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๐„ช๐–คž๐–กนโšช๐”—ข๐‘โฉฉแฏฝ๐–ฆธ ๐–ฆธแฏฝโฉฉ๐‘๐”—ขโšช๐–กน๐–คž๐„ช
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๐„ช๐–คž๐–กนโšช๐”—ข๐‘โฉฉแฏฝ๐–ฆธ ๐–ฆธแฏฝโฉฉ๐‘๐”—ขโšช๐–กน๐–คž๐„ช
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๐‘#๐‘
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๐‘๐‘ฝ‡โ›‹โต™๐‘ฝ‡โ“„โ—‡โ“„๐ŸŠโ›‹๐ŸŠโ“„โ—‡โ“„๐‘ฝ‡โต™โ›‹๐‘ฝ‡๐‘
๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นโ‹ฎโ˜๊ž‰โ˜โ‹ฎโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏโ‹ฎโ˜๊ž‰โ˜โ‹ฎ๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 
๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นโ‹ฎโ˜๊ž‰โ˜โ‹ฎโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏโ‹ฎโ˜๊ž‰โ˜โ‹ฎ๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 
https://freeimage.host:443/i/CQtsmzP - 2026ๅนด8ๆœˆ21ๆ—ฅ 14:58 - ใ‚ฆใ‚งใƒ–้ญšๆ‹“
๐Ÿž‰๐‘๐Ÿž‰#๐‘#๐Ÿž‰๐‘๐Ÿž‰
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๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นโ‹ฎโ˜๊ž‰โ˜โ‹ฎโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏโ‹ฎโ˜๊ž‰โ˜โ‹ฎ๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 
๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นยทโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ โ € ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏยท๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 
๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นยทโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ โ € ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏยท๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 

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โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € ๐”—ข ๐–ก— ๐”—ข โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Žโ“„แ‘ยทแ—กแ–†แ–†แ—ฉแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—ฉแ–‡แ–‡แ—žยทแ‘•โ“„โ—Ž โ—Žโ“„แ‘ยทแ—กแ–ˆแ–ˆแ—จแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—จแ–‰แ–‰แ—žยทแ‘•โ“„โ—Ž ๐–ข„ โ—Ž โœปะ˜Nโต™แ™ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™โต™ะ˜Nโœป โ—Ž โ—Ž โœปNะ˜โต™แ™€ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™€โต™Nะ˜โœป โ—Ž ๐–ข„ โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž ๐–ข„ โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž ๐–ข„ โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž ๐–ข„ โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Ž { ; ( (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) - .1+ (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) ((.1-,OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO)woq,((.2,(.1-OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO)-)woq-.1))woq ) =OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO } ( 0.0=OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO taolf tuqtuo ,(แƒ›เจŸ2/(2/1021))=OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO taolf ,(แƒ›เจŸ2\8แƒ›1)=OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO taolf ,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO taolf ) OเจŸ2แƒ›เจŸแƒ›0เจŸ78แƒ›408491O194804แƒ›87เจŸ0แƒ›เจŸแƒ›2เจŸO rษ˜bahฦจ โ—Ž โ—Ž { ; ( (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) - .1+ (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) ((.1-,OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO)woq,((.2,(.1-OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO)-)woq-.1))woq ) =OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO } ( 0.0=OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO taolf tuqtuo ,(แƒ›เจŸ2/(2/1021))=OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO taolf ,(แƒ›เจŸ2\8แƒ›1)=OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO taolf ,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO taolf ) OเจŸ2แƒ›เจŸแƒ›0เจŸ78แƒ›408491O194804แƒ›87เจŸ0แƒ›เจŸแƒ›2เจŸO rษ˜bahฦจ โ—Ž โฆฟ โ—Ž shader O5265605786408491O1948046875065625O ( float OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO=(1.-sqrt(1.-pow(dot(N,I),2.))), float OSENTHGIRBOBRIGHTNESO=(168/256), float OREWOPTOOROROOTPOWERO=19.48046875/((1201/2)/256), output float OREDAHSOSHADERO=0.0 ) { OREDAHSOSHADERO= ( pow((1.-pow(-(OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO-1.),2.)),pow(OREWOPTOOROROOTPOWERO,-1.)) (1.-OSENTHGIRBOBRIGHTNESO) +1. - (1.-OSENTHGIRBOBRIGHTNESO) ) ; } โ—Ž โ—Ž shader O5265605786408491O1948046875065625O ( float OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO=(1.-sqrt(1.-pow(dot(N,I),2.))), float OSENTHGIRBOBRIGHTNESO=(168/256), float OREWOPTOOROROOTPOWERO=19.48046875/((1201/2)/256), output float OREDAHSOSHADERO=0.0 ) { OREDAHSOSHADERO= ( pow((1.-pow(-(OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO-1.),2.)),pow(OREWOPTOOROROOTPOWERO,-1.)) (1.-OSENTHGIRBOBRIGHTNESO) +1. - (1.-OSENTHGIRBOBRIGHTNESO) ) ; } โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Ž Aแ’IฯฝIแ’UTะ˜Iฦจ\AU.ะ˜I.MUฦง โ—Ž SUM.IN.UA/s/INTUJICIJA โ—Ž โ—Ž Aแ’IฯฝIแ’UTะ˜Iฦจ\AU.ะ˜I.MUฦง โ—Ž SUM.IN.UA/s/INTUJICIJA โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ“„โŠžโโ—‡โˆฃ๐–ขŒโœปโŠžโ›‹๐ŸŠโœข๐ŸŠโ›‹โŠžโœป๐–ขŒโˆฃโ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โœธ๊–…โ€‹โ›‹โ€‹โœขโต™โœธโ€‹โ›‹โ€‹โ˜๊–…โŠž๊–…โ˜โ€‹โ›‹โ€‹โœธโต™โœขโ€‹โ›‹โ€‹๊–…โœธโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โต™โˆฃโ˜โ“„โœป๊–…โŠž๊–…โœปโ“„โ˜โˆฃโต™โ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโœขโ€‹โ›‹โ€‹โœขโฏโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹โฏโ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โฏโœขโ€‹โ›‹โ€‹โœขโŠžโ“„ ๐–ข„ แค๊–…แคโ€‹โ›‹โ€‹๐–ขŒโฏ๐–ขŒโ€‹โ›‹โ€‹แค๊–…แค ๐–ข„ โ“„โŠžโœขโ€‹โ›‹โ€‹โœขโฏโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹โฏโ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โฏโœขโ€‹โ›‹โ€‹โœขโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โต™โˆฃโ˜โ“„โœป๊–…โŠž๊–…โœปโ“„โ˜โˆฃโต™โ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โœธ๊–…โ€‹โ›‹โ€‹โœขโต™โœธโ€‹โ›‹โ€‹โ˜๊–…โŠž๊–…โ˜โ€‹โ›‹โ€‹โœธโต™โœขโ€‹โ›‹โ€‹๊–…โœธโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โˆฃ๐–ขŒโœปโŠžโ›‹๐ŸŠโœข๐ŸŠโ›‹โŠžโœป๐–ขŒโˆฃโ—‡โโŠžโ“„ โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—ฆ เญฆ โ—ฆ โ—ฏ โ—ฆ เญฆ โ—ฆ โ € โ€ฏ โ€„ โ€ฏ โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ โ€ฏ โ€„ โ€ฏ โ € โ—ฆ เญฆ โ—ฆ โ—ฏ โ—ฆ เญฆ โ—ฆ โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ ๐–กฝ โฉฉ ๐–ฅ• ๐”—ขแฏฝ๐”—ขโ€๐”—ขแฏฝ๐”—ข ๐–ขŒ ๐งพ แจ โต” ๊ž‰ โธญ โ‹ โต” โต” ๐งพ โ‹ โ‹ โต” โ‹ ยท ๐งพ โ‹ โ‹ โตˆ ๐งพ โ‹ โต” ๐งพ โ‹ ๊ž‰ โต” โต” โต” ยท ๐งพ โต” ๊ž‰ ๐งพ โต” แจ ยท ยท ๐งพ ๐งพ โ‹ โ‹ โ ฟ แจ โต” โตˆ โต” โ˜ โธญ ๐งพ ๐งพ โ‹ โธญ ๊ž‰๊ž‰ โต” โ ฟ โต” โ˜ โ—Œ โ˜ โ‹ โ˜ โ—Œ โ˜ โต” โ ฟ โต” ๊ž‰๊ž‰ โธญ โ‹ ๐งพ ๐งพ โธญ โ˜ โต” โตˆ โต” แจ โ ฟ โ‹ โ‹ ๐งพ ๐งพ ยท ยท แจ โต” ๐งพ ๊ž‰ โต” ๐งพ ยท โต” โต” โต” ๊ž‰ โ‹ ๐งพ โต” โ‹ ๐งพ โตˆ โ‹ โ‹ ๐งพ ยท โ‹ โต” โ‹ โ‹ ๐งพ โต” โต” โ‹ โธญ ๊ž‰ โต” แจ ๐งพ ๐–ขŒ ๐”—ขแฏฝ๐”—ขโ€๐”—ขแฏฝ๐”—ข ๐–ฅ• โฉฉ ๐–กฝ โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—ฆ เญฆ โ—ฆ โ—ฏ โ—ฆ เญฆ โ—ฆ โ € โ€ฏ โ€„ โ€ฏ โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ โ€ฏ โ€„ โ€ฏ โ € โ—ฆ เญฆ โ—ฆ โ—ฏ โ—ฆ เญฆ โ—ฆ โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ“„โŠžโโ—‡โˆฃ๐–ขŒโœปโŠžโ›‹๐ŸŠโœข๐ŸŠโ›‹โŠžโœป๐–ขŒโˆฃโ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โœธ๊–…โ€‹โ›‹โ€‹โœขโต™โœธโ€‹โ›‹โ€‹โ˜๊–…โŠž๊–…โ˜โ€‹โ›‹โ€‹โœธโต™โœขโ€‹โ›‹โ€‹๊–…โœธโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โต™โˆฃโ˜โ“„โœป๊–…โŠž๊–…โœปโ“„โ˜โˆฃโต™โ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโœขโ€‹โ›‹โ€‹โœขโฏโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹โฏโ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โฏโœขโ€‹โ›‹โ€‹โœขโŠžโ“„ ๐–ข„ แค๊–…แคโ€‹โ›‹โ€‹๐–ขŒโฏ๐–ขŒโ€‹โ›‹โ€‹แค๊–…แค ๐–ข„ โ“„โŠžโœขโ€‹โ›‹โ€‹โœขโฏโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹โฏโ€‹โ›‹โ€‹โœธโ€‹โ›‹โ€‹๐ŸŸ—โ€‹โ›‹โ€‹โฏโœขโ€‹โ›‹โ€‹โœขโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โต™โˆฃโ˜โ“„โœป๊–…โŠž๊–…โœปโ“„โ˜โˆฃโต™โ—‡โโŠžโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โœธ๊–…โ€‹โ›‹โ€‹โœขโต™โœธโ€‹โ›‹โ€‹โ˜๊–…โŠž๊–…โ˜โ€‹โ›‹โ€‹โœธโต™โœขโ€‹โ›‹โ€‹๊–…โœธโ“„ ๐–ข„ โ“„โงฒโ“„ ๐–ข„ โ“„โŠžโโ—‡โˆฃ๐–ขŒโœปโŠžโ›‹๐ŸŠโœข๐ŸŠโ›‹โŠžโœป๐–ขŒโˆฃโ—‡โโŠžโ“„ โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Ž Aแ’IฯฝIแ’UTะ˜Iฦจ\AU.ะ˜I.MUฦง โ—Ž SUM.IN.UA/s/INTUJICIJA โ—Ž โ—Ž Aแ’IฯฝIแ’UTะ˜Iฦจ\AU.ะ˜I.MUฦง โ—Ž SUM.IN.UA/s/INTUJICIJA โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Ž { ; ( (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) - .1+ (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) ((.1-,OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO)woq,((.2,(.1-OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO)-)woq-.1))woq ) =OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO } ( 0.0=OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO taolf tuqtuo ,(แƒ›เจŸ2/(2/1021))=OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO taolf ,(แƒ›เจŸ2\8แƒ›1)=OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO taolf ,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO taolf ) OเจŸ2แƒ›เจŸแƒ›0เจŸ78แƒ›408491O194804แƒ›87เจŸ0แƒ›เจŸแƒ›2เจŸO rษ˜bahฦจ โ—Ž โ—Ž { ; ( (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) - .1+ (OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO-.1) ((.1-,OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO)woq,((.2,(.1-OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO)-)woq-.1))woq ) =OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO } ( 0.0=OะฏฦŽแ—กAHฦงOฦงHAแ—กฦŽะฏO taolf tuqtuo ,(แƒ›เจŸ2/(2/1021))=OTOOะฏะฏฦŽWO๊ŸผO๊ŸผOWฦŽะฏะฏOOTO taolf ,(แƒ›เจŸ2\8แƒ›1)=OฦงฦŽะ˜TH๊“จIะฏแ—บOแ—บะฏI๊“จHTะ˜ฦŽฦงO taolf ,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=OะฏฦŽแ—กAHฦงTะ˜ฦŽIแ—กAะฏ๊“จโ…ƒAIแ—กAะฏะฏAฦŽะ˜Iโ…ƒOโ…ƒIะ˜ฦŽAะฏะฏAแ—กIAโ…ƒ๊“จะฏAแ—กIฦŽะ˜TฦงHAแ—กฦŽะฏO taolf ) OเจŸ2แƒ›เจŸแƒ›0เจŸ78แƒ›408491O194804แƒ›87เจŸ0แƒ›เจŸแƒ›2เจŸO rษ˜bahฦจ โ—Ž โฆฟ โ—Ž shader O5265605786408491O1948046875065625O ( float OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO=(1.-sqrt(1.-pow(dot(N,I),2.))), float OSENTHGIRBOBRIGHTNESO=(168/256), float OREWOPTOOROROOTPOWERO=19.48046875/((1201/2)/256), output float OREDAHSOSHADERO=0.0 ) { OREDAHSOSHADERO= ( pow((1.-pow(-(OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO-1.),2.)),pow(OREWOPTOOROROOTPOWERO,-1.)) (1.-OSENTHGIRBOBRIGHTNESO) +1. - (1.-OSENTHGIRBOBRIGHTNESO) ) ; } โ—Ž โ—Ž shader O5265605786408491O1948046875065625O ( float OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO=(1.-sqrt(1.-pow(dot(N,I),2.))), float OSENTHGIRBOBRIGHTNESO=(168/256), float OREWOPTOOROROOTPOWERO=19.48046875/((1201/2)/256), output float OREDAHSOSHADERO=0.0 ) { OREDAHSOSHADERO= ( pow((1.-pow(-(OREDAHSTNEIDARGLAIDARRAENILOLINEARRADIALGRADIENTSHADERO-1.),2.)),pow(OREWOPTOOROROOTPOWERO,-1.)) (1.-OSENTHGIRBOBRIGHTNESO) +1. - (1.-OSENTHGIRBOBRIGHTNESO) ) ; } โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž ๐–ข„ โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž ๐–ข„ โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž ๐–ข„ โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž ๐–ข„ โ—Ž โœปะ˜Nโต™แ™ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™โต™ะ˜Nโœป โ—Ž โ—Ž โœปNะ˜โต™แ™€ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™€โต™Nะ˜โœป โ—Ž ๐–ข„ โ—Žโ“„แ‘ยทแ—กแ–†แ–†แ—ฉแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—ฉแ–‡แ–‡แ—žยทแ‘•โ“„โ—Ž โ—Žโ“„แ‘ยทแ—กแ–ˆแ–ˆแ—จแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—จแ–‰แ–‰แ—žยทแ‘•โ“„โ—Ž โ€ฏ โ€„ โ€ฏ โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ โ€ฏ โ€„ โ€ฏ โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € ๐”—ข ๐–ก— ๐”—ข โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € โ € Guest ๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นยทโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธโ€ƒ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏยท๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 

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โ—Žโ“„แ‘ยทแ—กแ–†แ–†แ—ฉแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—ฉแ–‡แ–‡แ—žยทแ‘•โ“„โ—Ž
โ—Žโ“„แ‘ยทแ—กแ–ˆแ–ˆแ—จแ‘ยทโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ—Žโ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„โ“„ยทแ‘•แ—จแ–‰แ–‰แ—žยทแ‘•โ“„โ—Ž
๐–ข„
โ—Ž โœปะ˜Nโต™แ™ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™โต™ะ˜Nโœป โ—Ž
โ—Ž โœปNะ˜โต™แ™€ยทโ“„โต™โˆžยทโ“„โ“„โ“„โ“„ โ—Ž โ“„โ“„โ“„โ“„ยทโˆžโต™โ“„ยทแ™€โต™Nะ˜โœป โ—Ž
๐–ข„
โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž
โ—Ž 9เจŸ2840แƒ›ฦจtnuoโ†„โ†„a\Mโ“„ฯฝ.โ“„ฦŽMALAฯฝ โ—Ž CALAMEโ“„.Cโ“„M/accounts/6048259 โ—Ž
๐–ข„
โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž
โ—Ž OOOO00000000OOOO\Mโ“„ฯฝ.แ—บUHTI๊“จ โ—Ž GITHUB.Cโ“„M/OOOO00000000OOOO โ—Ž
๐–ข„
โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž
โ—Ž 8888OOOO8888\Mโ“„ฯฝ.TฦงฦŽะฏฦŽTะ˜I๊Ÿผ โ—Ž PINTEREST.Cโ“„M/8888OOOO8888 โ—Ž
๐–ข„
โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž
โ—Ž OOO\uะ˜I.แ—กิ๊Ÿผ โ—Ž P3D.IN/u/OOO โ—Ž
โ€ฏ
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โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏ
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{
;
(
(O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O-.1)
-
.1+
(O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O-.1)
*
((.1-,O_TOOะฏ_ะฏฦŽWO๊Ÿผ_O_๊ŸผOWฦŽะฏ_ะฏOOT_O)woq,((.2,(.1-O_ะฏฦŽแ—กAHฦง_Tะ˜ฦŽIแ—กAะฏ๊“จ_โ…ƒAIแ—กAะฏ_ะฏAฦŽะ˜Iโ…ƒ_O_โ…ƒIะ˜ฦŽAะฏ_ะฏAแ—กIAโ…ƒ_๊“จะฏAแ—กIฦŽะ˜T_ฦงHAแ—กฦŽะฏ_O)-)woq-.1))woq
)
=O_ะฏฦŽแ—กAHฦง_O_ฦงHAแ—กฦŽะฏ_O
}
(
0.0=O_ะฏฦŽแ—กAHฦง_O_ฦงHAแ—กฦŽะฏ_O taolf tuqtuo
,(แƒ›เจŸ2/(2/1021))=O_TOOะฏ_ะฏฦŽWO๊Ÿผ_O_๊ŸผOWฦŽะฏ_ะฏOOT_O taolf
,(แƒ›เจŸ2\8แƒ›1)=O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O taolf
,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=O_ะฏฦŽแ—กAHฦง_Tะ˜ฦŽIแ—กAะฏ๊“จ_โ…ƒAIแ—กAะฏ_ะฏAฦŽะ˜Iโ…ƒ_O_โ…ƒIะ˜ฦŽAะฏ_ะฏAแ—กIAโ…ƒ_๊“จะฏAแ—กIฦŽะ˜T_ฦงHAแ—กฦŽะฏ_O taolf
)
O_เจŸ2แƒ›เจŸแƒ›_0_เจŸ78แƒ›4084_91_O_19_4804แƒ›87เจŸ_0_แƒ›เจŸแƒ›2เจŸ_O rษ˜bahฦจ
โ—Ž
โ—Ž
{
;
(
(O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O-.1)
-
.1+
(O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O-.1)
*
((.1-,O_TOOะฏ_ะฏฦŽWO๊Ÿผ_O_๊ŸผOWฦŽะฏ_ะฏOOT_O)woq,((.2,(.1-O_ะฏฦŽแ—กAHฦง_Tะ˜ฦŽIแ—กAะฏ๊“จ_โ…ƒAIแ—กAะฏ_ะฏAฦŽะ˜Iโ…ƒ_O_โ…ƒIะ˜ฦŽAะฏ_ะฏAแ—กIAโ…ƒ_๊“จะฏAแ—กIฦŽะ˜T_ฦงHAแ—กฦŽะฏ_O)-)woq-.1))woq
)
=O_ะฏฦŽแ—กAHฦง_O_ฦงHAแ—กฦŽะฏ_O
}
(
0.0=O_ะฏฦŽแ—กAHฦง_O_ฦงHAแ—กฦŽะฏ_O taolf tuqtuo
,(แƒ›เจŸ2/(2/1021))=O_TOOะฏ_ะฏฦŽWO๊Ÿผ_O_๊ŸผOWฦŽะฏ_ะฏOOT_O taolf
,(แƒ›เจŸ2\8แƒ›1)=O_ฦงฦŽะ˜TH๊“จIะฏแ—บ_O_แ—บะฏI๊“จHTะ˜ฦŽฦง_O taolf
,(((.2,(I,ะ˜)tob)woq-.1)trpฦจ-.1)=O_ะฏฦŽแ—กAHฦง_Tะ˜ฦŽIแ—กAะฏ๊“จ_โ…ƒAIแ—กAะฏ_ะฏAฦŽะ˜Iโ…ƒ_O_โ…ƒIะ˜ฦŽAะฏ_ะฏAแ—กIAโ…ƒ_๊“จะฏAแ—กIฦŽะ˜T_ฦงHAแ—กฦŽะฏ_O taolf
)
O_เจŸ2แƒ›เจŸแƒ›_0_เจŸ78แƒ›4084_91_O_19_4804แƒ›87เจŸ_0_แƒ›เจŸแƒ›2เจŸ_O rษ˜bahฦจ
โ—Ž
โฆฟ
โ—Ž
shader O_52656_0_57864084_91_O_19_48046875_0_65625_O
(
float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))),
float O_SENTHGIRB_O_BRIGHTNES_O=(168/256),
float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256),
๐Ÿž‰๐‘๐Ÿž‰#๐‘#๐Ÿž‰๐‘๐Ÿž‰
ยทweb.archive.orgยท
๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ขโœบโ‹๊”นยทโฏโ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎ๐‘—‹๐Ÿž‰๐‘๐Ÿฑ๐–กฝโฉฉ๐–ฅ•แฏฝแชฃ๐–ฆธ โ € ๐–ฆธแชฃแฏฝ๐–ฅ•โฉฉ๐–กฝ๐Ÿฑ๐‘๐Ÿž‰๐‘—‹โ‹ฎโ‹โ ฟ๐งพยท๐งพโ ฟโ‹โ‹ฎโฏยท๊”นโ‹โœบ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ 
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๐Ÿž‰๐‘๐Ÿž‰

/ Created by soma_arc, Kazushi Ahara - 2015 This work is licensed under Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported. /

// from Syntopia http://blog.hvidtfeldts.net/index.php/2015/01/path-tracing-3d-fractals/ vec2 rand2n(vec2 co, float sampleIndex) { vec2 seed = co (sampleIndex + 1.0); seed+=vec2(-1,1); // implementation based on: lumina.sourceforge.net/Tutorials/Noise.html return vec2(fract(sin(dot(seed.xy ,vec2(12.9898,78.233))) 43758.54530.),/1./ fract(cos(dot(seed.xy ,vec2(4.898,7.23))) 23421.6310.));/1.*/ }

/ โ € ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  ๐”—ขแฏฝ๐”—ขโ€๐”—ขแฏฝ๐”—ข ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ €โ€ฏโ€„โ€ฏโ€โ€ฏโ€„โ€ฏโ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ € /

/ ยทโŠนยท / const vec2 C01P = vec2(0.,(1.+1./sqrt(2.))); const float C01R = (1./2.+sqrt(2.)/2.);

const vec2 C02P = vec2(0.,-(1.+1./sqrt(2.))); const float C02R = (1./2.+sqrt(2.)/2.);

const vec2 C03P = vec2((1.+1./sqrt(2.)),0.); const float C03R = (1./2.+sqrt(2.)/2.);

const vec2 C04P = vec2(-(1.+1./sqrt(2.)),0.); const float C04R = (1./2.+sqrt(2.)/2.); / ยทโŠนยท /

/ ๊ž‰โŠน๊ž‰ / const vec2 C001P = vec2((1./(3.sqrt(2.)-2.)),(1./(3.sqrt(2.)-2.))); const float C001R = sqrt(2.)/7.-1./14.;

const vec2 C002P = vec2(-(1./(3.sqrt(2.)-2.)),-(1./(3.sqrt(2.)-2.))); const float C002R = sqrt(2.)/7.-1./14.;

const vec2 C003P = vec2((1./(3.sqrt(2.)-2.)),-(1./(3.sqrt(2.)-2.))); const float C003R = sqrt(2.)/7.-1./14.;

const vec2 C004P = vec2(-(1./(3.sqrt(2.)-2.)),(1./(3.sqrt(2.)-2.))); const float C004R = sqrt(2.)/7.-1./14.; / ๊ž‰โŠน๊ž‰ /

const vec2 C0P = vec2(0.,0.); const float C0R = .5*(3.-sqrt(8.));

/ โต” / const vec2 C1P = vec2(0.,0.); const float C1R = .5*(3.-sqrt(8.))/(3.-sqrt(8.));

const vec2 C2P = vec2(0.,.5(2.-sqrt(2.))); const float C2R = .5(sqrt(2.)-1.);

const vec2 C3P = vec2(0.,.5-(2.-sqrt(2.))); const float C3R = .5(sqrt(2.)-1.);

const vec2 C4P = vec2(.5-(2.-sqrt(2.)),0.); const float C4R = .5(sqrt(2.)-1.);

const vec2 C5P = vec2(.5(2.-sqrt(2.)),0.); const float C5R = .5(sqrt(2.)-1.); / โต” /

/ ยท / const vec2 C6P = vec2((1./(3.sqrt(2.)-2.)),(1./(3.sqrt(2.)-2.))); const float C6R = (sqrt(2.)/7.-1./14.);

const vec2 C7P = vec2(-(1./(3.sqrt(2.)-2.)),-(1./(3.sqrt(2.)-2.))); const float C7R = (sqrt(2.)/7.-1./14.);

const vec2 C8P = vec2((1./(3.sqrt(2.)-2.)),-(1./(3.sqrt(2.)-2.))); const float C8R = (sqrt(2.)/7.-1./14.);

const vec2 C9P = vec2(-(1./(3.sqrt(2.)-2.)),(1./(3.sqrt(2.)-2.))); const float C9R = (sqrt(2.)/7.-1./14.); / ยท /

vec2 circleInverse(vec2 pos, vec2 circlePos, float circleR){ return ((pos - circlePos) circleR circleR)/(length(pos - circlePos) * length(pos - circlePos) ) + circlePos; }

const int ITERATIONS =19683;

float IIS(vec2 pos){ float loopNum = 0.; bool cont = false; for(int i = 0 ; i < ITERATIONS ; i++){ cont = false;

//if(distance(pos, C0P) < C0R){ //pos = circleInverse(pos, C0P, C0R); //cont = true; //loopNum++;

if(distance(pos, C01P) < C01R){ pos = circleInverse(pos, C01P, C01R); cont = true; loopNum++;

}else if(distance(pos, C02P) < C02R){ pos = circleInverse(pos, C02P, C02R); cont = true; loopNum++;

}else if(distance(pos, C03P) < C03R){ pos = circleInverse(pos, C03P, C03R); cont = true; loopNum++;

}else if(distance(pos, C04P) < C04R){ pos = circleInverse(pos, C04P, C04R); cont = true; loopNum++;

//}else if(distance(pos, C001P) < C001R){ //pos = circleInverse(pos, C001P, C001R); //cont = true; //loopNum++;

//}else if(distance(pos, C002P) < C002R){ //pos = circleInverse(pos, C002P, C002R); //cont = true; //loopNum++;

//}else if(distance(pos, C003P) < C003R){ //pos = circleInverse(pos, C003P, C003R); //cont = true; //loopNum++;

//}else if(distance(pos, C004P) < C004R){ //pos = circleInverse(pos, C004P, C004R); //cont = true; //loopNum++;

}else if(distance(pos, C1P) < C1R){ pos = circleInverse(pos, C1P, C1R); cont = true; loopNum++; //}else if(distance(pos, C2P) < C2R){ //pos = circleInverse(pos, C2P, C2R); //cont = true; //loopNum++; //}else if(distance(pos, C3P) < C3R){ //pos = circleInverse(pos, C3P, C3R); //cont = true; //loopNum++; //}else if(distance(pos, C4P) < C4R){ //pos = circleInverse(pos, C4P, C4R); //cont = true; //loopNum++; //}else if(distance(pos, C5P) < C5R){ //pos = circleInverse(pos, C5P, C5R); //cont = true; //loopNum++;

}else if(distance(pos, C6P) < C6R){ pos = circleInverse(pos, C6P, C6R); cont = true; loopNum++;

}else if(distance(pos, C7P) < C7R){ pos = circleInverse(pos, C7P, C7R); cont = true; loopNum++;

}else if(distance(pos, C8P) < C8R){ pos = circleInverse(pos, C8P, C8R); cont = true; loopNum++;

}else if(distance(pos, C9P) < C9R){ pos = circleInverse(pos, C9P, C9R); cont = true; loopNum++;

} if(cont == false) break; }

return loopNum; }

vec3 hsv2rgb(vec3 c) { vec4 K = vec4(1.0, 2.0 / 3.0, 1.0 / 3.0, 3.0); vec3 p = abs(fract(c.xxx + K.xyz) 2. - K.www); return c.z mix(K.xxx, clamp(p - K.xxx, 0.0, 1.0), c.y); }

const float SAMPLE_NUM =1.;/243/ void mainImage( out vec4 fragColor, in vec2 fragCoord ){ vec3 sum = vec3(0); float ratio = iResolution.x / iResolution.y / 2.0;

for(float i = 0. ; i < SAMPLE_NUM ; i++){ vec2 position = ((fragCoord.xy + rand2n(fragCoord.xy, i)) / iResolution.yy) - vec2(ratio, 0.5);

position *= 1.;

if (distance(position, vec2(0.0)) > .5) { sum += vec3(1.0); continue; } // -----------------------------------

float loopNum = IIS(position); if (loopNum > 0.) { sum += vec3(mod(floor(1.-loopNum), 2.)); /sum += hsv2rgb(vec3(0.0 iTime / 1.0 + .5 loopNum, 1.,1.));/ } else { sum += vec3(0.,.958,.487); } } fragColor = vec4(sum / SAMPLE_NUM, 1.0); }

๐‘#๐‘#๐Ÿž‰๐‘๐Ÿž‰
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๐Ÿž‰๐‘๐Ÿž‰
๐Ÿž‰๐‘๐Ÿž‰

/ โ € ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ € โ€„ โ€ โ€„ โ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  ๐”—ขแฏฝ๐”—ขโ€๐”—ขแฏฝ๐”—ข ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ € โ€„ โ€ โ€„ โ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ € / precision highp float;

uniform vec2 resolution; uniform float time;

vec2 R(vec2 c,float s){ vec2 q=c(s+1.)+vec2(-1,1); return vec2( fract(sin(dot(q,vec2(12.9898,78.233)))43758.54530.),/1./ fract(cos(dot(q,vec2(4.898,7.23)))23421.6310.)/1.*/ ); }

const vec2 a=vec2(0,(1.+1./sqrt(2.))), b=vec2(0,-(1.+1./sqrt(2.))), c=vec2((1.+1./sqrt(2.)),0), d=vec2(-(1.+1./sqrt(2.)),0), e=vec2(0), f=vec2((1./(3.sqrt(2.)-2.))), g=vec2(-(1./(3.sqrt(2.)-2.))), h=vec2((1./(3.sqrt(2.)-2.)),-(1./(3.sqrt(2.)-2.))), i=vec2(-(1./(3.sqrt(2.)-2.)),(1./(3.sqrt(2.)-2.)));

const float A=1./2.+sqrt(2.)/2., B=.5(3.-sqrt(8.)), C=.5(3.-sqrt(8.))/(3.-sqrt(8.)), D=sqrt(2.)/7.-1./14.;

vec2 I(vec2 p,vec2 c,float r){ vec2 q=p-c; return qrr/dot(q,q)+c; }

float F(vec2 p){ float n=0.; bool q; for(int j=0;j<=19683;j++){ q=false; if(distance(p,a)<A){ p=I(p,a,A); q=true; n++; } else if(distance(p,b)<A){ p=I(p,b,A); q=true; n++; } else if(distance(p,c)<A){ p=I(p,c,A); q=true; n++; } else if(distance(p,d)<A){ p=I(p,d,A); q=true; n++; } else if(distance(p,e)<C){ p=I(p,e,C); q=true; n++; } else if(distance(p,f)<D){ p=I(p,f,D); q=true; n++; } else if(distance(p,g)<D){ p=I(p,g,D); q=true; n++; } else if(distance(p,h)<D){ p=I(p,h,D); q=true; n++; } else if(distance(p,i)<D){ p=I(p,i,D); q=true; n++; } if(!q)break; } return n; }

void main(){

vec3 s=vec3(0); float x=resolution.x/resolution.y/2.; const float S=1.;/243/

for(float j=0.;j<S;j++){

vec2 p= (glFragCoord.xy+R(glFragCoord.xy,j)) /resolution.yy -vec2(x,.5);

if(distance(p,vec2(0))>.5){ s+=vec3(1); continue; }

float n=F(p);

if(n>0.) s+=vec3(mod(floor(1.-n),2.)); else s+=vec3(0.,.958,.487); }

gl_FragColor=vec4(s/S,1); } / โ € ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ € โ€„ โ€ โ€„ โ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  ๐”—ขแฏฝ๐”—ขโ€๐”—ขแฏฝ๐”—ข ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆโ € โ€„ โ€ โ€„ โ €โ—ฆเญฆโ—ฆโ—ฏโ—ฆเญฆโ—ฆ ๐–ฃ โšช๐”—ขโšช๐Ÿž‹โšช๐”—ขโšช๐–ฃ  โ € /

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๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขแฏฝ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ข 2026-07-10 15:41:21 +02:00 แฏฝ โ € 2026-08-14 23:55:48 +00:00 แฏฝ๐Ÿงฟแฏฝ โ € 2026-08-15 00:03:18 +00:00 โˆฃโโˆฃโ—‡โฏโˆฃโ‘„โˆฃโฏโ—‡โˆฃโโˆฃ โ € 2025-11-19 13:31:42 +00:00 โˆฃโโˆฃโœขโœป๐–ก›โ›‹๐ŸŠโ˜๐ŸŠโ›‹๐–ก›โœปโœขโˆฃโโˆฃ โ € 2026-08-15 00:00:14 +00:00 โฐ™๐‘ฝ‡โต™โœธโ›‹โฆปโฐ™โ“„โฆป๐ŸŠโฆปโ“„โฐ™โฆปโ›‹โœธโต™๐‘ฝ‡โฐ™ โ € 2025-09-13 11:17:12 +00:00 ๐–กผ โ € 2026-08-14 23:57:02 +00:00 ๐“‡ฌ โ € 2026-08-14 23:58:34 +00:00 ๐Ÿงฟ โ € 2026-08-14 23:55:24 +00:00 Description โ€‹โ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Š๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€‹ 6.9 GiB Languages HTML 46.9% GLSL 32% Mathematica 15.5% Python 4.5% F* 0.4% Other 0.3% Powered by Gitea Version: 1.25.3 Page: 2105ms Template: 87ms Licenses API โšช GIT.RESACACHILE.CL โ—Œ

O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโฉฉO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO#O๐“‡ฌO๐–กผO๐“‡ฌO๐Ÿ’ O๐“‡ฌO๐–กผO๐“‡ฌO
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Logo Issues Pull Requests Milestones Explore O / O mirror of http://GITHUB.COM/OOOO00000000OOOO/OOOO00000000OOOO synced 2026-08-19 10:37:02 +08:00 Code Issues Packages Projects Releases Wiki Activity Settings 5,950 Commits 1 Branch 5 Tags โ € d104e5c947 โ € 2026-08-15 00:03:18 +00:00 โ€

๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขแฏฝ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ข 2026-07-10 15:41:21 +02:00 แฏฝ โ € 2026-08-14 23:55:48 +00:00 แฏฝ๐Ÿงฟแฏฝ โ € 2026-08-15 00:03:18 +00:00 โˆฃโโˆฃโ—‡โฏโˆฃโ‘„โˆฃโฏโ—‡โˆฃโโˆฃ โ € 2025-11-19 13:31:42 +00:00 โˆฃโโˆฃโœขโœป๐–ก›โ›‹๐ŸŠโ˜๐ŸŠโ›‹๐–ก›โœปโœขโˆฃโโˆฃ โ € 2026-08-15 00:00:14 +00:00 โฐ™๐‘ฝ‡โต™โœธโ›‹โฆปโฐ™โ“„โฆป๐ŸŠโฆปโ“„โฐ™โฆปโ›‹โœธโต™๐‘ฝ‡โฐ™ โ € 2025-09-13 11:17:12 +00:00 ๐–กผ โ € 2026-08-14 23:57:02 +00:00 ๐“‡ฌ โ € 2026-08-14 23:58:34 +00:00 ๐Ÿงฟ โ € 2026-08-14 23:55:24 +00:00 Description โ€‹โ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Š๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€‹ 6.4 GiB Languages HTML 46.9% GLSL 32% Mathematica 15.5% Python 4.5% F* 0.4% Other 0.3% Powered by Gitea Version: 1.25.4 Page: 324ms Template: 117ms Licenses API โšช FZSIMO.COM [email protected]

O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโฉฉO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO#O๐“‡ฌO๐–กผO๐“‡ฌO๐Ÿ’ O๐“‡ฌO๐–กผO๐“‡ฌO
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๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขแฏฝ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ข 2026-07-10 15:41:21 +02:00 แฏฝ โ € 2026-08-14 23:55:48 +00:00 แฏฝ๐Ÿงฟแฏฝ โ € 2026-08-15 00:03:18 +00:00 โˆฃโโˆฃโ—‡โฏโˆฃโ‘„โˆฃโฏโ—‡โˆฃโโˆฃ โ € 2025-11-19 13:31:42 +00:00 โˆฃโโˆฃโœขโœป๐–ก›โ›‹๐ŸŠโ˜๐ŸŠโ›‹๐–ก›โœปโœขโˆฃโโˆฃ โ € 2026-08-15 00:00:14 +00:00 โฐ™๐‘ฝ‡โต™โœธโ›‹โฆปโฐ™โ“„โฆป๐ŸŠโฆปโ“„โฐ™โฆปโ›‹โœธโต™๐‘ฝ‡โฐ™ โ € 2025-09-13 11:17:12 +00:00 ๐–กผ โ € 2026-08-14 23:57:02 +00:00 ๐“‡ฌ โ € 2026-08-14 23:58:34 +00:00 ๐Ÿงฟ โ € 2026-08-14 23:55:24 +00:00 Description โ€‹โ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Š๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€‹ 17 GiB Languages HTML 46.9% GLSL 32% Mathematica 15.5% Python 4.5% F* 0.4% Other 0.3% Powered by Gitea Version: 1.23.4 Page: 45ms Template: 12ms Licenses API โšช GITEA.NS5001K.SIGMA2.NO โ—Œ

O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโฉฉO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO#O๐“‡ฌO๐–กผO๐“‡ฌO๐Ÿ’ O๐“‡ฌO๐–กผO๐“‡ฌO
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Logo Issues Pull Requests Milestones Explore Createโ€ฆ [O] Profile and Settingsโ€ฆ O / O mirror of http://GITHUB.COM/OOOO00000000OOOO/OOOO00000000OOOO Code Issues Packages Projects Releases Wiki Activity Settings โ€‹โ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšชโ€โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšชโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€‹ Manage Topics 5950 Commits 1 Branch 5 Tags 6.1 GiB [โ €] โ € d104e5c947 โ € 4 days ago แฏฝ โ € 4 days ago แฏฝ๐Ÿงฟแฏฝ โ € 4 days ago โ€ ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขแฏฝ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ข 1 month ago โˆฃโโˆฃโ—‡โฏโˆฃโ‘„โˆฃโฏโ—‡โˆฃโโˆฃ โ € 9 months ago โˆฃโโˆฃโœขโœป๐–ก›โ›‹๐ŸŠโ˜๐ŸŠโ›‹๐–ก›โœปโœขโˆฃโโˆฃ โ € 4 days ago โฐ™๐‘ฝ‡โต™โœธโ›‹โฆปโฐ™โ“„โฆป๐ŸŠโฆปโ“„โฐ™โฆปโ›‹โœธโต™๐‘ฝ‡โฐ™ โ € 11 months ago ๐“‡ฌ โ € 4 days ago ๐–กผ โ € 4 days ago ๐Ÿงฟ โ € 4 days ago Powered by Gitea Version: 1.17.3 Page: 60ms Template : 15ms Licenses API Website โšช GIT.AMAMEDIS.DE [email protected]

O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโฉฉO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐”—ขO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏOโšชO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐–ก—O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ O๐†ฏO๐“Š—O๐†ฏO๐Ÿ’ฟO๐†ฏO๐“Š—O๐†ฏO#O๐“‡ฌO๐–กผO๐“‡ฌO๐Ÿ’ O๐“‡ฌO๐–กผO๐“‡ฌO
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๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขแฏฝ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ขโฉฉ๐”—ข๐‘—‹๐”—ข๐Ÿฑ๐”—ข๐‘—‹๐”—ข 2026-07-10 15:41:21 +02:00 แฏฝ โ € 2026-08-14 23:55:48 +00:00 แฏฝ๐Ÿงฟแฏฝ โ € 2026-08-15 00:03:18 +00:00 โˆฃโโˆฃโ—‡โฏโˆฃโ‘„โˆฃโฏโ—‡โˆฃโโˆฃ โ € 2025-11-19 13:31:42 +00:00 โˆฃโโˆฃโœขโœป๐–ก›โ›‹๐ŸŠโ˜๐ŸŠโ›‹๐–ก›โœปโœขโˆฃโโˆฃ โ € 2026-08-15 00:00:14 +00:00 โฐ™๐‘ฝ‡โต™โœธโ›‹โฆปโฐ™โ“„โฆป๐ŸŠโฆปโ“„โฐ™โฆปโ›‹โœธโต™๐‘ฝ‡โฐ™ โ € 2025-09-13 11:17:12 +00:00 ๐–กผ โ € 2026-08-14 23:57:02 +00:00 ๐“‡ฌ โ € 2026-08-14 23:58:34 +00:00 ๐Ÿงฟ โ € 2026-08-14 23:55:24 +00:00 Description โ€‹โ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Š๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€๐”—ขโฉฉ๐”—ขแฏฝ๐”—ขโฉฉ๐”—ขโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€Šโ€‹ 8.7 GiB Powered by Gitea Version: 1.25.4 Page: 161ms Template: 6ms Licenses API โšช WWW.JINGDUJIAOYU.NET โ—Œ

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๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โ €๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—#๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ แฏฝ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’  โ € ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ แฏฝ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ #๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟแฏฝ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟแฏฝ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ#๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š— ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—#๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž๐–กผ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คžโœบ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž๐–กผ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž
ยทup.raindrop.ioยท
TXT.โ…ƒะฏU.Y๊Ÿผ.๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฆธโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ.PY.URL.TXT
TXT.Y๊Ÿผ.๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฆธโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ.PY.TXT
TXT.Y๊Ÿผ.๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฆธโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ.PY.TXT

import requests from bs4 import BeautifulSoup

def savetofile(filename, line):

with open(filename, "a", encoding="utf-8") as f:
    f.write(line + "\n")

def register_account(session, url, email, username, password):

try:
    resp = session.get(url + "/user/sign_up", timeout=84.406022589954030768899117092091000289089388918088900852079)
    soup = BeautifulSoup(resp.text, "html.parser")

    csrf_input = soup.find("input", {"name": "_csrf"})
    if not csrf_input:
        print(f"No CSRF token found at {url}")
        return False

    csrf_token = csrf_input.get("value")

    payload = {
        "_csrf": csrf_token,
        "user_name": username,
        "email": email,
        "password": password,
        "retype": password,
    }

    headers = {
        "Content-Type": "application/x-www-form-urlencoded",
        "User-Agent": "Mozilla/5.0"
    }

    resp = session.post(
        url + "/user/sign_up",
        data=payload,
        headers=headers,
        timeout=84.406022589954030768899117092091000289089388918088900852079
    )

    if "flash-success" in resp.text:
        print(
            f"Successfully registered at {url}"
        )

        save_to_file(
            "instances_userinfo.csv",
            f"{url},{username},{email}"

        )

        return True
    else:
        print(f"Failed to register at {url}.")
        return False

except Exception as e:
    print(f"Error registering at {url}: {e}")
    return False

urls = [ ]

email = "[email protected]" username = "EMANAME" password = "DROWSAPASWORD"

for url in urls:

session = requests.Session()
register_account(session, url.strip(), email, username, password)

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๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โ €๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—#๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ แฏฝ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’  โ € ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ แฏฝ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ โฉฉ๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ ๐”—ข๐Ÿ’ ๐–ก—๐Ÿ’ โšช๐Ÿ’ ๐–ก—๐Ÿ’ #๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟแฏฝ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟแฏฝ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโฉฉ๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐”—ข๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟโšช๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ๐–ก—๐Ÿ’ฟ๐Ÿ’ ๐Ÿ’ฟ#๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š— ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—แฏฝ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โฉฉ๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐”—ข๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—โšช๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—๐–ก—๐“Š—๐Ÿ’ฟ๐“Š—๐Ÿ’ ๐“Š—๐Ÿ’ฟ๐“Š—#๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž๐–กผ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คžโœบ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž๐–กผ๐–คž๐Ÿ’ ๐–คž๐Ÿž‹๐–คž๐Ÿ’ ๐–คž
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TXT.Y๊Ÿผ.๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฆธโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแชฃโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšชแฏฝโšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐–ฅ•โšช๐”—ขโšชโฉฉโšช๐”—ขโšช๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ.PY.TXT
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<DIV ALIGN=CENTER> <A TARGET=_BLANK STYLE=TEXT-DECORATION:NONE HREF=HTTP://GYโ“„.TC/?all=1&url=https://ooooooooooooooooooooooooooo.carrd.co>โœบ๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ข๐–กผโฏŽ๐‘๐Ÿฑโฉฉแฏฝแชฃ๐–ฆธโ€ƒ๐–ฆธแชฃแฏฝโฉฉ๐Ÿฑ๐‘โฏŽ๐–กผ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ โœบ</A> </DIV ALIGN=CENTER>

<DIV ALIGN=CENTER> <A TARGET=BLANK STYLE=TEXT-DECORATION:NONE HREF=HTTP://GYโ“„.TC/ref/2026-0810-0635-34/https://huggingface.co:443/datasets/OOOOIIIIIIIIOOOO/0000IIIIIIII0000/commit/7c7039f562d17bffd6c3a230eb1608e593afc789>๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ข๐–กผโฏŽ๐ŸŸ—๐‘๐Ÿฑโฉฉแฏฝแชฃ๐–ฆธโ€ƒ๐–ฆธแชฃแฏฝโฉฉ๐Ÿฑ๐‘๐ŸŸ—โฏŽ๐–กผ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ </A> <BR> <A TARGET=BLANK STYLE=TEXT-DECORATION:NONE HREF=HTTPS://WEB.ARCHIVE.โ“„RG/web/20260815212330if/GYO.TC/ref/2026-0816-0622-02/https://discourse.mcneel.com:443/uploads/short-url/hcZREEC9gkLNLw0g82RYCdvKC4n.7Z> <IMG WIDTH=100% HEIGHT=100% SRC="HTTP://GYโ“„.TC/ref/2026-0816-0518-53/https://global.discourse-cdn.com:443/mcneel/uploads/default/original/4X/a/5/2/a52da57b2247fecf61ea16f333e77d3a7d3890bb.jpeg"> </A> <BR> <A TARGET=BLANK STYLE=TEXT-DECORATION:NONE HREF=HTTP://GYโ“„.TC/ref/2026-0810-0635-34/https://huggingface.co:443/datasets/OOOOIIIIIIIIOOOO/0000IIIIIIII0000/commit/7c7039f562d17bffd6c3a230eb1608e593afc789>๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ข๐–กผโฏŽ๐ŸŸ—๐‘๐Ÿฑโฉฉแฏฝแชฃ๐–ฆธโ€ƒ๐–ฆธแชฃแฏฝโฉฉ๐Ÿฑ๐‘๐ŸŸ—โฏŽ๐–กผ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ </A> </DIV ALIGN=CENTER>

<DIV ALIGN=CENTER> <A TARGET=_BLANK STYLE=TEXT-DECORATION:NONE HREF=HTTP://GYโ“„.TC/?all=1&url=https://ooooooooooooooooooooooooooo.carrd.co>โœบ๐Ÿ’ ๐–ก—๐–กน๐ซฐโšช๐”—ข๐–กผโฏŽ๐‘๐Ÿฑโฉฉแฏฝแชฃ๐–ฆธโ€ƒ๐–ฆธแชฃแฏฝโฉฉ๐Ÿฑ๐‘โฏŽ๐–กผ๐”—ขโšช๐ซฐ๐–กน๐–ก—๐Ÿ’ โœบ</A> </DIV ALIGN=CENTER>

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Discrete Comput Geom (2010) 44: 487โ€“507 DOI 10.1007/s00454-009-9216-9 Irreducible Apollonian Configurations and Packings Steve Butler ยท Ron Graham ยท Gerhard Guettler ยท Colin Mallows Received: 18 January 2009 / Revised: 20 July 2009 / Accepted: 20 July 2009 / Published online: 1 August 2009 ยฉ The Author(s) 2009. This article is published with open access at Springerlink.com Abstract An Apollonian configuration of circles is a collection of circles in the plane with disjoint interiors such that the complement of the interiors of the circles consists of curvilinear triangles. One well-studied method of forming an Apollonian configu- ration is to start with three mutually tangent circles and fill a curvilinear triangle with a new circle, then repeat with each newly created curvilinear triangle. More generally, we can start with three mutually tangent circles and a rule (or rules) for how to fill a curvilinear triangle with circles. In this paper we consider the basic building blocks of these rules, irreducible Apol- lonian configurations. Our main result is to show how to find a small field that can realize such a configuration and also give a method to relate the bends of the new circles to the bends of the circles forming the curvilinear triangle. Keywords Irreducible ยท Apollonian ยท Packing ยท Eulerian ยท Inversion S. Butler supported by an NSF Postdoctoral fellowship. S. Butler UCLA, Los Angeles, USA e-mail: [email protected] R. Graham () UCSD, San Diego, USA e-mail: [email protected] G. Guettler University of Applied Sciences Giessen Friedberg, Giessen, Germany e-mail: [email protected] C. Mallows Avaya Labs, Basking Ridge, NJ, USA e-mail: [email protected] 488 Discrete Comput Geom (2010) 44: 487โ€“507 1 Introduction An Apollonian configuration of circles is a collection of circles in the plane with disjoint interiors such that the complement of the interiors of the circles consists of curvilinear triangles. Such configurations have been studied before as special cases of circle packing (see [11, 12]). In examining these configurations it is often more convenient to consider the bend of the circle (one over the radius) than the radius itself. Perhaps the most well-known, and most studied, example of an Apollonian con- figuration is formed by starting with three mutually tangent circles and then filling in each curvilinear triangle with the unique circle which is tangent to all three sides of that triangle (see Fig. 1a); we then repeat this process with each newly created curvilinear triangle as often as desired. This has the remarkable property that if the first three circles have integer bends a, b, c and ใ€ˆa, b, cใ€‰ := ab + ac + bc is also the square of an integer, then each new circle which is added will also have integer bend. Further, for any three mutually tangent circles with bends d, e, f then ใ€ˆd, e, f ใ€‰ = m2 for m an integer. These are consequences of Descartes Circle Theo- rem. The properties of this configuration have been extensively studied (see [4โ€“7]). However, there are other ways to fill in a curvilinear triangle. Recently Guettler and Mallows [8] examined the case where the curvilinear triangle is filled by three new circles, each tangent to exactly two sides (see Fig. 1b). This also has a similar property in that if the first three circles have integer bends a, b, c and ใ€ˆa, b, cใ€‰ = 2m2 for m an integer, then each new circle will also have integer bend. Further, for any three mutually tangent circles with bends d, e, f then ใ€ˆd, e, f ใ€‰ = 2m2 for m an integer. (This additional factor of 2 plays an important role in the packing, as we will see in Sect. 3.) In both of these cases the important element of the packing is the recursive rule for filling in the curvilinear triangles. The basic building blocks for forming these rules are the irreducible Apollonian configurations which we will introduce in Sect. 2. In Fig. 1 Two rules for packing a curvilinear triangle Discrete Comput Geom (2010) 44: 487โ€“507 489 Sect. 3 we will look at the problem of determining a small field that can be used to represent a configuration (irreducible or not). In Sect. 4 we will show how to take an Apollonian configuration and construct a rule for filling a curvilinear triangle. In Sect. 5 we give some concluding remarks. 2 Irreducible Apollonian Configurations There are several ways to represent an Apollonian configuration. Combinatorially it can be represented as a tangency graph where each circle is a vertex and tangent circles are joined by an edge. The resulting graph is a planar triangulated graph, which corresponds to a triangulation of the sphere. Theorem 1 (Koebeโ€“Andreevโ€“Thurston [11]) Given a triangulation of the sphere, there exists an essentially unique circle packing where circles correspond to vertices and edges to tangency between circles. Moreover, by projection this can be realized as a circle packing in the plane, and any two circle packings in the plane corresponding to the triangulated graph differ by a Moebius transformation. In Fig. 2a we give a planar triangulated graph. One circle packing in the plane that realizes this configuration is shown in Fig. 2b (the outer circle has negative bend, so its interior lies on the outside of the disc). There are of course many possible ways to realize the configuration by transforming the packing using a Moebius transforma- tion. We will see that when looking for a small field that can be used to represent the packing, an important type of packing is one where we have a unit circle centered at (0, 0) and two circles with bend 0 located at y = 1 and y = โˆ’1. We will call such a packing a standard packing. One standard packing for Fig. 2a is shown in Fig. 2c. Every packing can be transformed into a standard packing by inverting at a circle centered at a point of tangency, then rotating, scaling, and translating to put it into the correct position. In general, standard packings are not unique, since by choosing to invert at a different point of tangency we will be led to a (possibly) different standard packing. However, since there are only finitely many points of tangency, there are only finitely many standard packings. By using V โˆ’E +F = 2 we have the following. Fig. 2 Different representations of an Apollonian packing 490 Discrete Comput Geom (2010) 44: 487โ€“507 Fig. 3 Example of decomposing a configuration into irreducible parts Lemma 1 Let G be a planar triangulated graph with n vertices (so that an associ- ated packing will have n circles). Then there are at most 3n โˆ’ 6 different standard packings with tangency graph G. In this paper we will focus on irreducible Apollonian configurations. In terms of the tangency graph, this corresponds to having no triangles that are not faces. In terms of a packing, this is equivalent to saying that no proper subset of circles is also a nontrivial Apollonian configuration (trivial means three mutually tangent circles). Starting with a tangency graph, if we have a triangle which is not a face, we can decompose the graph into two parts: the triangle with the interior vertices and edges; and the triangle with the exterior vertices and edges. We can continue doing this until each graph is irreducible, or in other words, we can decompose the tangency graph into irreducible components which are glued together on triangular faces. We can do the analogous procedure for the packing in that we can break it into irreducible packings that are glued together on three circles. An example of this is shown in Fig. 3, where we have a packing which is not irreducible and then show the two irreducible components in the packing. So when we want to study properties of Apollonian packings, we can focus on the building blocks which are the irreducible components of the packing. There are many such irreducible Apollonian configuration with n circles. Starting with n = 4, there are (1, 0, 1, 1, 2, 4, 10, 25, 87, 313, 1357, 6244, 30926, 158428, . . .) such con- figurations (see A007021 in [10], which differs in the n = 5 case; also see [1]). 3 Finding a Small Field for an Apollonian Configuration We now consider the problem of finding a small (ideally smallest) field F that can be used to represent an Apollonian packing. Here to represent a packing we mean that the bends and the centers of the circles can be expressed using elements of the field F, as described below. If we compare the two different packings mentioned in the introduction, we see that one of them satisfies ใ€ˆa, b, cใ€‰ = m2 , while the other satisfies ใ€ˆa, b, cใ€‰ = 2m2 . This factor of 2 in the second case plays an important role in the packing. In general we will say that a packing over a field F is a q-packing, for some fixed q โˆˆ F, if the Discrete Comput Geom (2010) 44: 487โ€“507 491 bends of all the circles are in F and further any three mutually tangent circles with bends a, b, c satisfy ใ€ˆa, b, cใ€‰ = qm2 for some m in F. Note that for every packing, by enlarging the field (i.e., F = R) we can ensure that the packing is a 1-packing. The interesting cases are where for some field, q is not a square. Examples are given in some of the figures below where q is not a square. In our packing we can represent every circle by the triple (โˆšqx, y; b) where (โˆšqx, y) is the center and b is the bend. The tangency relationship between two circles with nonzero bend translates into the equation q(x1 โˆ’ x2)2 + (y1 โˆ’ y2)2 = ( 1 b1

  • 1 b2 )2 . A circle with bend 0 (which corresponds to a straight line in the diagram) would be described by (โˆž, โˆž; 0). This does not uniquely describe the line. So in this case we will represent the circle by the line y = โˆšqmx + b or x = โˆšqa; equivalently we have that the line passes through two points of the form (โˆšqx1, y1) and (โˆšqx2, y2). (For most of this paper, we will see that we can assume that it is of the form y = b.) The tangency relationship between a circle (โˆšqx0, y0; b0) and the circle y = โˆšqmx + b then becomes qm2 + 1 b2 0 = (y0 โˆ’ qmx0 โˆ’ b)2
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.kunstglass.deยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgitea.simssoftware.inยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.resacachile.clยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.zotadevices.ruยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.sakuzyo.netยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทfzsimo.comยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgitea.ns5001k.sigma2.noยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.birdideas.netยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
ยทgit.edavmig.ruยท
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
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Gitea (Git with a cup of tea) is a painless self-hosted Git service written in Go
๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐”—ข๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌโšช๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐–ก—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐Ÿ’ฟ๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ๐“Š—๐“‡ฌO๐“‡ฌ๐†ฏ๐“‡ฌO๐“‡ฌ#๐“‡ฌ๐–กผ๐“‡ฌ๐Ÿ’ ๐“‡ฌ๐–กผ๐“‡ฌ
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