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แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐‘—๐ซฐ๐‘—แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐‘—๐ซฐ๐‘—แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐‘—๐ซฐ๐‘—แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐‘—๐ซฐ๐‘—แ”“แ”•โฉ‡โต™โˆžโ“„โจโ“„โˆžโต™โฉ‡แ”“แ”•๐–ข„ะ˜Nโ“„โต™โœฃโŸ โจ๐Ÿโ“„๊—ณแ”“แ”•ะ˜NโŸ ๐Ÿโœฃ๐ŸโŸ ะ˜Nแ”“แ”•๊—ณโ“„๐ŸโจโŸ โœฃโต™โ“„ะ˜N๐–ข„๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ๐–ข„แ”“แ”•แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ดแ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•

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  1. 17573
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX
  2. 533
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML
  3. 41302
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จVฦง...XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX...SVG
  4. 2463
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จVฦง.XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX.SVG
  5. BIN
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ...โˆž.โต”ยทโต”โŠšยทโŠšโต”ยทโต”.โˆž..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..โˆž.โต”ยทโต”โŠšยทโŠšโต”ยทโต”.โˆž...PNG
  6. BIN
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ..โˆž..๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโต”ยทโต”โŠšยทโŠšโต”ยทโต”๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข..โˆž..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..โˆž..๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโต”ยทโต”โŠšยทโŠšโต”ยทโต”๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข..โˆž..PNG
  7. BIN
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..PNG
  8. BIN
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ.โ…ƒMX.๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ.XML.PNG
  9. BIN
      โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ.๊“จVฦง...XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX...SVG.PNG

17573
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX
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533
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML
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๏ปฟ<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<Fractal BackgroundVisible="True" BackColor="FFFFFF00" BorderWidth="0" StripBorder="True" PixelSize="0.00548779710473845" Pixels.X="729" Pixels.Y="729" ClassicProcessing="None" OrbitTrapProcessing="ActivateControllers" ClassicMaxDwell="1" CycleDetectionActive="False" SolidGuessing="None">
<FractalNotes><![CDATA[]]></FractalNotes>
<FractalEquation Id="adb85431-618d-491f-b8c5-08555b119814" Title="Pixel" MaxPower="1">
<Instructions><![CDATA[
comment:
This equation can be used when no equation is necessary.
By setting the MinDwell/MaxDwell to 1 below, we limit
the iteration to a single step for best performance.
global:
FSK.OverrideValue("MinDwell", 1)
FSK.OverrideValue("MaxDwell", 1)
iterate:
z = c
]]></Instructions>
<PropertyValueOverrides />
</FractalEquation>
<TransformationArray>
<Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</Transformation>
</TransformationArray>
<TransformationArray>
<Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</Transformation>
</TransformationArray>
<AlternateValueInfo />
<AlternateValueInfo />
<OrbitTrapInfo TrapValueNTrapPreProcessing="CenterReflect" TrapValueNTrapStyle="Flat" TrapValueNSmoothing="Linear" TrapValueNTrapPreProcessing1="CenterReflect" TrapValueNTrapStyle1="Flat" TrapValueNSmoothing1="Linear" TrapValueNTrapPreProcessing2="CenterReflect" TrapValueNTrapStyle2="Flat" TrapValueNSmoothing2="Linear" TrapValueNTrapPreProcessing3="CenterReflect" TrapValueNTrapStyle3="Flat" TrapValueNSmoothing3="Linear">
<OrbitTrapArray TrapIndexMapping="CombinedIndex" TrapDeltaMapping="TrapDelta" BlendValues="False">
<OrbitTransform />
<OrbitTransform />
<TransformationArray>
<Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</Transformation>
</TransformationArray>
<TransformationArray>
<Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</Transformation>
</TransformationArray>
<SymmetryTransformation Id="8301dc6c-2273-4fb9-ada8-2ded2833031f" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</SymmetryTransformation>
<OrbitTrapItem>
<OrbitTrap Id="4e4b2e73-dc52-4107-bb98-f9abb8745748" Title="Unit Circle Group">
<Instructions><![CDATA[
comment:
trappedPoint.Index is the base circle index: 0 (center), 1-N (in ring)
trappedPoint.Delta is the level: 0 - Steps-1
See the paper:
"Evolution of Math into Art via Mobius Transformations"
by Anne M. Burns, Department of Mathematics,
Long Island University.
http://myweb.cwpost.liu.edu/aburns/
Also, see pages 88-89 in the book:
"Indra's Pearls, The Vision of Felix Klein"
by David Mumford, Caroline Series, David Wright.
http://klein.math.okstate.edu/IndrasPearls/
global:
Complex ShowCenter[] = LC1,LC2,LC3,LC4,LC5,LC6,LC7,LC8,LC9,LC10,LC11,LC12,LC13,LC14,LC15,LC16
Complex ShowRing[] = LR1,LR2,LR3,LR4,LR5,LR6,LR7,LR8,LR9,LR10,LR11,LR12,LR13,LR14,LR15,LR16
AbsV = Sqrt(AbsU^2 - 1)
u = AbsU * Cis(DegreeToRadian(ArgU))
v = AbsV * Cis(DegreeToRadian(ArgV))
Mobius UnitCircleGroup = Mobius(u, v, Conj(v), Conj(u))
Mobius m[N+1]
'
' Given N, find radius R such that N circles with radius R can be
' placed along the inside of the unit circle, each tangent to the
' unit circle and each of its two adjacent neighbors. The centers
' of all circles are a distance of 1-R from the origin. The centers
' of all circles form a regular polygon P with N sides and each edge
' has length = 2*(1-R)*Sin(pi/N). Since all N circles are pairwise
' tangent, the edge of P must equal 2*R, so 2*R = 2*(1-R)*Sin(pi/N).
' Solving for R yields R = 1/(1+1/Sin(pi/N)).
'
r = 1/(1+1/Sin(Math.PI/N))
step = 2*Math.PI/N
ang = IIf(Shift, step/2, 0)
'
' Generate the Mobius transformation that transforms the
' unit circle into the circle in the center of the ring.
'
m[0] = Mobius(1-2*r, 0, 0, 1)
'
' Generate the set of N Mobius transformations the
' transform the unit circle into the i'th circle in the
' ring, where i = 1 to N.
'
for (i = 1, i <= N, i += 1) {
rotate = Cis(ang)
m[i] = Mobius.Multiply( \
Mobius(r*rotate, (1-r)*rotate, 0, 1), \
UnitCircleGroup \
)
ang += step
}
'
' Assign Total = the total number of circles.
'
const Complex Total = 0
count = N+1
for (i = 0, i < Steps, i += 1) {
Total += count
count *= N+1
}
const Circle c[Total]
const Complex index[Total]
const Complex level[Total]
Circle UnitCircle = CircleC(0, 1)
'
' Generate the base ring and center circles.
'
for (i = 0, i <= N, i += 1) {
c[i] = Mobius.TransformCircle(m[i], UnitCircle)
index[i] = i
level[i] = 0
}
count = N+1
max = 0
'
' Generate the remaining circles.
'
if (Steps > 1) {
for (i = 1, i < Steps, i += 1) {
min = max
max = count
for (j = min, j < max, j += 1) {
for (k = 0, k < N+1, k += 1) {
c[count] = Mobius.TransformCircle(m[k], c[j])
'
' Skip circles that are too small.
'
if (c[count].Radius >= RadiusMin) {
index[count] = index[j]
level[count] = i
count += 1
}
}
}
}
}
'
' Reset Total in case you skipped circles that were too small.
'
Total = count
CurveTrap.Initialize( \
Center, DegreeToRadian(Angle), Scale, AlternateAngle, 6, False, LineWidth \
)
'
' Add the circles to the trap based on user criteria.
'
for (i = 0, i < Total, i += 1) {
lev = level[i]
idx = index[i]
'
' Note: idx=N for center circles.
'
if (idx = 0) {
if (ShowCenter[lev]) {
CurveTrap.AddCircle2(c[i], Solid, IIf(Solid, lev, 0), idx, lev)
}
} else {
if (ShowRing[lev]) {
CurveTrap.AddCircle2(c[i], Solid, IIf(Solid, lev, 0), idx, lev)
}
}
}
trap:
trappedPoint = CurveTrap.Apply(z)
properties:
divider {
caption = "General Options"
}
option Center {
type = Complex
caption = "Center"
details = "Center of trap"
default = 0
}
option Angle {
type = Float
caption = "Angle"
details = "Angle of rotation"
default = 0
range = [-360,360]
}
option Scale {
type = Float
caption = "Scale"
details = "Scale factor applied to trap"
range = (0,)
default = 2
}
option Solid {
type = Boolean
caption = "Solid"
details = "Check to create solid trap"
default = False
}
option AlternateAngle {
type = Boolean
caption = "Alternate Angle"
details = "Use alternate angle calculation"
default = False
}
option LineWidth {
type = Float
caption = "Line Width"
details = "Extent of trap on either side of curve (> 0)"
range = (0,)
default = 0.00411522633744855967078189300413
enabled = ~Solid
}
divider {
caption = "U/V Controls"
}
option AbsU {
type = Float
caption = "Abs(U)"
details = "Magnitude of U (1-2)"
default = 1.1
range = [1,2]
}
option ArgU {
type = Float
caption = "Arg(U)"
details = "Angle of U"
default = 0
range = [-360,360]
}
option ArgV {
type = Float
caption = "Arg(V)"
details = "Angle of V"
default = 180
range = [-360,360]
}
divider {
caption = "Circle Controls"
}
option N {
type = IntegerEnum(3,12)
caption = "N"
details = "Number of base circles"
default = 4
}
option Steps {
type = IntegerEnum(1,16)
caption = "Steps"
details = "Number of inversion steps"
default = 7
}
option Shift {
type = Boolean
caption = "Shift"
details = "Check to rotate initial chain by pi/N"
default = False
}
option RadiusMin {
type = Float
caption = "Radius Min"
details = "Minimum acceptable circle radius"
default = 0
range = [0,)
}
#define ShowLevel(Index)
divider {
caption = "Level #Index# Options"
}
option LR#Index# {
type = Boolean
caption = "Show Ring"
details = "Show ring of circles at level #Index#"
default = True
enabled = Steps >= #Index#
}
option LC#Index# {
type = Boolean
caption = "Show Center"
details = "Show center circle at level #Index#"
default = True
enabled = Steps >= #Index#
}
#end
#include ShowLevel("1")
#include ShowLevel("2")
#include ShowLevel("3")
#include ShowLevel("4")
#include ShowLevel("5")
#include ShowLevel("6")
#include ShowLevel("7")
#include ShowLevel("8")
#include ShowLevel("9")
#include ShowLevel("10")
#include ShowLevel("11")
#include ShowLevel("12")
#include ShowLevel("13")
#include ShowLevel("14")
#include ShowLevel("15")
#include ShowLevel("16")]]></Instructions>
<PropertyValueOverrides>
<Option Name="Solid" Type="BooleanOption" Value="True" />
<Option Name="LineWidth" Type="FloatOption" Value="0.00411522633744855" />
<Option Name="ArgU" Type="FloatOption" Value="180" />
<Option Name="ArgV" Type="FloatOption" Value="0" />
<Option Name="Steps" Type="IntegerEnumOption" Value="7" />
<Option Name="LR1" Type="BooleanOption" Value="False" />
<Option Name="LR2" Type="BooleanOption" Value="False" />
<Option Name="LR3" Type="BooleanOption" Value="False" />
<Option Name="LR4" Type="BooleanOption" Value="False" />
<Option Name="LR5" Type="BooleanOption" Value="False" />
<Option Name="LR6" Type="BooleanOption" Value="False" />
<Option Name="LR7" Type="BooleanOption" Value="False" />
<Option Name="LR8" Type="BooleanOption" Value="False" />
<Option Name="LR9" Type="BooleanOption" Value="False" />
<Option Name="LR10" Type="BooleanOption" Value="False" />
<Option Name="LR11" Type="BooleanOption" Value="False" />
<Option Name="LR12" Type="BooleanOption" Value="False" />
<Option Name="LR13" Type="BooleanOption" Value="False" />
<Option Name="LR14" Type="BooleanOption" Value="False" />
<Option Name="LR15" Type="BooleanOption" Value="False" />
<Option Name="LR16" Type="BooleanOption" Value="False" />
</PropertyValueOverrides>
</OrbitTrap>
</OrbitTrapItem>
</OrbitTrapArray>
<OrbitTrapMasterController Id="02699986-4214-4098-b68b-48285874bc4e" Title="โ €">
<Instructions><![CDATA[
comment:
Return color computed by 1st controller.
color:
color = Controller.Color(0)
]]></Instructions>
<PropertyValueOverrides />
</OrbitTrapMasterController>
<OrbitTrapControllerArray>
<OrbitTrapController Id="29fbd0db-b470-4d0d-ad93-e4d5d937ef86" Title="โต”ยทโต”" ApplyDepth="False" Apply3D="False">
<GradientArray />
<TextureArray />
<Instructions><![CDATA[
comment:
This controller colors each trap based on the
property 'Index Map' and the point's 'Trap Dwell'
'Trap Index' or 'Trap Delta'. You can define up to
16 colors and these are mapped to the index map
values. Offset can be used to shift the set of
colors with respect to value 0.
If Cutouts are active, the trap is divided into
N sectors and a user defined percent of each
sector is inverted with respect to the 3D shading
effect. This gives the appearance that part of
the trap surface has been cutout or folded over.
The Cutout effect only looks good if the trap
is a solid shape. For example, the 'Shape',
'Tangent Circles', 'Shapes' and 'Squares'
traps support a 'Solid' property that is used to
produce a solid figure. You should check this
property to display Cutouts.
Also note that the Cutout effect only works if
the trap's angle is given relative to the center
of the solid shape. This is always the case when
the trap is composed of a single shape. However,
when the trap is composed of several shapes arranged
in a pattern like the 'Tangent Circles', 'Shapes' and
'Squares' traps, the angle is given relative to the
center of the pattern not the individual shapes.
In those cases, you will need to check the
'Alternate Angle' property on the properties page
for the specific trap so the angle is given relative
to the individual shapes.
global:
const Complex angleShift = SectorAngle / 360
const Complex percentSolid = 1 - PercentCutout
color:
switch (IndexMap) {
case IndexMapTypes.TrapDwell: index = Sample.TrapDwellRaw
case IndexMapTypes.TrapIndex: index = Sample.TrapIndexRaw
case IndexMapTypes.TrapDelta: index = Sample.TrapDeltaRaw
case IndexMapTypes.Alternate1Index: index = Sample.Alternate1IndexRaw
}
color = Colors[WrapIndex(Offset + index, Count)]
if (ApplyCutouts) {
r = Sectors * Wrap(Sample.TrapAngle - angleShift)
r = r - Int(r)
v = Abs(Sample.TrapValue)
compositeHeight = IIf(r < percentSolid, v, Blend(0.75, 0.25, v))
} else {
compositeHeight = Sample.TrapValue
}
properties:
divider {
caption = "Index Map"
}
enum IndexMapTypes {
TrapDwell, "Trap Dwell"
TrapIndex, "Trap Index"
TrapDelta, "Trap Delta"
Alternate1Index , "Alternate 1 Index"
}
option IndexMap {
type = IndexMapTypes
caption = "Index Map"
details = "Color index map"
default = IndexMapTypes.TrapDwell
}
divider {
caption = "Color Map"
}
option Count {
type = IntegerEnum(1,32)
caption = "Count"
details = "Number of colors to use"
default = 8
}
option Colors {
type = ColorSet[Count]
caption = "Colors"
default = FF00AE, FF2020, FF8200, FFFF00, 00FF6C, 00FFFF, 4040FF, AE60FF
}
option Offset {
type = IntegerEnum(0,31)
caption = "Offset"
details = "Offset into set of colors"
default = 0
}
divider {
caption = "Cutouts (Solid traps only)"
}
option ApplyCutouts {
type = Boolean
caption = "Active"
details = "Activate cutout effects"
default = False
}
option Sectors {
type = IntegerEnum(2,16)
caption = "Sectors"
details = "Number of sectors"
default = 2
enabled = ApplyCutouts
}
option SectorAngle {
type = Float
caption = "Angle"
details = "Starting angle of 1st sector"
default = 0
range = [-360,360]
enabled = ApplyCutouts
}
option PercentCutout {
type = Float
caption = "Percent Cutout"
details = "Percent of sector that is cutout"
range = [0,1]
default = 0.5
enabled = ApplyCutouts
}
]]></Instructions>
<PropertyValueOverrides>
<Option Name="IndexMap" Type="EnumOption" Value="IndexMapTypes.TrapDelta" />
<Option Name="Count" Type="IntegerEnumOption" Value="10" />
<Option Name="Colors" Type="ColorSetOption" Value="A9A9A9,B2B2B2,BABABA,C3C3C3,CBCBCB,D4D4D4,DCDCDC,E5E5E5,EDEDED,F6F6F6" />
</PropertyValueOverrides>
</OrbitTrapController>
</OrbitTrapControllerArray>
<SampleDataNormalizer>
<NormalizerDescriptor />
</SampleDataNormalizer>
<SampleDataNormalizer>
<NormalizerDescriptor />
</SampleDataNormalizer>
<SampleDataNormalizer>
<NormalizerDescriptor />
</SampleDataNormalizer>
</OrbitTrapInfo>
<TransformationArray>
<Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
<Instructions><![CDATA[]]></Instructions>
<PropertyValueOverrides />
</Transformation>
</TransformationArray>
<TriangleMetricSet>
<Instructions><![CDATA[metric = p1]]></Instructions>
<TriangleMetric />
<TriangleMetric />
<TriangleMetric />
</TriangleMetricSet>
</Fractal>

41302
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จVฦง...XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX...SVG
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โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จVฦง.XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX.SVG
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BIN
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ...โˆž.โต”ยทโต”โŠšยทโŠšโต”ยทโต”.โˆž..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..โˆž.โต”ยทโต”โŠšยทโŠšโต”ยทโต”.โˆž...PNG
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Before After
Width: 19683  |  Height: 19683  |  Size: 858 KiB

BIN
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ..โˆž..๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโต”ยทโต”โŠšยทโŠšโต”ยทโต”๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข..โˆž..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..โˆž..๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโต”ยทโต”โŠšยทโŠšโต”ยทโต”๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข..โˆž..PNG
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Before After
Width: 19683  |  Height: 19683  |  Size: 910 KiB

BIN
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ..โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ.โ…ƒMX....๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ....XML.โ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎยทโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ๐งพโ‹ฎโ‹โ‹ฎโ ฟโ‹ฎโ‹โ‹ฎ..PNG
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Before After
Width: 19683  |  Height: 19683  |  Size: 3.2 MiB

BIN
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ.โ…ƒMX.๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ.XML.PNG
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Before After
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BIN
โˆฃโโˆฃโœคโœปแ•ญแ•ฎแ—ฉ฿ฆเดฑ฿ฆแ—ฉแ•ญแ•ฎโœปโœคโˆฃโโˆฃ/โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ—‡โŸ โœฃแ‘แ‘•โŸ ๐Ÿ๊—ณ๐ŸโŸ แ‘แ‘•โœฃโŸ โ—‡/ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜Nโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N/๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐Ÿแ—ฑแ—ดะ˜Nโต™ะ˜Nแ—ฑแ—ด๐Ÿ/๐ซฐ/๊“จะ˜๊Ÿผ.๊“จVฦง...XH๊“จ...๐ซฐโŠšแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•โŠš๐ซฐ...GHX...SVG.PNG
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