Bladeren bron

๐ŸŸข๐ซฐ๐ŸŸขแ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„ะ˜NโŸ โต™ะ˜Nโ“„โ—‡โ“„๐ŸŠโŸ ๐ŸŠโ“„โ—‡โ“„ะ˜Nโต™โŸ ะ˜N๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐ŸŸข๐ซฐ๐ŸŸข

๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠโ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ
โ €
bovenliggende
commit
b2205647d6
5 gewijzigde bestanden met toevoegingen van 532 en 0 verwijderingen
  1. 532
    0
      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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/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
  2. 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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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
  3. 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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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
  4. 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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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
  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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“จะ˜๊Ÿผ.โˆž.๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโš™โต”ยทโต”โŠšยทโŠšโต”ยทโต”โš™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.๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโš™โต”ยทโต”โŠšยทโŠšโต”ยทโต”โš™๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข.โˆž.PNG

+ 532
- 0
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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/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 Bestand weergeven

@@ -0,0 +1,532 @@
1
+๏ปฟ<?xml version="1.0" encoding="utf-8" standalone="yes"?>
2
+<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">
3
+  <FractalNotes><![CDATA[]]></FractalNotes>
4
+  <FractalEquation Id="adb85431-618d-491f-b8c5-08555b119814" Title="Pixel" MaxPower="1">
5
+    <Instructions><![CDATA[
6
+comment:
7
+  
8
+  This equation can be used when no equation is necessary.
9
+  By setting the MinDwell/MaxDwell to 1 below, we limit
10
+  the iteration to a single step for best performance.
11
+  
12
+global:
13
+  
14
+  FSK.OverrideValue("MinDwell", 1)
15
+  FSK.OverrideValue("MaxDwell", 1)
16
+  
17
+iterate:
18
+  
19
+  z = c
20
+]]></Instructions>
21
+    <PropertyValueOverrides />
22
+  </FractalEquation>
23
+  <TransformationArray>
24
+    <Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
25
+      <Instructions><![CDATA[]]></Instructions>
26
+      <PropertyValueOverrides />
27
+    </Transformation>
28
+  </TransformationArray>
29
+  <TransformationArray>
30
+    <Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
31
+      <Instructions><![CDATA[]]></Instructions>
32
+      <PropertyValueOverrides />
33
+    </Transformation>
34
+  </TransformationArray>
35
+  <AlternateValueInfo />
36
+  <AlternateValueInfo />
37
+  <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">
38
+    <OrbitTrapArray TrapIndexMapping="CombinedIndex" TrapDeltaMapping="TrapDelta" BlendValues="False">
39
+      <OrbitTransform />
40
+      <OrbitTransform />
41
+      <TransformationArray>
42
+        <Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
43
+          <Instructions><![CDATA[]]></Instructions>
44
+          <PropertyValueOverrides />
45
+        </Transformation>
46
+      </TransformationArray>
47
+      <TransformationArray>
48
+        <Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
49
+          <Instructions><![CDATA[]]></Instructions>
50
+          <PropertyValueOverrides />
51
+        </Transformation>
52
+      </TransformationArray>
53
+      <SymmetryTransformation Id="8301dc6c-2273-4fb9-ada8-2ded2833031f" Title="Identity">
54
+        <Instructions><![CDATA[]]></Instructions>
55
+        <PropertyValueOverrides />
56
+      </SymmetryTransformation>
57
+      <OrbitTrapItem>
58
+        <OrbitTrap Id="4e4b2e73-dc52-4107-bb98-f9abb8745748" Title="Unit Circle Group">
59
+          <Instructions><![CDATA[
60
+comment:
61
+  
62
+  trappedPoint.Index is the base circle index: 0 (center), 1-N (in ring)
63
+  trappedPoint.Delta is the level: 0 - Steps-1
64
+  
65
+  See the paper:
66
+    "Evolution of Math into Art via Mobius Transformations"
67
+  by Anne M. Burns, Department of Mathematics,
68
+  Long Island University.
69
+  http://myweb.cwpost.liu.edu/aburns/
70
+  
71
+  Also, see pages 88-89 in the book:
72
+    "Indra's Pearls, The Vision of Felix Klein"
73
+  by David Mumford, Caroline Series, David Wright.
74
+  http://klein.math.okstate.edu/IndrasPearls/
75
+  
76
+global:
77
+  
78
+  Complex ShowCenter[] = LC1,LC2,LC3,LC4,LC5,LC6,LC7,LC8,LC9,LC10,LC11,LC12,LC13,LC14,LC15,LC16
79
+  Complex ShowRing[] = LR1,LR2,LR3,LR4,LR5,LR6,LR7,LR8,LR9,LR10,LR11,LR12,LR13,LR14,LR15,LR16
80
+  AbsV = Sqrt(AbsU^2 - 1)
81
+  u = AbsU * Cis(DegreeToRadian(ArgU))
82
+  v = AbsV * Cis(DegreeToRadian(ArgV))
83
+  Mobius UnitCircleGroup = Mobius(u, v, Conj(v), Conj(u))
84
+  Mobius m[N+1]
85
+  '
86
+  ' Given N, find radius R such that N circles with radius R can be 
87
+  ' placed along the inside of the unit circle, each tangent to the 
88
+  ' unit circle and each of its two adjacent neighbors. The centers 
89
+  ' of all circles are a distance of 1-R from the origin. The centers
90
+  ' of all circles form a regular polygon P with N sides and each edge
91
+  ' has length = 2*(1-R)*Sin(pi/N). Since all N circles are pairwise 
92
+  ' tangent, the edge of P must equal 2*R, so 2*R = 2*(1-R)*Sin(pi/N).
93
+  ' Solving for R yields R = 1/(1+1/Sin(pi/N)).
94
+  '
95
+  r = 1/(1+1/Sin(Math.PI/N))
96
+  
97
+  step = 2*Math.PI/N
98
+  ang = IIf(Shift, step/2, 0)
99
+  '
100
+  ' Generate the Mobius transformation that transforms the
101
+  ' unit circle into the circle in the center of the ring.
102
+  '
103
+  m[0] = Mobius(1-2*r, 0, 0, 1)
104
+  '
105
+  ' Generate the set of N Mobius transformations the  
106
+  ' transform the unit circle into the i'th circle in the 
107
+  ' ring, where i = 1 to N.
108
+  '
109
+  for (i = 1, i <= N, i += 1) {
110
+    rotate = Cis(ang)
111
+    
112
+    m[i] = Mobius.Multiply( \
113
+      Mobius(r*rotate, (1-r)*rotate, 0, 1), \
114
+      UnitCircleGroup \
115
+    )
116
+    ang += step
117
+  }
118
+  '
119
+  ' Assign Total = the total number of circles.
120
+  '
121
+  const Complex Total = 0
122
+  count = N+1
123
+  
124
+  for (i = 0, i < Steps, i += 1) {
125
+    Total += count
126
+    count *= N+1
127
+  }
128
+  const Circle c[Total]
129
+  const Complex index[Total]
130
+  const Complex level[Total]
131
+  Circle UnitCircle = CircleC(0, 1)
132
+  '
133
+  ' Generate the base ring and center circles.
134
+  '
135
+  for (i = 0, i <= N, i += 1) {
136
+    c[i] = Mobius.TransformCircle(m[i], UnitCircle)
137
+    index[i] = i
138
+    level[i] = 0
139
+  }
140
+  count = N+1
141
+  max = 0
142
+  '
143
+  ' Generate the remaining circles.
144
+  '
145
+  if (Steps > 1) {
146
+    for (i = 1, i < Steps, i += 1) {
147
+      min = max
148
+      max = count
149
+    
150
+      for (j = min, j < max, j += 1) {
151
+        for (k = 0, k < N+1, k += 1) {
152
+          c[count] = Mobius.TransformCircle(m[k], c[j])
153
+          '
154
+          ' Skip circles that are too small.
155
+          '
156
+          if (c[count].Radius >= RadiusMin) {
157
+            index[count] = index[j]
158
+            level[count] = i
159
+            count += 1
160
+          }
161
+        }
162
+      }
163
+    }
164
+  }
165
+  '
166
+  ' Reset Total in case you skipped circles that were too small.
167
+  '
168
+  Total = count
169
+  
170
+  CurveTrap.Initialize( \
171
+    Center, DegreeToRadian(Angle), Scale, AlternateAngle, 6, False, LineWidth \
172
+  )
173
+  '
174
+  ' Add the circles to the trap based on user criteria.
175
+  '
176
+  for (i = 0, i < Total, i += 1) {
177
+    lev = level[i]
178
+    idx = index[i]
179
+    '
180
+    ' Note: idx=N for center circles.
181
+    '
182
+    if (idx = 0) {
183
+      if (ShowCenter[lev]) {
184
+        CurveTrap.AddCircle2(c[i], Solid, IIf(Solid, lev, 0), idx, lev)
185
+      }
186
+    } else {
187
+      if (ShowRing[lev]) {
188
+        CurveTrap.AddCircle2(c[i], Solid, IIf(Solid, lev, 0), idx, lev)
189
+      }
190
+    }
191
+  }
192
+  
193
+trap:
194
+  
195
+  trappedPoint = CurveTrap.Apply(z)
196
+  
197
+properties:
198
+  
199
+  divider {
200
+    caption = "General Options"
201
+  }
202
+  option Center {
203
+    type = Complex
204
+    caption = "Center"
205
+    details = "Center of trap"
206
+    default = 0
207
+  }
208
+  option Angle {
209
+    type = Float
210
+    caption = "Angle"
211
+    details = "Angle of rotation"
212
+    default = 0
213
+    range = [-360,360]
214
+  }
215
+  option Scale {
216
+    type = Float
217
+    caption = "Scale"
218
+    details = "Scale factor applied to trap"
219
+    range = (0,)
220
+    default = 2
221
+  }
222
+  option Solid {
223
+    type = Boolean
224
+    caption = "Solid"
225
+    details = "Check to create solid trap"
226
+    default = False
227
+  }
228
+  option AlternateAngle {
229
+    type = Boolean
230
+    caption = "Alternate Angle"
231
+    details = "Use alternate angle calculation"
232
+    default = False
233
+  }
234
+  option LineWidth {
235
+    type = Float
236
+    caption = "Line Width"
237
+    details = "Extent of trap on either side of curve (> 0)"
238
+    range = (0,)
239
+    default = 0.00411522633744855967078189300413
240
+    enabled = ~Solid
241
+  }
242
+  divider {
243
+    caption = "U/V Controls"
244
+  }
245
+  option AbsU {
246
+    type = Float
247
+    caption = "Abs(U)"
248
+    details = "Magnitude of U (1-2)"
249
+    default = 1.1
250
+    range = [1,2]
251
+  }
252
+  option ArgU {
253
+    type = Float
254
+    caption = "Arg(U)"
255
+    details = "Angle of U"
256
+    default = 0
257
+    range = [-360,360]
258
+  }
259
+  option ArgV {
260
+    type = Float
261
+    caption = "Arg(V)"
262
+    details = "Angle of V"
263
+    default = 180
264
+    range = [-360,360]
265
+  }
266
+  divider {
267
+    caption = "Circle Controls"
268
+  }
269
+  option N {
270
+    type = IntegerEnum(3,12)
271
+    caption = "N"
272
+    details = "Number of base circles"
273
+    default = 4
274
+  }
275
+  option Steps {
276
+    type = IntegerEnum(1,16)
277
+    caption = "Steps"
278
+    details = "Number of inversion steps"
279
+    default = 8
280
+  }
281
+  option Shift {
282
+    type = Boolean
283
+    caption = "Shift"
284
+    details = "Check to rotate initial chain by pi/N"
285
+    default = False
286
+  }
287
+  option RadiusMin {
288
+    type = Float
289
+    caption = "Radius Min"
290
+    details = "Minimum acceptable circle radius"
291
+    default = 0
292
+    range = [0,)
293
+  }
294
+  #define ShowLevel(Index)
295
+  
296
+  divider {
297
+    caption = "Level #Index# Options"
298
+  }
299
+  option LR#Index# {
300
+    type = Boolean
301
+    caption = "Show Ring"
302
+    details = "Show ring of circles at level #Index#"
303
+    default = True
304
+    enabled = Steps >= #Index#
305
+  }
306
+  option LC#Index# {
307
+    type = Boolean
308
+    caption = "Show Center"
309
+    details = "Show center circle at level #Index#"
310
+    default = True
311
+    enabled = Steps >= #Index#
312
+  }
313
+  #end
314
+  
315
+  #include ShowLevel("1")
316
+  #include ShowLevel("2")
317
+  #include ShowLevel("3")
318
+  #include ShowLevel("4")
319
+  #include ShowLevel("5")
320
+  #include ShowLevel("6")
321
+  #include ShowLevel("7")
322
+  #include ShowLevel("8")
323
+  #include ShowLevel("9")
324
+  #include ShowLevel("10")
325
+  #include ShowLevel("11")
326
+  #include ShowLevel("12")
327
+  #include ShowLevel("13")
328
+  #include ShowLevel("14")
329
+  #include ShowLevel("15")
330
+  #include ShowLevel("16")]]></Instructions>
331
+          <PropertyValueOverrides>
332
+            <Option Name="Solid" Type="BooleanOption" Value="True" />
333
+            <Option Name="LineWidth" Type="FloatOption" Value="0.00411522633744855" />
334
+            <Option Name="ArgU" Type="FloatOption" Value="180" />
335
+            <Option Name="ArgV" Type="FloatOption" Value="0" />
336
+            <Option Name="LR1" Type="BooleanOption" Value="False" />
337
+            <Option Name="LR2" Type="BooleanOption" Value="False" />
338
+            <Option Name="LR3" Type="BooleanOption" Value="False" />
339
+            <Option Name="LR4" Type="BooleanOption" Value="False" />
340
+            <Option Name="LR5" Type="BooleanOption" Value="False" />
341
+            <Option Name="LR6" Type="BooleanOption" Value="False" />
342
+            <Option Name="LR7" Type="BooleanOption" Value="False" />
343
+            <Option Name="LR8" Type="BooleanOption" Value="False" />
344
+            <Option Name="LR9" Type="BooleanOption" Value="False" />
345
+            <Option Name="LR10" Type="BooleanOption" Value="False" />
346
+            <Option Name="LR11" Type="BooleanOption" Value="False" />
347
+            <Option Name="LR12" Type="BooleanOption" Value="False" />
348
+            <Option Name="LR13" Type="BooleanOption" Value="False" />
349
+            <Option Name="LR14" Type="BooleanOption" Value="False" />
350
+            <Option Name="LR15" Type="BooleanOption" Value="False" />
351
+            <Option Name="LR16" Type="BooleanOption" Value="False" />
352
+          </PropertyValueOverrides>
353
+        </OrbitTrap>
354
+      </OrbitTrapItem>
355
+    </OrbitTrapArray>
356
+    <OrbitTrapMasterController Id="02699986-4214-4098-b68b-48285874bc4e" Title="โ €">
357
+      <Instructions><![CDATA[
358
+comment:
359
+  
360
+  Return color computed by 1st controller.
361
+  
362
+color:
363
+  
364
+  color = Controller.Color(0)
365
+]]></Instructions>
366
+      <PropertyValueOverrides />
367
+    </OrbitTrapMasterController>
368
+    <OrbitTrapControllerArray>
369
+      <OrbitTrapController Id="29fbd0db-b470-4d0d-ad93-e4d5d937ef86" Title="โต”ยทโต”" ApplyDepth="False" Apply3D="False">
370
+        <GradientArray />
371
+        <TextureArray />
372
+        <Instructions><![CDATA[
373
+comment:
374
+  
375
+  This controller colors each trap based on the
376
+  property 'Index Map' and the point's 'Trap Dwell'
377
+  'Trap Index' or 'Trap Delta'. You can define up to
378
+  16 colors and these are mapped to the index map
379
+  values. Offset can be used to shift the set of 
380
+  colors with respect to value 0.
381
+  
382
+  If Cutouts are active, the trap is divided into
383
+  N sectors and a user defined percent of each 
384
+  sector is inverted with respect to the 3D shading
385
+  effect. This gives the appearance that part of
386
+  the trap surface has been cutout or folded over.
387
+  
388
+  The Cutout effect only looks good if the trap 
389
+  is a solid shape. For example, the 'Shape', 
390
+  'Tangent Circles', 'Shapes' and 'Squares'
391
+  traps support a 'Solid' property that is used to 
392
+  produce a solid figure. You should check this
393
+  property to display Cutouts.
394
+  
395
+  Also note that the Cutout effect only works if
396
+  the trap's angle is given relative to the center 
397
+  of the solid shape. This is always the case when
398
+  the trap is composed of a single shape. However, 
399
+  when the trap is composed of several shapes arranged
400
+  in a pattern like the 'Tangent Circles', 'Shapes' and
401
+  'Squares' traps, the angle is given relative to the 
402
+  center of the pattern not the individual shapes. 
403
+  In those cases, you will need to check the 
404
+  'Alternate Angle' property on the properties page 
405
+  for the specific trap so the angle is given relative 
406
+  to the individual shapes.
407
+  
408
+global:
409
+  
410
+  const Complex angleShift = SectorAngle / 360
411
+  const Complex percentSolid = 1 - PercentCutout
412
+  
413
+color:
414
+  
415
+  switch (IndexMap) {
416
+    case IndexMapTypes.TrapDwell: index = Sample.TrapDwellRaw
417
+    case IndexMapTypes.TrapIndex: index = Sample.TrapIndexRaw
418
+    case IndexMapTypes.TrapDelta: index = Sample.TrapDeltaRaw
419
+    case IndexMapTypes.Alternate1Index: index = Sample.Alternate1IndexRaw
420
+  }
421
+  color = Colors[WrapIndex(Offset + index, Count)]
422
+  
423
+  if (ApplyCutouts) {
424
+    r = Sectors * Wrap(Sample.TrapAngle - angleShift)
425
+    r = r - Int(r)
426
+    v = Abs(Sample.TrapValue)
427
+    
428
+    compositeHeight = IIf(r < percentSolid, v, Blend(0.75, 0.25, v))
429
+  } else {
430
+    compositeHeight = Sample.TrapValue
431
+  }
432
+  
433
+properties:
434
+  
435
+  divider {
436
+    caption = "Index Map"
437
+  }
438
+  enum IndexMapTypes {
439
+    TrapDwell, "Trap Dwell"
440
+    TrapIndex, "Trap Index"
441
+    TrapDelta, "Trap Delta"
442
+    Alternate1Index , "Alternate 1 Index"
443
+  }
444
+  option IndexMap {
445
+    type = IndexMapTypes
446
+    caption = "Index Map"
447
+    details = "Color index map"
448
+    default = IndexMapTypes.TrapDwell
449
+  }
450
+  divider {
451
+    caption = "Color Map"
452
+  }
453
+  option Count {
454
+    type = IntegerEnum(1,32)
455
+    caption = "Count"
456
+    details = "Number of colors to use"
457
+    default = 8
458
+  }
459
+  option Colors {
460
+    type = ColorSet[Count]
461
+    caption = "Colors"
462
+    default = FF00AE, FF2020, FF8200, FFFF00, 00FF6C, 00FFFF, 4040FF, AE60FF
463
+  }
464
+  option Offset {
465
+    type = IntegerEnum(0,31)
466
+    caption = "Offset"
467
+    details = "Offset into set of colors"
468
+    default = 0
469
+  }
470
+  divider {
471
+    caption = "Cutouts (Solid traps only)"
472
+  }
473
+  option ApplyCutouts {
474
+    type = Boolean
475
+    caption = "Active"
476
+    details = "Activate cutout effects"
477
+    default = False
478
+  }
479
+  option Sectors {
480
+    type = IntegerEnum(2,16)
481
+    caption = "Sectors"
482
+    details = "Number of sectors"
483
+    default = 2
484
+    enabled = ApplyCutouts
485
+  }
486
+  option SectorAngle {
487
+    type = Float
488
+    caption = "Angle"
489
+    details = "Starting angle of 1st sector"
490
+    default = 0
491
+    range = [-360,360]
492
+    enabled = ApplyCutouts
493
+  }
494
+  option PercentCutout {
495
+    type = Float
496
+    caption = "Percent Cutout"
497
+    details = "Percent of sector that is cutout"
498
+    range = [0,1]
499
+    default = 0.5
500
+    enabled = ApplyCutouts
501
+  }
502
+]]></Instructions>
503
+        <PropertyValueOverrides>
504
+          <Option Name="IndexMap" Type="EnumOption" Value="IndexMapTypes.TrapDelta" />
505
+          <Option Name="Count" Type="IntegerEnumOption" Value="10" />
506
+          <Option Name="Colors" Type="ColorSetOption" Value="A9A9A9,B2B2B2,BABABA,C3C3C3,CBCBCB,D4D4D4,DCDCDC,E5E5E5,EDEDED,F6F6F6" />
507
+        </PropertyValueOverrides>
508
+      </OrbitTrapController>
509
+    </OrbitTrapControllerArray>
510
+    <SampleDataNormalizer>
511
+      <NormalizerDescriptor />
512
+    </SampleDataNormalizer>
513
+    <SampleDataNormalizer>
514
+      <NormalizerDescriptor />
515
+    </SampleDataNormalizer>
516
+    <SampleDataNormalizer>
517
+      <NormalizerDescriptor />
518
+    </SampleDataNormalizer>
519
+  </OrbitTrapInfo>
520
+  <TransformationArray>
521
+    <Transformation Id="7fc4bc2c-b961-4431-b074-277d7b29842b" Title="Identity">
522
+      <Instructions><![CDATA[]]></Instructions>
523
+      <PropertyValueOverrides />
524
+    </Transformation>
525
+  </TransformationArray>
526
+  <TriangleMetricSet>
527
+    <Instructions><![CDATA[metric = p1]]></Instructions>
528
+    <TriangleMetric />
529
+    <TriangleMetric />
530
+    <TriangleMetric />
531
+  </TriangleMetricSet>
532
+</Fractal>

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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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 Bestand weergeven


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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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 Bestand weergeven


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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“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 Bestand weergeven


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/แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„โœฃโต™ะ˜Nโฉ‡ะ˜Nโต™โœฃ๐–ข„แ—ฑแ—ดโ—‡แ‘แ‘•๐Ÿโต™แ‘แ‘•โต™๐Ÿแ‘แ‘•โ—‡แ—ฑแ—ด๐–ข„๐ŸŠโฉ‡โ“„๐Ÿโฐ™๐Ÿโ“„โฉ‡๐ŸŠ๐–ข„๐Ÿโ“„โœฃะ˜NโŸ แ‘แ‘•โŸ ะ˜Nโœฃโ“„๐Ÿ๐–ข„โœฃแ—ฑแ—ดแ”“แ”•แ—ฑแ—ดโœฃ๐–ข„แ”“แ”•โ“„๐Ÿแ‘แ‘•๐Ÿโ“„แ”“แ”•/๊“จะ˜๊Ÿผ.โˆž.๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโš™โต”ยทโต”โŠšยทโŠšโต”ยทโต”โš™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.๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸขโš™โต”ยทโต”โŠšยทโŠšโต”ยทโต”โš™๐ŸŸข๐ŸŸข๐ŸŸข๐ŸŸข.โˆž.PNG Bestand weergeven


Ladenโ€ฆ
Annuleren
Opslaan