894 lines
118 KiB
XML
894 lines
118 KiB
XML
<?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>Adriano Petrucci</author>
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<title>Pingus</title>
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<petname>Pingus</petname>
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<version>0.1</version>
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<info>Another old project: from Pengus game.[br] For more info, visit my webpage [link:https://github.com/Pingus] </info>
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<application>1</application>
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</header>
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<image>
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<tilesx>10</tilesx>
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<tilesy>18</tilesy>
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]]></png>
|
|
<transparency>Magenta</transparency>
|
|
</image>
|
|
<spawns>
|
|
<spawn id="1" probability="20">
|
|
<x>screenW*random/100</x>
|
|
<y>-imageH*2</y>
|
|
<next probability="0">2</next>
|
|
</spawn>
|
|
</spawns>
|
|
<animations>
|
|
<animation id="1">
|
|
<name>walk</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="20">
|
|
<frame>3</frame>
|
|
<frame>4</frame>
|
|
<frame>5</frame>
|
|
<frame>6</frame>
|
|
<frame>7</frame>
|
|
<frame>8</frame>
|
|
<frame>9</frame>
|
|
<frame>10</frame>
|
|
<next probability="50" only="none">1</next>
|
|
<next probability="2" only="none">6</next>
|
|
<next probability="3" only="taskbar">13</next>
|
|
<next probability="5" only="horizontal">14</next>
|
|
<next probability="4" only="none">15</next>
|
|
<next probability="5" only="window">16</next>
|
|
<next probability="10" only="taskbar">22</next>
|
|
<next probability="5" only="window">26</next>
|
|
<next probability="2" only="none">28</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="50" only="none">5</next>
|
|
<next probability="20" only="horizontal">7</next>
|
|
<next probability="20" only="window">17</next>
|
|
<next probability="10" only="horizontal">25</next>
|
|
<next probability="10" only="horizontal">27</next>
|
|
<next probability="20" only="none">28</next>
|
|
</border>
|
|
<gravity>
|
|
<next probability="10" only="none">9</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="2">
|
|
<name>fall</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="500">
|
|
<frame>0</frame>
|
|
<frame>1</frame>
|
|
<frame>1</frame>
|
|
<frame>0</frame>
|
|
<frame>2</frame>
|
|
<frame>2</frame>
|
|
<next probability="10" only="none">2</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">1</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="3">
|
|
<name>child1a</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>-30</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>2</y>
|
|
<offsety>-32</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="50">
|
|
<frame>90</frame>
|
|
<frame>91</frame>
|
|
<frame>91</frame>
|
|
<frame>90</frame>
|
|
<frame>92</frame>
|
|
<frame>92</frame>
|
|
<next probability="10" only="none">3</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">4</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="4">
|
|
<name>child1b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-2</y>
|
|
<offsety>-30</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>-10</y>
|
|
<offsety>-32</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>20</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="200">
|
|
<frame>90</frame>
|
|
<frame>90</frame>
|
|
<next probability="10" only="none">4</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="5">
|
|
<name>wait</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="1+random/20">
|
|
<frame>11</frame>
|
|
<frame>12</frame>
|
|
<frame>13</frame>
|
|
<frame>14</frame>
|
|
<frame>15</frame>
|
|
<frame>16</frame>
|
|
<next probability="10" only="none">1</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
<gravity>
|
|
<next probability="10" only="none">9</next>
|
|
</gravity>
|
|
</animation>
|
|
<animation id="6">
|
|
<name>leave</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>17</frame>
|
|
<frame>18</frame>
|
|
<frame>19</frame>
|
|
<frame>20</frame>
|
|
<frame>21</frame>
|
|
<frame>22</frame>
|
|
<frame>23</frame>
|
|
<frame>24</frame>
|
|
<frame>25</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="7">
|
|
<name>walkup</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>-2</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>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>26</frame>
|
|
<frame>27</frame>
|
|
<frame>28</frame>
|
|
<frame>29</frame>
|
|
<frame>30</frame>
|
|
<frame>31</frame>
|
|
<frame>32</frame>
|
|
<frame>33</frame>
|
|
<next probability="50" only="none">7</next>
|
|
<next probability="5" only="none">8</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="8">
|
|
<name>fly</name>
|
|
<start>
|
|
<x>random/30+1</x>
|
|
<y>random/25-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>random/30+1</x>
|
|
<y>random/25-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="2">
|
|
<frame>34</frame>
|
|
<frame>35</frame>
|
|
<frame>36</frame>
|
|
<frame>37</frame>
|
|
<frame>38</frame>
|
|
<frame>39</frame>
|
|
<frame>40</frame>
|
|
<frame>41</frame>
|
|
<next probability="50" only="none">8</next>
|
|
<next probability="10" only="none">2</next>
|
|
<next probability="10" only="none">9</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="9">
|
|
<name>fall2a</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="5">
|
|
<frame>42</frame>
|
|
<frame>43</frame>
|
|
<frame>44</frame>
|
|
<frame>45</frame>
|
|
<frame>46</frame>
|
|
<frame>47</frame>
|
|
<frame>48</frame>
|
|
<frame>49</frame>
|
|
<next probability="10" only="none">10</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="10">
|
|
<name>fall2b</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>3</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>3</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>30</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>42</frame>
|
|
<frame>43</frame>
|
|
<frame>44</frame>
|
|
<frame>45</frame>
|
|
<frame>46</frame>
|
|
<frame>47</frame>
|
|
<frame>48</frame>
|
|
<frame>49</frame>
|
|
<next probability="10" only="none">10</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">5</next>
|
|
<next probability="50" only="none">11</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="11">
|
|
<name>fall2c</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>40</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="15" repeat="20+random">
|
|
<frame>50</frame>
|
|
<frame>51</frame>
|
|
<frame>52</frame>
|
|
<frame>53</frame>
|
|
<frame>54</frame>
|
|
<frame>55</frame>
|
|
<frame>56</frame>
|
|
<frame>57</frame>
|
|
<frame>58</frame>
|
|
<frame>59</frame>
|
|
<frame>60</frame>
|
|
<frame>61</frame>
|
|
<frame>62</frame>
|
|
<frame>63</frame>
|
|
<frame>64</frame>
|
|
<frame>70</frame>
|
|
<next probability="10" only="none">12</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="12">
|
|
<name>fall2d</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>64</frame>
|
|
<frame>70</frame>
|
|
<frame>64</frame>
|
|
<frame>63</frame>
|
|
<frame>70</frame>
|
|
<frame>64</frame>
|
|
<frame>63</frame>
|
|
<frame>62</frame>
|
|
<frame>61</frame>
|
|
<frame>60</frame>
|
|
<frame>59</frame>
|
|
<frame>58</frame>
|
|
<frame>57</frame>
|
|
<frame>56</frame>
|
|
<frame>55</frame>
|
|
<frame>69</frame>
|
|
<frame>68</frame>
|
|
<frame>67</frame>
|
|
<frame>66</frame>
|
|
<frame>65</frame>
|
|
<next probability="10" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="13">
|
|
<name>superman</name>
|
|
<start>
|
|
<x>random/50-1</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>random/50-1</x>
|
|
<y>-2</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="3">
|
|
<frame>71</frame>
|
|
<frame>72</frame>
|
|
<frame>73</frame>
|
|
<frame>74</frame>
|
|
<frame>75</frame>
|
|
<frame>76</frame>
|
|
<frame>77</frame>
|
|
<frame>78</frame>
|
|
<next probability="50" only="none">13</next>
|
|
<next probability="5" only="none">9</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="14">
|
|
<name>slide</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>20</interval>
|
|
</start>
|
|
<end>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="50">
|
|
<frame>79</frame>
|
|
<frame>79</frame>
|
|
<next probability="10" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">1</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="15">
|
|
<name>skate</name>
|
|
<start>
|
|
<x>-4</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>40</interval>
|
|
</start>
|
|
<end>
|
|
<x>-1</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>80</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="5+random/20">
|
|
<frame>89</frame>
|
|
<frame>89</frame>
|
|
<next probability="50" only="none">15</next>
|
|
<next probability="15" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">1</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="16">
|
|
<name>read</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10+random/5">
|
|
<frame>80</frame>
|
|
<frame>81</frame>
|
|
<frame>82</frame>
|
|
<frame>83</frame>
|
|
<frame>84</frame>
|
|
<frame>85</frame>
|
|
<frame>86</frame>
|
|
<frame>87</frame>
|
|
<next probability="10" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="17">
|
|
<name>bridgea</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="0">
|
|
<frame>93</frame>
|
|
<frame>94</frame>
|
|
<frame>95</frame>
|
|
<frame>96</frame>
|
|
<frame>97</frame>
|
|
<frame>98</frame>
|
|
<frame>99</frame>
|
|
<frame>100</frame>
|
|
<next probability="10" only="none">18</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="18">
|
|
<name>bridgeb</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>-2</x>
|
|
<y>-1</y>
|
|
<offsety>2</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="4" repeat="1">
|
|
<frame>101</frame>
|
|
<frame>102</frame>
|
|
<frame>103</frame>
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>106</frame>
|
|
<frame>107</frame>
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>106</frame>
|
|
<frame>104</frame>
|
|
<frame>105</frame>
|
|
<frame>106</frame>
|
|
<frame>107</frame>
|
|
<next probability="40" only="none">17</next>
|
|
<next probability="10" only="none">9</next>
|
|
<next probability="5" only="none">13</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="19">
|
|
<name>bridgez</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-3</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-3</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>200</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>88</frame>
|
|
<frame>88</frame>
|
|
<next probability="10" only="none">20</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="20">
|
|
<name>bridgey</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-3</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>-3</offsety>
|
|
<opacity>0</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="10">
|
|
<frame>88</frame>
|
|
<frame>88</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="21">
|
|
<name>shootb</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>109</frame>
|
|
<frame>110</frame>
|
|
<frame>111</frame>
|
|
<frame>112</frame>
|
|
<frame>113</frame>
|
|
<frame>114</frame>
|
|
<next probability="10" only="none">1</next>
|
|
<next probability="10" only="none">5</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="22">
|
|
<name>shoota</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>108</frame>
|
|
<frame>108</frame>
|
|
<next probability="10" only="none">21</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="23">
|
|
<name>shootz</name>
|
|
<start>
|
|
<x>-5</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</start>
|
|
<end>
|
|
<x>-5</x>
|
|
<y>0</y>
|
|
<offsety>0</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>50</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="30">
|
|
<frame>115</frame>
|
|
<frame>116</frame>
|
|
<next probability="10" only="none">23</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
<border>
|
|
<next probability="10" only="none">24</next>
|
|
</border>
|
|
</animation>
|
|
<animation id="24">
|
|
<name>shooty</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="10">
|
|
<frame>117</frame>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="25">
|
|
<name>miner</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>118</frame>
|
|
<frame>119</frame>
|
|
<frame>120</frame>
|
|
<frame>121</frame>
|
|
<frame>122</frame>
|
|
<frame>123</frame>
|
|
<frame>124</frame>
|
|
<frame>125</frame>
|
|
<frame>126</frame>
|
|
<frame>127</frame>
|
|
<frame>128</frame>
|
|
<frame>128</frame>
|
|
<frame>129</frame>
|
|
<next probability="90" only="none">25</next>
|
|
<next probability="10" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="26">
|
|
<name>digger</name>
|
|
<start>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</start>
|
|
<end>
|
|
<x>0</x>
|
|
<y>0</y>
|
|
<offsety>1</offsety>
|
|
<opacity>1</opacity>
|
|
<interval>100</interval>
|
|
</end>
|
|
<sequence repeatfrom="0" repeat="2">
|
|
<frame>130</frame>
|
|
<frame>131</frame>
|
|
<frame>132</frame>
|
|
<frame>133</frame>
|
|
<frame>134</frame>
|
|
<frame>135</frame>
|
|
<frame>136</frame>
|
|
<frame>137</frame>
|
|
<frame>138</frame>
|
|
<frame>139</frame>
|
|
<frame>140</frame>
|
|
<frame>141</frame>
|
|
<frame>142</frame>
|
|
<frame>143</frame>
|
|
<next probability="90" only="none">26</next>
|
|
<next probability="10" only="none">1</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="27">
|
|
<name>basher</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>144</frame>
|
|
<frame>145</frame>
|
|
<frame>146</frame>
|
|
<frame>147</frame>
|
|
<frame>148</frame>
|
|
<frame>149</frame>
|
|
<frame>150</frame>
|
|
<frame>151</frame>
|
|
<frame>152</frame>
|
|
<frame>153</frame>
|
|
<frame>154</frame>
|
|
<frame>155</frame>
|
|
<next probability="20" only="none">1</next>
|
|
<next probability="5" only="none">27</next>
|
|
<action>none</action>
|
|
</sequence>
|
|
</animation>
|
|
<animation id="28">
|
|
<name>stopper</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>156</frame>
|
|
<frame>157</frame>
|
|
<frame>158</frame>
|
|
<frame>159</frame>
|
|
<frame>160</frame>
|
|
<frame>162</frame>
|
|
<frame>163</frame>
|
|
<frame>164</frame>
|
|
<frame>165</frame>
|
|
<frame>166</frame>
|
|
<frame>167</frame>
|
|
<next probability="30" only="none">28</next>
|
|
<next probability="60" only="none">1</next>
|
|
<action>flip</action>
|
|
</sequence>
|
|
</animation>
|
|
</animations>
|
|
<childs>
|
|
<child animationid="2">
|
|
<x>imageX</x>
|
|
<y>imageY</y>
|
|
<next>3</next>
|
|
</child>
|
|
<child animationid="18">
|
|
<x>imageX-imageW/2</x>
|
|
<y>imageY</y>
|
|
<next>19</next>
|
|
</child>
|
|
<child animationid="21">
|
|
<x>imageX</x>
|
|
<y>imageY</y>
|
|
<next>23</next>
|
|
</child>
|
|
</childs>
|
|
</animations> |