>249</frame>
|
|
<frame>240</frame>
|
|
<next probability="100" only="none">192</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">139</next>
|
|
<next probability="100" only="taskbar">139</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="193">
|
|
<name>roll_back</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>63</frame>
|
|
<frame>64</frame>
|
|
<frame>65</frame>
|
|
<frame>66</frame>
|
|
<frame>67</frame>
|
|
<frame>68</frame>
|
|
<frame>69</frame>
|
|
<frame>70</frame>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">7</next>
|
|
<next probability="10" only="none">44</next>
|
|
<next probability="25" only="none">68</next>
|
|
<next probability="10" only="none">61</next>
|
|
<next probability="10" only="none">25</next>
|
|
<next probability="15" only="none">210</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="33" only="vertical">66</next>
|
|
<next probability="33" only="vertical">105</next>
|
|
<next probability="34" only="vertical">91</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">6</next>
|
|
<next probability="50" only="window">208</next>
|
|
<next probability="50" only="window">6</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="194">
|
|
<name>bloom_1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/2+50">
|
|
<frame>303</frame>
|
|
<next probability="100" only="none">195</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">261</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="195">
|
|
<name>bloom_2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random*10">
|
|
<frame>152</frame>
|
|
<next probability="100" only="none">196</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">245</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="196">
|
|
<name>bloom_3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random*20">
|
|
<frame>151</frame>
|
|
<next probability="100" only="none">197</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">255</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="197">
|
|
<name>bloom_4</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random*20">
|
|
<frame>150</frame>
|
|
<next probability="100" only="none">198</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">256</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="198">
|
|
<name>bloom_5</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random*20">
|
|
<frame>149</frame>
|
|
<next probability="100" only="none">199</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">257</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="199">
|
|
<name>bloom_6</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random*50">
|
|
<frame>153</frame>
|
|
<next probability="100" only="none">200</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">258</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="200">
|
|
<name>bloom_ded</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random">
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<frame>153</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="201">
|
|
<name>pissb_2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>104</frame>
|
|
<frame>106</frame>
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>104</frame>
|
|
<frame>103</frame>
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>3</frame>
|
|
<next probability="40" only="none">1</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">25</next>
|
|
<next probability="10" only="none">215</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="202">
|
|
<name>kill_end</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="203">
|
|
<name>chasew1b</name>
|
|
<start>
|
|
<x>-8</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-12</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="vertical">79</next>
|
|
<next probability="10" only="vertical">228</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="204">
|
|
<name>king_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>238</frame>
|
|
<frame>238</frame>
|
|
<next probability="100" only="none">204</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="taskbar">139</next>
|
|
<next probability="10" only="window">139</next>
|
|
<next probability="20" only="taskbar">134</next>
|
|
<next probability="10" only="taskbar">135</next>
|
|
<next probability="20" only="window">134</next>
|
|
<next probability="10" only="window">135</next>
|
|
<next probability="20" only="taskbar">136</next>
|
|
<next probability="10" only="taskbar">179</next>
|
|
<next probability="20" only="window">136</next>
|
|
<next probability="10" only="window">179</next>
|
|
<next probability="30" only="taskbar">232</next>
|
|
<next probability="30" only="window">232</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="205">
|
|
<name>king_fall_ded</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>237</frame>
|
|
<frame>204</frame>
|
|
<frame>202</frame>
|
|
<frame>205</frame>
|
|
<frame>220</frame>
|
|
<frame>222</frame>
|
|
<frame>249</frame>
|
|
<frame>240</frame>
|
|
<frame>237</frame>
|
|
<frame>204</frame>
|
|
<frame>202</frame>
|
|
<frame>205</frame>
|
|
<frame>220</frame>
|
|
<frame>222</frame>
|
|
<frame>249</frame>
|
|
<frame>240</frame>
|
|
<frame>237</frame>
|
|
<frame>204</frame>
|
|
<frame>202</frame>
|
|
<frame>205</frame>
|
|
<frame>220</frame>
|
|
<frame>222</frame>
|
|
<frame>249</frame>
|
|
<frame>240</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="206">
|
|
<name>sheep_blush</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>7</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>127</frame>
|
|
<frame>128</frame>
|
|
<frame>129</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>129</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>130</frame>
|
|
<frame>129</frame>
|
|
<frame>128</frame>
|
|
<frame>127</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<next probability="30" only="none">1</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="10" only="none">15</next>
|
|
<next probability="10" only="none">96</next>
|
|
<next probability="30" only="none">68</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="207">
|
|
<name>fake_hang</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>46</frame>
|
|
<frame>47</frame>
|
|
<next probability="100" only="none">39</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="208">
|
|
<name>fall_wina2</name>
|
|
<start>
|
|
<x>imageW*0.4</x>
|
|
<y>imageH*0.45</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>63</frame>
|
|
<next probability="100" only="none">53</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="209">
|
|
<name>king_hangB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>221</frame>
|
|
<frame>220</frame>
|
|
<frame>222</frame>
|
|
<frame>262</frame>
|
|
<frame>263</frame>
|
|
<frame>263</frame>
|
|
<frame>264</frame>
|
|
<frame>237</frame>
|
|
<frame>238</frame>
|
|
<next probability="50" only="none">204</next>
|
|
<next probability="30" only="none">192</next>
|
|
<next probability="20" only="none">205</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="210">
|
|
<name>roll_backB</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>63</frame>
|
|
<frame>64</frame>
|
|
<frame>65</frame>
|
|
<frame>66</frame>
|
|
<frame>67</frame>
|
|
<frame>68</frame>
|
|
<frame>69</frame>
|
|
<frame>70</frame>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">7</next>
|
|
<next probability="10" only="none">44</next>
|
|
<next probability="25" only="none">68</next>
|
|
<next probability="5" only="none">61</next>
|
|
<next probability="15" only="none">25</next>
|
|
<next probability="15" only="none">210</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="33" only="vertical">66</next>
|
|
<next probability="33" only="vertical">105</next>
|
|
<next probability="34" only="vertical">91</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">6</next>
|
|
<next probability="50" only="window">208</next>
|
|
<next probability="50" only="window">6</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="211">
|
|
<name>roll_back_flip</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>119</frame>
|
|
<next probability="100" only="none">193</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="212">
|
|
<name>quick_deadA</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1">
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>96</frame>
|
|
<frame>95</frame>
|
|
<frame>95</frame>
|
|
<frame>95</frame>
|
|
<frame>95</frame>
|
|
<frame>95</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="213">
|
|
<name>quick_deadB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1">
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>93</frame>
|
|
<frame>94</frame>
|
|
<frame>94</frame>
|
|
<frame>94</frame>
|
|
<frame>94</frame>
|
|
<frame>94</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="214">
|
|
<name>quick_dead</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="7" repeat="random/10+10">
|
|
<frame>3</frame>
|
|
<frame>37</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<frame>50</frame>
|
|
<next probability="50" only="none">212</next>
|
|
<next probability="50" only="none">213</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="215">
|
|
<name>bath_start</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>30</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>3</frame>
|
|
<frame>31</frame>
|
|
<frame>73</frame>
|
|
<frame>17</frame>
|
|
<frame>29</frame>
|
|
<frame>29</frame>
|
|
<frame>29</frame>
|
|
<frame>30</frame>
|
|
<frame>4</frame>
|
|
<frame>24</frame>
|
|
<frame>21</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<next probability="100" only="none">216</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">223</next>
|
|
<next probability="100" only="window">216</next>
|
|
<next probability="25" only="horizontal">207</next>
|
|
<next probability="75" only="horizontal">64</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="216">
|
|
<name>bath_startB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<next probability="100" only="none">216</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">217</next>
|
|
<next probability="100" only="window">216</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="217">
|
|
<name>bath_startC</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>147</frame>
|
|
<frame>148</frame>
|
|
<frame>148</frame>
|
|
<frame>147</frame>
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">92</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="220">
|
|
<name>jump_down_fail1</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>14</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>16</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>24</frame>
|
|
<frame>4</frame>
|
|
<frame>30</frame>
|
|
<frame>17</frame>
|
|
<next probability="100" only="none">219</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">193</next>
|
|
<next probability="20" only="taskbar">10</next>
|
|
<next probability="30" only="taskbar">54</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="221">
|
|
<name>bath1b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">24</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="222">
|
|
<name>bath_wait</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="100">
|
|
<frame>146</frame>
|
|
<next probability="100" only="none">224</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="223">
|
|
<name>bath_eyes</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>303</frame>
|
|
<frame>171</frame>
|
|
<frame>169</frame>
|
|
<frame>171</frame>
|
|
<frame>170</frame>
|
|
<frame>169</frame>
|
|
<frame>170</frame>
|
|
<frame>171</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="224">
|
|
<name>bath_waitB</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5">
|
|
<frame>146</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="225">
|
|
<name>rotate2a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>3</frame>
|
|
<frame>12</frame>
|
|
<frame>13</frame>
|
|
<next probability="100" only="none">226</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="226">
|
|
<name>rotate2b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>13</frame>
|
|
<frame>12</frame>
|
|
<frame>3</frame>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="40" only="none">50</next>
|
|
<next probability="20" only="none">35</next>
|
|
<next probability="20" only="none">96</next>
|
|
<next probability="10" only="none">225</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="227">
|
|
<name>run_jump_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>78</frame>
|
|
<next probability="30" only="none">7</next>
|
|
<next probability="45" only="none">25</next>
|
|
<next probability="20" only="none">36</next>
|
|
<next probability="5" only="none">44</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="228">
|
|
<name>wall_slide_run</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>30</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>29</frame>
|
|
<next probability="100" only="none">63</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="taskbar">54</next>
|
|
<next probability="10" only="taskbar">37</next>
|
|
<next probability="20" only="taskbar">193</next>
|
|
<next probability="100" only="window">54</next>
|
|
<next probability="100" only="horizontal">53</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="218">
|
|
<name>roll_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>10</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>126</frame>
|
|
<next probability="100" only="none">55</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="219">
|
|
<name>jump_down_fail2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>16</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>29</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="taskbar">193</next>
|
|
<next probability="100" only="window">193</next>
|
|
<next probability="10" only="taskbar">114</next>
|
|
<next probability="20" only="taskbar">10</next>
|
|
<next probability="20" only="taskbar">54</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="229">
|
|
<name>roll_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<frame>119</frame>
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="horizontal">230</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="230">
|
|
<name>roll_top</name>
|
|
<start>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<frame>119</frame>
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">231</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="231">
|
|
<name>roll_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>126</frame>
|
|
<frame>125</frame>
|
|
<frame>124</frame>
|
|
<frame>123</frame>
|
|
<frame>122</frame>
|
|
<frame>121</frame>
|
|
<frame>120</frame>
|
|
<frame>119</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">231</next>
|
|
<next probability="100" only="taskbar">55</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="232">
|
|
<name>king_RJflip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>207</frame>
|
|
<next probability="40" only="none">134</next>
|
|
<next probability="30" only="none">136</next>
|
|
<next probability="10" only="none">179</next>
|
|
<next probability="20" only="none">135</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="233">
|
|
<name>king_RJflip_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>224</frame>
|
|
<next probability="40" only="none">160</next>
|
|
<next probability="30" only="none">162</next>
|
|
<next probability="20" only="none">161</next>
|
|
<next probability="10" only="none">181</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="234">
|
|
<name>king_RJflip_top</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>262</frame>
|
|
<next probability="40" only="none">171</next>
|
|
<next probability="30" only="none">173</next>
|
|
<next probability="20" only="none">172</next>
|
|
<next probability="10" only="none">182</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="235">
|
|
<name>king_RJflip_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>276</frame>
|
|
<next probability="40" only="none">144</next>
|
|
<next probability="30" only="none">146</next>
|
|
<next probability="10" only="none">180</next>
|
|
<next probability="20" only="none">145</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="236">
|
|
<name>sit_stare</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+30">
|
|
<frame>34</frame>
|
|
<next probability="40" only="none">20</next>
|
|
<next probability="30" only="none">237</next>
|
|
<next probability="30" only="none">236</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="237">
|
|
<name>sit_sleep</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="4" repeat="random/5+30">
|
|
<frame>35</frame>
|
|
<frame>36</frame>
|
|
<frame>35</frame>
|
|
<frame>35</frame>
|
|
<frame>36</frame>
|
|
<next probability="40" only="none">20</next>
|
|
<next probability="30" only="none">237</next>
|
|
<next probability="30" only="none">236</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="238">
|
|
<name>ground_slide_short</name>
|
|
<start>
|
|
<x>-10</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>23</frame>
|
|
<next probability="100" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">8</next>
|
|
<next probability="100" only="window">51</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="239">
|
|
<name>wall_slide</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-30</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>18</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>29</frame>
|
|
<next probability="100" only="none">63</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="taskbar">54</next>
|
|
<next probability="10" only="taskbar">37</next>
|
|
<next probability="20" only="taskbar">193</next>
|
|
<next probability="100" only="window">54</next>
|
|
<next probability="100" only="horizontal">53</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="240">
|
|
<name>fake_hang_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/5+10">
|
|
<frame>46</frame>
|
|
<frame>47</frame>
|
|
<next probability="100" only="none">39</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="241">
|
|
<name>bonk_fast</name>
|
|
<start>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>2</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>84</frame>
|
|
<frame>62</frame>
|
|
<frame>62</frame>
|
|
<next probability="50" only="none">193</next>
|
|
<next probability="50" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="242">
|
|
<name>Jump_down_flip</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>173</frame>
|
|
<next probability="100" only="none">45</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="243">
|
|
<name>ground_slide_long</name>
|
|
<start>
|
|
<x>-14</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="14">
|
|
<frame>23</frame>
|
|
<next probability="100" only="none">91</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="70" only="vertical">8</next>
|
|
<next probability="30" only="vertical">227</next>
|
|
<next probability="100" only="window">51</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="244">
|
|
<name>jump_down3</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>16</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>25</frame>
|
|
<next probability="100" only="none">244</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="window">244</next>
|
|
<next probability="10" only="taskbar">46</next>
|
|
<next probability="10" only="taskbar">118</next>
|
|
<next probability="15" only="taskbar">25</next>
|
|
<next probability="15" only="taskbar">7</next>
|
|
<next probability="10" only="taskbar">36</next>
|
|
<next probability="10" only="taskbar">243</next>
|
|
<next probability="20" only="taskbar">227</next>
|
|
<next probability="10" only="taskbar">67</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="245">
|
|
<name>bloom_2_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>152</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">195</next>
|
|
<next probability="100" only="window">195</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="49">
|
|
<name>wall_jump</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>4</frame>
|
|
<next probability="25" only="none">25</next>
|
|
<next probability="50" only="none">246</next>
|
|
<next probability="25" only="none">44</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="246">
|
|
<name>wall_kickjump</name>
|
|
<start>
|
|
<x>-15</x>
|
|
<y>-5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-15</x>
|
|
<y>20</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>22</frame>
|
|
<frame>4</frame>
|
|
<frame>23</frame>
|
|
<frame>23</frame>
|
|
<frame>24</frame>
|
|
<frame>24</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<frame>25</frame>
|
|
<next probability="100" only="none">45</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="25" only="taskbar">7</next>
|
|
<next probability="30" only="taskbar">25</next>
|
|
<next probability="25" only="horizontal+">36</next>
|
|
<next probability="100" only="vertical">53</next>
|
|
<next probability="50" only="window">25</next>
|
|
<next probability="10" only="taskbar">44</next>
|
|
<next probability="25" only="window">44</next>
|
|
<next probability="25" only="taskbar">227</next>
|
|
<next probability="5" only="taskbar">67</next>
|
|
<next probability="5" only="taskbar">238</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="247">
|
|
<name>ship_spawn</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="random/20">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="40" only="none">112</next>
|
|
<next probability="20" only="none">1</next>
|
|
<next probability="20" only="none">50</next>
|
|
<next probability="10" only="none">68</next>
|
|
<next probability="10" only="none">77</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="30" only="vertical">2</next>
|
|
<next probability="30" only="vertical">225</next>
|
|
<next probability="20" only="vertical">79</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="20" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="248">
|
|
<name>rand_spawner</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>150</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="33" only="none">103</next>
|
|
<next probability="33" only="none">104</next>
|
|
<next probability="34" only="none">247</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="30" only="vertical">2</next>
|
|
<next probability="30" only="vertical">225</next>
|
|
<next probability="20" only="vertical">79</next>
|
|
<next probability="10" only="vertical">227</next>
|
|
<next probability="10" only="vertical">241</next>
|
|
<next probability="30" only="window">43</next>
|
|
<next probability="30" only="window">116</next>
|
|
<next probability="20" only="window">2</next>
|
|
<next probability="30" only="window">225</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="100" only="none">5</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="249">
|
|
<name>alienchasestart</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<frame>168</frame>
|
|
<next probability="100" only="none">59</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">261</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="250">
|
|
<name>bsheepchasestart</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<next probability="100" only="none">101</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">261</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="251">
|
|
<name>shipchasestart</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<next probability="100" only="none">119</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">261</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="252">
|
|
<name>chasebstart</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<frame>178</frame>
|
|
<frame>179</frame>
|
|
<frame>179</frame>
|
|
<next probability="100" only="none">80</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="vertical">261</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="253">
|
|
<name>king_sleepA</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>198</frame>
|
|
<frame>207</frame>
|
|
<frame>196</frame>
|
|
<next probability="100" only="none">137</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="254">
|
|
<name>kill</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>73</frame>
|
|
<frame>74</frame>
|
|
<frame>75</frame>
|
|
<frame>74</frame>
|
|
<frame>74</frame>
|
|
<frame>73</frame>
|
|
<frame>71</frame>
|
|
<frame>72</frame>
|
|
<frame>71</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="255">
|
|
<name>bloom_3_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>151</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">196</next>
|
|
<next probability="100" only="window">196</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="256">
|
|
<name>bloom_4_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>150</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">197</next>
|
|
<next probability="100" only="window">197</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="257">
|
|
<name>bloom_5_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>149</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">198</next>
|
|
<next probability="100" only="window">198</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="258">
|
|
<name>bloom_6_fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>10</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>5</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="1000">
|
|
<frame>153</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="taskbar">199</next>
|
|
<next probability="100" only="window">199</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="259">
|
|
<name>king_sleepA_up</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>216</frame>
|
|
<frame>224</frame>
|
|
<frame>214</frame>
|
|
<next probability="100" only="none">147</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="260">
|
|
<name>king_sleepA_down</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>600</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>800</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>268</frame>
|
|
<frame>276</frame>
|
|
<frame>266</frame>
|
|
<next probability="100" only="none">163</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="261">
|
|
<name>blank_die</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>303</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="262">
|
|
<name>chasewstartB</name>
|
|
<start>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-6</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>5</frame>
|
|
<frame>4</frame>
|
|
<frame>4</frame>
|
|
<next probability="75" only="none">78</next>
|
|
<next probability="25" only="none">203</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="263">
|
|
<name>spawn_shipa</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<next probability="100" only="none">264</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="264">
|
|
<name>spawn_shipb</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">267</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="265">
|
|
<name>spawn_shipd</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>161</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="266">
|
|
<name>spawn_ship2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>3</y>
|
|
<offsety>20</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>6</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>133</frame>
|
|
<next probability="100" only="none">5</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="100" only="none">9</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="267">
|
|
<name>ship_spawnc</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">266</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="268">
|
|
<name>ship_spawnc2</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5">
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<next probability="100" only="none">265</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
</animations>
|
|
<childs>
|
|
<child animationid="21">
|
|
<x>screenW-areaH/2-(randS*areaH/2)/120</x>
|
|
<y>areaH-imageH</y>
|
|
<next>23</next>
|
|
</child>
|
|
<child animationid="26">
|
|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
|
|
<next>27</next>
|
|
</child>
|
|
<child animationid="28">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>31</next>
|
|
</child>
|
|
<child animationid="14">
|
|
<x>imageX</x>
|
|
<y>imageY-imageH*4</y>
|
|
<next>56</next>
|
|
</child>
|
|
<child animationid="57">
|
|
<x>imageX</x>
|
|
<y>imageY+imageH</y>
|
|
<next>87</next>
|
|
</child>
|
|
<child animationid="262">
|
|
<x>screenW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>252</next>
|
|
</child>
|
|
<child animationid="262">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>252</next>
|
|
</child>
|
|
<child animationid="93">
|
|
<x>imageX</x>
|
|
<y>imageY</y>
|
|
<next>94</next>
|
|
</child>
|
|
<child animationid="98">
|
|
<x>imageX</x>
|
|
<y>imageY+imageH*2</y>
|
|
<next>88</next>
|
|
</child>
|
|
<child animationid="99">
|
|
<x>imageX</x>
|
|
<y>imageY+imageH*3</y>
|
|
<next>89</next>
|
|
</child>
|
|
<child animationid="103">
|
|
<x>screenW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>250</next>
|
|
</child>
|
|
<child animationid="103">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>250</next>
|
|
</child>
|
|
<child animationid="104">
|
|
<x>screenW</x>
|
|
<y>areaH-imageH*4+random</y>
|
|
<next>249</next>
|
|
</child>
|
|
<child animationid="104">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH*4+random</y>
|
|
<next>249</next>
|
|
</child>
|
|
<child animationid="247">
|
|
<x>screenW</x>
|
|
<y>areaH-imageH*5</y>
|
|
<next>251</next>
|
|
</child>
|
|
<child animationid="247">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH*5</y>
|
|
<next>251</next>
|
|
</child>
|
|
<child animationid="108">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>106</next>
|
|
</child>
|
|
<child animationid="47">
|
|
<x>imageX</x>
|
|
<y>imageY</y>
|
|
<next>48</next>
|
|
</child>
|
|
<child animationid="121">
|
|
<x>random*(screenW-imageW-50)/100+25</x>
|
|
<y>0</y>
|
|
<next>123</next>
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</child>
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<child animationid="73">
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<x>imageX-imageW*0.9</x>
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<y>imageY</y>
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<next>124</next>
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</child>
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|
<child animationid="74">
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|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
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<next>125</next>
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</child>
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|
<child animationid="75">
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|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
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<next>126</next>
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|
</child>
|
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<child animationid="127">
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|
<x>imageX-imageW*0.9</x>
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|
<y>imageY</y>
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<next>128</next>
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|
</child>
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<child animationid="192">
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|
<x>random*(screenW-imageW-50)/100+25</x>
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|
<y>0+imageH</y>
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<next>195</next>
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</child>
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<child animationid="201">
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|
<x>imageX+imageW*0.7</x>
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|
<y>imageY</y>
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<next>194</next>
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</child>
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|
<child animationid="206">
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|
<x>0-imageW</x>
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|
<y>areaH-imageH</y>
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|
<next>106</next>
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|
</child>
|
|
<child animationid="215">
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|
<x>imageX</x>
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|
<y>areaH-imageH</y>
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|
<next>222</next>
|
|
</child>
|
|
<child animationid="217">
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|
<x>imageX</x>
|
|
<y>imageY+12</y>
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|
<next>223</next>
|
|
</child>
|
|
<child animationid="253">
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|
<x>imageX-imageW*1.5</x>
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|
<y>imageY</y>
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|
<next>195</next>
|
|
</child>
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|
<child animationid="253">
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|
<x>imageX+imageW*1.5</x>
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|
<y>imageY</y>
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|
<next>195</next>
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|
</child>
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<child animationid="267">
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<x>imageX</x>
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<y>imageY</y>
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<next>268</next>
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</child>
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</base64>
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</sound>
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<sound animationid="25">
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<probability>50</probability>
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</sound>
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<sound animationid="26">
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<probability>100</probability>
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</sound>
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<sound animationid="44">
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<probability>50</probability>
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</sound>
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<sound animationid="74">
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<probability>100</probability>
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</sound>
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<sound animationid="75">
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<probability>100</probability>
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</sound>
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<sound animationid="76">
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<probability>100</probability>
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</sound>
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<sound animationid="82">
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<probability>50</probability>
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</sound>
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<sound animationid="114">
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<probability>100</probability>
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<sound animationid="127">
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<probability>100</probability>
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</sound>
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<sound animationid="136">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="146">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="162">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="121">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="173">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="179">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="180">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="181">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="182">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="192">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="205">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="91">
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<probability>100</probability>
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</sound>
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<sound animationid="46">
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<probability>100</probability>
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</sound>
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<sound animationid="215">
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<probability>50</probability>
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</base64>
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</sound>
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<sound animationid="13">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="62">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="115">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="72">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="212">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="213">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="24">
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<probability>100</probability>
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0ocQoBDJ3AYLFEos1MYCiIGLcBwYrIigwejIcDKCSwIGhrPR4WqcCiVbS/6ScXp0S2YSCAkqAdqEtaPFEptj+L6dhfIUav2WK+lP79IvuS//r9Ul6en9KiQtBxKfYwmVXJNwL+Ih0BBpkAwg6GCIKOzERIxMqMpUDGwowA7O25TYxIxk4NlFzEkEwdhR//uUZLSPA4YeRYNb0lImwBhJBGMADoBzHg3zSUCfgCEwEAAA5C4WgKMOEAoNEQgYiDmPCMwjiggDTAgMQHkqithdB83Fmo+sCAphUwHAw2aVZkNG6sa6jTVfqEpJguOVRRFlrSWtTUtj6loPMTf3oq+n9H+++iAf/cylX//RRs6AgdDHw4euH8cLJIZriIoMqLAg0DjcCCkazOlwaUNNONA+MyDNWkIZoDBHVvhxMQlwCbG+xjTRmo5pxZxgh7NBqRgNWk8gQcCKmW5PSMBoA14cIML0xmKd037JVD+KBCAOoMGBTCDVaQgip+9plz1LKSO5B99K3frVr3JaKLUT0rRQ+5i1LRPmLm/1s3coLdCLuuZqSioQhinjQQQ4smMfBgUKgIKMbQwsaEqACCokQMqhLAwQF0jTPhwgCZSkY9kbxSCEBphxiEoKQjJo3qwQ6zZkgaxEhxKBPweMDADlZYJGVLshMsRZITBKkcXIhHBIJPmLIoA7I4BVp+ZLVSdq//uUZMiPA18bxwN7ylIloBhMAAAADYh1Fg3rSUCiACAAEAAAPYKNFlsJx5QLiAVqGzTU2K12I3OTwJl6Okrt35A5Y5VDc23nEZlcqwWQpu66Xf1SAASSSM4ZiCBMPAz1N2/Uk1oMHFnETFaEv5TNOmdKII9ridcZKvKHUeUV4KVhLoktYCYhazHD7CSF1VJ3rMJlO5N1cVWYLu+tf634cf+Kev27L2eZ47Sz3UMQv7KtGLDyABUJDiHB+xNRe6TSG55KdMX0g/kyZd6Sda9LKPii6GcwEHO1XlLdCldXd20KQ1MPx0JTD40DcD3D/6YjPVTTGtljLhDzME8Dk5sjEoKzdmSzAx2DTJfzasOzMoATUNKTD8njBQQjNQJDFgTzLIaBYYDGo1iImTBgECoEJk6MIJBEMBQw1DIXXQ4EEhU4x0TqvGruJmMWAlMwoCDCRnpm7QgQRGbKYkGmLBIhKwgSJgsvoty3VCoODgBzBkPa9Z7utpHv/sFP2euvcR+l//uUZOMEc1UcRoN60lIuwBgAAAAAC8B5Luxh6VDGAB/gEI0wr6Pbd4r6FggURdJYFpG+HFpfWxSb389jfcia5mlJd06t7q7tyHJkNd1bRbtakVZUs0WFuxzXm1VAAW22t0MWEzbdsDIKb6PSigAAgYgjAMPTm7IVigogqwKZCEcRLPCASANKrwQjwCnIXMVOGJNcQ0KLT6xlDlTs/QsLXQOu98tsBq9gtqUBRNmz8M97/ZTBFFJZX8sA6+hPR3aKtbVtvdTnGkbk7qnPb971v8ec2tsDT96H9rdFei1HPVbn72azLzmMObEl2rVnkn0/YoASbGpRuuSp5K5+lQAJZbCAoOEjuHjqpDfFRA6EakLLiZ2F5A4NNVAMm/LjGmuGMRiyoCD5CDigUJgwMXQMcKElrvoKmLB5Ft3gjpLcTWFDCgT4KKmN4NC5tZhaWeBKSAJ1ssCLFWNd1dZ22WikrXt6PqVvDVATo9P6JEqbz6YsQVKFn32s9KgRtRrvHNLO//uUZPyMBRofRYu92lQyIBgoBCIADph7NG3nCVCtgGAAAAAAWUY4kpZkcmlb3wRq8XsM7okdTuXOp6WRV15dEX7TwBLCheeUmeI/JGEbFQSQKkDYrjvmiE8PKwSgDDbOTNAzIiD6XgzsmMhAzExU1weKGN0SoIrcAIYY8FmCh4EBR0aMFAAMQzoUDIs1lhsQBQQR08UEOiGzvkbzBGHck/RqkPRkOLnBMtUwXUhfTtlYFRcmZS+Jv/v//ptd9HINvp6O2pjK0KzSygqMkScy8UkF7TPv0+864Aeh+f6Hp/Z+XZ+lF9ynVClapH7vv9IAqqEKWc+lE6EDEwEAQhRzhjkwFUNoTWCHXcngHnSjHXRDVgUTACGIl5mhRijQ4UCpszk0DIQASA0ZiZkzAXZI+miihgGPgE4iJPYoS9OKM4mT0TV1GSQMOFh4hEAQw8a0hQoArLCBcBNAqEgo1YSw4DTZPkk2f2d/X9P//2ej/1D04gAAEAsea8ckO0hfHBWn//uUZO+OA9kezJtawlQywAgABCMmDwB5Lm1vCVCgAGDkAAAAksVXETL4u3Q42OCkeSDFqHK9z8rczppaqOYLpPKYyupxniRQ5GxaKmoNc0TcKE0yEN5VzMCELTBoa8Y0UmfHh3kAcdfH6roCJzPkZPQ58HHqM3wBN2OD4WA7eUPb1DAkA6IQBIUPBzLS9ocNmIAR5ziGHJhSGbiFnbbhipOZmfGoTRlZ+mI4baoMhUvIj9YIz8fMABgcqhUSCgYYSRA4WEQSGCo0FDoYEC6yw4gdY7b6v////9iRgAKLGUOGIj8WVLDkw8pIvBZz244WfUSQMxipZvnZ2dERPYK6Sa1MrqFsYXbYm2mQ6hfGUQANddWEjfDQzAfZcRIg0Y5y24ojG8KLjCE0IOLJqTGCyVAMcZMYw5BiocTZll1L82mOgz4iI/aqgkZUcLTCQlkUlb062fJWKlU/BbK3gXIkQ4koh1mUeb/J4YzZ/y3t/r//Z6fTdjm/+1M+VJK1UrXi//uUZPaMVBEeyBN6ylQ4IAf4BEIkEah7Eg3vaUDRgGAgEIwA6UpQMLLtVjOxn3PrSjqnVfNN96LO7/nqv+m3/lqQBpkxtMNUGjJpsxkzHmczElMHEgU0Dp+YG6GPqxqDcbGemBhRlZkKKwghgsLmrgaLQZHHGAxjogOsooEEZuYQTHX4J49aYbaGcCHcUBio7PkAszSqwE2AI04IYEdzhAg1OcjKEhR4k2Y3SgxCsu4ZgeZAYNcB4gul0CjE/Tldd1s1qfef/LvFXpqs+vepFiDeOdl0n9G657NZgCIAAInA05bGLdBWHWtchTSI10lIms7XS1f6CRadvO11HVHlD3NLWdkGu5VBGgVfotLEeVcxiAgAASSSITDAwCxBW03RMaNTLi7LpgI04RjKEWIbwQqUegBz3glUt+ZJ7izQgKAVK40wRflIIy0VsG4TSRrA6Eie+KJ4KXACZ6DiR72ytWxc69XaZ8jhSrTlkoi3jf09A416ER8OdehNH72bfr/a//uUZOaMA08eSZs5wlAkoAhZBAAAEyR3Ek3vSUDdgB9QEAgAkXQ3q1EyEgIDIuF6qiBcmc4DD/481/pP8AO/BB/R+pH/V1A+36w+Af/lAPGqOSmTofmUJUmXZDGBxgGIAVAIMDCokDNsQzO2CM5IoiPBoAXGSiwY3EwcVzLA6M+JA3CJDTwkMZjEmD5qkUGhRkZpFxEuzGAENOmcwaQjFqDoY0tTNCBDBM6yNKpOhEBloLNjRGAEUISxqACwYj3As6NDhCAMdIM0JhQimtBd64Z+lGj7rv6e7f//0eb/9P+VBo9csFXCIGuJQWf//EVYLcRAq4s8TA1BUNcGj3+LA0/EoKxEenlgqDXBkNQafwVVMHQqOirwMDn3OtG1M2AYMshBMEzeMNgZMVylMMRBOFDD2VozAfM9iTEVAwOhM/VRyxOdHjQww0NJNpUhgDOMwDHDEG+JwZWcS+DbeagypVm8qZjqGeqxmXt5hpcYwHDSiZoeg6aAJybGgmBiBj5K//uUZOUEg4EcS7sZwlQkwBeYBCMAEohxHE7zSUDEgB3AAIwAt4x1UBVMLEaxgCPjSM64IBZDD76uG69j4dKShaEMqHVOqQLmAIyZDJgGTRoHDJkyAwxofzP0Gn/////oNGvpMrsc3vfzGLuNptgxgOTDQ5MMgkx+bDhauNUJE4wXTRwDEsUYrGpnlCi5RNREkw+KQsxTUxAMhCkxsOTCxyMMqk1bFzXBzN0Cg0ogTYyDNXHU1QpTUsQMADMxcAjGIsNGpc1OXxknGKQ+ZUIpmgBGqyQYrExhMhPcYWGRjMsOCY6FRhNUAQFJeBxVFi0IwUY6EpIFwUJ0M7WD/icuD+TWH/KHInD+j7MPL4If1nMhBD/8oCH/+H5cP+H1BisH1QALbbTjDT3ew5EGPiMAbAIAroJIiAGMITL4FlCJqaA2dIQeYObkEaAEZSSHfRKyFDBiTIV+GWtJ9GINiNcRbrI+SQfAaokhMA09vjxIcp1iIM4SzexKFBwm2XrJC09A//uUZOWP9DYdxwO72lAnQ2OQAAdKEvx5Fg5ziUCVgF8AAIgAFyX6Q1bsvZW+obJjKWUo1d+APV/tnXltl3Z+2+3T/tp8y1RS4RSihtg+5ItYiaa+m/hZ7h6fSiasffV6Ppe2v9PWtHo//3rrM/ajh2cO3wQNg0sM2DDFUcy9dOFKjWVkaYSJ4MAJzNkcxqZObNTFi0wm+NARTCQoS1BC9HUvRuLWaGkBDQbG5AWPNRFCAyNsAzISs/V0NLOioEGNBZsQ4VgEFmJSKAMxElNvITEzhk5iBOBSgVHjMwcIRQE/opmSqRg5IIQUwgCMIBiwGp4WegQgggEgUQfU8uhNndUw+5lCO6zSlad9nV7+7Zrbc/Wz1+7i3X/q7lAAADf/8TagaZfR2jAKQQ8cJbzOiwI5JWJduakUTg2N6GrmZDYUSEvLo5DbhKQOkgEtcfHOITNno3pOGZYYjf6v1pnT1LmXGmUubuVXiDmta2SWlzaoQo5Ym4uURYQEADKiSJ9q//uUZN2PBAUeSJtaylAmYBgpBCMAEPx7Fg3vaUCYgCCwAAAAJ2027v7m2sZ6OitnSX/0/Z9H933fc7+imoAmpM4XzDC019JNAYjSF42kQMMlAWtGAyxtpKbkhmUPhmz4ceRmidJtAuZBTG8axtS8dqnGyGoCND2I4xlSODLwwJNzvjNW0543MoVh4mCkcbODGCFoq4HiQQ1LjUKYGWmLuRtpactqg6BOBTDBRIw0TMJUEo2KmgP5E2DIGCQAzAYHhswowMkHhKCMhDlG6zZmo8mMHtM12y6ajrlqY62uwsu5Dos/S++mUC60fS2hL65MsXYWbS8lCTptwlUwxPLOpCsyvSpMd8hURNvpgFiBtkoFNMUvWho6t0KD0vt0uU+q9AskggAG4xASWaIQdmDCjI7HKDZhESRtummqYRkdpWYQ4dMyehipgAS5sjQNMgKuZIovk1R0FDQtRDD5lhZh0wyESfP+wxAgnIBEGOKFYBEylCKFgzA2jzDBCKxkFggl//uUZOEEMugd0NHvYlQiQBgYAAAAFgR7Ek3vaUDZAF+AEYgACs0LDhzQMHZ6QBBBRbsuEaYpMqsZ92pd9v/u/3aUU////27/L6/4w7sYkZVFZ5C7vc1uxO731av55/QhkgrO//X747TzABTUIhAxgYMhKzSYQ1xbOSFTHREMZBK0NYGzuTzJsYZOaVNIFBUkMAmaFmzGQMPRgU/Ma/MnnNQSDzRg/yhRhWIZSNABORACD5tApoh53WoX4q7MEEHAJjDI0QNGmEKk1IwyQQwosAGzWjgAvFjwqdLumRIhh0ODGUCgYIpBKyz6Nf7Pzv92vuo7v7vt6TG0kmQNKIrJIU58VOMeyjT6Tto3T45mxmi5MI7e31+nYvp/6U7dVQANttS+oMCDgQUCkgMZbmHZiRc0sEFdgL6fbq5wUqUM1YgkYGGJjl1UY0hxh8qoKSaW8CegkAFwETFJs0EIDRDBq6HIIi6AjIh8CJkUGKqlxElK3tXWRBag7pSVmq/GzRnm//uUZNwMBAcex5s6ylAggAfgAAAAEbR7GE3rSUCZgB/wAAAAlw9tOin6nd+2rV9fLPSf7nsu/s11UrqgCwFa1rmtvJtqSktp6f3O3eM2DOzYzb3D13OK3MK/Z2M9a+vrSAf/GZMmSHnzehhAzRk26wDdjFnDtXTdlxL2adUacoa4qLGDJACwKPsSC7UwL8mVhAA0SkEnQuSf8xcIHNDIoS85sMnQMbOqpxkswHA10oHSHBAQMWEjQu8FUzJMMxQtSAQjdoGmxZcwRyQEGkgqA0TnteN+1vz7plbaW/vv16K6qdV3/pR71fv65mVUBAJUROJU4SJe4XvQvrvQNbububmG5jmunp//7thj+zNin6enpQBqYIskk83WQEBDFsDhiTCATcIxY2cZAcgSzARpC2RxzRjTIBTmSEG7OCqECLx5QYVqYwwZYMnSZISLaDHgzJohbU6/zGTDK1SmlIbZzlDQJHMYsBthG3Y5Rv8n9YYiQJOBmSsY8sawhVHW2Yo4//uUZN8MA7MeyZtZwlAoQBfJBAAAETR7Gk1rKUCeAB8oEAAAPXZO1BC9P68yj9Pej0f3u/xn9n9n2K1omNMNJIlVIIoKKN3XvjtzOT3eT8hvT1aeqhvvp/9f8Vf/o/qgBkWZDQZna7mHBOY/GIyIDEJBByVMMjAkHplQ8aBBGTAZmCYY60GcGBjwoaGdmPmxqIEOHye4JGTWxswgIAAUYwuGWEJsaOZMSG2cHMHG7jiYMADjvlTF3UCYXVC4kwHY1gkxZoicEwMTan9DAAUPngAjQ6GtSkgM4QI2qIxZIaRBYo14EDX47u0p6L+v/T//1fd9fXpgIAAKapKUoaA7lSm5W+Sk1m0P8e/jujR3oRare2Ta8xS1tdRdL2x/IbOsWRrJMRNqgAABbbsZBOCAQkYx0oZNS1AMSDUoLngJQFGDEFmE5YHAPi1ZVCCjQkhCWia7BZFtiagaNjTQF8Mqn0MGAWlbJQmmxVP9uqatVc6j43BfCli+WOLQ63zMFzU0//uUZOUOBCsexhNaylAj4BgsBEMAEqR5Ei5vSUDEAB/gEQ14vnHo7v/pX3f/9nFl/q/budJ9LjgAvaTxdpIXro318X1dnbv/yt2hopoqzFtvZnnfXVl+2i5bUACkpjSprmZJwMaeOC0GlxklBwnYApFvDVXAGSOmRNjQFSxgDRunRrI5vyBzUJjIYHKGMIGkSG8BDz0+lU6JsyAsEGjLFTc5zZpRMeaNcYkCbcuZgsZTeakIc8iaUUchAY2IF1xu1ph4puUAAVP2NYDDAzBDzFpgAMM46L8DAdRYQFwtJv/q/6f1cYhTWoW1OjUzq/dQUJEWWVmc0VYKptFLTw6/MWe/rZ607v7/+i3TT37vRfo/39MAipJSg0TFTACTmpIgI0ZcKbUSYVKfXAZgUGjBxhwaWSMKJjClsmLEQjFyQ5NTOGYCEbLamSkwRQg5xMXjUTzNCMyUOB1Q+F0zg8tKaJIb+qZhmOgDDIzeYwLCNK4N4OM2sM43OQDDnxokRj2y//uUZNsEA2MeSbsYwlAkgBgFAAAAEqB5FE1rSUCMAGBsAAAAPAcNAzcKHgARYGIQYcISwUyXQ0N1v3f/6v09n1/l7/pa65D6UlxiWtoIKNMYldtPq3p5yv2VKk6f7/Zy6/nXW32eiu+pQAEbjYgEhhEyZUGjwMoLeGfeGDWBbgcBeCoky5GMSITUysWbB0fNWZSs4BqqZNNG2Bo1dmNkRg6kMiBjIEGEIYPGYE4jFjEUMwEJ7HKRnUFyiI88yggc4ojKgUGBbyAcDUihRnzEXY0izx0zIDAVY4M6INHZQh2YQGMVm6nEEHPp9W///sbFU6SH+vs+kxrXmPGoqY5TIuVdz4oz1ztmxf+5KlD/0tNtFKUAFTvSvbvZ5a5PUpVAAAAlstX03FGBSJOJnSexa9uSaAQA7i5PAtgconwKEuglBqncS0wjDCkEPLMnpEhVBfqxDkdODlOZD2EJDJCJQoS/qJhKh5YwE7BE9QbUpcQtZz9KWWffIt1Xf/9bNm0q//uUZOSM9GoexhNb0lAlIBfwAAAAEaR7HG1vKUCcgB/AAAAA25pUfVTaR1dyzY9dCMVdKARzSa5llrrnKWnor2Sjovuq7LNLP2sfsNur/RoABZQoRTOOmnD7J93JQWMCUA0I0LI5D0086NUnR67PcPzxiw4pXKPw31mOSBTFEQxVdOAGTWyw0RZEo459QOGZDQCA0EXOiED9o4yoZgIMVAFXmEGwWhjABMrPTbhY0paIHAmXzW0wzQRNtOTOjc1I0NbLgMqgAFMtGDIDoxcwNQJDFQhZ4Kzn7KCwiAe1M/r7vp0aV63Uk6vfro3/x2talCFhU9C2LQohYaXXUa5RPP15Nuqy66njqVPXc0oK96n0ZcX2xlqe7i+tNOQPJF4ACi7VgWZMxyC+AGYABJdkGQK5H0OccIlrzBJP8q0HdH1xUGaVGJIlgZoKzGwBQ5FoWsEAQMM6gEJqrmEQWbY++agyiQKHHiikhVAIDSBBBpKqy0FYOCIhS8YGELeuIwNz//uUZN8EAzMezVMPelQn4BfgAAAAFAB9FE1vaUC6ACBgEIwAs05TuP///f/+j11EvUm7/R6EYxESSS0qkwWKhRBxaVLsdPVYDzvV6GO7uokxNfVT//t9nkf+voAOqDHAUOIjF0kdEzCxAy4/McUTSH8gDTBp4zBqM23hRuNrIgimMpADHwA0MpNZLjVnUzpTNdUjEA40CLJmEzJaKCsCgAlPBcjNBJgaKGdlI1HGxKpjyIZGTgKSMdMAwGNoITBB8ScTcgc0U0HWoxZdMUjDUjkcAxwBAg0GIYGQwMmqVAkDQHNhrvONUSdia/6f/df/f+r6YVmU39iUJShUWUihG/Z3fd4rp6W/X5vubVq1KsfX5HRqZV3XPMsTAAkbDEhwYCbXJjKlUg8uCE4m+AagKpHXQzVVERYkEhINHNjTIM0YtMWGjHzkHDZhY0Z0FGMEJdcxQbMzDjKCoFEJjgYJSwElPIoM5NQHGtXALgYFWCjgOFkRU0qc3A4a9mScGgJn//uUZN6MA5QeSZsYylAmABg8BAAAEvh7GE3vaUCagCCgEIgALPhkEDhk3TfuzEnS4S/jHABGATDYnDKFLZ3Sd99mX/s//+n///pqWBSVUVa1JQtW9Vz7U9bkvo9/fuOq8t/9PZ1/pS+v/6bm+9cAAAGttquH2XeMqJoghJzGOTJ6COBo1QACmGXB0cuEAj4t9CFRnBxpSRWQDB5eAwzU4SE1gtTJjAkyBwE6hPjDMc6zKaFzjfAtqfCjQwQcyjSVChRpARyJm9RpyHnJ0xArM2Vuy0F1rftI7MgUY3+zuT/v7aZ9vf/2zn0Nqj2E7nLpvc/NNqdfqtK/5yibn9Lvsaj7H+jakg39w4lrd+paA0EBoJETLCADE5zQepUZaFGXhhoIkbsOkTmZ+NmsGZmqQYLFnXG4hQzQUY3qBM8rDz0Y8h6MvcDdmY6HfNOmDKjs48qNMQDM28qgBsVGaCXGmsRjJsajXGiBJoTcHfJzqCb/XGxIxlw8YywGlnptayYI//uUZOEEBGIex5s70lAjoBg5BAAAD3B5JUxrCUCRACAAAAAA6gSqMmrR50MoMjSUI1gZMyUQIgmBjwVDzJwFSZKCpY3zgs/9Ffp+s0r/Vr/Z//+tDwIogOK3BwCyJgLVooKsQ+u30PZUaqx5lwtWv6NdqLxZ+pvOqvTR26XWq+1kkESlJjBKTJpmBCSARjIqadCtjLBGbeXmpE5vgeCY4yoNMqBhkBMnDjBX82JfA0wamKGgHACfjMwUwERNmKjtFQkCDCiMy+cBIKTfxhUQZWGGOMRqYkEKoWHjdVAatjo0wyewMHGTNDAwlHMCCDIxgxpfM6MjMw4yoSQ3BheRRQXQgqNA0WAQGPB8ueXW7u/////xSuhaCa6BoWM59b6PtZ4gJs1+pyI5zO93Kb7/9RT/X6v/ruIVKpIHJRwyF0Cm4CNCM2CgB0P5J5NMFDPGI4MhMUCDKzYzg8MWUjH0g5MpF7cApJqr8aAiGtgh7TUaCWmC6agBtAUdxyG20wBq//uUZOcMFQ4fRIt72lAt4BgIBAAAEox9FC3vaUCFgB/AAAAAjFNU2gaNxhjQhsxwPMijzRMo3ZLDGwyI9MNDjHCcylfMpOQIFGiDhgiiFzQyECMxBjCi0WkDIjYxgMMdGUQSY3QxpXaG+j////WRCSW2o3Q0PtY16knLUjqlcjQpLvsS7+2v9n0W573fTZ72/v2MUDiIKDQkdmDpQ0RGOGRg4SZMLGrQJlpGSDwCtzOHswQHbU1VgMFzDLGAwnfPUczdg0x0iMJPzfp8xA7A5MLNJzBUAlAyyXMhAQYqG3yBv60bqeGVB5jA6akhHAFYVTjoFMzhzMQQQIDGdkJgEYGOxn56ZwAmOlJoZYZeEmVEYBLTMR0mITCBNtiIqfaRbtEBFGkJNcmYSm65lvf5+Lt7LnoALkS2lm/9+3/d+Lr0/LJinZ61RkQAACySRdCRThKrIjqZgEYJQiapUmmxl/WDQSVApvqAILtUbIqQvwXkQjQYeEucqsESL/lwCyCW//uUZNIPBJEexINb2lAlgAg7ACIAEaR9FA3vaUCXAGDkEAAAqhz0Q+FjI9g76dDI1ZRIEpWGQoSpyd5hjbsNchsMogqPSf8UNWhYDA7/R3MY7Vftffptb/X+79teuaXvZUZTYa305kalbtqWN9JHt3ufq02dn6dX/q0KqZsr1IAAA3++Xi19eLgLuZmXRBIi7S2YdHoqBtjrrjawXMKCFxgkREZBMLWSONBEfl4F8IkjsoerBD0FNfL3qVF10JYIHBKvyqlvku2Cq7Bp1qMRSrUxVXcFd7Km4Qr9LKf0Nxih2mxSej/Vve2doodxsSKyR0BKjaIvjUUN2Ufb0+7rW1iP1LV3a6fd5BnRQ3pt/p30qgDv8w5CgzON30BIQUm2PQS7cQBMg4GyQz4idIhQhMghSFGREfEmRvKRlhgoACFJqVRxmB+eIKLGgsHgIGLXmvNBQoK6z/mTqtzfZjWPjYvyL+aKUcMMZdaaMIXGTJCDA8oM+EFnwcSAgUwgw15A//uUZMqAA40eS9MYwlQiQBgQAAAADdB5KOxjCUCPAGCgEAAAKBjGFVZnm31+j++v+q79f6uv22f00b8tY0iyizYVdqRfYmK3D/sV+m1+n/crdznxt60elfa1iggWWDipmSJwpYMDEAUHgjFXQEwHFZix+Y22EMMY8gjAAbe/I7HYI5nRYYcOnbJ5pVaY5LnABJnSWfeVmad5+6cbE2ghqNUqAJMG3xBshScbpGVt5mBkaMCGllJyZCZcLmlLxxNEFDgzxfMPSzekEzJmM5SDGFswUEMGTRIABTSZMZmQk5kZMYCBQfaDe1BQArCeK0X9n2Wfe7+76vxZ9VdDBRZVSkDb0LoEjyBGF0LQfrqtKXc7zKmtqoRt9lvvX1sSjSn0J6uKZRUAaWENBCOYgZUHFlgcWDvB50LiFnxw/MaEwqJGTjhaYyUsNhOTKD4bJkMDIEUEHpkImZWdmUrAOeTEg0zIvMpSExzz1zR9QanEQYAdDknDRnzPCTQYVXgVaCNx//uUZOUMdB8eRxMa0lAhIBggAAAAE/x5Di1vaUCoAGBUAIwCplSchkhgIimcfhKw2xkyAg2I8yZaSGfDGXHw2JN5S2jav9/fR7ej9KPX+//ot1dlMNx50y8ghYrFKKCLqIpRZc5tz6/2Wo/+b0Isv/V/f6CqPb9qwCal3jOTMxBEkQlGKKIACVQwYTRMFupxx5s94kbPJGMaKOO8Nk5NsGGlZl65ixplhAKjmtLGibHAbmPUGjOGQNnBUGOBHVUmgzmiQHHCmMdmtSGCaAYsBKoVRBBE2Ac+CAt0PbjJozDHkujXTDPOQM7M0wOs+MiRCLjSEoMe/ff/v933sZ6qepP/9AcQgWSLCp0wtCiUeTSL6Og0rmyVPht3+jursYi753s8qnp/S31rF3IVAKGTCQNgcznBpoMMLpGZkbUxqwmsum4ZYUIH59YAdyKD5yTxqVYHcj45KEzTI8bQ6SIz2szQQgSnaqHtmCewI+mgfHk8GDEmtGHIRGtzEYoxxEdi//uUZNuMBE0dxZM70lAloBhIAAAAEVx5FkzrSUCggCBUAAAAmdcmwgpfgZEFFKLIAGmJFoQGWMgYyAUI8gIUxQBMAiDAaShQF4/9y+32//+//7v/9Kdk3c4r3n5dlqLkDrY3r0v5N/d7B9rJEV2TPdXZzbEH/+jo/RK5EiAAAP//2ATYAvISkDCajDJWH4JgmET4CGyMqTNMLROJrsrrI5BQUjZ1Bl7O5zcKtBA3GH4HSGuzf1NmHcxIXMt2hdabqF2b2kK6+u/otvfWyiWVEVGVESKWw2hVF1jCtfrX992ij7K/b/4tXca/o/+d/RRUAFRgMhS4JmBbA1hsUOiz44QI1jwKLBImMSPTSI1ep2B0DxMypLEi42xKGhw4UWIjwzsTMwNzK1JTAIBDAHoMRjWRE39HNjXDEio0AfNUIDagYwNQNpLDO2818PNghDN3M7MdMs3jsl4z9wM6gjN0U1sdN6LiM5MlBFbAuNBd8Ap+Y4KEA0TBClDNMaH35dEX//uUZNgABCkeRZM60lAkQAgQAAAAClBvRaekyVCQACDwAAAAQqx60pUq4ULjGKKCTc5ShXc9x9laHuTSu2AFx59L4pQkWQERAUcShqWXKahbDDRbRU6QXL0RRIonPsS5Z8h29KVVe94E9LEhHtdEjbar0LZqs1SSRQkgAH/f9Mm6qxIzfO4fJuNYxWQ2B+GIhrk1PG+I4JxWafutx4MqlAEifsoooHKRajUizUXnqtzWJ9f9jbfb/XXxmxlfHq19D1R6F6dNWteROKwCQkWtS1iTpFXbp7ns9a3E9JL3fb2+37P7elf+eufdTQAJK5FUUSRsAAqmFJLDFBJaiFFGYwZwKgDdpgMmMorVWC5ABeDspzFDTOqyFsVKRxxxjXwRkOISPgQMDVOxBNcnAZEgQGICAwYYk2aMqXQMSPFgAsVAwgzygwhFY5kUJkTJqWwgIhmEaTGXOHXXGXEm9VIcjEglHBYczhq3ZRxwJisEqB+LlkBhwHAQ/NnYeK72d6ES//uUZPYABYYfQ5Nb2lAx4Af4AAAACeB1R6e8yVCUAGCkAIgAuxjQC9eq64o1hqFCkUQIAE9Xl3vOrehV7XrqL2NTS1PGIxXa79ZZSQBUr0erqnEol9OxnlYsLSil9PMpAKVGLkJlYQYImiocBAAeYDioZmpu5YagXmphQIjTJsYwYPMODTy3Q6EGBcYckOG30JgBCYCqiSKYE5GN8RhKKaK7CPBA5EalqnHcR08CaYkGaipoqKZA7CkyOmBt5MZSKGSBpnImZwIl6jBggzMJJn0dujIQgSWjB1ohJQqgjRWDRUlBjICUCE6rXr/PY2r/prU1X0U09H/+1PsRQ9z1vsSbaKcpE1AmQRap3d+ZqqN0vMv3tUR/1aVHbXNcrduFaXbHmLl2ba0A/6cUMLAkEgaHFFclyACMMSdOGMFlw0ZV6Y4sPHgy+AR40OMcIGSZiiBmjxyy6bRmiAIVmcIGSfmHcqsMEAyKwYwe44niZbplbAsoebMkUWrLQonmqaDU//uUZPiMRRQfRhs60lAt4AgYBGIAE6h7Dg3vaUCsgGBAAIwAkJ4jYAxQ8YIRTgXL4gLEM6MRJCIvBDQ8Uv07ac+j9lP/9f+r/0AEpGAFgiUkLsaYFjNupHhfg4vR/1Ub93ah+jobzX12P0yv7v7PUANVINAYIwjSqQ0wVCAgy2kQjDtEnYKOh1cx58xR4Hsxg2Yy4HURI2axmACJkiBwgxUKGgThzUxj0woMw5Ftz5CgF4OQtIIxCCMwDH1StwcnQ6BUGAo7DDEADHDBI8ZcEVQxiShWOlZdVEULiHEQrkI8NMYJn9v/2f/VXV/1+zp9FWRQtYxhiBBTwIt+lyluoTilOmkSaNNd2pv/bTVrjXar/6XNobXFFr5QAAAtstQgQMox2A/hePDeLMjS2W1iUCFtx+MqhXB7nGdJ/nceaFI5+QIlSSKFC02TI0gjpLi4HmOgOdUHajDuTz5OIsyZYBPszeNK+Eax1jPTa/q6Uq/79NatFahe9D9NliFWWZkW//uUZNoMA+0eRpNaylAmABgrAAAAEBh7GEzrSUCeACBAAAAAVXrcLDmydW54puOdW5O5TLOmQm00L0MR3f9nW6/12+/XoAPq0TgdiaiFAo0EWiwVohizprraEkw4VMUCzUwsy4kMVKACRGbEaRxtCGZMmI1gguMScTn0UzAvMqHTAwgQEpso2aQEZo0PUFsmDAiYs8AoBiDI9zcoxRsbpwPBTdCTYgDUwxpMbIQGAgKRBrAwx41YAoohhU0gAvVSggABAKMfO/yuu9yDBwlXPkCh0CpFO1k/1R196Gz9R/dWtyKpNjKUrqQtECxgxofmSj6q3rvSyxikISli/R2rkD6Oh3+smmlKl/dUXtdua/aVc9a/RfRVACul6HOIYWGUthgY6UOEm4TuDgK1DWKwK3GVxlUJIXEuJnQwjOHIqlDQ3TUHDTPoTBxS9RALGXp1UBoUBrPJukpxAoASgaqbcQbgoRKQJBNUWMAFFgAJXBdYVTpqkZa2GxkMJSzODDMF//uUZOIEAx4eTVHvelQmAAhJBAAAFGyFFE1vSUC0AGBUAIgAAhuVX4lNd2kUPjatXK/9nd7rPpM+hDPz/6tPs/Ftp36kZpTKloU5C7LEVtk29/t+xY1j939Z/7PW76f9/1f+gAquEWCR4SNtWLoeIAEiQXoI4NIaxxWp0ToVLERgwA4y0gwqIqzAwuJGDGVzMKjVCAcfBwIxZV+ANcMEUwXQ685VD15OWA5UzcDKgBkirDmganuBjxKYwZRrUJjgsAKliYDXCCNAIYQYKbYvEAqAoo1J1u7/2f3f069CE9mmh1z/6VamhQYRRVrhhwkxa7GizhRr++v0IRf1Sn+qhPt0df+RznS3/70UqgJHTxxdAaAJlZjxAADlD8swbIyWCYc2AwbB1qZ7Ci6Oao0GLqhz0icc6GH4JhYKagpmmWR2VgaBXG9kxgQuYILmSxxkrqYdJm2kh77YaU7mehRsaEFBQwwkHj4wI7T0MjZTUScxUXMtCQLfGkoZFFmOjJm4//uUZOKMBDQfRhMa0lAiAAhJAAAAEDB7GExrKUCYgGDkAAAAWZCpGaMpgbEYwHhn0YmOBBsYoBGPBpKJShue+516Xfout92pFXR9X03U7+pFFmFAiQZpBBaipSOTVQ6vjntbdsru2f+V97Nku/3/r7X/9n3W6UVhAAAtttsJyeBqOkEepBB6TfUR1nyii6msi2RPC3HUdpgm4PUIc/nDlIELoQDh5CAkOiqIzBNIIFQRNSMrfsticHE+PTlHFAHKWL+oa5f6Kf9aqL3f6+6hH75mBABAQe1D0ojNr9zOndWnE3Y/ZUfTFWWp+9y07Ord27tyev+j76VVAKqxIYZmuaSAEcCo5MKhNOTFr5O+HwZYAU5S+YOMzgV8RlZjI6Mi4OEzAwMyMTDAQkThUDBTuZKGAVQMcFACkGHAYRzNQOM8RMA6ALOgDCgO5nvBmWGKrEwsxwUoLAKuPSwICM+OM0UBTIBFFMiMUYgSg8TADHhiqNGAaW7UX2GTe57vMWo///uUZOgABQAexAtb2lAmABgrBCIAC3h3N0e9iVCagCBgAAAAPoRN89uZtPyu8QPoZFnT5zQBxOuGm3EkpH49cvMrgat0J32J0Stujs7qk9nX0t///R7/u//WAA044jUBkJx4honJoFYEDF1wQFKoI0KNjYyvmOjJhiOYtEDjcPDYsqmcoJkZCBBooQDBy0iHU5wIKovoPGQoZoxASqHYMFiQtQMjKQMtMzEQjUxHlAj9MAh4YsK1MqBThqoKoEopUMFAzLERzHoBUUs0Yw6cy2bdT//3v0262XonTDNX2avRVQNc1lL16ntOKe7cWYtyo5zMdCHoEsZEq2g5PsxS3mn7H61Etdq6bNyk29aQui1CHqzXapUAC2WyaTqOr841VEUSQw4zKCZprBqiARpWMLOiBcKnCFIzAwsYZYQEZBLq+SpOAEBwEzxzS1NI0m7NIRA4eKCimBKZoMaYWJWodEQzWBqAJANbBUVJIBGFK8TzUALtxhzV2JTorOXu/9bp//uUZPGMBOIexRNb0lAgoBh8ACMAEcR7Gm1vKUC1ACAAEIgA3Rstb/3/Z+9cC/1f0oszEtFVWUctDmlrVqWl6haju6q7O7Sijb9FerjN3f/ou23/oAP/xoQDShj7QOLmicmQHGFAm4YHjlDtYwxswQoxQEOgGliAqzCjRijlhzYIAbHTACNhnwRwLJ30IdCNGjNzMPtBMxeMOPBr4zJVf5mCxrHBAHMtBBqgDCxSCZc+JCjUiiQQal6XqIpAITNKQxSQMEAYCIwQGIgpGtBD2F/FX8a1TRVaSnmVsHrt9Ic/d0J6l1rjlcu3QLqVOobOncXcLCidSgy8w5eY7JLrPUfW59ospQ+xv3PSpaXlqtWSWKJu9imJWtPWAKvpUZIaxEGgZAYIzXnNNQ8LRIDTQtjIrTUATL0zJqwJsPaABk04skxrZSk0rI0BgwxMy41YQmJn0IG1QiNMa4wrcYm4aQEFQhgUhtrYiLGlICAwZd6KNCAOWeBhYxTAzikDLS7w//uUZOMMA7cfSJs5wlAj4AhMBAAAEwR9GE1rSUC0ACAAAAAAhcDIUOPGJAAcWSGGAAKM+44Gnsl+r/9Pf3brb/7k+OpJFmGER8Ax1CWISMTnckadqqut85dfgamrXq7Baz5Jn6f0794p6uivwACOSQuAuYhJehGTqG6TYdhLSELsFODWHSdIRAeRJQxgj4PYii3g+wOxDFaeZfnVXq0NlIUPNpCNHi6FjpMlZU59emeRH6DoZVNce+It2eiUyL4n9ez9v6m9nstbqr2fr2/3UV6wCCAlCRzFkVUZNkyeeePIyh03uS5/d6P56x/lrvan9/VR3bX6WfjKASmZ4SmJvJniGXyNMHjCE4yBKN3CjkiwwaDjCRLMiA4wuiDSJDM8pUygDDhBqMpmo3dJDSJsRKNuJcxKfDVSGOVrIyMLRAjhaFGPkiYUPmOx5/BgVJkzckM/rDNyM9TOOTUzbFQ7UIBx8cyQnfGJvYoZCTmHOpnDSZcXhWMNbBzJZ4wcQMiQ//uUZOEEBDIexhM60lAngBgYAAAADLh7Lue/CVCcACCUEYAAjpBMDDxlBqAid2jCByRetR3inX6Z5S3fuZ9j1VvdDq1cghJdfVa396QNAAABY1iCibWilBidUGaWPfo22EfM3eT0a391tf91UQCQWNSFgsmyzlYoq9Ix0koAuafkWUNUU5UjUzBjRbEWLbqZhRhFLMzYHjvjzTFg5qahiMFzFMQNFEqZlEKXhnqk0JITIkTFTDcGjn+zXwzTLDceDhqQxwGVjCBiLoYKQZYSdseYckCI5zzYNJECcwzIFJDTAjMlASfGuQAEEyYLgzLihABHiKZiY85/dcmv/V/+3/d6v/6aWaNFGJXCk2VtOMWocttlQn02v9HX8SeyjSj9/r6TK7fuqZRNO9HoAJZlwBx0EmTNUg6yZWCZA6TkjwszMAjOGiUAOqFJHHIGtImLXGeDgY2CCxsdQJWG1ZGlaGbKnAZmPKBko2rY3oM5ijReO8ID3ibwU0MlEE4CjAJW//uUZPGMBX4fQwN82lAwQAgIAAAAEPB7GEzrSUCeAGEkEAAANNMxHT1ZI6TmMLdAis3cyHAswFlQCybi5kCoCwQ0XlABRESzSn/9n1/+x2n//0///sUCKMBAEiREtaSSYPKrfqUe9WjO/ks7VuqrepP9v2ke36rcRAZtGd8twABJZJBi/llOUlFkkK7o6qClIfg4WwAqG4QJCwByXM3BZxRHYr0urjRL2YekLwC3JecRwgriLH+MUxkNIEJooymcCZilI890MPBkJacKpD/+hHu9qhvaL1OzL9fp7er/sqLrbrFOtvFOtusU628U626xTrbxTrbrFOtvFOtusU628U626zFS4CChgC+ZYqmQ1xgoKadLm8IJ5kEAvoyqXMLKji4sxaoMmYT6DsFRYVWzgH84wgNsPAZhntDh774ZrVHFwx45ubKbmgiAHlSaxmM1aYlABqw+mai4cRHplEvmFUiYLSpluLmBQUZqAhzcimSiwYFOpgEwEggMmBEwkRzE//uUZNgEFDEfRhNaylAnwBfYAAAADDR1MOw96VCOAFsAEAAAp/MYAoy2KjIhbMUFIxUFCUymVRMY0DgsX4K4RfyadetXpdpJD22IyFX6Pmez2K+pepQAFt1qDK4gcgglErTKoAAKmxjNjQYdIFiznANxE28wdejCcJyxhkozEDRpBTxxiiLMxuBa0KQgJIzjiR41jzLUuAQcLQlH4CoNFMwKQESmU64WAAKjOwWFACaMhMQGGkcDEXiydiKrwNTpdL+s7axva3Zu1bnvZH9iDVNOq5vS3V/////MdL9ph9STW0w+LGTXMPqMmtJh+ZNaTA7MmtJgdpNNpMDszQD+9FUKCDBFDhTzOrzIkggwBhBkgIjNmdEAReAHRw658yQaOMSWMXXOGnMiRFDBkSxoXAYWMovFyQhdGXYGxuGJEGkKiSoxBc2CEcZihULCj6JR0wJAzOjA6IXNJg5aEx5gcYAU+ODTahRKmAsZVAmqOIShCgFUQWPlAap/fjWXOTt///uUZOyM9Xcew4N74lAAAA0gAAABEBB5ImznKUCZABqAAAAA31u9n9K+LazKV/0I1ExOJtJBggW9Jdb2SZqXSXrD4gnN1OxmisP7C/8v/1OpZaz1f+7/9NOoAu6LvlQNyBIcxRRCMdKxvQGKqIuy0ZppEYsSj5kAkIegjPig6QCMSqjMioyF3NnfjFDgsgHP5qxQYQgmBEhjxYY+hHmLmecGPSnXHm3RhVWYXqZocQiRggAq5omJrRIOxiAoCnYOzG0SBp81gcMfmEBBlIyQmSAUEYIaaEEqsPELHZp3fG0P2u3/ne/ne7+z/2pYQbljXKedcYW4huYqjQSIsbUpNe8rq3qumNg6zu3OQrx7vHe/T3dWhQALYJVolqiDIdYA6irKiMahQxMRMGy4Dx0AprhiWRsxg8ALpgghTM4hSaIBjGAnAIGTNE0VyP1MLNGr2DhSG4laJ3AgI1t3NFgyK8vYTDKmW6BSgdKLHAYVNEIEVIWBEk3IaQTGF3WSLnZQ//uUZO+MBH8expNa0lAo4AgcAGMAElB9GEzvSUChACCUAIwA9qP7Or///96/9H8YtSH9LUFlYVnDLF13vvaN1aH0fb/L/c7o+9eKbmVblK/d9v+doAP/gAarUZ651hmtOe74KmNkg1NgoSbsKGaDxl5OaS3kSaZqjihkCkI29ZM8DjDTQyM8FSwzorMgfwCjmlzgANzNm8S8DbOzvGThyjYkzqQTYmgadC5g5QgF3DAEjQCghMZQoQrBKWZhAYcUDqI2CNVWDhx3DRhACwZEPDhrTi9AdGkeB8E3f6c/fVm/6G9f2W/z93qQPhAAIENXvaZGraFEObbLvXga/Sl2bNIvpML9qz9Lt0X6ehr7XDXXoU6j3LJ++lIACyRsAnoIEUEZw9w1DgzVYwKTwNO6NkMOwUCh4yz8XJAhiYOUck8fJGbFeSKAk4Y9qZlgBR5jhBvU52ygk9Px0zUzNpPc02hgpYeDgBSKZQpCBtAZObZQQqDEgQ+aBQNRMFc5ixUo//uUZOOMA8YeSJsZylAjAAhJACIAEpB9GkzvSUC+gGBkAAAAHXwYH4I/OcFlQwhAarA6GW3wwe7b5X6P/Q7/0/9UxoAS9riyZ9tzUO1mk0vudR9W51/Q1t3ndh87HM//ZrSm89xyNdzd+kACQMB9QyIVkAUkDjBniAOEHXmmkfGdNmGD4JDhgxMDBjBzUxgQLrDY6MiaBwQ0GNNQMPTDQwzBYBBoZ+FGbhIs7CEpOWVAiIGEx++aVSdMoYVqasiZUuYIQCC4kZMBAQbMG0RJAIdFJXQOwBUOyRwQc1HjhiBpECByghHiwveA2/39///W7HCqavFmOcfvcK3IY8OWVIUvMUoo9k7AtO+z92WrlrPWqp33/r9dC6kySAAAB//+IEnjuFgJUMAGAZBBUOPwyhKGylnx5aVD9eblZdFKxQNyrPBBIEjjBYvQUCyA8hCy+EhpxNE6G5vnjg7tJlHF61dHX9pv5Ms9f19Xr30/6UQI9ZFm9aI1ikHfQtmy1zte//uUZOGMBCUeSBs6ylAooAgVAAAAELR7IG1vSUCggCDgAAAAuS+uc70e7W5Eq661ta19CPU5i/fyAPmEj4ojGgFB6yMbggCzsYHEm85hpnCfAajAwNEjQxyqzEZsMSIQ0ILDVazMphUxZBTrQQNWqA56wTdEDOnBA6IczYKmOMlY2waTCiFNMngxodzPaUNlII2YhTe0XEZCFEWdOLh2weGY3SZcPRvsrGtBecGZBjxGGKx2ZRG5oEomDIUGcERn0w0SjaQnMDkQwYPjFpcKx2Y0AIMLxlUQlAPsZixP8YpC+zIdavuTtv0atdUpZ7F7bqoFWUCVLXKqSkUMLXS5CKc65P6qHfFbL94WszusD96NP2efum/81SZeFk59SJoA5h2xh1ggbAZOdoocMyNGxpqKLOogWTKAc8EiMwajSxc3aTumnEwCIjTBM00wKh0YmXGkm5u4ga0smUIRmAidGkGtsJlLUcc+GslBjbciyZwwHRPxgTyIQExNlHUYw5zM//uUZOIAAr0dUenvSlQlwAgQAAAAFwx/EC3ziUCXgCEwAIwAROTKkMBDhhoEBEcysqMsPjAh4z4jNYBjECYBC9MIwEAhChdgv2NpIhNMDUjWJeRILsuvZrXkF20L+jxvtOfs6O4qhqkZQx6///9AAElkiYJnqomAZk+hgsm4p4KGcQbTAKMg8Od1CYpgb0yhkZKsY5MYc0YsSBhRrRR1tph0AJKgKSZIsRBiVQaxKCboWaCZU00QyN1fwJdmOCgYYDCohDGNHGlGBjQFDRkuBQ4CIAw0MBBA4By5WAwgQACF0kyRdwGFq3SL6Hs/p/r/10f/+r0BSwEQCXkGlSxYGUvulls9u4/+K2N9NX3Ps/9ZDs1/7v9WhNGupQAPv/looMmrqTpYMjlDiAdQESGOsBBpvmgZ0JbOdQaoEvQRibpQIbBMpf0qDBpY8eYYSBAR1jboXs6A8Q2+MpUhirAmYVoRPOfmTInG0BoupaUER8CHF1RgokFBOakuOsC0aQq///uUZOIMBGofRoNb2lIlYAhMBAAAENh9ImzrSUCUgCBgEIgAUevbFW0t9PkaKdqE0TXK9ej0ss/pAYCAABYyuMGUtBBl6ZzHJco9XrWn2zVb9bNXReb77W+//6OtUz7rKvuUA//9wRtqDRC+FEM4Q8lJtRzBOUzF9mNVcHW/OtONR7IiInoyGkgmCQYEQQIZk2IJIZG0CBsBVYssjijKpHbcM//SDjmuf7VsgT/lhWhl1aX7Eq/SuflcPJr1sWbW6l7UNszu2g3UuzCSGrrQ36b+w9xStbN/Ch6AE0OWBTUmVaL13ULfTmC5ZFIGjYj02UmAiib25m9vpgvmcIVHB1poDscixGBYrBCrm0o2GoQnGGSVmfcumrBym8Y4mBBAmiAvmKhpGYYXGNYfGEBPGHi9mbyQkRYmto7GlramxR1GHjqa4gBiNImt4UcWQpoQ/HTwCZ2WZwSZHLlya6TZjM6mi/IavWhyodGpIYaoMRnZhGNEGbjkhtoonL0QbmFR//uUZOCCM9AeypsZwlAoABgYAAAAC8iFRUe9KVCygGAAAIgAgsVmmggYwLxgsbgAslZPEhSUDXPDn3GbblUIVOvm6mtqUt/5PRYq2joFEEG+hqS76wHAIhz1BxL1LYoiYGodWsmp/Utz7KTrE0q0sup2/oSUT7JgivWvfnjrEzCe+tN2bRvNseM6SOqqb4xLU7RMyb4yyIKKzEWIDnJjQyYk4GrtpzrcZ67nz8pmrOWE8NOD0XQ/uuNQ2zKo89x0NNzjPk04sBNnIDlmA2kBNxVToSI0ccMgIDhz4FYxi6SZIZBDiSAZglAaaImVkhgIiCh0VSTU0AKs5tY6agKGHmRkIaEWJnqEACoKAxQIiRit3tWoyoAAzWNKLudHXVOwByjKt3+9vvIR6Pp+KI2ditfr1q3J3G19dQAPvtmUA0Y4pVcBAJjksiMY0WZQAGUgHUmoGkCSlmpyHPGi0PWJcgYQE8kvYk+DvwuSes5mviOc1CwKYDTjU4PWA0WzrOUI//uUZPgPJighQ4t94lAvwAgVDCJuEcR9Gg1vaUCWACCgAAAAUNEAKIycYkoMdiAAQmwseTBPojPHRTFSAyotiukwqEfxgCB0JhEDZ+485UuRb27evuvZ+nb/d2f/8X3IQ8zLeu9JxnXKXyz8pr3t//qM9tmON2Id4wWCcbr045N6ELHAAQSRsyMo4+Bi4I2KEBmy0crIOgAWCXxmRRNTd4ZEmMBGWkHZImJhG3PhU0BhxuUwxPNnGMcCMkOAKwwKURqjjhwzWa6GdBGYwifFkDnIjTm7Kgr6Ye6RJDBrTQrTOJQVYMwQDChi0ZUFGQqAk4cESBoIOVqBN2BK4BEkkZ/jxX//+v+79X9//+lpPEpsMtUpRLh7koGqvG7Tmwcn226PV6dnSj0LdwAXrel7Jv0J7f+1i9QAC7f9tAKsNvmMQJGqxs8QlpfuKb3l6ibcbQTBsZSaEDO1LhSAfAdkSqLGzFdWMFAWHFpGOuDJUnzBOGDhkwFICsYyWhMM85CY//uUZNGMBAwfShs5ylAk4BgQACIAETR9ImzrSUCngCEwAAAAFwRo0AFiMgC7DA6KI1WOhhCCqxMqMmmOOQAjxiAe+eo/d//6V9+7Vdv01fR/qTXxjzZmrTrzKNy+op7bNn7uz9thyxvKUinxuqj6XSUirFQgNMTNziD09CBMcFSwumWAxih0ZepmiJ5treeQhmHGQ6PmFjhqqAfOoGnopqTwfAbnIVJq8KZhKgTLNQTjDQs+VQMBLjCH82RQOPjTdSY1hhAkKZ0Tgp/J3QyWnOUCjLbE27CMAOh8ENfgDSS4zg/MkNDh24ygXMDOzLqcyc+NBOQd+GTghmKOuUDHRjRyCnesh+c4TayxbQA05VG5hS+v3o9ddm+7of3XDtOrP+lX/UinSxWAAAEk1AwlFUD2DzC2z5w/OD2GKyHMgGlqBMQMBTGgDZqiEaUSzDrAKJMsfQ3EIMoeAyWatMkSo+agaYEsbxwrmaHooQCtQysEfl7ziCQUWSabJpPm/sbA//uUZNKP87seSps4ylAhYAgQAAAAEjx5Fg3vaUiJACBAAAAA4suCozbTBWZ+mpMGG8l8awwNML/BxYKHHmEvLz1o/6P+n79XS5f7behRsJElWcBwfQ8yTY1GESjbe+varr9v3/xW/i/o00/qupjl//S4ykABv/+zFAxTcqDbG3J4X8bAssbouD3m0sopu0m0+iE/FeIdNtahGiyF9PhToU5UV+EjctD/iHmVqjMREF3TiqR76ZfdzZ7/vQSpayd9IqLUevexgt/qfddSgIPd2HVDv6ikmrs/niDmJa+2AF/uII7fTu0Mp4F9F722LqryX9++ZQD+4taaYMX/OQ0MS1CDhjXJd4zJAy4owchNToSEgGEQQpIZhhWVJu0wNgNzOjOmcaWzYhY0YqDYgxIQM0CjEwsSHDUUQylUMeDztwwwR0BIuDnARFBiBWCRAiLDMFQxAGAowYuEmHCZoZORIoITwohAJaM6EBpcMrTzRDMwgFAwyDAkCiQsihUCi+DQ//uUZNoEhAgeyTsaylAkIBg7AAAADCR5Raw96VCGACBAAAAAiZVX/d7NGev+KfZ1/9RTbYhTZtkkvatxiLuYYemjbx2cduS98cYoeli/d2e+h/0/+7/63EFLXWoKhEhMEDNTJKvQ1RoVom8ImnVif0z881QaMgLzAjsw8vNhNjRBozAcN3YTEfw60PMqOjx1k4k4PKUTCLw5PHMFezJCMKS52yucarnHux3IWZoEGd/Q6kHBoZvxAeo6mMhAdxm5sxqB2ZymmpjxioQYMqmNEJgAWFCg0qPBU0ABQYFTYl9lBjBAZACDyyHIFy2cb1///2f/7dYpzAoSlTaEMrZP1llaUM3e/0f/dk6/qbs9H/s/RR1UfQqAAAEttrEFBk3wZGDqBRRc4BHNM8zjlKS2AHLmMIDoxS0dVGFDmYRGakBYKgNMWyPJMBU8FkwQpIExki40jN5Qwk1YQaUSACQgu2ADDgyHBQKeGrEb5ekdFPNtn4vqi8YyYBXEaAMQLtmO//uUZPQMBM8fRpNb2lAqIAhcAAAAExx9FC1vaUCCACDgEIzgmUDkgqPc6RBUX1f7kJ0ftfVbVVRG3+rsaz+rrSXSUwkT2JAWOWkWOVPa1/fbqShCP1VM/c//bbr7tHym/+sUVmzvgISFJJ6V5o9wNumxvntLnWwmiScZhJBzMHGlQwYADhnwPA00mr1mcOE5lonnBCYZuMZyFDmJV6YaTRztziBWAA1GLnYedRpvgaHFmiaoD5+FSHh6MfGhBmPoHF6wat8I9dzGBGOxDI2mfzd5GMdRA3q1TjroMCMQmlptyumwwuarHZoQOAZXGEAgDsWZtGAqlEMTDg/TXqbNA/o/+gV1/93/f//7UG2oJ3D5UTM1Yo5SXmMe4ep6mw86rsF1a/s8sSGoc1lPWtidVf1cnjLr9FWAjHEDPASJ0atKaAUIzgJVmzfj7ASPBgUrmRQcYwLZldoGRAoHEAz0djB4NMMkMxQ7DRwrMyGkx4JTNAqNEE0y2PjN00MElEUM//uUZOMEBDMfSLs6ylAhoBg7AAAAFTx/EA1ziUCpAGAAAAAAxvLqWHo8E7BLqb4ViE6M6eTUnI31LM+IDSgYzcyMpVDxFs6odMHDDIk05I8OvgTSxcz5QKw0zfJGj43kcMWIjPgICKrbBYedY7QQyZEkAZBAqoctKmi1RXpd9sz2q0HPu+7V/9iP0e2z/d16vuVAAA///gEPKYl6eFzCFiARTLlO92iBSFMm1md9lUwHFJRWdD3NLiuKNDOyEyG5IwHZJjiBdEuhjE2kVDisjeOfen+6luu22T9/u6d+5vRzWjrpJETQQKEiAOWKXNa+MRc3a1THek29iU3WIPqF/2fHzTHff/7n7fZ/+hUAZaWaHdQIbEKYwpA2U89jkDoBJOYYcYkYmbLZhQUbKSnzqhmrOboBnP5xrQsbBimuBxih2bESGVLBNVHERxhwUYcgHGLp1QOaM1k5eYWXGTZh+ZUYI3nlxB42iaxGGnIAFBzSSI0U8FEwSOTZ2cxcSNpV//uUZNKABJkexgNc2lAiIAgsBAAACnh1R0e9KVChAGBwAIgADFFI0woGB4BORFDGZhAUJA5NMTCBEEhjaIguW/t/b+z9//o/t1//+mpMmYaVkxWaY061S9aaFeqxO1WnXO20o96Nu/31Vf9ruwxt/30GKSGRoG7Dm+or4M5BNz2Oe8PC4RYMWBDbgY2whHtgyaGEGIfKnGtIImMmHgxhbMYQlFmDq6IzQdNYpSgpMHHiwRA2bMxKBlqNSVwdamWlpgZ6VEw2BsMLijIiYxQ+LAqFlk189NAIzQCQ2JyJpE2QfNbUQCJjiGYKGBgsaUFGDAhlYkYaDmLAQhBG/wHqygCISAnGlx7WpWTdeNup3sT4yedsNvj91nvqpq9PddZ9P/T+6zUqgAABLbaJ4J4MFtEDFjgBDgczIvBuitbpv6y5BKl2uGbvqpx8tSLXUlFC84jWBShh4HFrMODgOA0mDBIAAkGMQUaVAsJftYQRgV6hIpnxfp3mqvlBkCS693T+//uUZOePBNofRZNb2lAlIBhZBAAAEaB9Fg1vaUibACDkEAAAdCir/NKmnMYUv9vvfdZqaqjkO9vWq3/zpv00Jhhb0m6LfRkk9rdG3fff/3prdyPKUp/e125IA1SXUNmOHEYq8DFpz34ClGUAnIdmodFA1MtjQVIRi0jGDgaCgwZPLRqgomHBmYkAxhcLmMToYRABkc+G34IcZAxgAQmeCSY8DgiDB8PocSImPmZmakZADCCMNCyjG8Y+GcO7HDnzczxdBD+Yi9gpNMjRDiSg0wsMOBAS2hwQAWkwYSMaLRo+MOATNUMEE5iAHVuNu/d/pQqr9RNmzZptt///oG5pWVVld4hDN425cVi01d262epH+nV/ez/SrfXZo6vW7q+uAAtlEUtj4CKWKCioOMGksIoIQEqYICAjxmiIclMyHMK6HBZkzqIJNHtGqSg5wBhJNYDJrlmTHGRgGiQmCmfY4WSB3ppqnC+Zho+GLgAoFTM0UDeQcMGBlVUwLAqADUgS//uUZNsEA3cezTn4wlQgwBggAAAAFGR7Fk1zaUCMAGFkEAAAEysVVTaMIQGCKAiSQjADhZXqT3kfM//ZmhT6P//11qJIoGnplYYUTcwWmYgpvegvQ93nFX9fs2e+v/2Y1qE76V/6Pyd20ujWIy4daAJwxbE08AwkAFmDQQh5AjYDmgiITfEQzMJMqLTVmA1s3MdpTHmY0RLNBPDCU40glDlsMXzSTolVTiF4304MdOjdDA1h5MuEzi7YzNyMNpRChhj8bc2mWFZlZ6cOZgFIMyuwqwmrhRuiiZYfiEyAz6TF5rAYACEDGJiqaBAAHJIjEBABJWCUXp+gOpkWhXfXI9JJYBUt2zlul9R7jDy1HkTf6+ju9EhSp7Y9MjpkagAHJHCQsefYspJCpG0UMNesSLUXMgTUgWtbRDw6KIwo44KIQHjOTA5MgkaEmqPOjbshJMZZCYFUFWJn+AJM3GQuWbrgxAdoJqlgrIL1g1c1wmVDQ5vBhByPhnjkIBypjVRp//uUZN4PA/EeSJs6ylApwBhcBAAAETR5FA1vaUifAGAAAAAArGEgGIMNC4zoCo8Pkw+6P0e530ZXpv2a3f9nZ/ozIgygCAwSG0kCr7X0IpNadVOgvMsWtpzu9NHbQFuhR3Kf7F30GKuzxXazbUABZLIsVExBRC1NxQ0bODKQUqZY5IOFQhM9YgOBAsgMyPNuFNEkBUYVIhFgiI0zEjQwDMCVlgISPVBdZIswLTTUASZKAY3Jj0GAQBjh5sw5AS6145ijBUMh4SeNiFRciXQ7JLCxIciGBNAZKy4mEfdpX1/3rZ/uYnQrX66P+r6pEmUuhi3KMoLrU+KvRWtb7F6F1qmH04t+1ns+j/0/930fpoAAH/6VSJiRKRpqnGOeD8hcQL8jIoCGgJ0dcIqAhSBQudkAZaUMKjcngRRN0uDhJhRIKul0ThoBYSbQqFUEYBCI59QzIg3ksCGAg6VkzKDQotN+IMMQBII0zEz1cypQxapR407kwpUyg4xCMRowgqZk//uUZN8MBAMex5s6ylArABgIAAAAD+R5IGzrKUCJACDgEAAAkNGgw6OFi+RQXqfR5Rf39HV6L+mynqsuvt/47alaoRQQRIUEvHkWuVH3MV019QEupRSlI8sRZ7P5mz145uxP7KK7vd1/RfxZAxxlVxJFd46W7IiSFxgI4CBYtmMkUeURhjEEBQ4BmwXsiQUxCU4ZcDxyRSFWZgx4NWE5AYAhREZSQoAA6yfI/6QioMnOMc0JwwFZwAZAr5xkp6BSI0KwE+MHBSUDigYYilInS0xlpiIUCiBYseBqvm/7/+nWruWj0K/0pp1/qmQIdqqOIZQOoJlx14skBvvfmVsoxJ7vq/tVf7et30/uVo1upzqkVQD/pjaTKKzBFupFrOMyzPAMCFsQNEZfzVlUgkwkaNwQxgzOTFXz0SR4MAAz0liGWUY/htTiQJyCGQiOVDlZhOgFw1QTHWRwNEs8xiaYc0FrjC6LDJmOpuJ0mhOBS2SrdJiwMGVAQaIg+AiCZet0//uUZOaGBHofRrM60lAnYAgpBAAAECR7GkzrKUCZgCCAAAAA/7dH9fou72t93///Qk2aUSN3UxIjaej6M1W3OrdFf6LPsp8U7v/kez/883rT80ABG5GVURZAFMAwNOVL5DI1hgRODjDeA0qjXQCIw/R1Q4jPhceDl4GjGPVKBlJ8RrAg+uk3wUqrzBGRCyEmjX9OBcwCgCea5oYMXKDBxVgiFARRqoiGAvwIXQRWBAVsmcuwZSZtkmGoMhg1IyiAYGmEUHT90Hx53FYMp1pVtSjroGiikC0u0rJQiQJkXCiKUNOqNO4ttaasqZKcKICrSK5qWjijFMtvdkPRarvXfvyalK7+ttv9v//v/+/R0BgAAAAckk0cY7EsQkMChCxkn+F6VwZR4E9Txxh/nSHELOEbFzJuW1yJ8bwpgf6eoMonlInBbiiiwBZLLnlcyToDFppgTMPV7S5oDcCkZS1+G6J06b7k5+fRr0fR57bv2xIrazQ/0+y1zNSVNTPDf2Da//uUZOUMA9UexpMZylAhwAhLACIAEwx9GGzrKUCQgCEwEIgALFsuS9j6XU5Exuxbr0T3dbu627TvcrdQ3Qh9atv5IAWlHWkmwxoxzEZzcWERJrYMHIBTcQA3UPBoSNFJm5GZY/nDqhoBoZ02GOEhEkmMHRtKKamZGCgxkacq84dQMOMTQosylaPvZjLIM05EMiGA4PGtQ40wMuTzLDkDIRlEEYgFGOB5wxOFTc0YmNALjCD4x9GMsdzFREzBEMXKjIDMmVzDwNmYQOg4h4ghz+f8de948qyMOtYtTWXg1IlxKedbeVcx7tcU0+Ts2NS8dUhjFZQMESMNQpRcVXRF3psRe6y6ijexo0z70C9z0HdgTzQ/YvLdjK3aKeXr/FPY5nRVYm2Y0YMDKgc4nQutMG8GM4XDHAPnPCgQWYISRADDlDYpTCHRU4AgIMeG4umvaEA4QpxouYcAbS+Y7yICYKhhg0QChATCTBqkYCtixc2FU5TowyUz4QBHlLjRrAdf//uUZOaEI08fS1HvwlQloBgQAAAAFlCFEEzvaUC0gB/gEY1wNEBd0yt4LrjBpAwmKuTLBjWAgQkDCsQFSoGEWAuCw+c6P+L/sv/0MqT/3e71a0gAIrCMChuLJx+llfa5aP9NScI5dtfe7YjaN+vZqTvwN76G+tCt1MAACbbhLQHcc4FALg6xohDwjQNwtYiMJkIQGc0gsS0AQcDEBARlgBmRCM0MHEmAgCQzQTBhZbIKsNZAxY91LYkQdGAPAAiBnAXqHIIkSMKkRqpEIuGPSNx0UhILyGN5AovgySApczPjAf+3/+1f+jR/+i3qX/tWvNu2KLyNopEgaCAaVItWoCwqeOkSWvYd2fyLauepb//u+rntOv//RWW2nqEq6NAAABSyQnADcRpNkFH0Y6kJKXQWskB8qBHE5UhlBYHkTYk6iOA1XFVlCznGSqPCMDckHQfAiSgBimPAkCgRVh8fFwok02LqU/RL3mJau/+jxyhk8tDG6vV/s7fQn9CaXeJ3//uUZNyEBFEgxANa0lAoABfZAAAAD3CFHOfnCUCfAB2wAAAA+UOfDHRB/l4g6nFHagxfwfp5R/lDnrD/wf5eIHaji38/fwfSUFiQxkcMWBzFkIzspNQ4zhbY557Iisw6NC6UNX5mBeZ4tGjk4dQiEaNyYTIxQ5ZIMjKzJkA3BQN2UwzUOBRDHFQxV1SqNWaFD4iUCToKNDj+TGFSosPdeMArGmaEJvjR4c5zIAELgUuaE4bc6fCUbEeZuKbV8cBSYBYa1uAjI8oDuJEPeUADb2pfN0uEOflUOlSB17FOdLWX3H662NQbxxcc5hygwmijVdFhSsr4uk31UB+wwXFyfqopesUDGn6xO96HJ+rOUvMO1tlAQcpnYr58xF1hcmPbxc29FQ7JCjKkVeyVMILPJelhcxgyjIMXjiEyak0yMIKGMYIZmGqGPMGeKHxKGVVHWEGZxEZUAm37NC1NEYCBoIAC35xqjQgJSAh4ISTPC6wiNGsDLCERIZWayoNjJrAo//uUZN+E8wIfTFHvYlQmAAdgAAAAFbyDCg3vSUC5AF7AAYwAbB4BxVODszcjH0waUYRrJgomNBpiyNTK39jGKq5D9Cnf/v/+37KflVUij80wyqJAtcw0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</sound>
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<sound animationid="217">
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<probability>100</probability>
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</sound>
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<sound animationid="111">
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<probability>100</probability>
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</base64>
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</sound>
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<sound animationid="246">
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<probability>50</probability>
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bjW6N51+6OBeXix99/5PPP/7ksRCAJVxKTVMaeVSfiTmnby9us+km8//eTT9/LIwtSvZVfK6lfPZHiuYJ2F68aq/UobDIbY/+j9F3rYCABjHDCSNZRvcRASajIuW9DWJCl0WHEy8Og2EP3GF8jUK/+Xu8eJReEYzMM3iwPB9/4Hg0wgzk6GnIPT6g32Qskf2SfJmRsnksnfN0AoG6jpM6oHRoaON0Tt31Ybzru2trdK/nzK8RqJfycoUSjUbP/NNIerW24xenvv2rfWvvDqs0k80k0yqQ9STzTTzPnkzyfvnkj1tiUEYLEjn/+lJAAAAAzcigdfttG1IAI5pGKxtpbE1toMBZjDcj1hW+gtkBJI0KSQvLjtopb5LM4DEKqsFK5cHegHPs85A3KciDIPkjVn8f9/2QycdFf6TknaSQhbIaBrId0OXmjq1qVh9d0rO6Ph2rlerUQi0QNo0HqImn77yeeV8d6mQ9Tve+lf9efP/LN30k8jT5eqO/fKuZ88QyZ6v9UTzTv0PmefL0HhCDNzf//tIAEQADmAGMtfdzn1HQo18TaU7LDJgLgZmeqZkBtX/+5LEYwCVCScy7eXtkqalZum3pjqVPDkFpaJW0teVwoWjLHttdGitOm1eUYC+D0FcBuj3Jw1m4rOcRwn2fRxOzhPhXALg91YGoPk3jcVqvVjtWuzjVpvNTW7N5WKw4ziVysMQfBK2JEl6mYGA2mF33szAfA4CCJJNGn0f/d0kCb0aHuTS4uiRpo3oniFJNG5GH0n9Jy7DbaQaKtJf2/v7UCABEAAAAGIjKJaxImugVNnbDLfYBHHWIS5mvxfn3Lbg3isTNMM3dl8baBl9amfRb1NJ73v+yWTI7P7JGqMh+ideN0NHQezt040ks+BdUiDLNdJ802HxdCgo2p26VisV5ud2rXSvVjU7J0HW6OB0r1afX7t32pWKwRB5MSC36J3S6N6JCl0xZMG/+k/pOck9JJJLpIQXTRA10FGDCJLtw//9YoDAEFp9fr5SNMk2g2Dght3EZUhJEMGqVINdEufxBlekvj2sqrXaOV9wsLafyKSalivmShkIqRU/ydUxJyzaF/tJIkN6GlkSYIgTUAhQxD1/tC80pp8m01PPLM9mfzSo//uSxICB1C0xN009PFJmJWcRvD2ph6OAyFW0PWiVTL6mVU3k8x7LCtbHP51nSt3hy+N6xvyTzvZJXk3nVc0qkkey+V89kUs0s1JZNw65tSSDcAAAAHYUlC9yczlgwIIooIlBkFfFgElMCRT6HAw4CL7qJF7XBMEbMMQWY7UBs4fZRZZ9u1lNJlAUDG85+SDoQeNnooGuKKkk0lkqpDChUB7/e/smHhJhAkYoqKMs6U5fChjMao/XNjXEGbZpr6qgfg2K2FVlI2uIMzLnu2bmmo523dTMMpnXvevufTrqNsQWz8jum9rilqQOIBMj/7//+kEAkMQAA8sB7yw0zGOEoGYbWgY5Y6wpSSVAgJzxzYrLggfcNd99VQw4NhOLBZ91m4Kev8z1DYXDR4FnaCN0BdgKvBlQSpxGqKMKNCwIk0+dE60YUvFQMGiThrGxz7OHumpr7Q9ezPJvJLLO+evj5Mg+H7Q/aDtnl7+X+Xxel02+3bc3fnb57b7uVj6Xm02xr47pmBSCWZNrZv/6KSAAAAICAK/2eO5GFVDehhAO1yHHqP/7ksSpgJRJIzlN6W3SbyZndbebUqg+cP/nZIoOMYC+wz8wEGTCga9lMPwuq9euvAiAXVZy6v0CAgwwcAo6ZsXgYJavJH8JMSReLVfX14kJISRoepENQ2cyV5UIZNOq5/K8NN/L5EQmUVzRVCkPov6qnmUr96+fvP/K3Hc9S1qfeKVpm983ltu/zdjixHoQN7VWAQpuMGdiEJaDh1M6dADCwUdZ4mB0YoNgg8vnAbrhQAAEfnDAaWRbJFoclEriOc5XjbzZXfvRNk30FHRUSz0+VEkA5YASAcHB8HAWDl5eXyTr5JS04H8kp8gzCdi/BphL1Y6Pn901k5VnOHq3q911ab6vRaJKZMIxNI5NzSSzyeWaQ7MflI9XhkszfkImpQWlFKbbK50+gwtJZASUo3ZRly6rZeDAOwsqEACAAAAAdSA8DFU1bfMCmgzkBGRv+IgAXJM4785YUf+TRQlCrTG6rVRxg5HyBpR8kkiQEkciDnIcpAOnr4WDpjhcMdBYYYOmKmOp0mOp5TynaYynlOwxqYYMu8xptdhfcsku5dvruXf/+5LE0QKT0Sk5DbzZGmqlZxXHpxs2ZdntlbKX08vouxd/tnXau5s6BBd4kbL9F+l3tlL9oES/K7i+jZ///bOWhIkOLRDWj/9faP+vtPX15pQ1DWhDV9eQ4TVo6HLyGIchrQh/XiTklQwkC8h73VGTbj4ExVyPxizawmmoVa03SDqDSVhURstTHgSTCEFCz4fBngwBAQFTL19MWkNA5W19IEBBEkJC7rcXLTujFLf+nXtSfBrkQcqs5K/E01FgtwALU7LXUTV/EA2qKmVKqRUocVq75CiWdiqUjkknySNZ3/vjz6JwTk++Tk+z5DsCS8nQdgPUbAAQmxPTSBQikjaE8NI0jQ/TSaN0+CdNaud9rVrU77tq7tr7p27Vzt21u3Trk5Vpum4rHStdnyLAfLo3h4HAcKvlNNEvXUj19N/wkMWk4pvDaLaEEl1AAAAAA5hQGlYHeARANfoEFACyEHMyTtLJACGm1QEVhNUlCsQvsJAv3bkSaQ6tNJ5N/rsZ175s5fIuQ+b4FySwhI0FqK0Pkoi+T5KIvgm0zh8S5LOGdpHs//uSxPqC2tUzL05p8dMYJmYBzD266SRZwztJNJNnbOHwfODEGUGEIVVHIVXVh9FVyFV1V1Gz5CShJyck6J2fZOz4J3z7Jzz459j0D1ljQ9DWlD15eaEPQ9o//QxpXuvIehy+bXaBGCfr6Hj1IcPShzQ0IavlgQ82F5pXnz1StCpfTPf+nWh6WrvjEwfzIAGMaEpS5eaTaloESRtIMp6OSWpBoOMMMk/dFjAAh9Xc2uZ5npvVmcxRX9P8kkr+mNCtmbK2Vd7ZDNqVOguHLAYMHpjmtxqfU+uxsy7CwbbK2ddq7mylkBoOnqn0n0gEg9AMnr8HOSowVhlOvU6TG/1OvU7U68LBkxUyaAgYgIGdNcQE0zQDvECNL9MJoD6h68vfr/Q9D0OQ9faV/9eXl5f//aO0kiX0NQ5e7Sh/7ShqGL4m6H/uCcaHFXgdYYf/Tp/2PVCrEiBAEAAAAHBQgKAAyNp0GjCGMKAlbS0VyIEzGzEPyGMrA3xiNx5cGEthEoZjGKWku3ouXok8mk8lfwOYL9l+S/YjaERgDQL9/8GJ6A4WDf/7ksTyg5oNMS7uYe/TGiVljc09+nJT0UZQDJ9lohoBEvEk68SYkzR19DEMaf15D2hfXmhDENLJDWkkompaL7S0L6+SIkyG/9DihR5aPkZNL50zN/JPNP5JXyvVjtXqw4TgNxXdqOA3Or1a1E4JwcZxq9rN83zvQ9pfeWSSb/vSa9lQYJXVGMSjdlqTDNnwAqeMNAJjKMxgUAAIamjWkc2G5ikGLthxYVPyGXPlD20wqDexWj/wqA1m/8Gp7jACg5syBBswjFICR5fls3ruXagTbP6712ruAWmzlgSfCAYxicsaInon3B7lIBVGFEoPciDnK+DINgxPRPWDnKg5qwgIqV/WqP4/7VWqsjZFJJL/v4/4u5ug5TdOP9WNTV+7a2r91+rF5eXmjtPQ5DkNQ/9DWleJGvr7Q0rxIF4TYskcikRIm3r2b/yGVyN5DgKSqiABAAAAAHMYBkWBZgQDCMArdMOgwORns6CoOLArMV78w8L0VnLc5xWmu1BUVaLSoBrc5WyaK0K1JpI/rVWSIFxtShEY7cU5FRojOlJX9kj+egL/+5LE7YLX5TMzTmXtkyamZhXMPxqau/zJX/g4HGT6coa9B7lQfBqfEGuV/qd+p5T6n1O1O1O1Pqf9T4gKPISDVK/rIGRP7J2Rv7Jf//f43BsG8Lo7a+rXZ8u2trdNbp01K79DEMaUPaF5DCTr7QhiHkjQ5f6+0oahzQWnQxfPl8hqHv+q30/8n+5ZfIlyL1xg5jRrkCGbHTfJIv+owYC7mbBajLgBwAVg57GwcKEFkFOV6N2L3OUwNmz+wCRAZRSW5l4VNNySSSeSjwxdisKsIAJBWYAiYVEOT74s6LkM7TbSO98QQILkFgQqqqorAqrBiqjluW5KjcGs7fL3wZy+D5s7fF82cpGs7fNFUaTFkoOg6DHJRWUag1TmD/+Dvg6KEDJZWLZiijLECyCNYsihXyiE1DAiHwdATDoOA+MTEPTAzlEJgfDcTAJGZiH46LDFEsWLIP/oeXZFemRg1S5AQAAAA5hAGAsECCcvFJh0x04E1qUQAWYAhAYQUUZiCoYGA22STOVAARXAsBfNiEBmEJllyqMg2KGjo6AVRfCD0+Cw//uSxO+A2ik5MU5h8dMrJiYVvTI6EgGNnobcBwjkLvQJCI1d/+uwvwWRL8ruL7F9iyAlsX5Xe2dAi2dsnm0bJsGwbA9Q9QFTj0/gWgehJwCITckYH0kZJy0CIXwPyGNHXuWivPhWG8fbtXNXdulZ2tq/dd07aGhp5JCRlovry8vr3aEO7QviatLR2hDSzVje5td1ZsJ3/5M6ZfagJuPNtYOnwoYBhyPAK0ZDjBwyToQGDoMNUx8wAiwyKFFkip2OT4oMIrU9NZSXO5dwr8UTfS9cgG+SCy06eyjLkDQQGAgegcmDvbO2dAm2Vsq7S+5fYSMABA9Rtg9zaB7AWubZtfr/XySkhQ5DENaWlDkPQ1fG0Ng3xHFe1HAbxvCOnCrXas7trfKcvyoePJn8k0k76fv/5pJZX3lffvJUQjZE1JPM+mRKZnR6OlRLY9ZJgae7/s3CSUiqlK6ylUAAAAADmAIbkwJr0ihfcAmmYMAOzviipgMHxlZvBiOBhMFSRisRdglDIODalvwC6Tc9YX7rJxCBLg/7Zl3mbSWSo0mFLAqudf/7ksToAtotLy7u5e3S2CUmQd09spBrB0Tq+2RdrZvL7NkLBgkwX4T5LAY0OgFGh4OUYg9y4P/3Kg73KgyDoNT3g9y4OUST3g2SP6Bi5KyKTv5JWRySS/JPkvyWJPM/7+vLfu3qam+lpL8XpPu/cu3/p6S5AN2kgSDYNv0l65fgSDbtJAF5q12AQbwJxDFx8PpX//+lE6pfRNjkKWMQgXkjBAEMUDhKIGgBS5MoyUHw4HQ4g2h+YbG59MbmwkUJSFoQEaORVXzcaPFBuGbchj7sNAfqV0FFG2cPm66eiewMYPqU2A1GHKg40kwaSbD/NMQI0+aZvk5CiPvnCfRuHAru76Z/TfNDpo0U0mDQNMogwkQih+vX6bNIpH0ks3l7Qhsqqlkn719JM9eeSb9888z6WfzP++75NInzPX086IRaIRyKbIMZE7m2FX//tS0jv9ePIEAwAAAAYxYOhYgA4XIBBCBTVocCoZL+ocC/ZkKknpyEaASPEmRIZCgUmAP80ppplVoCuGRCtlZlJysTEL8R8Lhwwap2p5TssEixbBVUEE3/+5LE6oDacYEw7uVV0sYl5qHMvXI2lEAQSUR9MdTrwsbwuf1PBjSs/lelOzMYLH9MRTyn1O1PemKmOmKmIp5T6nvU9/lZkx4PG4KMoB0+IOT2ctPcaPB7kOVB3/B0kf5kEmZP8l+SySTySSySS//+/vyd/5MyVk0mZC/7VWSMnapJWRyR//kj+SRUj/v8/j+vjF4hE4v9+/9Lc+7/e6f0O6/vMAAgADiMPGgV2i9rZTNghCarO+zNzIIQXIi3CgS+S5TBaNs9+6akhg2SNeh+mgfPKv8HOS5XuUWEJtGlItF8GcM7//k558n0Tnh2oeANBVFiHqXl5DmgnjQ0fmy0E/XzZQxpQ5eXl8sTQqFIWBDVJ/K9UyGvZfIvGMhik873/zS+WWTzeeSWV/++e989nlnnU8z9+0v15pnnklRb/zvZJv///2JAAAAAAxhQ5gYFvggLMEAEzGUyoASYLrfMAhwsY41CEjBoETPaqIQUTABy3IT78sDoaFAcDUroMQxoZPB0GQdBkHwcWSEW13ALJfcvuWS9d7ZF3tlXcu9dq7y///uSxO6Am8E7LU5rC5KOpebpvD1yTZC+qBAv0X6NjStjZvbIu9d7Zl3LubK2cvo2Rs672zegTXau4vpBgNcDjJ7IBnKg5yU+YMg+D3Jg34Mg1Eyol4acj2ZNyP38s3mfvpPOvfoe0ryHIYhxJP+0NC+hvJCWbQhiHLxalovKhTHY88k/n/2P/qUjrUABzEwcGicDgKn6hAZyKyZYkQ1AULjDHmNQhlvHDLalqzGYRVuafE13DogDIU8quRtMV84x74M7UQfNNtNtFU58ctFRVdWCD3Jav7VGrtWaoqZq7VCwJI0rQWKs4FoKIM5fFRFnTOWctVVN7VVTtULA2reWBtUVIqVUwi6+BmAaAq2hDxFmkn7ShpYWntJPzeVysHcrnTpq/a2v9rVvdK5rV6GftJYF82eh5sG0hzSvIc0r7Svk9J6hg9BYUNVzGrGSeeTy/+ChpS5RDhYRpOoBUWFXMkAAAAADGFig6CMb6xgyWPWaBwjRWLzGEt8VnEaBSRCgypzuAg+XUbaN8LCvnM8vLe+AqeSMjkz+skZM5Q1iMnA4ZP/7ksT0AZotNyzuYfHTUaZljcw+MvtyHKct/pJJX9k3yVkrIn/T5g0ZDT5QDKM/BqerkKJQamDRTBpmlzTNFMJpNGmaSaJMSMTcTReX2gkZIkPXy0Q9o/aHbtqd9XO/+1f//tTUrHcr2d9NJJNJLJLP5H8nlforo2ZFuN21Wtx67/6aE6m+VAA5g8LiRQTbZuOi0weYEqhGLC9AQJTg/YNFAwweARIsLwHBIFgC3rOPZ2CR20CAM6y2KN+bsaclAlBsGqqDIICAkrEo2WQcpVWDHKfB8HxfD3xURZ2kckYzl8Uj0kAUEmcJHKIvg+bOPDX59n3+Ts+SdnyfBOz6PgHMKQCtFLBXg5hspsUrmn0ym02mEyPQ0myvtKHL37S0tHXuvdfX+voY082e0NCGoY0tBPmhDEOQ3oYvFhQ5DmhpNkLg/FYPRQM3N3//7Hkh1FUWJzrml1pIiCpQYAAAA4oP1O4bLAFFggVqgFBgxKC6chCRoSqmQgExtGWAhGcJBRZsj+g085RpfOvy0Zgcblzkt3VXcmDnLg9AipwZCXwc5cH/+5LE54GWeSsw7mXt00orpU3Hn5qKqwf/+zt8nzZy+b5KIOUiohGFSFG4McuDnIVXgyDl82F4etD0MQxDx62lpQw2h6Q7j5N4dg9jh6vPsdhOVccXddXzv36ker7ydVSSv55f3r3tEilnknkXmmdVqR49eL3eTqhTNEzwsamn68uWnZJC/8Oqc0gTOgjlxasolFaAjYAUrEUEi0REdGRFrdg4AcMvWdbkAEnB0HuZMIaJwSxu7ehaZXNoDyOpGm+pfvUj/ySTyVdzSiFSAcHIUWdSMxmiTKaTCZTSZNNNjaE9DuCvAZAGleJ6bXQ9DWlfPk+efZ9H3yc/nyTsnQdoORNpkbHNI0DRNET4Uo0DT//fqp69VE7zv3s006reqSeZVvpVdO/a++Zp2VEMTE9kZpe8fu2dmZmH3jyBUAoav+IZYcwv2qiGIwgtlQAAABjFB0U6upXg0LGzwCUAsKgm+BBSbCjJggKmHgKCgkzMCENKBTdThRot0Vjlgruw/QxyScmJp8P9nb4JtqclkRqEHOQrAqvBjOHyZwzh8WcPk+b5//uSxOqA2L0rLu5l7dLiJOXVvD1yvmKpSPOiS5CST5pts5Z2+Xs4g1yINgxyIMclThVWDYPVUg1WEtwgRVVLeDKS3kGuVB6qyBEskrFB/wdBgFpDeUApTMlMplORKlAmSmJco0OUMOJD9DMhNMhMRTJkhoRiHhmZmZkJh0sbRvHVXHF/4YPslVGghprvNFkMAAcDEwsYJuwAOm5lpM46CiOqNRqtsAhoiBi9a+RGHr3aZSyd/g4aeKNTkoltWbn7VDR0UZoHRctMFn6sd6AKa/JX/+Te/r+o6SV/oxGCADZw+cbjb40dC6fryGoYvLy+0L6GIYvIYJsSMKIIlDhNSQFk0EiaC1Q1DOhy//I8nnm8s3fyyTTSeWaVM/rz+WR/K975UyzyPlO+lfvXkj6V4QpDOcqkKb//wTOzNZuk+CyRv4pJ378VAkAAAAAAcxPlSlQZyhBJD8g0hIlaE0yg05X8DOWIpbrMMIWX8uZ63MSURKk8ej8xfrVaS3J5O1R/mSJBoCmqMlHlP/8n/5J8kf6Sv+/smf5AWydAsDJk8lkvv//7ksTxgJn5LyhuYZHS3itlnbeLm78mklDGnz90nRjUZjMYZ19B6lgoiM+pS66l7oRl8HTdV03yfKhoOgBQOphxNz+jTe7vR/pA0DSbkTk3p9yH9CmiBlG9IGwX/TL+lYyrZy3/////////FJZPd3KvenvjKcL69RNER4nESAEAAueYiLQy2AXHiImB3occCwrAtOck0DhZVBqCJ8DpeTydSaiZhw0lpoPrU2PztHOSeSSeSyVpSBJUTos6ZxRfR/GI3GaONUL50Lpum6CYhAFjb4vk6b4xiNxloQxpaEMQ5eQ5Devoehy+TwRcB/LAPQPUWJeX+WMepD0NaENaWh4vKuXzTPVS8ezPJpHssj6eZgd9+y/zu2aR93k07FOyysz/vhGHxUDQCRePpf//5bRd6sfzqFLr4pO1pEFCUAAAAAcdRbGNhiTQCAAsBGEBohCCAJSOBgSb0dqJsCqITAqEIrRtb0WTJREc15n+kkRpYtEXHeBxYkqaJOOiHQOnGXQZ3Q0NBGnwdB8I06r40DooFv61RkEkkr/P+/j/sjkn/8H/+5LE9ACYWYsrTWEx2v+v5Wmnq5uuXBsHOW5blOT/+no5SjKfA0SD4Ocn4OT6UTg//gz+JqhzQhq8vNKHIZ+hq8vtDR19DUNVyvVjU1unf5xOnaua+7Vjp33StV3a1K/XmmfzS+b/gwSSfCzgKQDIJMCwFGKELlHiIFRAK5kZRugBmH4XKpHCQ4u2AkavyUoVmVgw4EPAy7LPE7lKluuWwFqyeDV3xvKNRuijEamknNA0gvgHKZHIl8/kl8ss5pTyppHzG+b7s+jjVyuOJq7Wr1a6OFWOmvu+1Nbo4nS8EKQ8kPQ1DGhpQxDl5f6HtLQfLU1q7tf/dtR9O2rqxrdK43zgRcgnhovkQS0pJzQTSP7HKaKPnMVNpt+8nlxwDBUORwExUOf/////xUe2Jis20GEwyU9K0MtfVG1zUVeMAAAAFNWwkygB3CMWARJsyZD8KNHXgSI4wDAIprpyYe6kVu3leXpTAasEbdNZbp0EWpH9VOyWKM6jTrxj6Ggo5O1RU7VpJJX8knyaidNSh0UQG5Rl0KB0qKj/4McpyvT6g5yV//uQxPkAmRE1JO3h8dMaNGTpp6K6E4Pg9yoOclyXJcsGjT6QCuUnynt7kwbB8GuWgETZZCmwkG1V/JPJX89/ZPJn+fySP78mk8nZBJ5M1b2SP8/slZBJZO/skf9/5JJJJ/yR/ZM/lHR0NADRQgr/n5U8tpJRMVijAbhVDwdlQBAAAPOkYysjlgJCDMAlD8wsOVST9AQQLBMuXYsKqgnW2Vb9E2dZEHPwzygl7Ar3SYYXrA1oSyzr6HoZzYQ5paENmfKl95X8iled80qhoaVQp5nypU00vkVa+vPlL5pXhpdNGkCuNI0uKV+aSaTHTRok6dG6rnavdtZwKxqVzUrucDUr+rVaCgRNQBJBJMFBwcsMElkActRAiT4UsJDLIg/6iyv////////+zlEo2SsTY805CvkfCWwW74ilbPhd1QepUAAAAOOsyg5+MCAxImMcDBUIKpGNHZiIgXrLzGQBhMAixA6aELdEaQ4HZAzl62cL4dByJTK4LZ9QDWNA8ksSwSWj0UhZGyOhbEteFAgvF8trVpo6qXpTMOjNEhIpMpMh//uSxPeAGUEpHG5jABMItGSpt5p6giDlCQw/RoRkZjRQNUpKkvgZlAkSpkSikgk43LxOJ0iUjQlN0xNQi+pJJNVIJJJpSPS6EZ6dTJILjiKi9g5r6y6tp6jaGuEwOCgejRYeO/////+EHDT0SFqXIQkXpLMiROxBkpvZiDeBgSqyAAwAyLNnSYQkQCAXlDQAMxFQeSGRSZ+XhbQusjkvlK6AVMQIFYrOVhWW3KXjpKmF1AmAkTqLoVI9A2J0ZyhgiaCUWoRBLNi8BIDxOe2ss/LPWZOVrJ0To1ruatKolKzExdOicZHzsC6zX4dEoSYjp5l1MZEoQRFPYCUToTGJkkorM8uXLpZEERSy7lkq46eKoNRFPc8BgCFnZHUpn//8POIipjKKoHWMZSoY4k5RWElJsDRUKEpMQU1FMy45OS41qqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqv/7ksT3gJltmyFNsRXa4DBjKYYWu6qqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqoB772400Si4ReVDklOlopWiYmGDiJAL+YinMlqncm+nonuYZuHOhBrGSW4uphEyKkwC/ksNcvJpHKT0uxUmAX86EemlUXItpPihLIwyeGmdCodsquTqKTKQU67YGdoUSGopIphMLtSM7QqlaplKHIPBaKBzEgtmhsTiSViCQCuYGaxY/E8tOkqRe/EqPTIqkIhlQ4XuRurjlMlKpeLpcO1i9x/65vf1trarTMELDYYOSlaL6bpq9/0VapMQU1FMy45OS41qqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqr/+5LElgPXMTK1TD2P6AAANIAAAASqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqq</base64>
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</sound>
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</sounds>
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</animations> |