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 Red</title>
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<petname>Rick</petname>
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<version>8.0</version>
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<info>A very active sheep with cute red horns.[br][br]Rick 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>
|
|
</child>
|
|
<child animationid="73">
|
|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
|
|
<next>124</next>
|
|
</child>
|
|
<child animationid="74">
|
|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
|
|
<next>125</next>
|
|
</child>
|
|
<child animationid="75">
|
|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
|
|
<next>126</next>
|
|
</child>
|
|
<child animationid="127">
|
|
<x>imageX-imageW*0.9</x>
|
|
<y>imageY</y>
|
|
<next>128</next>
|
|
</child>
|
|
<child animationid="192">
|
|
<x>random*(screenW-imageW-50)/100+25</x>
|
|
<y>0+imageH</y>
|
|
<next>195</next>
|
|
</child>
|
|
<child animationid="201">
|
|
<x>imageX+imageW*0.7</x>
|
|
<y>imageY</y>
|
|
<next>194</next>
|
|
</child>
|
|
<child animationid="206">
|
|
<x>0-imageW</x>
|
|
<y>areaH-imageH</y>
|
|
<next>106</next>
|
|
</child>
|
|
<child animationid="215">
|
|
<x>imageX</x>
|
|
<y>areaH-imageH</y>
|
|
<next>222</next>
|
|
</child>
|
|
<child animationid="217">
|
|
<x>imageX</x>
|
|
<y>imageY+12</y>
|
|
<next>223</next>
|
|
</child>
|
|
<child animationid="253">
|
|
<x>imageX-imageW*1.5</x>
|
|
<y>imageY</y>
|
|
<next>195</next>
|
|
</child>
|
|
<child animationid="253">
|
|
<x>imageX+imageW*1.5</x>
|
|
<y>imageY</y>
|
|
<next>195</next>
|
|
</child>
|
|
<child animationid="267">
|
|
<x>imageX</x>
|
|
<y>imageY</y>
|
|
<next>268</next>
|
|
</child>
|
|
</childs>
|
|
<sounds>
|
|
<sound animationid="61">
|
|
<probability>100</probability>
|
|
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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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uUqJn+utIV4GxLEHtYcuOJUYHTUsWv9/6pZLIXBZGJ1yJMy86XGpEphryra0oAgEWZMYQIv8ZDh5H4KAdTtJhuCQbJpslVBaUqjdZuogHEuVUYYqtiGTlqxHDLTLIP39NUScdppjQW4RN13ZcubJgHB1koL/+3DE8QARbStP7KRx6hMtKf2GFfzyHJRQaRFKQNGLe9Y+RsDKHxRJ18yzC5IiJPfjN/ueXGfpJsUT8Ghskcm6zaG7TNlCfQChV8t4bQGGG9o5QeWS762MFGVJRLBVmTJBBC+DpWbyQdDbsbFA19OmFIXldA0ig56Dpi09I4ARKRZaN5eBbVzZV2o3B+pVUrRNt2GyROAhFEw8eQXmDcB0vVJ4jN+VFn2yeKKmpsMUCI3Ab94uXpFu0vv7f3d1Ou5c6+fUR+lE5oiQqyvaANAQUaisiB2pfbWgUcClQkW8oJQxf7kMGgZ/SpF4qmDBJK/EVUNOQZeEsNFAQABIwqBSkgCtoQA6+FKKhiQLxPavyiR7iM1Qxg4ncen0q1YiLJBN2kJp78vellh+fqmQfsgy5yttLKrN4Cwa//tgxPqAETErS+w9EmIwoSm9lCckDnUlmVf6VhN1KQu1yg6lGwn5vEK1yko7lSaI4IKEwD+MUp2ICKCcjNH2FUBQ+GEmW/veaxZgRodwQQCfx1rEWjheEyMLErpzbXYzIO2kHCJ+LFRdK2rkP7Os8sXb8lYEy+NPt+sQCglR8sYwxsNcpPRW3AG3nauLDGTdXZvKrVE9PMalatD/kYNpC/5AlpHUDB9zN2pAaM6ERhg5CA4Cyiz2YuaBvQTzwbFBSt5AesNiw8xIxVfPMalCANVYwQAi/zw1X7CQUKXmRAsvBHKX05iMUiaBF5QtkwCBBt7qkhZnHvxkUJOS/GLFuAOAlZpO//twxOeAEaEHS+yZN2IToCo9liJcEZtQxQXgWdohYjyo1zVrAI9KZtUEz8xNSUNBRbITKCkrUXAqIoqsvPS1F/zEa6qSu4opYIi6GDQ9NFg+cXDxQ9NVk47/5WPe7nXn/7vvZm+byp+1qSXSAqMRN07xLEJdUIAEiBACCT/AjjtFzTvCigkUNl3zEAL5VASAfZ7zXrcUWUBYQ8VlVHcmzFkEgP/7Kqkh79REIwiIaCRnXbjRZdZ/CSPXFJy/MdlooLPyWQiiapT4uQqhiUeLDEHwO9GGiMkK9/7R9QNnviPVaOh8Oh682LSWg5Je0//5yvkhNmRf1kYhTSQqcOQTODCbaASAMJkAACX8WwIrEJZOTdGSQVlLU0goAp2ZvJ4sOvyBn3TXQVvZfUiCwsh/kxDDQ6LO6vgQAP/7cMTwgBCZAU/sJHUiXS5pfYeh7WugEpjyyNg5Uqy1dKQqxYVa8YoK7JmkhWhS51okXkkHhYOrJQQyYOe+VcXU+n/1uv7u7f+KeJECbILPDwmy1YHRZTZaTNv/0QxoPOltR585MVtXEZDuJ1ZyWhSANogQAQkvyUFmpKMOBwQYQQ0c5qJw60/h1HI/vJJ5iCS6zBLdEytX7BZBO/XgqLZ/SQIwaKOzGn3jV2razwACwexCzShgDYGn1K4wj758qtiZJMbvQprZusgYC2te6mYpqu7jRqHDCR7EqQtpQ4+ThEq2IR4uq7//ok6tV9mXaB7ws0VHA/BwyNPoMrHyC2SqCrFKgvw+sjQiMo48EXSqVUWKh1MIw9KaEF1AUPHgNDA4Aqdl0xAekA6Y1T3On7pyUJYY17KtU2P/+3DE9IARtTNL7OkNokClKT2XosxObOl46RHZ6SZPXmUdXdeoKRQ0EabVoQkEY/3aJvBvz62//3PZr+Q1p1f+FUp8J2o+KMBxJdvDg56uJnAccQBQIYyIRCBQy1NqaF17JVCkSWIABA+Bk0QbULJMbGRF5iMFvBGeZmsFoSAMyXEUOgTC/KKjZ2JxCUw+ntK2twHOx23TvrK5tJCvR3qs5S0hxGNLqCKD+5acq19mOyix9isCR+/IbJMQnka84QKlZyZow/Csi/5vOGfFPRVJKzYQZSerCcKQds10h///kpu8lh//U5I/oZ6ThET5tBCiQcdexKYjQ0Aqgxm5gAAAemSuoKXCQkUgkiiyOEoJjTUGPFzBBN2G3SVbPvW12hDKdbGqD1fv4rH42nNCGkRlSzydiq9j1amJ//twxPeAkg0pTeyZGKIVISn9hhm0mhGsi15UxFbTOdZh1vBgx1qy05rZ7ksRr1XN6NhhlSR/cI7Td9tWix1MvZlDR8Y+ShojI1AqNYoT0HisIgiVKjP//V63nqHqKvjrSDIL6/ufxrpl8I8F2hFO0mA1jRuxqIdCQSifjUJXGW4ELPkQYhSFrgqCYlQycNKBAKwjau4oe5TJaD8flEBw98LlWLQvUfSiQJb8M2Tr4o698G5CCrx7KB0ULhZEwmeY8Jm+Ycx5W0lmGJuhU6nz5/7T9yLnSwJS2oke0l4pZYaPpCrvfSFml9qiYSKBEoHXJFTR1yfqbSqwqXhQCgSvwJC4DFHYfRrAhcGLSeAzyQQ/ABDLuNuFhbBsrL7onoDxcKZwHSLXJk/gqioHDs7kKODrLFPuppoy9v/7cMT+gBL1c0vssHjid6/o/Zeh/LNDj3Wnp2QjABWBIYLaAwPP3ARgI4zXFHe+btseZShh0jLKO4GIT0LU///+qD5Hij7j4iQALwQADhrdvlnKawQwdopQAAAvjAXYsYQhaeaFi0MkdHMGASJ8PBMYpo7IiYkmW3ypNgekfqcVZGEQHS4PnyvTy0+o9Qsfr3M7+SFlsSbTqdcr0zgIZ9FnGDZuplcsTlTNiEXNDUpJf4w7EGE+Gtp//6X4GkDR7tQXFjg9DoRRHE4lAYBYJFi1ijP//8lGD6r+aX/jh+ezWetYe8Yh8T2OLICW8cuhguvNVhLxiAkklflRDIw0zNEKpZhmF2zHjQSIkGEi6oMRCEcdyjwny2EgFGgjbwJuoq3zDmrbMQozxrGrqbeBTVUCY+g/Ji6aUuL/+2DE9YAQgP9R7LDPIgGlKj2GDbwWKJIKfgBcFMihw8liTf5UZAsXXO/x19ctuiczmaJDCKMIGGC1nj1Kw8HORABq59u0gmOdWUAJEUa4Wb6ajimAt1dAiQgtwJ8uKIxAhMpHmExTowvEiiZUToNS/zU11yCfeucDfeWl9R+VtHrTdx8DIbZakr3xTUPCDkGkWQgy33dltGFHFGQwFovO5NiGL19oPLLK5qhq/H/cw0TLjJLuhc1c8OjCwnLJsYzDnGzX3/309cfX//++nL3pEnXco8UPK402Te6/8YXDhQh1tgCQQdwVloZABTpnyHVPcylaAOBAmXnRKYtD6+YZoXXEIZj/+3DE6wATrXlL7L0NohShqn2XoXS4Gp6fhLjbF0t37rAsG7PTdZms8XDricwcqln9u/R7YPZ9y/QOLCsoYpvNQnB9HPK5GfcltlpRUEnKOZ+XGiY8tVMKC5oMf/3IIlVtuLhYOlAXXal/KDZLBkCFilQABBvMYyVIKDU02HDEIIhLZMWaMr5lw2iJFOjAAcJEH1gR93YZTDMEVmiY2rN+67ViKPVMqzQ5T51ZVOdVRqBtvOIyVDK0WeVw1SkjKcFD66CMCJeVtCcGs30lPXy2efLPNmpZHIPDpWcpVFWMUVDjnF4Re7s1K////7SmMuS9e9VILzqvElWv5w6BCB2aEAABJ9LfuagqCgqUERSioJAzzCoEQwgcyAURJQJYchAACOv5Ou/GK67qbCbbI7n2NdZzDUqlEw2B//twxOuAEXFzUewxDyn5IOo9hhX8ICm5Y3E8aKBEHpCZEgbCotGWdPydFNuFrsxQCkUjRPEuqqq3pTzkkU09+x/7uO7P/9rHdMNK28SxCEiDCGOSa8OiE3a5SKA/PSaq1KSnVfZaKOpqJABiZhABAK/MQbaeokQmUpgxmi4DRz2DIk5ZUewgINHF1LsRqt98nUxEv0ouIvtEdEufTQzwEfKWurafWYYD1HKZ8u2ZhoHp4/mHm2dxbQOhDYQjQsNW0Meu9dRPBw+e/be673qK7NVCTfIphS3PICsHUh73r//8nStRr/dL8zf/Le9VXfd1Ks+0Huv8+FD3TlFwmAENVEEEIL42mX7DgSsNPweKni9raBfEOtWq+zyoICIajobawjUc8cWkOzzH9y65lUWgmjAwWEwKDUahY//7cMT4gBHpe03spLjqQSEpPbSbFIk6hRAaOcKKrY1oYXvPifE6h+FhHH5GoEHi/WIHHv1HmOlNbz4wcwuc4841WVoKdQUViLGbI39Cnf669kq6w4pzTeRCjyWyXkgEZVgwASy/zQBewhGIykFlvMMCq5YIPoc1VKWCU+mnRiWTaFT5YWbSZ2P/2JVsMLkH0LsJQ+N4IwguCJMcGNIuczV6TtUoMZdgxAFJHo62yBpWl+UWOJArfebHtf/oziqw2wtsEo0xxdAqDWTyRUWPFbm4/v9Jh6v+64//iLVf5Womu5sZIwaERWZ6pVaOABnJyBBBK/FVM0ZWVZjJmgLYKnV8A8B7rkeQRkbh1Gb28fv3GbTIaPdLm8G4ERMGRCO41qKiBwimDgcH1kLKINKLMU2HccYSegeNe9D/+2DE+oASWX9L7T0PahQq6b2UFuTDudBYh64+PjiLjshumd6bvMs4wsWFrcQ5FqQYMb//9rdvr///43+a1bniliyGulctCWxlTmDaSlkCRjcwAAifiVWdMAIa8KrRNgoGZBMbGIF2e7UEMjfp6HOqKVYZuSAPOdae21BSe9QgfOn+L0eoWCJIYWrKS7987W2CtlaejZCqGmtpKWotlu5kCkf5/79vz/+3ambrS/vzbSauBhaUbM0UR6mF6f0BY8ZqDMGDwIxS6rpajUAZldAgAkvw6RCIHGg45P4rIf8QBSMqxETHXIVA2heuw8cAjIe7lumc114amOIsQLAOYC4mIZw6rL//+3DE5oARyXFR7BkXIhUvKf2HoOz7xshSHCcxNkHtynhHCXLCoRIllgyC3tR5M9G8KLhr/+//P6ddZrFmTaRR4ekmfmeW7ETSKCjd3NNN/aLQILpEMw8NAuHQ6fWKOnXEiSJbRBAWZDBBCJ+BFy7DTBMIVY497DZVIkRkjFJs/22n4jGzmOPeLAtXkzWAtBaTkVbTYGD5MLsLbmS325otJI+yyogXiWQzxBtLsrqtrSJmCE2303jxc0w/Sy9Js2h/6X1UYcp1M6zMquiFYjB0BQKwcYzlf/9elrfRRz6sAbZ/t6IvjoTvYvn+kAelFAA1GhEj4EFtZLPAF0QsvqrYCTmtkmYkDGla2oA45IFAIkyyNOrO9NQUu9tobVVLAnGdMIPLrtzfBm5okQssym2yeSUg3sq2Xtk2//twxO6AD6kJTeytMKImIWm9lJpcTiY37ahxoURzdnO92NQh/ne5QhRbFKoeDFqEoznMSQQzyE/+rnVXVf26M/QjM9d6ORYt4qEaOG5qOzsFSCYQQAg/jhaVFKQq0JIUCMRD/98jPAFEclrFRCxlqRSIidr92PwL3HphrerkKYCJbOWXV1bU+PKwplhdK5dx17eUs5NNtdwpxZAmovfiNF1oISUHvdXejXMrW6z/zk20XdxmfOzy6pokalgFqiVLroG/d7v6Ymf20x5h9brDUM3UdL4t5v9/JPdfOZWGQVJNlDJBD+EUWov2FBCNkYLPmFThHAoBU3CXu8UVLeLDiIDAGP38YjhqcquhPLQF6g7LEFeZr4XnlkbLLiFgOFpe/Zay9f28dr7/RsL6nJecXNprbQ+wEn0k4//7YMT9AJFFS0nspLHqEq5pPZSKPBot/irUfHqkfUI95czfJ1IHIs1iznAMmQ4OEWOVOPEyBpcdeYVLpSNQTW1xFLaKSEgnZydCQACvjARanAAALMlkiJfMEE1zjQLaA4pv44XhdpWFrzRnuyxEhYtGqZuTMSZdZhV0rWi1UNXTWbVF3+MN8JKVeSjOWISR5NI6QkpmECwdNq79Kj/9Z+p6Ha+STshSXNlJIsxw5BZwUH2J7NRrtSgOyzbiIWFRYTMjC8cYULJR2DK5sYjIBfwImd4BqhgZiOr/KJQ5aJA5ElBVc1F/0D22Wo749oUuaKeDJekPqzGY0jHWj6L2mLRniQy5Qv/7cMTtgBHJC0fsMNHqLSBo/YYiNGCi7JEyNWr33NjO7xJdRY2Y+qLtAPVzhrgslH5C6/1oj7/9+PDbRCTqztmajuJiRmIgZNDGUo3IVYB1//nP/m3v0Quez5l+tSv23JDz/nyxIVFJGzU2VzDJAC9HoiIhqQBEHTos4ppAtLBYxMEqu16HFnRlrjEh+NTYpmsp32qb776ElWEmNHjnMomPhmuFJDTkUoMUvk0pR3Pag6lvlo7D8/ZeOLRF4EElf5u5Xl9y3zs/+HTM27fLe6NAxi0CA7GZFy38e//+odCZkO48MKBY/7b+j7/Ko9KtHvvpMWMtqObpCGEgl/GAG/5a8agBNKJAIEOQRYQ0BBJhcMiXw1Nx3VgRxdU3UJ5yj0VqbaEQNKmgQymFC5XNt2NFkwSdKcGrjez/+3DE8oAQVQdH7KURokEh6L2Xmf182OnnuSxdsdI0MauZBkZJNqzt3qruincpHR0Kjqju5mZzAaghThBLhjPCiS/8s7qmiO1La7vm//qyPabpK6vYiCRyVSd6NWZWWMoIP4jSjUOHa0aktPQDI3QpBClw9TwL4VE+zcLbZGX6rRimorFBUl9FlH25snnYrVEh+kSPDx1fGkPaJn05jumPUmxzXcnBUQA5seslGCGnNUJlI6bSePmd3aUqpuHXypDs8bbiq2sa/UV8/4Mrq0v93IzOajv/U9ko90q+7kVFZsZtg7mWeaaFlkTU/JZSgHuMAAuZTZmqg6SpFJUcJRVf22yV6YTQVXG+J5QintY7+vSzsOzG63mNKw9JzUE2RFoE4pLcR1iJSEYW8udnDnLoyYTdbmrIpwV3//tgxPsAEY0LQ+ywz+oks2i9lIo93+mVLNjUWVfKeDTvB790c4kUCViaK6vN+1m07EffU2pldmro2b15VzZ0OsbLOKU3momph2lrRM/NY2zPMNEDEMYWkjsCBqnLWJotGVjZ+2sPR6PU1951jbm5uYuh2CeTvZSVkQpSqepJPER0EFcazJfaz26dseGb9bQI8NreaA0UUMTd1OWmXIMoVTKkg70xYpjpMpCBQzdwZFzmpHPqAne0EjpAIGGIHlAaAo0CBQYu6uYdnzdKc+DiZO6ARONmA4BXxigoRrFVuXctFmVCziMUICCIyCCiNsiDQukwicjXRqdViaGLHCUtwUkCK5cH//twxOgAETGbQ+wgV6oUMuj9gwrtmj4cQ3LjWfSFB0bOJt6eoIJoqZ8YlRKjjy+aaxUbArFkRM1R5xznTBwGU5Ah1HUqS6h24wv/LCBdRMMBA4CQUSarmqmYWy1Jz8EKxbsgSLsoUVUSUiYGVYl666tjUoky+B5E7crg2kx+S0PJnKxELIaF1cPZMn2QnKyMoSZS9LyCdlMUSZVXzaHMvZvNFpX80RgIfcRRwghygIq5limahQY5wNigoTFPezrcscU1omaDAhWRHNCAcCwXQC6Um72rmYf7a138KFVYNSZwDrMtLnFxhoy/i9rLGLN0W8w2cgFGGUIiE0lyXkTcVRLkZJyWm6Umo5aF0iImuKHfY14BFVCiS8MJY4cZVjNVCkYCZfVIMbWNDWGx/yjNm2rCsMJFQCCRL//7YMTygBAJBUXsJHGiAiBovZSh3EvXazZ6qJXchZ+TPhM2VB9gxfvgAMP/tIgAC4KkB8gSMf/6//1VGo85MBL+ZOGhJqI5ej1mdE1ZaeR5grOZqGOEciCjtKxkYppVcMauc4pyCdOvT0X0q/223///0urnlSdTu81kWRQxmjLQrNdvQ5jMUgk9UvVjhFRRapAwNAAD/QD+lGDJn///16nxIlA5gdlg4CyxohPFVFhi2SKVrCOSTEFNRTMuOTkuM1VVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVAAAAH/////////////////UqTP/7YMTqAA+RB0XsGHMh5B/ovYSN7EFNRTMuOTkuM6qqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqv/7UMTnAg054yejmFKolQAm/AAABKqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqr/+xDE3wPCJAM8YAAAIAAANIAAAASqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqg==</base64>
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</sound>
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<sound animationid="180">
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<probability>50</probability>
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uUqJn+utIV4GxLEHtYcuOJUYHTUsWv9/6pZLIXBZGJ1yJMy86XGpEphryra0oAgEWZMYQIv8ZDh5H4KAdTtJhuCQbJpslVBaUqjdZuogHEuVUYYqtiGTlqxHDLTLIP39NUScdppjQW4RN13ZcubJgHB1koL/+3DE8QARbStP7KRx6hMtKf2GFfzyHJRQaRFKQNGLe9Y+RsDKHxRJ18yzC5IiJPfjN/ueXGfpJsUT8Ghskcm6zaG7TNlCfQChV8t4bQGGG9o5QeWS762MFGVJRLBVmTJBBC+DpWbyQdDbsbFA19OmFIXldA0ig56Dpi09I4ARKRZaN5eBbVzZV2o3B+pVUrRNt2GyROAhFEw8eQXmDcB0vVJ4jN+VFn2yeKKmpsMUCI3Ab94uXpFu0vv7f3d1Ou5c6+fUR+lE5oiQqyvaANAQUaisiB2pfbWgUcClQkW8oJQxf7kMGgZ/SpF4qmDBJK/EVUNOQZeEsNFAQABIwqBSkgCtoQA6+FKKhiQLxPavyiR7iM1Qxg4ncen0q1YiLJBN2kJp78vellh+fqmQfsgy5yttLKrN4Cwa//tgxPqAETErS+w9EmIwoSm9lCckDnUlmVf6VhN1KQu1yg6lGwn5vEK1yko7lSaI4IKEwD+MUp2ICKCcjNH2FUBQ+GEmW/veaxZgRodwQQCfx1rEWjheEyMLErpzbXYzIO2kHCJ+LFRdK2rkP7Os8sXb8lYEy+NPt+sQCglR8sYwxsNcpPRW3AG3nauLDGTdXZvKrVE9PMalatD/kYNpC/5AlpHUDB9zN2pAaM6ERhg5CA4Cyiz2YuaBvQTzwbFBSt5AesNiw8xIxVfPMalCANVYwQAi/zw1X7CQUKXmRAsvBHKX05iMUiaBF5QtkwCBBt7qkhZnHvxkUJOS/GLFuAOAlZpO//twxOeAEaEHS+yZN2IToCo9liJcEZtQxQXgWdohYjyo1zVrAI9KZtUEz8xNSUNBRbITKCkrUXAqIoqsvPS1F/zEa6qSu4opYIi6GDQ9NFg+cXDxQ9NVk47/5WPe7nXn/7vvZm+byp+1qSXSAqMRN07xLEJdUIAEiBACCT/AjjtFzTvCigkUNl3zEAL5VASAfZ7zXrcUWUBYQ8VlVHcmzFkEgP/7Kqkh79REIwiIaCRnXbjRZdZ/CSPXFJy/MdlooLPyWQiiapT4uQqhiUeLDEHwO9GGiMkK9/7R9QNnviPVaOh8Oh682LSWg5Je0//5yvkhNmRf1kYhTSQqcOQTODCbaASAMJkAACX8WwIrEJZOTdGSQVlLU0goAp2ZvJ4sOvyBn3TXQVvZfUiCwsh/kxDDQ6LO6vgQAP/7cMTwgBCZAU/sJHUiXS5pfYeh7WugEpjyyNg5Uqy1dKQqxYVa8YoK7JmkhWhS51okXkkHhYOrJQQyYOe+VcXU+n/1uv7u7f+KeJECbILPDwmy1YHRZTZaTNv/0QxoPOltR585MVtXEZDuJ1ZyWhSANogQAQkvyUFmpKMOBwQYQQ0c5qJw60/h1HI/vJJ5iCS6zBLdEytX7BZBO/XgqLZ/SQIwaKOzGn3jV2razwACwexCzShgDYGn1K4wj758qtiZJMbvQprZusgYC2te6mYpqu7jRqHDCR7EqQtpQ4+ThEq2IR4uq7//ok6tV9mXaB7ws0VHA/BwyNPoMrHyC2SqCrFKgvw+sjQiMo48EXSqVUWKh1MIw9KaEF1AUPHgNDA4Aqdl0xAekA6Y1T3On7pyUJYY17KtU2P/+3DE9IARtTNL7OkNokClKT2XosxObOl46RHZ6SZPXmUdXdeoKRQ0EabVoQkEY/3aJvBvz62//3PZr+Q1p1f+FUp8J2o+KMBxJdvDg56uJnAccQBQIYyIRCBQy1NqaF17JVCkSWIABA+Bk0QbULJMbGRF5iMFvBGeZmsFoSAMyXEUOgTC/KKjZ2JxCUw+ntK2twHOx23TvrK5tJCvR3qs5S0hxGNLqCKD+5acq19mOyix9isCR+/IbJMQnka84QKlZyZow/Csi/5vOGfFPRVJKzYQZSerCcKQds10h///kpu8lh//U5I/oZ6ThET5tBCiQcdexKYjQ0Aqgxm5gAAAemSuoKXCQkUgkiiyOEoJjTUGPFzBBN2G3SVbPvW12hDKdbGqD1fv4rH42nNCGkRlSzydiq9j1amJ//twxPeAkg0pTeyZGKIVISn9hhm0mhGsi15UxFbTOdZh1vBgx1qy05rZ7ksRr1XN6NhhlSR/cI7Td9tWix1MvZlDR8Y+ShojI1AqNYoT0HisIgiVKjP//V63nqHqKvjrSDIL6/ufxrpl8I8F2hFO0mA1jRuxqIdCQSifjUJXGW4ELPkQYhSFrgqCYlQycNKBAKwjau4oe5TJaD8flEBw98LlWLQvUfSiQJb8M2Tr4o698G5CCrx7KB0ULhZEwmeY8Jm+Ycx5W0lmGJuhU6nz5/7T9yLnSwJS2oke0l4pZYaPpCrvfSFml9qiYSKBEoHXJFTR1yfqbSqwqXhQCgSvwJC4DFHYfRrAhcGLSeAzyQQ/ABDLuNuFhbBsrL7onoDxcKZwHSLXJk/gqioHDs7kKODrLFPuppoy9v/7cMT+gBL1c0vssHjid6/o/Zeh/LNDj3Wnp2QjABWBIYLaAwPP3ARgI4zXFHe+btseZShh0jLKO4GIT0LU///+qD5Hij7j4iQALwQADhrdvlnKawQwdopQAAAvjAXYsYQhaeaFi0MkdHMGASJ8PBMYpo7IiYkmW3ypNgekfqcVZGEQHS4PnyvTy0+o9Qsfr3M7+SFlsSbTqdcr0zgIZ9FnGDZuplcsTlTNiEXNDUpJf4w7EGE+Gtp//6X4GkDR7tQXFjg9DoRRHE4lAYBYJFi1ijP//8lGD6r+aX/jh+ezWetYe8Yh8T2OLICW8cuhguvNVhLxiAkklflRDIw0zNEKpZhmF2zHjQSIkGEi6oMRCEcdyjwny2EgFGgjbwJuoq3zDmrbMQozxrGrqbeBTVUCY+g/Ji6aUuL/+2DE9YAQgP9R7LDPIgGlKj2GDbwWKJIKfgBcFMihw8liTf5UZAsXXO/x19ctuiczmaJDCKMIGGC1nj1Kw8HORABq59u0gmOdWUAJEUa4Wb6ajimAt1dAiQgtwJ8uKIxAhMpHmExTowvEiiZUToNS/zU11yCfeucDfeWl9R+VtHrTdx8DIbZakr3xTUPCDkGkWQgy33dltGFHFGQwFovO5NiGL19oPLLK5qhq/H/cw0TLjJLuhc1c8OjCwnLJsYzDnGzX3/309cfX//++nL3pEnXco8UPK402Te6/8YXDhQh1tgCQQdwVloZABTpnyHVPcylaAOBAmXnRKYtD6+YZoXXEIZj/+3DE6wATrXlL7L0NohShqn2XoXS4Gp6fhLjbF0t37rAsG7PTdZms8XDricwcqln9u/R7YPZ9y/QOLCsoYpvNQnB9HPK5GfcltlpRUEnKOZ+XGiY8tVMKC5oMf/3IIlVtuLhYOlAXXal/KDZLBkCFilQABBvMYyVIKDU02HDEIIhLZMWaMr5lw2iJFOjAAcJEH1gR93YZTDMEVmiY2rN+67ViKPVMqzQ5T51ZVOdVRqBtvOIyVDK0WeVw1SkjKcFD66CMCJeVtCcGs30lPXy2efLPNmpZHIPDpWcpVFWMUVDjnF4Re7s1K////7SmMuS9e9VILzqvElWv5w6BCB2aEAABJ9LfuagqCgqUERSioJAzzCoEQwgcyAURJQJYchAACOv5Ou/GK67qbCbbI7n2NdZzDUqlEw2B//twxOuAEXFzUewxDyn5IOo9hhX8ICm5Y3E8aKBEHpCZEgbCotGWdPydFNuFrsxQCkUjRPEuqqq3pTzkkU09+x/7uO7P/9rHdMNK28SxCEiDCGOSa8OiE3a5SKA/PSaq1KSnVfZaKOpqJABiZhABAK/MQbaeokQmUpgxmi4DRz2DIk5ZUewgINHF1LsRqt98nUxEv0ouIvtEdEufTQzwEfKWurafWYYD1HKZ8u2ZhoHp4/mHm2dxbQOhDYQjQsNW0Meu9dRPBw+e/be673qK7NVCTfIphS3PICsHUh73r//8nStRr/dL8zf/Le9VXfd1Ks+0Huv8+FD3TlFwmAENVEEEIL42mX7DgSsNPweKni9raBfEOtWq+zyoICIajobawjUc8cWkOzzH9y65lUWgmjAwWEwKDUahY//7cMT4gBHpe03spLjqQSEpPbSbFIk6hRAaOcKKrY1oYXvPifE6h+FhHH5GoEHi/WIHHv1HmOlNbz4wcwuc4841WVoKdQUViLGbI39Cnf669kq6w4pzTeRCjyWyXkgEZVgwASy/zQBewhGIykFlvMMCq5YIPoc1VKWCU+mnRiWTaFT5YWbSZ2P/2JVsMLkH0LsJQ+N4IwguCJMcGNIuczV6TtUoMZdgxAFJHo62yBpWl+UWOJArfebHtf/oziqw2wtsEo0xxdAqDWTyRUWPFbm4/v9Jh6v+64//iLVf5Womu5sZIwaERWZ6pVaOABnJyBBBK/FVM0ZWVZjJmgLYKnV8A8B7rkeQRkbh1Gb28fv3GbTIaPdLm8G4ERMGRCO41qKiBwimDgcH1kLKINKLMU2HccYSegeNe9D/+2DE+oASWX9L7T0PahQq6b2UFuTDudBYh64+PjiLjshumd6bvMs4wsWFrcQ5FqQYMb//9rdvr///43+a1bniliyGulctCWxlTmDaSlkCRjcwAAifiVWdMAIa8KrRNgoGZBMbGIF2e7UEMjfp6HOqKVYZuSAPOdae21BSe9QgfOn+L0eoWCJIYWrKS7987W2CtlaejZCqGmtpKWotlu5kCkf5/79vz/+3ambrS/vzbSauBhaUbM0UR6mF6f0BY8ZqDMGDwIxS6rpajUAZldAgAkvw6RCIHGg45P4rIf8QBSMqxETHXIVA2heuw8cAjIe7lumc114amOIsQLAOYC4mIZw6rL//+3DE5oARyXFR7BkXIhUvKf2HoOz7xshSHCcxNkHtynhHCXLCoRIllgyC3tR5M9G8KLhr/+//P6ddZrFmTaRR4ekmfmeW7ETSKCjd3NNN/aLQILpEMw8NAuHQ6fWKOnXEiSJbRBAWZDBBCJ+BFy7DTBMIVY497DZVIkRkjFJs/22n4jGzmOPeLAtXkzWAtBaTkVbTYGD5MLsLbmS325otJI+yyogXiWQzxBtLsrqtrSJmCE2303jxc0w/Sy9Js2h/6X1UYcp1M6zMquiFYjB0BQKwcYzlf/9elrfRRz6sAbZ/t6IvjoTvYvn+kAelFAA1GhEj4EFtZLPAF0QsvqrYCTmtkmYkDGla2oA45IFAIkyyNOrO9NQUu9tobVVLAnGdMIPLrtzfBm5okQssym2yeSUg3sq2Xtk2//twxO6AD6kJTeytMKImIWm9lJpcTiY37ahxoURzdnO92NQh/ne5QhRbFKoeDFqEoznMSQQzyE/+rnVXVf26M/QjM9d6ORYt4qEaOG5qOzsFSCYQQAg/jhaVFKQq0JIUCMRD/98jPAFEclrFRCxlqRSIidr92PwL3HphrerkKYCJbOWXV1bU+PKwplhdK5dx17eUs5NNtdwpxZAmovfiNF1oISUHvdXejXMrW6z/zk20XdxmfOzy6pokalgFqiVLroG/d7v6Ymf20x5h9brDUM3UdL4t5v9/JPdfOZWGQVJNlDJBD+EUWov2FBCNkYLPmFThHAoBU3CXu8UVLeLDiIDAGP38YjhqcquhPLQF6g7LEFeZr4XnlkbLLiFgOFpe/Zay9f28dr7/RsL6nJecXNprbQ+wEn0k4//7YMT9AJFFS0nspLHqEq5pPZSKPBot/irUfHqkfUI95czfJ1IHIs1iznAMmQ4OEWOVOPEyBpcdeYVLpSNQTW1xFLaKSEgnZydCQACvjARanAAALMlkiJfMEE1zjQLaA4pv44XhdpWFrzRnuyxEhYtGqZuTMSZdZhV0rWi1UNXTWbVF3+MN8JKVeSjOWISR5NI6QkpmECwdNq79Kj/9Z+p6Ha+STshSXNlJIsxw5BZwUH2J7NRrtSgOyzbiIWFRYTMjC8cYULJR2DK5sYjIBfwImd4BqhgZiOr/KJQ5aJA5ElBVc1F/0D22Wo749oUuaKeDJekPqzGY0jHWj6L2mLRniQy5Qv/7cMTtgBHJC0fsMNHqLSBo/YYiNGCi7JEyNWr33NjO7xJdRY2Y+qLtAPVzhrgslH5C6/1oj7/9+PDbRCTqztmajuJiRmIgZNDGUo3IVYB1//nP/m3v0Quez5l+tSv23JDz/nyxIVFJGzU2VzDJAC9HoiIhqQBEHTos4ppAtLBYxMEqu16HFnRlrjEh+NTYpmsp32qb776ElWEmNHjnMomPhmuFJDTkUoMUvk0pR3Pag6lvlo7D8/ZeOLRF4EElf5u5Xl9y3zs/+HTM27fLe6NAxi0CA7GZFy38e//+odCZkO48MKBY/7b+j7/Ko9KtHvvpMWMtqObpCGEgl/GAG/5a8agBNKJAIEOQRYQ0BBJhcMiXw1Nx3VgRxdU3UJ5yj0VqbaEQNKmgQymFC5XNt2NFkwSdKcGrjez/+3DE8oAQVQdH7KURokEh6L2Xmf182OnnuSxdsdI0MauZBkZJNqzt3qruincpHR0Kjqju5mZzAaghThBLhjPCiS/8s7qmiO1La7vm//qyPabpK6vYiCRyVSd6NWZWWMoIP4jSjUOHa0aktPQDI3QpBClw9TwL4VE+zcLbZGX6rRimorFBUl9FlH25snnYrVEh+kSPDx1fGkPaJn05jumPUmxzXcnBUQA5seslGCGnNUJlI6bSePmd3aUqpuHXypDs8bbiq2sa/UV8/4Mrq0v93IzOajv/U9ko90q+7kVFZsZtg7mWeaaFlkTU/JZSgHuMAAuZTZmqg6SpFJUcJRVf22yV6YTQVXG+J5QintY7+vSzsOzG63mNKw9JzUE2RFoE4pLcR1iJSEYW8udnDnLoyYTdbmrIpwV3//tgxPsAEY0LQ+ywz+oks2i9lIo93+mVLNjUWVfKeDTvB790c4kUCViaK6vN+1m07EffU2pldmro2b15VzZ0OsbLOKU3momph2lrRM/NY2zPMNEDEMYWkjsCBqnLWJotGVjZ+2sPR6PU1951jbm5uYuh2CeTvZSVkQpSqepJPER0EFcazJfaz26dseGb9bQI8NreaA0UUMTd1OWmXIMoVTKkg70xYpjpMpCBQzdwZFzmpHPqAne0EjpAIGGIHlAaAo0CBQYu6uYdnzdKc+DiZO6ARONmA4BXxigoRrFVuXctFmVCziMUICCIyCCiNsiDQukwicjXRqdViaGLHCUtwUkCK5cH//twxOgAETGbQ+wgV6oUMuj9gwrtmj4cQ3LjWfSFB0bOJt6eoIJoqZ8YlRKjjy+aaxUbArFkRM1R5xznTBwGU5Ah1HUqS6h24wv/LCBdRMMBA4CQUSarmqmYWy1Jz8EKxbsgSLsoUVUSUiYGVYl666tjUoky+B5E7crg2kx+S0PJnKxELIaF1cPZMn2QnKyMoSZS9LyCdlMUSZVXzaHMvZvNFpX80RgIfcRRwghygIq5limahQY5wNigoTFPezrcscU1omaDAhWRHNCAcCwXQC6Um72rmYf7a138KFVYNSZwDrMtLnFxhoy/i9rLGLN0W8w2cgFGGUIiE0lyXkTcVRLkZJyWm6Umo5aF0iImuKHfY14BFVCiS8MJY4cZVjNVCkYCZfVIMbWNDWGx/yjNm2rCsMJFQCCRL//7YMTygBAJBUXsJHGiAiBovZSh3EvXazZ6qJXchZ+TPhM2VB9gxfvgAMP/tIgAC4KkB8gSMf/6//1VGo85MBL+ZOGhJqI5ej1mdE1ZaeR5grOZqGOEciCjtKxkYppVcMauc4pyCdOvT0X0q/223///0urnlSdTu81kWRQxmjLQrNdvQ5jMUgk9UvVjhFRRapAwNAAD/QD+lGDJn///16nxIlA5gdlg4CyxohPFVFhi2SKVrCOSTEFNRTMuOTkuM1VVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVAAAAH/////////////////UqTP/7YMTqAA+RB0XsGHMh5B/ovYSN7EFNRTMuOTkuM6qqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqv/7UMTnAg054yejmFKolQAm/AAABKqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqr/+xDE3wPCJAM8YAAAIAAANIAAAASqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqg==</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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Ttltjm4BuStQHaZJIoCIQzKQKghskSSaSn7J2j3qWJs6FwVibNHOx4FlDAlE9S8RUcNjiUmxz8jKG///dv/jQmQ9E/YLSygZC7gJ+AYFcgAAAE0RDROIBrsoOgAw/qVVjONBQkXIHOx6QRTxCiEIjXzVN5c+J+NtHh2Gqp42NikbRtE6xv2ehVilX3/X88tbCK1W//j44n2zzS69H0X////t7n+UDhIBEHw4SCyLQmmk4klxkrlcCvrdSWte29FJJizClloq7f7fR63f+n1f6/jPR6+m7/6f+j1P8VWPb7ay3o50CRDhOKm1YKEAhIk5ksCuI2MYTYu1EJ0+sblOEW0Skrgknv+5dz0PI2mw/+NCZDEUEgtRKCQowgk4AfQAAAAASYiWneTk8QjmQ0YoUvg7OBoFagpD8XPNFweHEJU6jopx5ouZVWNGniIRX+Td/fcOu6ffJJISgICjvEySHILAjIMTna3t3//6+L1iuP+rvuGW4cgaI4LAfD4PCz3uurr6//4UOQ9DkAKJhEauvuIJu9W/RoGJb2//btanebbv119f1VO1bu2js/patv/U9/XR+6z1/Upyva22rgzYiAnlmNdVW60SCJBasZqsR09cJ710oyZbqhHJ5j15573/40JkJxEx9VEoJQWeCQAF/AAIAAAKE4plh4ObHz/23KcRUzbf/3/5ZbnutMH4NDmNIAWE4iVMRI57oaN7ZjlFSWWf5Jpy3SbHDWiuneeIUQwlEI5VyoAwIA44qEU+pqv/uMQpR8n9vdCSoZSoWW07//5WcVBUfpb//UzZ2Teya71k+9TPdG0OUYi9y26/Xv6f/9ns/1t/9f/0vqpSW2ySTgpxAcBJBiMmaRhIyD0ipI4Xc6ixz7BEmUFqr2SiqWkXdLVeljUuQ6BWIj59xVl08//jQmQ1E2H/TygZC56KWAIFiggAAL20TUzH8/7xcEm25CfTA3MNEggg6ARbS4FhcfGkkajKftkFK+CRgnLHk9rm3zDvXrIrIPA4GjrnXqgPVAcGiFX1pLsOcw76dMvNlWVfP//318QskyImu2w+7//+eunqEg6WKm9fZN9pRwI4SsGqXTWjJd2xu/Tp7rf/v02f/d//19tbP1YmYv7vTcfe307dNcrLrZOnAQZQMMJqNJETun1gAYpmnlpnQL93aTonsq9uzQxeoFbT/121QJJu/+NCZCwTsgFTKCTILoqABgmMCAAARLbzfbezzxpEyMiqr46Sbndu5vijAyEhgrBwKgHiP2suLio0TC9ve4oY92Se/NyVYePF71EvSo/x1FB6AIJR4vbuMB5goC8dMd/qt1ffL3N1Mf39T6R/bMNFwbgsDxEIMrm73+f/xo4OhDAFARoRiuk6u5EvKyda9NrGP1VaNPo9P/Wn0en2/uj2t/17t26vs//v2/0c6tr0UMm1ZkOF002YGjQCAL1MW+pvtrjowss2Jp+ylyEEhhKoOQ7/40JkIBFxy1V4MEhuC2AGBXIIAAAcOkEAgVSA2SHRtIKhTNFtkQyB0e7nlm//8Oe8y0NqOEEVEI0q4CAUHeSbCxvQximm2uTB/8qsi5Yj3/x/38WUJRAHgcIA24YqCmEMFBhlX+1ulczPPTn//8f/wzMLCzUcMa8nUHLdbg2SNIVp+MkyprsUuzYiMPSNA17m+/0offSeUvqRY7/b8U6v3/T7fX3UK+r7h6e+S+huTSzSQIBFRoXKqo4XBLF0fq9NQkw5kXtJ8MI0nYtMom2EKf/jQmQjEqXNUywwyC6KEAYAAAAAALDoYynyoWRrtV9pjRE6iR8pZ+jdf3//3/FMLCtlXKzXdFjwgXg6AjAIDQdzFi97xbff+8LNxDWKlGCJ/tdPO1I1CQPTiiRYPAaCIKjHJgWAeCwFAQV1yua0dpeeIxjdff+v1/6oNVi0gB/+vR0e9gpxnlLfRo/+iktrSpLfo//s+jb1TdXVejvR1IX1rrTcNsCDmXK1dLW/zr1Kdc2/0jFQChpx4AQXHm7yj0ScyRDo0iQKwonUYjJ9USzD/+NCZCER/gtZLRholAqwBfwAAAAAU5WhzZ+KtbMiC14P+EQo6vY5kSkqbmv/qv7W14/h/5GBEodn1IwPxQzseceXelVJBn/bi1pU98DU7T/Z/av+uxgLhE0IP2ig6Eo8g+P/k1Pm/u/+////7ssuyBRD0d3l5/4tnnroeDQIwAgA4w8cAXfbYyK4s2zWr//2ypXaZSmx5pO11Df9N3fd33t3XN/yNYBs1oyKKVf8ZWZVh/9bTGGSUv5XXePsU1HowyWZYUdXG7DWWXKg9I5qiuf/40JkIhF+A1t8PMdeiegCAAAAAABH1OPLsqsMtuvC9/3nKZ5BMbRKFlZE75dOrWVWerpMpV23nXqeLBwm9cUnMdVpRlOPONRPyT8+cceYyX1a2zD6kxoaaPHg9ZFWiOg2MCMX/3dD0c9zF//zZrDwjC5SJYeZDu/+dmMijwQvRMjLrPSuer9fPt0r9efYUpo45qXK/OfT/q2Ndr/+9qf+nfrorvb49XN5NNvFaHWhCJSQ+NHUL2nwzV+PVBHVYxfWizJfIMECINDggthIcIXGL//jQmQqEb2hWSwkyMAKaAIJigAAAOSpTdVSzwntLw1EPuT4DURtsN5/fUy+JRDVGIfNhEo46f/5TLs6hYFlXkioQhGpLTOOlaqPm/5+C9ClqGLj+b+k5G2go90/4hAEalfvmgkDI8inr2OOJdzQeFWfyg1bny/6Hilr1ar0qlVrKHH2MAl6fT+/VEavVqvbdr7LfTX7bXY1H2N//v2rq+j//pWVay2uZwFEQRImsm2Ygenk1VIlYepFjxhM35cs22Rk+kZckdTdvlSPvM/z5hY1/+NCZC4UAgtXKRkn9Av4AgoyAAAADyEgRok1dG7MNO/Y7dnneza7nVtP//nzMWWgogaDq0ZU00CIn00ZN9ZdAwwpCpe/6hq0kcfDMtN2t16r/wkqzt/+rjSwFOBg2w3dTLGgsiFLarsylTCxcu7/29ropRS48LRox5y0NNmmOhnmuiEBHF4MQKUlVRol1RjQuAxRZrsM23XXb9FdjfoRr+pd96ZPnKLZxyG936tv/6/19H9KRvZWVmZou91bgUxSg4imaVdrKZdaBEMyy1Nm5a3/40JkGhEZ2V99JQe6DFgGBZQAAABSvQt2Q3kZrVE+u3TmZwi9JKvlpXPcQkoPPiAEg8vU9/35WEpHb6XiH7++P/jvos8dI00kv6xUQqXtcYsF1Ndz8/Hu9w99oaW8XfWe6EP84khMg33EwSjd7VNq5xOzfst+7HDpAbCsXDUiAkTt/lVFpqoVVkXsubbYvqKTiyLOidpxW+r6t7ahRejZ1K/2t6dG6mujfbp3bKd6/+ztimsT1VNohLq606DDAWCUdCS1nGlQUmp2XqqEbRinJv/jQmQbEW2rXXwlCawLGAIAAAAAAHqSg/Hb4VF0CLE3Xss69Ze0r1+anBwseMD4CdjVH+lVdmFSqQ1JO5I20iULHXX1HFs4djCPGsI4pSaB0H4ovx2VX/z9R/wxN3/rBd//8sVTm1mQvbybdqmjpokv7cqTCrhWlHfD3j5lgh/cLEWfW4Cein7cVd6Wr/StftWxw+9+z0WrYvUi2eZ7qGfdZr/+56n0ne915F322KzV6KWRyyXOQwMyKSFlEFTeiTk/SJizIPTCTTMJYeQhW3Uk/+NCZB8R0dtZKBiopgpAAgmKCAAANkf3jwmJzSnZH++YwkoyoSBaHDiGmslqvsxJEc/rKzX23zTFliWVXUJQ0QPVAlEUEA/MmCLFZD8ZV//9dpZUp8/GXc9ytaoOiItO4oYIuKiCCJ4iW0qsODoKQJjhSS+VuZgy45+P//k4YWRCwe/c6UNce+XUm56rd7pHq0+zan6UW9GvWp32f1fR0J/9Wpf0ir/vulF/u/6VzmemifuCVcKBRXB2LcEZT3LFBNc4LRME4pDDeWduCGyBCoX/40JkIxK551soJMgoiVgF/AAAAAAIjvNXrjmx8zKO6nvZQeUwPExULf12fojzFnLcx/X+nx/HyIAoKDq/xDKHMfANjgXj2NLQaHx1D3n+P5WaGlwY8/yaaJ0RPf0PeZmIrSYrceCx6e9VkOQ9EcEEIRe/tmV7f5jqYeILEQFwKQwWKOOfUl+X/a6yrU920qz239H1/03osOqtwyr/q/tuLbFw663d///o6rLmdCpyaWSRwhg6wuAVNDhbvcSlkNqJKcSJdCbqhjT+ir6nSuXF8P/jQmQjEvnjWywsadIKmAYBkggAAPiXOnly1KVVrd/M19PUN01sqcc4cx3c2qZnTSosv0xI4w/5ktmgJEUarzxhMKgIYxbbEQSQYt8isp7/lXhf9azXZWRz3+vqK19yaEqz17/um3L03DaQtHARHAubXlHcdERBohFYr7Sjv98Wqnv///qvezeavtu2pWfE9N9z0iy31s6FtjRSntu5L9FqP9Dv6HP0UUO/FP/72dVlf/1f9FVVV5Xz62qIgiS1iZHMnTs/MkWcW1RRJGDk1cqb/+NCZBwReethfiTCjgvgAgDwAAAAaIhWQkQrMSQZ3TyAOMtq2E6kxe7Xwtmnvh0NrE94MA08q931jMps8u3r33b/yovf/PxnSSpszL/84YYQLpZgkaAx2AmGIBXR3dk7kKPOVSU+YOO5Sm9+VlNTzGdKTLo4VDgjjOnoVFPzb7HNIMsoRFR1GEL3pVfQvQsnU47fQu+v7pehE/poav9D//0P0JO7rX/WlfS32NurY7x3+qP6Vdvm/NZa4QCMMuSEryYjQI5sZ51UhrRIpGU2kSv/40JkHBGZ92MuJMdsifAF/AAAAADhRs7LvlfJR0yEFnw2t92mc6Y7LdaRd2ocQxxU7J19ihrLR6pen/W3c+56rXPRkacNwgY4rnCUNDB91Y5F29KUParMT/sYp7Iae/Zel/sUFQ8NS6bqqlRFGwnKMv9p7OuzmDcgGglAaC4Ujxpw6nFn8yH9qcKrSqi9V3H2PeuO2v9X276W/mGbkvJaf3+7r7e/T9LdP/+S0oWqxWOWRiAzRGCKRkcaRvaqVqCKFq5hDtFIwbhd/HOyD0QglP/jQmQjEi3tXSwkyC4LUAX86AAAAKB3qmHKdQz0W170njddmJrUPGjh3KQfEbzxO8R/yxp48zqL76kcIoemVrdWzD5gOXeulEAO3ESviMXVG49aHlDR36isV19Jlh8wjnj+P0LGtIx655r2EEFzoVXqKswgmBUPw/P/ipVZSPn/5GqlEEEVa6wlbaujTZ6hq74va6jzZfbivfcNRr2akf+Y+n/yvd6NSPaT0TGte2roQrLta9pxgR8fXHz9C20jXLWKVXML2HFeKb/Mw62YL7T1/+NCZCASEfNdKTCoqIowAgVqAAAAVoL1XMbRvkN/FjJQySMi5GzkOleUOEYYBhQ+HmMUovWRl2bpyuj9elzY4TJXw/pMSHEkLxIDROAoIncXkzcf1p0/VfoxiJ+skjrda4duVlWpLv/+dBHEUOwbjxkjFN0FQFqFA8q//nFWRF6HDSHGQmVGZGsk2KOsdQHNdzvu2322/FfyH+ug023RWt3GL///IIA//9z/+lf6KnK9/trqYg52CisiQnZ9QRiNEXXQICJSEpS8W5FJIoNWyu3/40JkIhC59WMtJKm+ivAB/AAAAADauLPlCSdxtLZwlBiz5zFJahe8OuTEQ5jgFFzlXRjtR279Wr7qy0YUDhCIubmEDMARbsIlOBXMuks769Ef9jKv0YczXb6fVP5SCzAxBKqJKUSYREAI3/db9/q1TiMwPErQME/osNtnQlxlv1dG/Yzr63JYj55bu6/+R13N+npVu3Ka1ejdptZ/fZUyr6EaFrqNNreWRiEKm6MUrLwzi+32VXr1xDBIWHx4QSUo5ZmRuIIxWbPZAzgR6xa8qv/jQmQsEz3rXS0wyH6KKAX8AAAAAI02Z2HaNeH0zP/H/JrzuEdcCJndk9qINdv9+fMPTBB5B/6zWfkePFzvu6u0/NlAbmSxsDQ5CEAOf1+xxicKzmjB9f/xyQsRiwsLIZA+vmHLuHm+6iv/4G0oNJZLJM7ophUBgmGUk3/lHZad0o4RVRX6SbXNXukL2THxn//6P6Urv3vv3U7u1yNH3a36tecsbQ29rUsl/qrNtxyReYDBIkFilDpBxM8lDBpLKSOVxme5DMXfFKOi75SX7Hw9/+NCZCUSpfddKCFI4gswBgVqAAAAMuMqW6vZEaUuvfmLHOdUjR0C4cCEN3pljh6j85TkdE/zEKlyh6vqqlmdSIek4KRBC1kohSoAcub+GOHRPc3V7zH80SOF6ZnFVVpOhe4moccy/Xb/7cFHAqBeNBY4mU5blsOhDCcVIMru+fuC6Gj09rKP/lY5CDdqxbRyz2Zt/crWi/NEvavsf39F1Ffs+/ss+lBzr+n3aavb5nk/0dHZbZpISgjhwEAxqFfqM0zFfykriDDqBEk3KeRXc3P/40JkHxGeA2EtJGiUibAGDXIIAABLE17fG7DoJH/buPoauhLCRu/m9mGvSiCHiRDPX////09zCX8VKltX2YHh9p8fEoywM0ceeJ3ONuQkFBROL4Zqj5eq//+tbRNERKoanFfP/Ff9//xckqjuRH/wpwPBK7vdRExaDw5DoRwiEFD0Sz7flm5qRaTY6N0268wnXfGfs16LvYhFv/Yr17lav//9X+jTt/6PQjNIppZHGUWVmgSV4g1sEyhCNRDGvOWqoTi2MqHOQ0Hy81uBiJB9k//jQmQnEpn9X3wkyDqJ+AYAAAAAAGnaJMI0o/240p4705q4JEYzyhWKcZJ9xOt99//alEhwea/V1XWtjCS59d+NsXqOLBSoNxHp+BgSh5V/dcjixsHOb/z1/0ymi5xRhDvAwfSVY+kvpunjb64n9pCcLDhCMlquLS8FJiBwYn8/zRCbnc9/tz3d9H///RFPVvXtpvkkepjehL7UL6sU+6r6E2Nrw2KehYTpRYFbVY5GgB3Dzo2j7AosjKstSWVh7pYRsK2VdRnlqz0WnFHWSM0Q/+NCZCYSXgVbLCTHeonwAfwAAAAASUbW5MqLOZovOxZ1fvVPhPuaUlseGTOjf/2oc7nIieiKaOmi4cPPfrpUXDUeKkZJyg4p5dDRUDoRQdoqamjxZDS6GVS3/QeZksdQkPKVMUjXovQ6Y9kuxVkMFAOCFV2sPD4kikA9/eaTJliDtLysrTLfoY/9CNlvsU1+/MI+9PkLFbV+v/S/uu/WpjtP9X3pX6SfZ0ryT+bSTEkYsB2JcTTLB0zzxkS4FZ5X2WfYR5B+P1XsuDQzupSEsOD/40JkJxJOB2EsMGiCiugF/AAAAADLNN3spx+LTdyujhCP57v/l7D6b1BqdURae8cVFx/VzpEj0+Pj+RUXZJ9+ea7NlVqGHg2EoOQyqwsUH4iaVH7Dod7n+///mjqQuK74ZhtvFV/1x//FfNzpDQIohCPe9xU92Q5lxVLQscSaUtRf7tCGMtb7GW3vuHKpR1tudrX3es075rp2bfTusWu3s+sC+qlCL/MkO/uqafvktbhQPPZDNtHIQRGSsxVnMNIpqLzaxdqm23/f9clWV9fe7v/jQmQlEi37XSwkSMCLcAH8AAAAAKsnYvm17TRolVIRjOlKf/dVCjDkGWGAjFKhhrvSR9/97pamHH1+s8coWSKIvPP/2Kmmvcehqh+fz8jQhBYKU/wxQ5im/+6/+pehsGHxP/LIGyBx90kT8R/zXfm9sW9E5Q9/119igsIo0Ucqsomv7FGqCd2siRGuQa+/X9lRa2tnfz7VWurs6MW93YM7V1NK+qtjfoNdXSZd+w1VhGdY8/ktKIBmIlR62fKT9my3YbGbMUE0YyHNOkyk7yhX/+NCZCESZgNhfTCo1Ij4BfQAAAAAWHjiZmBizXbm3ab/+9HVu0Tqa/U2nTVMvpvbetfiZdpdsJMQkYCXRjETLdu7fMq2+zI4i7H/5nNLMZ3loowGyi58VsJBHDgyb6bKaoSe5vX/5VVgVST675+CYj//++79Z60ZqqPQIjOEuOeK7DncXcAEfdS6K/9nUhfd9ffRi3/br09+vRofbv/psZXo/Vo936t81U2UjtmrcPoEkygKhKQLqoXzSmiMyZJ0SW7Up/cn86prlF4vMfb3k5n/40JkJhLWC1soJQuOCnAGAigIAACH08xPrKy7Ems1zD/dzxDNqo2b8RX4aa6vjhpXr9DEHPy98TbSgdgoJZer/u0l2ond80fk8aqE4vXif0jUMCE9kQw0ULJ/v+v/hqR0+cLoOP/mXLnk0G3Nf//8R77urmXXKJqO1E7VX1/CJqVE4kLqUIEhCiFue4VqRO2asW2dXfrb63+r6t1PNPyO+/0/s1bfv+/2ax3bV/7tCorHWaDSVgwMWiLNNFZKlLdc8kxSE8IAag03QI4Fs5kve//jQmQhEpoLXz0kyGgKIAYJigAAAPSjuXhRMnWpGkzSKaD+oukgUZkraeH/OmWUxkkS0/sHyv0sc1E1Fx/lFM44q//50o4ceZP33/yzXL7zR0JVh8D4+LuOLEUR6nHUx2X13/f/EpA2BrqrVKrkMkQrX//6zzfMq82cp33qLCEKg5U8cVPBRx45qt1Y0VEKX0tT2Vq7SG2X+9f++nVq/3f603+M+upsZQh7diHu/pr7OqrF/262StQW0duc4Npl1DY4jOQikmjaOPOrnE0zpFGh/+NCZB8RZflfLCUFfgsYBgGMAAAADChubwTWcg3rFhAOuJeOJWx0I8VFzp9dfA3uSS7MJNBSF3d3YwcnFRccPXY2Sm/6uJKHTN/ecRKOOPcxGE3UDpOPFBSh0EhIA3I0rHQTE2b/7zvZiqyEJzOZ0F3+6tovQRW9foYwkw0THlLl8zUolqkLJ4neyJ3yh8Uq7rPQ5v/V/Z2e37//TT23pezu9O3YlT6NNXT9v66qrjcccbjSkVjmqjgPN+umOBHrfbd3GIx0h6fIzxOTmf3+dtT/40BkIxMV+WUtPSVvCwACAWoAAADQdpdFH/qXcVlNYSRI2gy0qUNslaoiSqsvYaZrM1WPr1sOXBhMnk2KQLntLh0+h5W9XAcXCwceqURauUSDQKLHM77ry2+VyI7mjRYaLvWkYGiAopyFOssn/qoxAZRQgmMOUOXU7iBDoHlO/0qv0s5P+hQ8Jz9Qlnq8uZe5L3pInpOeoyXXkuzqVLev+Zdu2U6U/K/3f1fLLnq6tu36WfVT61WKZt211siBiTJE3yjSSNtj0/IecEnp44SI/+NCZBkQ+eVdLSSjvApwBfQAAAAAz6jEFEDSijmZ5kLjkrqDqUbIkkFzV6IUrPQUM7OqF3VmI67KYjJFQZKynf1+ZVEnESd2mcwqMEgKHDE3I2skTF3I0pDo16lKBAJkM8BhMBAJQsixZTv/uyCnVavOg3bIXvOClcy//7e4NlGP8Sh8nHHGsVSII15Cs+SJrbLra5PIf////X+fo6P/9/0/ukK7a9vEdTtTpLl1yun2mlsEDiRGu3AsbkURnMUSi0xpMzcmj03VeRZYmqiLIYr/40JkIxCWB2EsJGW2icgF9AAAAAAm891L1/B+NxPbSgipYoXuoCWVQEumDnf9+ANeYUQhjB4YmwA93yQAVJt/2IwoPOv90cxSCKHuNFDh9JmdA6UDkXuUOgIzEK16ocn92QjEIROxrP/QzkX9fulu/71QSDw4ToZ2WvNvV1dG52vWtKUGGMZ///3V9a6UIMMY31ft7dzlDdP//+3fqY67K3X+YtoHiUCjwWNkMZ0eRLx1NtaQrXmvrGdh05sauix7BEkOkuWOLOgSUyC0unmL5P/jQmQzEwnrWygkaJYKMAH8AAAAADSvUJqkAOOOIYoyumPEcqTSQ5Hs3FDzhaZg4CIuYXftrzEDzjhAGRXPPHzIzir8ahxZ9d8FNYNDBHuPxgdAWFBALn+Lkc0V/3DKNkue/6PsQBxYyk/lcSSiJxz/j3okRSBhPoUHf9z+1lKZ//t/+v7P/59XQkslSf7k2b02zbyl6nduliRTRfXZehVvXart2ySSKIIIXhqXPPGD9B61Cgu/N6sILRikQMyxpZNaJSaHy5cYVz3F9Iik2XE2/+NCZC4SuetbLDDIHolABfwAAAAAwyDXlImektofu6j56aNBGQnlQ6EAc1wMF39OtbqalP3+vrNNGnidErn74qixCJIKHRoYMkUd5tdRAODwL21NJTjAPFPhO+Sj0SviVGCxVqvUT47yBGWJr4+BaS3vniIu3XHl37V99pf9Du3t2//p9hLu9Tn2sUm+/VpK1q0a/0ktlHa/Uyx3+n60dnxRdmhWjkjiACBeE4CwaE5WUTsrGEbjKGZG7uGEjlMkVpIkSRq6L0gzrpGWeBXy9Mn/40JkLxMN7Vt8MMhcimgF9XAAAABO3RDqxF7+bt4XpG0PZlQ29Qt8RHMkTfh0Dce+1X9f//Cdv/P3GxhBoNz0n7771Ko0WWmOx40QiB4pFz0ww80FYf30jOJQBSAWLafHY2qv5vQaLkHJI//q34FK//+TWpKuo6qpsYAEebIV18KA7aq4sp6dq3Ve6v9b0P/R+jbfVtu///TQxi5pdjN///ooc1VNM6uLWW2yfAZiIQVJVAuRNFSR8cZix1WWXumtGkybVJXOXe0MztYEAIJDj//jQmQpEh31WygkaJoLqAX6KgAAAEuqEYgYifOqhr4I1M19qSH//ylAKARdUMAHlsn0p9IphBUZN/HcrEHEHn18RzVxoqkDpu5UmJztKjl1gsKh8OdFzhayQWbbzVvBzy3wjEni454v4a1OYecXX/frBS4pX/tUUKjSCL4s4219fwqKX3j2bKWL4wZ7/pv7rtr0P2UPqbDNOr6/ivxb77fQzTV9P0fdeq11uSXmOZySfAWigZvDBGSUfhTMtHWoYymuSFRg8hKKKD52ngnHQn0L/+NCZCUS3eNZKD0oDImoAfgAAAAAM8DYH3TwTSh6J4mZvWVlXWLTqS9o/ifjXqsoTGJahKMhExsfX//8Rz9vXrMCEIKTfH/3CGidxFDxokXHHUHYjpY1u94txDBRZb3jUFgDALg3Pvn7UYwqPhBlyWdSvE/1XEXBAo8xX/zSmH9tDsBeF9O3/2bo2ptLp+p1O3//968v//Rssfchdif/6Nk5KOU2IM+hb6q9H16FhFNDcjXQCwMwxyQGWq1U4z3dnkQhc8orMIu2lo0crIbd01X/40JkIxLp51l4PMgqizAGBjQIAADe1WFGSS040xpcYkS6XfnqLXA8aKm6ac///9KqkoJr6DkWqr4WZ//gipFxdJ63WPKkPQXGkXdP/NREKPHs3jBxJK7Wz3+uKmg8DVw/RTzBUSjwcBeH59/zs4sORENFjRxz93OjuhGPpirn/+u7GE9Hjhg7NaRxRaqZlFqXUZrTTssdvWpCdm322PjNdVSN939DP/7qv/+mmhn/6qq0+mnsk23tVZoowFdEUOjj7GAkBZyBp9bTatJFA67g7//jQmQbEBHpXSwYqKyJIAX4AAAAAFlT3PIINKRaFUzUY2ZHOKs9BglJdyzDHREnv/6toJCpG1DGO+b1SVEEh6r6aKMUoggon/d0ECiZ7VI9W/i3v56gHRguH911UQCkoUHPc/N49Hkoeq19/xbc2P6dDt3//7ys43ESLWj/XldGz66Eoan+jIJs7bPbZbuZv/9/q/f+R6PVdqfd2Pr6q0srHW0sDFKIAwuoFG1Y0ZB4HQrHwMdRJxwBW5GKjxY7S0D87VbamVerVNhkMUMJ5XcU/+NCZDIURftVKCULfogABewAAAAAJDso6ohWTh7uW7qa0rR9Ph76Do8I2poYXupn7+6RfH1y/5ygdg6Cw4+OJ3zFqqNLiWWJpIGZus8jjTrnm6Dbh0XG8xG8zh5ob9IDqKwwGg427p0tJSyqRILDSnvquq+Jl8Vd26yW+G//xpPKFtW0C/+ZbvgcH4EBBmgACn2f/+Jw+c8AChAx8eF//1/p/0P0qorK47JEgD1g6Ti2BaTVsLHjlHL3vh0XRx2kUrJRqMnJTjmXueXAqoo49JP/40JkKxKiAVksMMg+iYgF9AAAAAB6rmb6Z7HLeTUu+0d81w0f9StctdDBPC3qIR7pdNC/7wWguPNP6vqt6UwcLjT0q44n/omLHa+TjyYvr4Z4uI5gaDVw4Eog0LLF4qHoLxx+k/NSw9xHKGPS/rBcv2t/+0Et1/NzyqDrbNT7dYhLGfCgTG+NAKP7P/1dDVFUWtftPHn147/qXvypL/f9f////qTVpbkbtjQQBgXBauh4jFhwWiZAj60xFDkLEA2YQ8Ph+1EC50jUSXSkqJqLfP/jQmQrEk3/VykgKMKK2AHsAAgAAIuvUKIlvFqGCcm9yt+j8m7uaD/+CgsO64e54lfV4uImpqHhkFoEcUQyfiKriBqHiCLB2i8CaocOxy28yg3ITmeZQAIPLm4SxQkFIAgu8z9SSKmmFycnPHHN45Dpr/+B1y/1/7SGIKUOeNeUGlBOQITj1OU5CJD///vX5Oxq3qcovECSDZxTlqcUk9k/1/////7PqerTH5IMgNBjYc12PFk99HUzBk0nSvkDSxsS6CeGGKc1oBqJXs7Ux2t1/+NCZCkTmgtXKDDILgswAfQAAAAAHaTs5ppIpf+NV+Yk8qsZMK6PTT799PPwLObTWSIoN35lRkc+iDxcffFdsv0xosDUK3UJ3zysiqELUqoqOOKFQ9fn/xo9S3mq2uQHB1Ijn1d4weAkDcPx8Jx2gnEQRxHJH9x90iO/0l/7WsS/9VXNQPWyBSpIzFFnKFmpIw/CNKzXfq6bLkVfat2votX+xH45Om+reTZTfXyHRR++i7XV/qVK21y2fw7UkzKcQthxa0+wvGH23JP1PFKW7WH/40JkGxCR6VsoJGiKCogF/iwIAACRKJcXRFHB1vK4vW2DLjuDEEF6XE/VhaMU4RGXftPztR/AnlHjoR/7jSuGYkV1qefvjoeaMKF7//+q7uynd7pYq5u6qb5+Hv5jqhoQCQUm3iphwajDK/14ErmSPmf4a1iaXj//yThx+2Gom25V/KAN5twultde23r3v+pfYf9t3Wv0p889/V//X6P3v4t6f/r97+pSJNlsjV2QZ8i6Na1eGxKgQvjJpqrSZabrERUxISKD3cABsjiz1jPa7v/jQmQoEm3zVykkZ3wKCAXwAAAAACXcJYCQWQHuebIt3dxBRxcJ5LyT1NItDKJMF9XwiFnoWdN7GGNRkMROeXGBIB4UMZatnK41HyxIbjhVzC544goEUu7OZ6Rxuac5Eq4bLoQuqygRCKHjB76ITG43FZc3dqWuct+n6IOOsLHTf24qL9fX//1K1K1K1KpUpKVUpXSldKdPT/+rq6urqpQqlGlOlOlOnppmuuVyNIZcmQpTKA4vDngi7FX8lJ7EYlUZHaIQmzUKRPFYowvGZtRt/+NCZCgSUdlXKCTILgmIAfAACAAAv49nobqKxUxbizK5zWcsR9//9z1x/Gy4wc4peuJXhFi2qnooQRY0WMjjhu66KEIYJjK+Knji5hLMvvJoQWuFi+PudGJRInlBYHQ0JAnNa145DkRQoFx6JKUeUQQPLb5ph1n8lGPh0RvakWMO7ahTm3/////8w5vrF+hyTbqhRn73///6tnM/MW1tKBC7fm9QpY+vlWRCTzZwseEASCBWubtNMHYiVzCXuZbv/b72aCtu+Kzla9IWX0yj50P/40JkKxNN/1LIGQuuijgF9AAAAABgYMLlDIXu6jtrSpT5iLvtuY+CAbp3eDoT0ZrJ3rqpvpPrU/AsSgdiQkXtKn+t5GIJwdKDsfcqYMaSxHshHmMzxew+QchZLGnPJYIBcaDsNGurzYzAiJI7z9Sidbnj8kmEGcS2dKeP9n/EcwmwPLqC0KzS3fyPa2KxWZpo/trisJUqvQ/cv7P2opcz+v6NydTlfrr9P118clUqOONxdYxtkYgUSD52bTRUCCdFvnGwZHL1D9pkmQc+too90v/jQmQjEinNVygkyD4KWAXwAAAAAKLw6jVc4pSZV6SiK4refJZZUjE5llue45a/FONP/+BnszFR9FB8HlWnDPol7vfzfGlQWguHgul1xfcw0LRhJtRZSlFFhys88X883709pSmK7mkzUTHE1IhBYBcR6YliShsoNUs2BwTNiA4tvwOH//+r7netXvd5f1DX9hRNKFDXVWLRSmO12+TUNy6XP5Bq8om7tYrLo/9KAicvmlFMx4TzQAAj733aidbOlc+CEXf0tJaShOMvcQsFZhdq/+NCZCQS6eNTGBhpigmwBfQACAAA7JNgoKoZBxaFKRTOFKfbfdznpodz7Df5yyVkqZBu+QflW3UafJEkKnya3+479lSqT8FUVoZX+7CK+a00cJHTbu8NMXsnQh6qU/VTymo7UmDn7zoZDIqF3ZOPuNMkQBwbxU4fQtX7vzpDatRQrwYNQnrEplfYQQuldRk5u8WJrQpXn/7Nf0/R/oQv9dzvp1f+u7/pp9d7fvYxCoDFJWUvARMrKEkaS0FMOpPE2JIkrQAjUwQ1YcEPrOXeXjD/40JkIhKR11UoJMguCeACBAAIRLjC1kJjv73Lon31BFki55Z2qoQ3cbXcfNR7QWdB/LfX/OsIkYNyO7UOQWXPDyl/e/f7/HAwgQA6OOJib7/0s0XMKoPlSxUsTkiGDwrC1PXUVH/jIHwNciLezQiBYKGU737qAkFSBRJGInKm0YaINSsDVbaPcbjk+/RenZelqv/XXkP9SEQxWv9zdX/20+hF3b9EpZdOfQxYc+iQa0kjijUYCY1JIhcJiIS0WhymBUWQpoQmoYwmQiUZxGbgvf/jQmQiEgnpVy0kyC4K8AYaNAAAACrKTGPqpTNDE0TSpx9b0edKxyqoMOHrc3NzUXVo6JRfP/VwTPwzi0V0wuIlT+MHqMEOjR818z90MQRg+D4if5iY5+aFq755MKdYbr/+eka/91gp66bHlCgoZ/WqsA4VOGmJaVafj3MNazRxlpL7mokmWqipSyLH1i1uQ0o9nuRs+1f/td/uHXdTqGa7WUc3Rkv7elqv/t1bP+ry62JuNxgAgYrh6XNJLXLGm0TlIW6NbK6Lqs5jC3VvQiwO/+NCZCIRnelXLjBoiglgAgwAAAAAsRMtD16FFxze1RBISRjCUYScwnRPtW1C0iNmU4O2cp4iP+v/h+HEVn+8QTDPmGKj+f//9oYkcWfCzP/PVY8aSUp9vIzH3kVN/8xHf3wSbGkwiWSQPFhVLav/KEIFo0+0+5huySC3JFivXi6d3/8WmP//d7tNFz2mKcbwIu91tln+jpVwr+G+9jGo0M1G/+ri1c7JEmolEAxiaNQzOC42OmIf+3d1fJ1pVhz15CCTWEhoKIzNG73QyOzQehf/40JkKxKV61MsMMheikgCDAAAAABWo4shpvr9eeSIAnCGaW+Kvtx/3fNVT6TPcTEWxlJ3oocOlfIlHNXLnoZZld8xEX2hRImB4QlNv54vu6azCymrVUPFCQ9Hc1P//9X20FoSWRc8TR4gigcK/p1bBKAFBsaSg+nj/OYaZWCq/9Ov9Gz8x/7PoT7N2hCa6aKJj/l+9W5nWT47aNqYXQvVbdRZUgbW1ilNS2NNzoM3RMtEhrSMqIRhac1ZwIufxuCzWsLIWINMazqet1eFLSY7zP/jQmQpEwXxTSgZKEqJ4AYVkggAAFn2q4GNbxcB+Xy8dRG5D89/cxcRCszUtSuq1UwtQSKmiV4rkoIb05kQiTChaftrlVlDjpEdxFSa+X/lqHkCQceQrI48qiLeXj/iIquO5dDjy4Sk7kVFQ6EYA9l3EWtHUDwCwaD5rWuLVZOsRSJBRtLw0SjF0ppSRVXVr3N7VyBmq1Tbu5X6+zu//s6v/b/T6v9337LfF1KGt1tqtUOwsGEmLgxhW11qi07cnaU2K6a69Y+61GkzKK9EohFQ/+NCZCURge9NGDBmjIkYBgwAAAAAykLCBAQ1FzXYmiyhCUJDk84vlIzHzN9T/Sm8TL+5a3OCuc/7CgvX/89oa9/7es9bqBgSD2q42d+N/knUFJEVa5HpGwBjdatp2/b/fv7btyoxozf57kXUDO+T23SBIcPD3f///plpJFoq7N+1yd6f799n/97/b8alzfZ1O+1a+xDdH6+1t/6xWr9/VXWumdqwRuUL4SYE/Hc2ax9miXbcoY4q2dCWv2qxZ0D74txWIOhtNm2cVkWsZDDR0DX/40JkMBId90TIoyAAiqAGEYtBAABTvhuf/vqG1uG3Ni+rmojhteJYPUd5aQU2/BIs4KRU0Zbpc45Ueh54wPxiv1Mf3XNWx4jlu75Kmjbb/65/taWots402uEWIieFHgKiih5Vw4wQhDWwODYgGDv8WtB+PJcvQKsLMtBRdCt6FC024hxZ316KZS3/R/3fR6tDf5vp//YnV9z/RZ1b9z4xKpPJLUMEkrczHsOijjXM/6/PHe2/D2FzbbP8ORWScdNOH7XbUYXamixt9Lf/jysso//jQmQwFMH/PBrDLACKCAYUAYEAAO0Uuo9vx7s+w0Jhsytb7vdo1/dzW9AwsPMoltMYk1JtCkvFbaclj05S4S4iEBPCJQdLTp9R6t3NJ1LNAxXHadH5Km0cZLZJTnWSTiLW7lCsi6Z0PRok4wA6aRYfS5vR15rUtOEJwUAnVdTf8Q9bqy6rgij7fNhJ/9vaO/v9bEM3/Xnnfxa6xf0ev00U464tRu0eUCVDS1yuzb36E9kC1QwDRmY9V/jMKZmVVVS2aZz////tVb///VV/3mZ//+NCZB0RLfkWpOGYAIu4AdABwAAA//9VX/7z///2qt/qv+1Vv///8zP///ee8yaRIkSNPOMcSAQCIkZnPVVPajiQCAQCIo41EiRIkRIozMzM1VVVVVTMzJEiRI1VVVVVTMzMzj1VV/6qZmZIgoBAKRoKRIzPeqrXnGqZmZkiRInAv////6vBXlTvBriJ5Z8FcSuiVxYGnKBryoKvEoa8sDURHvKgrEp0sHNQNVVndYaVTEFNRTMuMTAwVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVX/40JkIAAAAaQAAAAAAAADSAAAAABVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVVQ==</base64>
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</sound>
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<sound animationid="205">
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<probability>100</probability>
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2YHkeyhfY1fcjc8c9ta68ea8hvVmNuSxxBgTQHQLZIEMPCnWkFhPtQlKFBpZlFsUYHJwgVaLWdCMPHHOOP/jQmTuGJn9RMgZD6iAAANIAAAAAGknjzavM7+ttm+qGYcIOZBQGw+HldkV7dn0T6FeX2KckPjnr3IZUUIap20txbrCGf04YLadTTslipsp0owQRUnGpX/DU0aqk12y48Ss//+HKBBcXYc1v8iEzqxKZl/+kYOn1QuKxwsv3PRjDyQVCAEnrWtn/UdOKGX/m3IkYSAAh1vVINhdhgOkZwZHy0o4i2vP2a9DeMrHldryde+hzNUv235a5iOyHVnF0dXLutw91ps9+/L1NjriYyOe/+NCZOUVnfdNLCGJ8AAAA0gAAAAAsoF1q1NPlzirpV6U+NNkYQxkWRBHClxcwVYtKRTRdYtY9ByiEn1FL9BWx3mUeUpoyyNJ8xr1pjH1h5SOyOmJnmwr3rFDx/nZ+JVDjqhYaazPo7/GqeG/j2j7//yhQmgt4J0XF+y6qr4SwQEhwewLocqzutMZ1DV7OzK6Nn4/yvootxtgZR/G6Qk4V0W5LOO6UtyjjWCGIaFxK4eMKDCzBEPF+S2FjiRAuHIEUw4YWSsRuUYLsU09o0LcrCL/40Jk9Bj590TEMK/SAAADSAAAAAAR1XMvHLwYLiLQoDQLHNmdzNXNRHaR//A0XPIQg7+afyBzxg+sfluL4hDEtY88dHbgUgePoHr2fbOHsn92fpXG+Zb73PemZmcWmWfiYsGDlZmZaPFa0rs9jVKW0fjQi8bgPNw48jIQA5ZSwqbX1iSuqywN//1/z8023Rqx839gVWTVLqwQsplY2tjuTQ9ZjnrDzLX+w0mt1Y11P27E09Zl2oVSSH5tQ5axpmg2O9Ji3RhYI0ixOawwgbVek//jQmToFWXpSyghj/SAAANIAAAAABdNtFT9X/sHQKhPPzdpTWGNHpxx1vzOSuPBDn1NK9VmQPJMPIEVwoyNDXmv+dPv8SyKZjes6ni1/+HkS0TdYEFX1YFqSNmR5RHOotIW/4B3KZDh6WGbeqSqo0B+LJjD9ipJCqxc53I2SzZ9Pe99/FlZFP9VqRAKtvia3u/rLlVGNp4IEHV8RI2CqMGrIkNKxeQjqsYiQTsgrUDedFp49QdYQdXmEJFnRURhTos/zJnXB73SpVqnyMFvW2tV/+NCZPgXSflJGDEPqAAAA0gAAAAAfV1BlhZpeLBtbf9vfOYW97361pSiOXUVhxWyoVBfR+qGBPAJIhZmJSc8IypejMOqLFjWt/Sn8OPnD5gc9x3uokJWN5vKJ7F+ITkxr8XMXTfCUV6TRLtjgpznM8XFom+9UcnoVYvw5kmQJrh7izsEJ5FTy1FhJ2Twk7qrCprryuSwspaAmiKG6XliTp029Vc1sjvrbicUpUsGOKgvQgEj1WtaaSySHLsTjB5AwecioKRytMeabHFcjGWNXt3/40Jk+RoB+UMYJM9cAAADSAAAAAA+99S4A8XBtJQNg6thjxaLF7TxXTx6+3mC52fGkxpYoIAmD+kwQiWRw9QrrUxAMAbHzfy9CeX6vTOb0/071z8+zv3KSS7NPfOIcGsHJbNztFfLL166fJzJmBMW1ovYzrjUB+BGNgJx4nvXNTcoaambHOv///+HGhic/D4FxL9cAdIbAbbDTLTSq5q9ik9VCwzizdI0HYMwlkKZhqZpRS5z7+ujKIblFWPyP7peRITKFQGVyJpmc/ct8tdty//jQmTlFH3ZSyghi/QAAANIAAAAAP37Hbn8eSmMBaf6/t7j9AKBIKDyPg+CBsrK2aswC2GNa2/DUasTTr/O/r2g0/8071gWlTv3kZkrWJrfxbLYp0KbGSRWxoWZYrenbKceldGlHgeHEbDT4R9APo8XMV619UtTHXXrr////DymrwJUcx4nZVXP7716U1mVkn///+Z6hmqaAR9IqtacMSk+XKJF7TKqcZAqC5Ym8Oy4ilMtKJvGN3vNkUdYy7IO4AkoAAGjGwzZ3N0RWZaIZOTs/+NCZP0YEgtFGCWP4AAAA0gAAAAAb08xZ7vUP7hwIlGuU6iaJyQn5zQMpx6hgVBjNaqVbKwN7CfzYn1AwxsuL7y4vDfofGjQHsrxkvz8OFh1h1r+R7JCcjlQ2L7wJk+r1ebg8DfaY1o7Gn1WrzrFuCqOpbguGfDds55ngtz3rX/4iZ3/jGPVfwWISUQQZgSI3UNbFEw2gsLFqSWI5a//+4Epb03VTEFy+3SObQjhwQDn2JLCYPvZMU4WaRNzHJbJmtV5uJkSayl/ES8eWt1OjhL/40Jk+BlmC0LEGU/CAAADSAAAAABWtlkKOMIFzILItIv5buZ5qLpeEui1SpGx/XCDKc+igFxACwweolAXLNs1CnJDlyvq1/5WA4Jofw9F2Kpfz8MNJVN32xlXMJgiCBPDyOkyfEtJIOx3D2Wvn5k+uVlSa7b3+y+4//mZVPJPpa7/2ImqTf//l70jYehyfujQSETZTg92BD8TM0WJlwzMY2EEjg5UqzHpy2tetWNz+oFok9EPulnIb+9KvF+LVFmU5fLLqbP1vVaV94ecy5h4nv/jQmTmFF4LTSgZC6wAAANIAAAAAEn/zVzVJvJdW61r0piq4PQ5D9VimMqdifqcb5biTLtgvBu1KJSLt7qBHm/zu8XF4eXC7Ihinb0ehrhm/+NNUGLWdkVyw0OLg0Q4SsYh2hqTaWqavdzLaIG6OZvkjW3ija0rKiUa6fMMSOwxb6/zX/Ofm1r1YoCNfxsW//gKqSuv/83wz3leN0Qt7nPVDpjaMMMUkGl5jya9uVTzddv0rmWrJldDBdzSE6iitFuVqrKGMVVHs/EfkKD4gimC/+NCZP8ZxgtC2D0PTAAAA0gAAAAAtXIQPIs93maXOblRZBqDHHj/+f/9eSItRZVewHYW0bDY4UinOStSKKq25PEjHVqcmXch+q6Br7o1s70/mWmaRplYn3HES2LY3BW6/VXqmOp6fpyqFTlzQ0MI4DyeaP9C0wIYUhsFuHqLk56/o8OtRPYcGR9uudf/////yyR3FcnwNkYQZo+jZO5D2lOmXPr///L+fssb3YCCD4HYEYIKo2hubu2yQMBSjyaRayqTRSTCBC+WRKBrtRU3iUT/40Jk7BoiC0LYJQ+YAAADSAAAAABh5R6Ro++ZW1acPvI1roh0IZssRmFoP4BVuNLNdkrR/vrVznP9aMocAMrGIxfE5TMUUSWJzI7vRot6ZUyO5oowTWiijqQLtOkt1ILoFwkAko8S6XUUUTZA3FgJ7QMWSoGCCBWmaIqNy+b///0jI8aGJcRMDNOl/edLh/0BxCXDzCohIRLR6Efb62kgPT8Qx2RNm691DWRKrzEvZctLlmbUYnMev1Ka6vjt0U4sZfZ3st32frlsuliX6DF3GP/jQmTXFEILSywYrcQAAANIAAAAAFLuNRQTFaizepSf/JprW3mbWKBQQtkZ1fCiM1KP3I5jyOpdv0POgXUxfGY38qub49qwYa/HeQX8Njj4grOqv4UynTxwtbNr/wI7DmBDiOd1iIjlVhCj+cHBpboqpeGmf6mCAj9WWK+oDzq9sa2W1MGyRGAcdPGof1DP//9nqjhWIg2gAhIeGETXudIIZ7RFtv7dr7Mu3O2zyLFHV2SSdI6WoTK5OIzM0ob2CExsrrpvVxmtnb4yVtBtLbJ6/+NCZPEZ2gtAyDHp5gAAA0gAAAAAS0chBepbKMVy1AuctcDBdCu3mRj6j/kLjKU7++4+vXl8lWw/ls8eJBUWSswAAGtWtAycLvoiXR1hUOE5ZFc7PJmcz6ILUbuwUmG1ZvSszPccKBYLySZLvZhXlEJyYtOVta9SnPU+vTOMsZrDbta1mcf6ZmZmbvqiqsBsORbEV1qNbvyyYh1ibtbOs0eJw0DoFsRRqOEOgtRMQU1FMy4xMJLvprdVUFScQ86jCEkCkazhtzMNOOsca9wagRf/40Jk3hdCA0koJY/2gAADSAAAAAACiHZkPSW5Nkssiiz6JLR6A1FcZvo0xlslXKNZtQrtrhfm3yzy7Iv4gomCiGEIHaarPOUo4VN+IlP1Wa5c9xs+he3Pc1W7HCgHzDz5pUH4lg4FzjWzc41v6OOl3Mfv/+pxIeWW9T81/+qOPCMAMAEASDkHpYwscTLKWdjaS0jwEDZBc8shwgucbqahaaqH6YXUg+nrmhidZMoktVRzeaieIZadlJPOG4fiGtRE7/77h/W3fFxd8wyVGyakMP/jQmTYEo4LTSwZB9QAAANIAAAAAIofB4V9ILeZZPE62rB0EsOQelG+HtrUbj4TDbEFldMcJjbG9V1z/aBREnLR4r2BdvllXa/+LYsk35By2ilnWln6HXal2nSxrA3kLSjmqbyMdMp53T///2TK+vj2eRNF/a1/z8GiZNSfDESS8q1zMmWcJ3xf//yncAfBPPIB7R72pGy9bvalUQWQOGkz3fBpPCB90VjktVaRnMPhaAa3OLq42M+VWc3ScXIAazrBedKik2PvjnbHD3c3vuvn/+NCZP8Ytgs+0C3r5gAAA0gAAAAAmPZXtTtFxqpBcCbkJQLipiED3HpaM2wuIbBDs4oW3LDku36qXJIEeqYW8Vht6OjPn0bHhKZWRN//5hseTcEBPJ4nrwWNubSYBKTrISs+vzVuW2Wu////6PHilosx4Ov//m24s8NgljMCaNMbgyxbiGDPPwv6nPxvgxmRrtdzeb/36v2SVRjQDAH7GJkr6t9Yb5suhm1MQU1Fszv/m0dYEuEFMlULC+f4qwsywpTD5JNTdf8lqNRYI5roISb/40Jk9Rm6Cz7AGW+mAAADSAAAAADhBKaKEmtVUhELBpIAA9KGThK8rGXJyw7nuq2h7Neu8ZY8UKO4NFivIEAEpO9Ri1/R5jpOhNNF+xZTf+lU0pP/Kmg2KFot3DsOwXCorHbSf2q3///Hw7ojP/0v1GKBumkpT//+tZ8YUegRYWw7SYU2WTE0R+RKx7FiSShBQwOAMHao1p1aXMrRTimi3EmQNW2Nx2VrcX7ktsNdfcy+ZP3KkScdzQvgeQPhQenLXydp1X8bzpmZ1ZeZn5xpcP/jQmTfE3YLSywlDdgAAANIAAAAAKCASx+HwqqbwBhlVd9Na26cAYzUmYbKMe/hJH4iMejF7WMgd+SSilh+3LljSqzEbMQfyWXJBLcub5lKLEXQFtTVw/diEOg+ibDAwqcv4199bM1GJMtCIQyzaT//7/X879eN1Jp6ozPuuwaNSA3TUYInCcRfWt3edIkRgn0vEyOSUEV//+sxI8i6jAjDEyIMfSLw7hdDaBrBgoNsFXWx72yXBwAlOEQpkiSqacJoCcflTcGKl9hdzdjD24s6/+NCZP8b7gs4wDMQ5gAAA0gAAAAAnHogi1txL3QNKQRCQ05B/WiHorKVPr987zCwIOFTmxHBeHqg9A8x/4R7obcOdRqiO0IafU8fDcEitfFB2AOeDUcU0SIACIdignN9BhBlpbfHxH7yt8Sb0zblIrK71zjA8FCKQOBAMW7/////5YkRwfKDtnS+EPBeHYqJXSIWrHEaBmq7SagpdKV00vaelEbTU07Mtzh8L3GB9mCW5mZW414+ovksAhNQrPdbfNNzOV6/y4w3z261pNslu1r/40Jk2xNaA0ksJKiYgAADSAAAAAD4lCYRoGkMA6i3nicpsHy7OlZi985PCKypPS8tXCEJBVMXHvmvvLoV8OFNGi2lVypU0OHVqomQ504PUXqke9tMFHzNArJG/zXX8PPrq9PPK+jPcZ1AjMKprq0sXd5m2qiOYtw9RBSWtEj59G3rW96+d6/zq7ALOG0DRBrC5l8Npm3JSrOyKQthBDrV85XzKk247W2WDFNnmyDZPztdeC2toWELSEQPJZxxQYRdwVjxKQkr+ihxZUUNgYh////jQmT8GcYLPyglj9QAAANIAAAAAKaiAjwhziezf/boOMULR3uijQnjE3YqyTeHf/+iQix7TQPNJD9zag4cSdbUGJpyoNhaS2nU3p4jAVRRHskEw0OWVHUCQblBq87P//vdUPNJod5pffw697/QObnPo3RavT5///1T0/7UpLR3KkGTT71SKZIB5EEJB8AZBJHSYEoyFvesYFnksY0vTremggw9aC7KOyqd65NJQatqqTMxm6svrfpSIA1WHl5NUOnYmP4tXuVd6K0wz//phgVW/+NCZOkVogtBKCRregAAA0gAAAAAYy5QswFUwtkAyyaxZX7OciNv//77pDTEquYn06EMyl1iNT33CjYjXiwDmU5+k2L48DqVTE7cDsocZMmJsPw5zLw2MSh1GlQkyLRfPqTMzP3pXKrnGHlInCCOiInLs6d9Jq27VIOr9j19LHdzrZ0zM7eZytfm0UDAmF9ejN31fwHB6lMxyZHpMFx2VTESUCohOuRVCoAy3FYQodepYSl3dOMJQscimTF4jeyiykWq0vcEnjpONcOxGpzRYVX/40Jk+BlKCzrILezWAAADSAAAAACZfRzSzvmxsab1/6RJUhXDVKpHscggq1y4fS04v/8uOklJctQJaeYkE46u1M4lN9GzDqA2HQAjrnUeBIAeBmBlqLHuTRQJzaY1zfbuv/c5rT1Zgtpt/4uFZbyMUHfka4zClCxD5LobaGtitgbhPd/+Vsv/9boxqpMHOokORE71sxTb+VAo9Rq2FNAmJTcSdSjAR55+px6aUqtikkc8x7qnElkXdgZHBvhDzmb0wWtTTgLrWdRVt1noZ/aNOf/jQmTpFwIDPywhb9gAAANIAAAAAB9kU5WkzPbeCevS69acndztUFOZMBfeeNo/mcnfpQrGZ9CsODFZH+zNrX7rfP0MFi89tW1JRN3ItqE2+NQ49HKfH+b0pBjZ//////1RWVV0Jecq//N8ZZsZ/zr4vl/Af3n3//7f/59s48GCwsRfgHYHMLkZTa6bWOKzk8J+hx7mwK6ZMeDEcpr1EahjjgLaY/whH1L44tHQKyx0W3gxUNknpyg6XOlicKjvgVmZIIaCTT6Ot4p682eo5cdf/+NCZO0XLgc9LBmPqgAAA0gAAAAANXH/0ed6rRVFCkklwSBpEFRsk+BUqGpZvTOUZRuuFixwiPjg4r8zMzNVvQcEhZAsPotOYHZODMMHXaWpLFimSSK8fbNKPIKxlu3zMzPzDHlziBXqgplV9i9LrXa1/UXjYyNik1v/VUszTMjpusmFqRii+pjpgQytgbwzkYYQeg9iVP5VCVaiSFUoT8nn90lzHFiyOZcuQMNBWQmj34xyLxhtl4wCLoCTSbzlI1WXdrSaN1GBNvI3ExgvWyD/40Jk7xbSAzrYLY3YgAADSAAAAACWSHKqtIzvNWViUUs2d3u3wYNHCLOr4qsf5ZLUiW/+4Dy5pk33EkZn6fI2LMxp1xi6zdjVLMpU6up5YvviFGjYtbX/+X8fC5hPYOsPtzp6evzTf8TbyJ/i6LUbUJuTtSHA9UbHP//v/+O5RcbyvquOVCYXLQzW/xKvmmhymvZPP1NFrmBtAWWhA3s8pO3bcub0+yeoi1zhpMKLs1palnVcU48oJRwQAJS4hQkxuk28I9NcafT/KA2OJ2pC5P/jQmT0F5oDONQgr7IAAANIAAAAAPn91UTFxpAVjIzWpnDCjodK0hIdizwyHpfT/jMLD15dMUCNvNtZhSkJX1ujW4FwICiJTRs9bnC9dzOor/dMY+dbpLjf/3nGt1gR4LLFUqohqdhccVpf0+Im30Gat3jp6TkW1Vl9JbFYmFheViP5Jn8B6zqx86Os9i4jzHpABQRINUScux4mmxLFUQf8UlCcJq3qw3Ykd5B3Ah2EqgSm3EYAEh+4tI/tne91tRmOcXMO7QxRQmGtdaaheaDg/+NCZPMaRgc0xBkPXoAAA0gAAAAAHTLN5/RJIfJkmm//+5u4RG8d6DzAdgom1lkONaXpRE2k2a+2ddkhVI2ud19u+DdxIJstuDZYP4ERDKTua8qP0xCDE6buqpzdN6h63fvr+ZuGnDc+O0nFsvv////s2cTjx22fy6LvienVoOWLi9rJkXidRpcvOBKAuPQXAeVl9a1OMcmqCnxwBMgZ4NbjZea6g4fxWp5ws9q5NrJj2Z2uOBg0Y4NqWojb8h2o6I6/j/WL2Vry5/nmfC02n4f/40Jk3BRp+zjcIWzMgAADSAAAAABD9Wv9RYsWkO1WxWNq2r36in/a48GDF1vywH+MZy/zEIOxiarhd2ykkKOYys+TS+y634yyhnRwW1dFPTrRyfGK36a+4c2zKvte56tcwJWrYP/ZmZmac5NL1OI1b9/pzDlZarWZ2szCcvrx4EhIsc/u7Ei5GTrAsjQUM9MVuDJDAEDrKe47ec9bm5k1GwXIFjP38Zt4W9bpmJAQxQtppJ6I5z/51uku9bk15a61j6vnemd7rspJTpcFgVwuqP/jQmT0Frn3Mngh7MaAAANIAAAAAE/Dg/VsXf+qQXiHRHzluA/XKuYnJwP9kclBBQw5kHbvyYi1E6JdCeUToZhUhITq1rO2ZlYXHfzX7YUJbZ85ri76sj32YL5gzVf6pZlc2+02VfPX3vTzRsZnmfTsLWqEsLCGUEFEyZ2xGudYqieqKf//MOeA6b3E5y9DQUSSbmB84pdEnUrko5vzTRsZNZZ01QEL1Wl04nAEIglhCm81PhsXlrf/vvdZa3nvP+//f+JQLaxqvq60tx+DHlv5/+NCZPoZpfEsGKM8AAAAA0gBQAAAfzvfz/X6/ff7/5V+QBHoXK9Z2LcWXHHYrqlxbm2z8Tv1GtU0GwRSSy7zKI2YclTsxCv2UQXG2pw89+3ybG6npryGmhEz3csqRlzI0UEk8ajNnUYsyChf1nYl6IPBDO8V1xuJfYkXzD6UcRqzt7f7rV5Hlu5GqLKH4rZ/61FALIZRyNLRoXbbTHuvwfv/y7/zKwYgnBEojbtr2mpd//////+4doFVYJhhnCvIbkHP////3zCU4UMffRCUlez/40Bk6B1SAzIrweAAAAADSAGAAADqJoUJKDZ8nCe+Sg/+OSKcMNfzYUkM0K1WyXxSQYtJsWYMLRZfysXCLHCeI1f/zYQlDUBQAGJEBb+KPmRkmYl3+GkhcGBiTAN3hiQR6NcNwVDhGoskZJqS/4X5AMEAYgSAuCEZgOChYAG54RDgBLRQRElkOJpNAxYxJlA7//FmhngXCkXC00AgCREMYgACw9QU0ZUvBMIBhh7GSSykkiUtVEmjL//iOByRBUXMNgR6GqhcAsgLvAUKgQFA/+NCZLgbJeMOAMbQAAAAA0gBgAAAbtYCQ8G7QMOUCycNlEsIes4kiUkllIyMR1E0dI6icWiZKkxBTUUzLjEwMKqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqkxBTUUzLjEwMKqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqr/40JkQwAAAaQA4AAAAAADSAHAAACqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqg==</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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</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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</base64>
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</sound>
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</sounds>
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</animations> |