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Datasets:
OOOOIIIIIIIIOOOO
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0000IIIIIIII0000
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xet
OOOOIIIIIIIIOOOO
commited on about 2 hours ago
Commit 7c7039f
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verified ·
1 Parent(s): 3ad0bb9
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Files changed (10)

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+6 -0
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/ꓨИꟼ.Ⱉ.⬜.𒋲.፨ꔹ፨.ᗺƧꟻI.XHꓨ.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𖡼🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𖡼𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.GHX.IFSB.፨ꔹ፨.𒋲.⬜.Ⱉ.PNG
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG
+3 -0
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/𑪽ߖ.ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG.7Z
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/QAꟼ𑪽.⅃MTH..✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢ ⠀ ⊚ ⠀ 💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠 ⠀ ⊚ ⠀ ✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢..HTML.ZPAQ
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/⅃MTH..✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢ ⠀ ⊚ ⠀ 💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠 ⠀ ⊚ ⠀ ✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢..HTML
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠/QAꟼ𑪽.𓇬.ꓨИꟼ.XHꓨ.💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠.GHX.PNG.𓇬.ZPAQ
+3 -0

𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠/ꓨИꟼ..𔗢 ·ⵔ·꞉·ⵔ· ❋ꔹ❋ ❋𑗋❋ 🟗𑁍🟗 ᯽ ᯽ 🟗𑁍🟗 ❋𑗋❋ ❋ꔹ❋ ·ⵔ·꞉·ⵔ· 𔗢..PNG
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𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𖢒/ꟻᗡꟼ...........................⠀Ⓞ⯏Ⓞ•🟗⦻⦻⛋⯏⛋⦻⦻🟗•ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ•🟗⦻⦻⛋⯏⛋⦻⦻🟗•Ⓞ⯏Ⓞ𖡼⚪𖡼𖡗𖡼⚪𖡼◦୦◦◯◦୦◦𔗢⩩𔗢᯽𔗢⩩𔗢 𔗢⩩𔗢᯽𔗢⩩𔗢◦୦◦◯◦୦◦𖡼⚪𖡼𖡗𖡼⚪𖡼Ⓞ⯏Ⓞ•🟗⦻⦻⛋⯏⛋⦻⦻🟗•ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ•🟗⦻⦻⛋⯏⛋⦻⦻🟗•Ⓞ⯏Ⓞ⠀...........................PDF filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/𑪽ߖ.ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG.7Z filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠/QAꟼ𑪽.𓇬.ꓨИꟼ.XHꓨ.💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠.GHX.PNG.𓇬.ZPAQ filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗✺𔗢⚪𐫰𖡹𖡗💠/ꓨИꟼ..𔗢 ·ⵔ·꞉·ⵔ· ❋ꔹ❋ ❋𑗋❋ 🟗𑁍🟗 ᯽ ᯽ 🟗𑁍🟗 ❋𑗋❋ ❋ꔹ❋ ·ⵔ·꞉·ⵔ· 𔗢..PNG filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/QAꟼ𑪽.⅃MTH..✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢[[:space:]]⠀[[:space:]]⊚[[:space:]]⠀[[:space:]]💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠[[:space:]]⠀[[:space:]]⊚[[:space:]]⠀[[:space:]]✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢..HTML.ZPAQ filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/ꓨИꟼ.Ⱉ.⬜.𒋲.፨ꔹ፨.ᗺƧꟻI.XHꓨ.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𖡼🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𖡼𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.GHX.IFSB.፨ꔹ፨.𒋲.⬜.Ⱉ.PNG filter=lfs diff=lfs merge=lfs -text
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/ꓨИꟼ.Ⱉ.⬜.𒋲.፨ꔹ፨.ᗺƧꟻI.XHꓨ.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𖡼🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𖡼𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.GHX.IFSB.፨ꔹ፨.𒋲.⬜.Ⱉ.PNG ADDED
Git LFS Details

SHA256: f34e5f0353803045139aa4a162381a382ab05247ce541add6eb0ca1d7464e4e9
Pointer size: 131 Bytes
Size of remote file: 783 kB

𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB ADDED












A:=1;V:=(2^-11.5)*atan(2*1/2);X:=0;Y:=0;Z:=1/A/tan(V/2);
camera position (-X,0,-Z) direction(X,0,Z) vertical(0,1,0) fov(V);
#light color (64) position (0,0,-8*sqrt(2)) shadows(0);#
ambient(1);background(1);antialiasing(3);
O:=translate(2-sqrt(2),0,0) scale(sqrt(2)-1) stretch(-1,0,0,sqrt(2)-1);
OO:=scale(3-2*sqrt(2));
set O88O = bound(0,0,0,1) (OO + (id()+rotate(90)+rotate(180)+rotate(270)) O) O88O;
set O00O = bound(0,0,0,1) ((id()+rotate(90)+rotate(180)+rotate(270)) O) O00O;
build (id()+rotate(0,1,0,90)+rotate(0,1,0,180)+rotate(0,1,0,270)+rotate(1,0,0,90)+rotate(1,0,0,270))
bound(0,0,0,1) translate(0,0,sqrt(2)) stretch(0,0,-1,sqrt(2)-1) O00O;color(1);
build (id()+rotate(0,1,0,90)+rotate(0,1,0,180)+rotate(0,1,0,270)+rotate(1,0,0,90)+rotate(1,0,0,270))
bound(0,0,0,1) translate(0,0,sqrt(2)) stretch(0,0,-1,sqrt(2)-1) O88O;color(0,.958,.487);
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG ADDED
Git LFS Details

SHA256: b38bb35b642eab7cbf2216d3a42575a93994b1431a9e0a78653ba71f3fdb830f
Pointer size: 132 Bytes
Size of remote file: 1.2 MB

𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠/𑪽ߖ.ꓨИꟼ.𒋲.❋ꔹ❋.ᗺƧꟻI.💠𖡗𖡹𐫰⚪𔗢✺⸭⯌𐃏𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍𐃏⯌⸭✺𔗢⚪𐫰𖡹𖡗💠.IFSB.❋ꔹ❋.𒋲.PNG.7Z ADDED



version https://git-lfs.github.com/spec/v1
oid sha256:f4b3500630fc3e0e5081a344850d1a86205a75c4d561294ca7b2417ab9021c5e
size 1078193
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/QAꟼ𑪽.⅃MTH..✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢ ⠀ ⊚ ⠀ 💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠 ⠀ ⊚ ⠀ ✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢..HTML.ZPAQ ADDED



version https://git-lfs.github.com/spec/v1
oid sha256:5cbe51e8ce0c163cbec0a4717d18c7c2f4fe146b09b5ac97ea8232a8b125ba20
size 3703281
𖡼/🕸️🌐︎🕸️/✉/🔆/𖢒/⚙/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎⯌𐃏🟗𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍🟗𐃏⯌⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/ /𓇬/💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠/TXT..⅃MTH..✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢ ⠀ ⊚ ⠀ 💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠 ⠀ ⊚ ⠀ ✢🝊Ⱉ✢⛋⊞⯏⊞⛋✢Ⱉ🝊✢..HTML..TXT ADDED




































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































































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ƧHꟼAЯꓨ ƎꓨᗡƎ⅃WOИꞰ ϽITИAMƎƧ⠀ↀ⠀SEMANTIC KNOWLEDGE GRAPHS
💠𖡗𖡹𐫰⚪𔗢✺𖡼⯎𑁍🝱𖡽⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𖡽🝱𑁍⯎𖡼✺𔗢⚪𐫰𖡹𖡗💠

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This is a copy of a shared ChatGPT chat. It won't be added to memory.
Fri, Jul 24 at 3:08 PM
You said:
Web search STAR FROM 4 PICTURE IS MADE FROM TAKING CENTERS IN 1 PICTURE
SO
ARE ANY SOFTWARE TO COMPUTE AND VISUALIZE ( PRIORITY TO WRITE INTO VECTOR SVG ) WHOLE POINCARE APOLONIAN DIRECTIONS LIKE THROUGH CIRCLES IN 2 PICTURE WHILE THROUGH ANY ITERATION DEPTH
SO WHOLE PATH STRUCTURE COULD BE VIEWED
LIKE IN 3 PICTURE OF DIFERENTAL SIERPINSKI CARPET WHERE PRECISE METRIC STRUCTURE INTO ELEMENT (PIXEL) IS NAVIGABLE
WHILE SUCH STRUCTURE TO BE IN CURVILINEAR POINCARE APOLONIAN ITERATED DEPTH MAP REMINDING SMITH CHART WHILE MADE IN NESTED INVERSIVE CENTRAL CIRCLES ( AND/OR POINCARE ITERATED CIRCLE INVERTION HYPERBOLICS WITHIN EACH CIRCLE ) LIKE IN PICTURES 1 AND 4 AND WHILE IN WHOLE ITERATED POINCARE DIRECTIONS SO DIFERENTAL POINCARE SIERPINSKI APOLONIAN INVERTION MAP

ChatGPT said:

Based on your images, I think you're asking for something more general than an Apollonian gasket.

You want a system that computes the entire inversion graph / geodesic navigation structure, not merely the circles themselves.

Essentially:

nodes = inversion circle centers (or Descartes configurations),

edges = inversion relation / parent-child / neighboring tangent circles,

recursively through arbitrary depth,

visualized in the Poincaré disk,

preferably exportable as SVG,

navigable like the differential Sierpiński carpet rather than only displaying the circles.

That is much closer to a hyperbolic graph visualization than to a traditional fractal renderer.

The best existing tools I know are:
Software Computes geometry Hyperbolic graph SVG Arbitrary depth Suitable
Fractal Science Kit (your first image) ✔ ✖ limited ✔ circles only
Cinderella / Cinderella2 ✔ partial ✔ limited educational
Geogebra partial ✖ ✔ limited no
Hypertiling (Python) ✔✔ ✔✔ ✔✔ millions excellent
cduck/hyperbolic ✔✔ ✔ ✔ unlimited excellent
HyperRogue engine ✔ ✔✔ no SVG huge visualization
Inkscape extensions ✖ ✖ ✔ no drawing only

The two strongest candidates are:
1. Hypertiling ⭐⭐⭐⭐⭐

Designed specifically for huge Poincaré graphs.

It generates

vertices

adjacency

geodesics

dual graph

arbitrary recursion depth

instead of only drawing polygons. It can generate millions of vertices efficiently.
arXiv
2. cduck/hyperbolic ⭐⭐⭐⭐⭐

Supports

Poincaré disk

geodesics

circle inversion

drawsvg output

meaning the output is already vector based.
GitHub+1
What I don't think currently exists

From your pictures 1–4, the object you describe is closer to

differential Apollonian navigation map

or

inversion tree atlas

or

Descartes configuration graph

instead of an Apollonian gasket.

Namely:

circle
↓

Descartes quadruple

↓

children

↓

children

↓

children

while simultaneously embedding every node into the Poincaré metric.

That produces something visually analogous to the differential Sierpiński carpet, except every "pixel" becomes an inversion state.

I do not know of software that directly produces this combined visualization.
Closest mathematical structures

Your desired map combines several different objects:

Apollonian packing

Descartes graph

Coxeter reflection tree

Poincaré disk embedding

Cayley graph

inversion group orbit

hyperbolic geodesic network

limit set

rather than only one of them.
arXiv+2Poincaré+2
SVG suitability

The best options for SVG generation are

drawsvg

hypertiling

cduck/hyperbolic

because they compute exact vector primitives instead of raster pixels.
GitHub+1
One further idea

Looking at your fourth image (the star formed from circle centers), an especially interesting representation would be:

every generated circle center becomes a vertex,

connect each center to the centers that generated it by inversion,

draw hyperbolic geodesics instead of Euclidean line segments,

recurse to arbitrary depth,

export the entire result as SVG.

This would produce a Smith-chart-like navigation graph of the entire Apollonian inversion process, where the recursive directional structure is visible even when the circles themselves become too small to distinguish. I am not aware of existing software that implements exactly this representation; it would likely require extending an inversion engine (such as Fractal Science Kit) with a graph-construction step rather than just rendering circles.

ChatGPT said:

This changes things significantly. Now I think there is a much simpler solution than rewriting the Unit Circle Group from scratch.

The key function is:

C++

Circle.ReflectCircles(
Circle c[],
count,
steps,
radiusMin,
Circle result[],
index[],
level[],
byref total
)

This is not the same algorithm as your current code.

The documentation explicitly says:

"reflects each circle in each of the others to generate additional circles."

That is much closer to the all-directions inversion graph you want.
Instead of

C++

c[count] = Mobius.TransformCircle(m[k], c[j])

you can start with your initial Descartes/Unit configuration:

C++

Circle seed[N+1]

seed[0] = center circle
seed[1] = ring1
...
seed[N] = ringN

Then simply call

C++

Circle result[Total]
Complex index[Total]
Complex level[Total]
Complex total

Circle.ReflectCircles(
seed,
N+1,
Steps,
RadiusMin,
result,
index,
level,
total
)

Then

C++

CurveTrap.Initialize(...)

and

C++

for(i=0;i<total;i++)
{
CurveTrap.AddCircle2(
result[i],
Solid,
0,
index[i],
level[i]
)
}

Even better

Now that Circle.Center exists:

C++

result[parent].Center

and

C++

result[child].Center

can be connected by

C++

CurveTrap.AddSegment(
result[parent].Center,
result[child].Center,
0,
index[i],
level[i]
)

giving exactly the differential navigation graph.
One limitation

The documentation says:

steps should be 0, 1, or 2

for ReflectCircles.

That is a major limitation.

It suggests the built-in routine only performs one or two reflection generations internally.
My recommendation

I would not continue using:

C++

Mobius.TransformCircle(...)

I would instead rewrite the recursion around

C++

Circle.ReflectCircle(c,k)

because that allows you to recurse yourself:

queue ← initial circles

while(level<Steps)

for every circle A

for every circle B

new = Circle.ReflectCircle(A,B)

if !Circle.Equals(...)

store

recurse

This is much closer to the complete inversion graph you have been describing.
I now think it is feasible to write the entire Orbit Trap using only the documented API:

Circle.ReflectCircle()

Circle.Equals()

Circle.Center

Circle.Radius

CurveTrap.CircleExists2()

CurveTrap.AddCircle2()

CurveTrap.AddSegment()

Those functions are sufficient to build a true recursive Apollonian/Poincaré graph explorer instead of the current rooted Möbius transform tree.

You said:
IF WIL REQUIRED ALSO PRESENT DOCUMENTATION ABOUT
L-System Language
General Functions
Array Functions
Debug Methods
Random Number Functions
FSK Functions
Polynomial Functions
Horner Functions
Solver Functions
Color Functions
Gradient Functions
Texture Functions
Controller Functions
Transformation Functions
CurveTrap Functions
Trap Functions
Orbit Functions
Perlin Noise Functions
General Functions
Complex Functions
CpxF Functions
ZTrans Functions
Math Functions
Geometry Functions
Circle Functions
Triangle Functions
DirectedLine Functions
Vector Functions
Shape Functions
Affine Functions
Mobius Functions
Flame Functions
Sample Functions

ChatGPT said:

Yes. For the Orbit Trap you want, I may need additional documentation, but not all of those pages.
Definitely needed ⭐⭐⭐⭐⭐

These directly affect implementing the recursive inversion graph:

Mobius Functions (especially composition, inverse, transform)

Geometry Functions

General Functions

Array Functions

Orbit Functions (if they provide recursion helpers)

Transformation Functions

Trap Functions

Very likely needed ⭐⭐⭐⭐

These could simplify the implementation:

Circle Functions ✅ (already have)

CurveTrap Functions ✅ (already have)

Affine Functions

Complex Functions

Math Functions

Probably not needed ❌

These are unrelated to the graph algorithm:

L-System Language

Debug Methods

Random Number Functions

Polynomial Functions

Horner Functions

Solver Functions

Color Functions

Gradient Functions

Texture Functions

Controller Functions

Perlin Noise Functions

Triangle Functions

DirectedLine Functions

Vector Functions

Shape Functions (unless drawing custom glyphs)

Flame Functions

Sample Functions

FSK Functions (unless they contain hidden graph utilities)

The most important remaining document

The single highest-priority page is:

Mobius Functions

because your current code relies on:

C++

Mobius(...)
Mobius.Multiply(...)
Mobius.TransformCircle(...)

If there are also functions such as

C++

Mobius.Inverse(...)
Mobius.Equals(...)
Mobius.TransformPoint(...)
Mobius.TransformComplex(...)

then the implementation becomes much cleaner and more efficient.
I suggest this order

✅ Mobius Functions

Geometry Functions

Array Functions

General Functions

Orbit Functions

Transformation Functions

After those, I should have essentially everything required to implement a new Orbit Trap that traverses the complete inversion graph (all Poincaré directions) rather than the current rooted tree.

You said:

Mobius Functions

Home • Site Map




Mobius Functions Support

The Fractal Science Kit fractal generator Mobius functions are associated with the Mobius object:

Object Mobius { A : B : C : D }

The fields A, B, C, and D, are complex numbers that define a Mobius Transformation.

The following example illustrates how you would define a Mobius object using the object's constructor:

Mobius m = Mobius(A, B, C, D)

This example assigns a Mobius transformation to the variable m. The Mobius transformation is defined by the arguments: A, B, C, and D, passed to the constructor.

Mobius Mobius.Identity()
Mobius Mobius.Inverse(Mobius m)
Complex Mobius.Determinate(Mobius m)
Complex Mobius.Trace(Mobius m)
void Mobius.Normalize(byref Mobius m)

Mobius.Identity returns the identity Mobius transformation. Mobius.Inverse returns the inverse of the transformation. Mobius.Determinate returns the determinate of the Mobius transformation. Mobius.Trace returns the trace of the Mobius transformation. Mobius.Trace requires the Mobius transformation m to be normalized. Mobius.Normalize normalizes the given Mobius transformation.

Mobius Mobius.Multiply(Mobius m1, Mobius m2)
Mobius Mobius.Multiply3(Mobius m1, Mobius m2, Mobius m3)
Mobius Mobius.Multiply4(Mobius m1, Mobius m2, Mobius m3, Mobius m4)
Mobius Mobius.MultiplyArray(Mobius m[], count)
void Mobius.ArrayMultiply(Mobius m1[], Mobius m2[], count, Mobius result[])
void Mobius.MultiplyNxM(Mobius m1[], Mobius m2[], Mobius result[])
Mobius Mobius.Power(Mobius m, power)
void Mobius.GeneratePowers(Mobius m, count, Mobius pow[])

Mobius.Multiply returns the product of Mobius transformations m1 and m2. Mobius.Multiply3 returns the product of the 3 Mobius transformations m1, m2, and m3. Mobius.Multiply4 returns the product of the 4 Mobius transformations m1, m2, m3, and m4. Mobius.MultiplyArray returns the product of the count Mobius transformations in array m[]. Mobius.ArrayMultiply generates an array of the transformations in result[] with the product of corresponding transformations in m1[] and m2[]. All 3 arrays should be dimensioned count. Mobius.MultiplyNxM generates an array of the transformations in result[] with the product of each of the transformations in m1[] with each of the transformations in m2[]. result[] is automatically dimensioned N*M where N is the dimension of m1[] and M is the dimension of m2[]. Mobius.Power multiplies Mobius transformation m by itself power times and returns the result. Mobius.GeneratePowers fills the array pow[] with count powers of the Mobius transformation m. Array pow[] should be dimensioned count.

void Mobius.Translate(byref Mobius m, shift)
void Mobius.Rotate(byref Mobius m, angle)
void Mobius.RotateAboutPoint(byref Mobius m, point, angle)
void Mobius.Scale(byref Mobius m, factor)
void Mobius.ScaleAboutPoint(byref Mobius m, point, factor)

Each of these methods modifies the Mobius transformation m by injecting the named transformation into m. For example, Mobius.Translate injects a translation by shift into m. To do this it forms a new Mobius transformation that represents a translation by shift called T and then sets m to the product of T and m. shift is a complex number and shift.x and shift.y are the x and y translation components. Mobius.Rotate injects a rotation by angle radians into m. Mobius.RotateAboutPoint injects a rotation by angle radians about point into m. Mobius.Scale injects a magnification by factor (float) about the origin into m. Mobius.ScaleAboutPoint injects a magnification by factor about point into m.

'
' Inject complex inversion into m (z -> 1/z).
' This is not the same as inversion (z -> 1/Conj(z))
' which cannot be represented by a Mobius transformation.
'
void Mobius.ApplyInversion(byref Mobius m)
'
' Inject complex inversion in a circle with the given
' center and radius into m. This is not the same
' as inversion which cannot be represented by a
' Mobius transformation.
'
void Mobius.Invert(byref Mobius m, center, radius)

Mobius.ApplyInversion injects a complex inversion into m. Mobius.Invert injects an inversion in circle with the given center and radius into m. Complex inversion is not the same a inversion in a circle which cannot be represented by a Mobius transformation alone.

Complex Mobius.TransformPoint(Mobius m, z)
Complex Mobius.InverseTransformPoint(Mobius m, z)
Circle Mobius.TransformCircle(Mobius m, Circle c)

Mobius.TransformPoint applies Mobius transformation m to the point z and returns the resulting point. Mobius.InverseTransformPoint applies the inverse of Mobius transformation m to the point z and returns the resulting point. Mobius.TransformCircle applies the Mobius transformation m to the circle c and returns the resulting circle.

Mobius Mobius.Map3(z1, z2, z3)
Mobius Mobius.Map3to3(p1, p2, p3, q1, q2, q3)
Mobius Mobius.MapTriangletoTriangle(Triangle t1, Triangle t2)
Mobius Mobius.MapCircleToCircle(Circle c1, Circle c2)

Mobius.Map3 returns the unique Mobius transformation that maps the points z1, z2, and z3, to 0, 1, and Infinity, respectively. Mobius.Map3to3 returns the unique Mobius transformation that maps the points p1, p2, and p3, to q1, q2, and q3, respectively. Mobius.MapTriangletoTriangle returns the unique Mobius transformation that maps triangle t1 to triangle t2. Mobius.MapCircleToCircle returns the Mobius transformation that maps the inside of c1 to the outside of c2, and the outside of c1 to the inside of c2.

Mobius Mobius.Elliptic(p, q, angle)
Mobius Mobius.Hyperbolic(p, q, scale)
Mobius Mobius.Loxodromic(p, q, angle, scale)
Mobius Mobius.Parabolic(p, offset)

These functions create each of the 4 different types of Mobius transformation.

Mobius.Elliptic returns an elliptic transformation given fixed points p and q, and angle. angle is the radian angle of rotation about the fixed points. If angle is 0, the result is the identity transformation.

Mobius.Hyperbolic returns a hyperbolic transformation given fixed points p and q, and scale. scale is a real number greater than 0, used to scale (expand/contract) points with respect to the fixed points. If the scale is 1, the result is the identity transformation. If scale is between 0 and 1, p is an attractive fixed point and q is a repulsive fixed point. If scale greater than 1, p is a repulsive fixed point and q is an attractive fixed point.

Mobius.Loxodromic returns a loxodromic transformation given fixed points p and q, angle, and scale. angle is the radian angle of rotation about the fixed points. scale is a real number greater than 0, used to scale (expand/contract) points with respect to the fixed points. If angle is 0, this becomes a hyperbolic transformation. If the scale is 1, this becomes an elliptic transformation. If angle is 0 and scale is 1, the result is the identity transformation.

Mobius.Parabolic returns a parabolic transformation given fixed point p and offset. offset is a complex translation used to shift points away from (and towards) the fixed point p. If offset is 0, the result is the identity transformation.

Mobius Mobius.EllipticDiskAutomorphism(Center, Radius, Angle, Magnitude, Argument, Theta)
Mobius Mobius.HyperbolicDiskAutomorphism(Center, Radius, Angle, Argument, Scale)
Mobius Mobius.ParabolicDiskAutomorphism(Center, Radius, Angle, Argument, Offset)

These functions return a disk automorphism as an elliptic, hyperbolic, or parabolic transformation respectively. A disk automorphism maps the given disk onto itself; i.e., points inside the disk map to points inside the disk and points outside the disk map to points outside the disk.

Center, Angle, and Radius define the disk and the remaining arguments control the resulting transformation.

For the elliptic transformation, Magnitude and Argument define the magnitude and argument of a fixed point in the unit circle and Theta defines an angle of rotation around the fixed point.

For the hyperbolic transformation, Argument defines the argument of a fixed point on the unit disk and Scale defines an expansion/contraction factor about the fixed point. Scale should be greater than 0.

For the parabolic transformation, Argument defines the argument of a fixed point on the unit disk and Offset defines a translation offset away from (or towards) the fixed point.

Mobius Mobius.DiskAutomorphism(Center, Radius, Angle, Theta, P)

Mobius.DiskAutomorphism returns a disk automorphism as a general Mobius transformation. A disk automorphism maps the given disk onto itself; i.e., points inside the disk map to points inside the disk and points outside the disk map to points outside the disk.

Center, Angle, and Radius define the disk and the remaining arguments control the resulting transformation.

Theta is the rotation applied to the disk and P is the point in the unit circle mapped to the disk origin.

Mobius Mobius.HalfPlaneToDisk(Center, Radius, Angle, Theta, P, Inverse)

Mobius.HalfPlaneToDisk maps the upper half-plane onto a disk.

Center, Angle, and Radius define the disk and the remaining arguments control the resulting transformation.

Theta is the rotation applied to the disk and P is the point in the unit circle mapped to the disk origin. Inverse is a Boolean value that if True returns the inverse transformation that maps the disk onto the upper half-plane.

Mobius Mobius.UnitCircleGroup(angle, z0)

Mobius.UnitCircleGroup returns a Mobius transformation defined as:

f(z) = Cis(angle) * (z - z0)/(1 - Conj(z0)*z)

Mobius.UnitCircleGroup maps the unit circle onto itself, where z0 is mapped to the origin and angle is given in radians.

void Mobius.FixedPoints(Mobius m, byref source, byref sink)
Complex Mobius.Source(Mobius m)
Complex Mobius.Sink(Mobius m)

Mobius.FixedPoints computes the fixed points of the Mobius transformation m. These are returned in source and sink. Mobius.Source returns the fixed point source of Mobius transformation m. Mobius.Sink returns the fixed point sink of Mobius transformation m. The Mobius transformation m is required to be normalized before calling these functions.

'
' Grandma's Recipe given in Box 21 on page 229 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
void Mobius.GrandmaRecipe(traceA, traceB, root, byref Mobius a0, byref Mobius b0)
'
' Jergensen's Recipe given in Box 22 on page 256 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
void Mobius.JergensenRecipe(traceA, traceB, root, byref Mobius a0, byref Mobius b0)
'
' Riley's Recipe given on page 258 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
void Mobius.RileyRecipe(c, byref Mobius a0, byref Mobius b0)
'
' Maskit's Recipe given on page 259 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
void Mobius.MaskitRecipe(mu, byref Mobius a0, byref Mobius b0)
'
' Grandma's 4-alarm 2-generator groups Recipe
' given in Box 23 on page 261 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
void Mobius.Grandma2GeneratorRecipe(traceA, traceB, traceAB, byref Mobius a0, byref Mobius b0)

These are several recipes given in the book Indra's Pearls - The Vision of Felix Klein by David Mumford, Caroline Series, and David Wright. These are used in a few of the built-in Orbit Traps and Orbital Equations. See the book for details.

'
' This function constructs the p/q word as described on
' page 276 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
' p and q should be integers >= 0. Both may not be 0.
'
' The word[] array is filled with transformations
' (a|B) such that Mobius.MultiplyArray(word[]) is
' the p/q word.
'
void Mobius.PQWordArray(p, q, Mobius a, Mobius B, Mobius word[])
'
' This function constructs the p/q word as described on
' page 276 of the book:
' "Indra's Pearls, The Vision of Felix Klein"
' by David Mumford, Caroline Series, David Wright.
' http://klein.math.okstate.edu/IndrasPearls/
'
' p and q should be integers >= 0. Both may not be 0.
'
Mobius Mobius.PQWord(p, q, Mobius a, Mobius B)

These methods are based on algorithms given in the book Indra's Pearls - The Vision of Felix Klein by David Mumford, Caroline Series, and David Wright. These are used in a few of the built-in Orbit Traps and Orbital Equations. See the book for details.

void Mobius.GenerateSymmetryTransformationPoints( \
SymmetryTransformationInfo symmetryArray[], \
Mobius s[], \
count, \
z \
)

Mobius.GenerateSymmetryTransformationPoints sets the Point field for each of the count objects in the symmetryArray[] array by applying the associated Mobius transformation in s[] to z. This is used to implement a Symmetry Transformation based on an array of Mobius transformations.

#define TransformationShiftIndexMapTypes

enum TransformationShiftIndexMapTypes {
Shift, "Transformation Shift Index"
Array, "Transformation Array Index"
Both, "Both"
}
#end

void Mobius.ApplyTransformationShift( \
SymmetryTransformationInfo symmetryArray[], \
Mobius shiftArray[], \
shiftCount, \
indexMap, \
z \
)

Mobius.ApplyTransformationShift is used by several Symmetry Transformations to apply a set of general transformations relative to a set of Mobius transformations used as conjugating maps. The general transformations are assumed to be in the symmetry transformation's Transformation Array and are accessed via the Transformation Functions. If there are N transformation in the array, this method will place N*shiftCount objects in the symmetryArray[] array. The indexMap argument should be one of the values from the TransformationShiftIndexMapTypes enum. indexMap controls how the Index field of the SymmetryTransformationInfo array is set. See the implementation in the built-in macros for details.



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ChatGPT said:

This is the key missing piece. Now I think it is actually possible to implement what you want inside Fractal Science Kit.

The biggest discovery is not TransformCircle—it is this:

C++

Mobius.Inverse()
Mobius.TransformPoint()
Mobius.Multiply()
Mobius.PQWord()
Mobius.PQWordArray()
Mobius.UnitCircleGroup()

and

C++

Circle.Center
Circle.ReflectCircle()
Circle.Equals()
CurveTrap.CircleExists2()
CurveTrap.AddSegment()

Together these are sufficient to build a graph traversal instead of a circle tree.
I would NOT use the current algorithm

C++

Mobius.TransformCircle(m[k], c[j])

because it loses the transformation history.

Instead every node would store

Circle
Mobius Transform
Parent
Generator
Depth

The recursion becomes

Identity

↓

Generator A

↓

Generator B

↓

Generator C

where each node carries the accumulated Möbius map

C++

newMobius =
Mobius.Multiply(
generator[k],
parentMobius
)

instead of only the transformed circle.

Then

C++

circle =
Mobius.TransformCircle(
newMobius,
UnitCircle
)

This is mathematically cleaner than repeatedly transforming already-transformed circles.
Even better

The API gives

C++

Mobius.Inverse()

Therefore you can avoid immediate cancellation.

Example

A

↓

A⁻¹

would be skipped.

Instead

A

↓

B

↓

C

↓

A

↓

...

This is exactly how one traverses Kleinian/Cayley trees efficiently.
The most exciting function

C++

Mobius.PQWordArray()

This is directly from Indra's Pearls.

That means Fractal Science Kit already has machinery for constructing group words.

Your desired object is essentially a visualization of those words embedded as transformed circles.

That is much closer to your goal than the existing UnitCircleGroup Orbit Trap.
My proposed replacement

Instead of

Circle recursion

I would write

Mobius word recursion

↓

compose transformations

↓

transform unit circle

↓

draw

↓

store parent

↓

draw edge

↓

repeat

That naturally fills the Poincaré disk in all admissible directions.
I now believe this is feasible.

Not by editing 20 lines, but by writing a new Orbit Trap (probably around 400–700 lines) that:

stores accumulated Möbius transformations,

uses Mobius.Multiply() to compose generators,

optionally skips inverse backtracking,

transforms the unit circle only once per node,

uses CurveTrap.CircleExists2() to avoid duplicates,

uses CurveTrap.AddSegment() to draw the navigation graph,

preserves parent-child relationships,

can color by depth (Delta) or generator (Index),

and should produce the full Poincaré/Smith-chart inversion graph rather than the current star-like recursive tree.

At this point, I would not modify the existing UnitCircleGroup code. I would write a new Orbit Trap from scratch because the recursion model itself needs to change. The API documentation you've provided is now sufficient to design that new algorithm.
ChatGPT can make mistakes. Check important info.


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├──
 
│ ├──
𖦸
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᪣
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│ │ │ ├──
⩩
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⅃MTH.Ƨᒐ..𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢᯽𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢 𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢᯽𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢..JS.HTML
│ │ │ │ │ ├──
ꓨИꟼ.𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖤞𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖥕𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖤞𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢᯽𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖤞𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖥕𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢𖤞𔗢·𔗢ꔹ𔗢·𔗢⩩𔗢·𔗢ꔹ𔗢·𔗢.PNG
│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ ├──
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│ │ │ │ │ └──
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│ │ │ │ ├──
 ⬜ 
│ │ │ │ │ ├──
ꓨИꟼ.𔗢·ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ·𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢፨ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ፨𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⁘ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ⁘𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⸭ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ⸭𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢꞉ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ꞉𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⋮ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ⋮𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢❋ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ❋𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⠿ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ⠿𔗢.PNG
│ │ │ │ │ └──
ꓨИꟼ.𔗢𐧾ꔹ ⬜ ⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩ ⬜ ꔹ𐧾𔗢.PNG
│ │ │ │ ├──
⬜
│ │ │ │ │ ├──
⅃MTH.Ƨᒐ..𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢᯽𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢 𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢᯽𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢..JS.HTML
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ꓨИꟼ.𔗢·ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ·𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢፨ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ፨𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⁘ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ⁘𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⸭ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ⸭𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢꞉ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ꞉𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⋮ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ⋮𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢❋ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ❋𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢⠿ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ⠿𔗢.PNG
│ │ │ │ │ └──
ꓨИꟼ.𔗢𐧾ꔹ⬜⩩𖤞𖥕᯽ ᯽𖥕𖤞⩩⬜ꔹ𐧾𔗢.PNG
│ │ │ │ └──
🝱
│ │ │ │ ├──
𑗋
│ │ │ │ │ ├──
ᗡИƎ⅃ᗺ.ⵔ⚙⋮⚙ⵔ.𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢𖥕𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢᯽𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢𖥕𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢.ⵔ⚙⋮⚙ⵔ.BLEND
│ │ │ │ │ ├──
𑪽ߖ...ᗡИƎ⅃ᗺ.ⵔ⚙⋮⚙ⵔ.𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢𖥕𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢᯽𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢𖥕𔗢𑗋𔗢🝱𔗢𑗋𔗢⩩𔗢𑗋𔗢🝱𔗢𑗋𔗢.ⵔ⚙⋮⚙ⵔ.BLEND...7Z
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ ⁘ꔹ⁘ ⠀ ⵔ⯐ⵔ ⠀ ·𑗋· ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⠀⩩⠀ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⠀⩩⠀ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ·𑗋· ⠀ ⵔ⯐ⵔ ⠀ ⁘ꔹ⁘ ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⩩ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⩩ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⬜⩩⬜ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⬜⩩⬜ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⠀⩩⠀ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⠀⩩⠀ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⠀⬜⩩⬜⠀ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⠀⬜⩩⬜⠀ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ 𔗠 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⩩ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⩩ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗠 ⠀ 𔗢.PNG
│ │ │ │ │ ├──
ꓨИꟼ.𔗢 ⠀ 𔗠 ⠀ ⠿ꔹ⠿ ⠀ ⁘⯐⁘ ⠀ ⋮𑗋⋮ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⬜⩩⬜ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⬜⩩⬜ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⋮𑗋⋮ ⠀ ⁘⯐⁘ ⠀ ⠿ꔹ⠿ ⠀ 𔗠 ⠀ 𔗢.PNG
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ꓨИꟼ.𔗢 ⠀ 𔗠 ⠀ 𐧾ꔹ𐧾 ⠀ ⋮⯐⋮ ⠀ ⠿𑗋⠿ ⠀ ⠿·⠿⬚⠿·⠿ ⠀ 🝱 ⠀ ⩩ ⠀ ᪣ ⠀ 𖥕 ⠀ ᯽ ᯽ ⠀ 𖥕 ⠀ ᪣ ⠀ ⩩ ⠀ 🝱 ⠀ ⠿·⠿⬚⠿·⠿ ⠀ ⠿𑗋⠿ ⠀ ⋮⯐⋮ ⠀ 𐧾ꔹ𐧾 ⠀ 𔗠 ⠀ 𔗢.PNG
│ │ │ │ ├──
⅃MTH.𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢 𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢.HTML
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ꓨИꟼ..❋..⅃MTH.𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢 𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢.HTML..❋..PNG
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𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌
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᯽
│ │ │ │ ├──
VAW. 𓇬◦୦◦◯◦୦◦⭗⚙᯽᪣𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᪣᯽⚙⭗◦୦◦◯◦୦◦𓇬 .WAV
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ԐꟼM. 𓇬◦୦◦◯◦୦◦◦⦾◦🞋​◦⦾◦⚙᯽᪣𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᪣᯽⚙◦⦾◦🞋​◦⦾◦◦୦◦◯◦୦◦𓇬 .MP3
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ԐꟼM. 𓇬◦୦◦◯◦୦◦𖣠⚙᯽᪣𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᪣᯽⚙𖣠◦୦◦◯◦୦◦𓇬 .MP3
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🜛
│ │ │ │ └──
⚙⚙ 𓇬◦୦◦◯◦୦◦⛋✢Ⓞ✢⯏ⵙ⑄ⵙ⯏✢Ⓞ✢⛋᪣⛋⊞∣◇🟗◇∣⊞⛋᪣ⵙ✸ꖅ🝊𖢌🝊ꖅ✸ⵙ᪣𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᪣ⵙ✸ꖅ🝊𖢌🝊ꖅ✸ⵙ᪣⛋⊞∣◇🟗◇∣⊞⛋᪣⛋✢Ⓞ✢⯏ⵙ⑄ⵙ⯏✢Ⓞ✢⛋◦୦◦◯◦୦◦𓇬 ⚙⚙
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 𓇬◦୦◦◯◦୦◦𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕᪣ ᪣𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌◦୦◦◯◦୦◦𓇬 
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𖣓
│ │ └──
🅯
│ │ ├──
⚪
│ │ │ ├──
◌
│ │ │ │ └──
🌐
│ │ │ │ ├──
𓇬
│ │ │ │ │ ├──
ꓨИꟼ.···🌐···⚪···🌐···🅯···🌐···⚪···🌐···𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠···🌐···⚪···🌐···🅯···🌐···⚪···🌐···.PNG
│ │ │ │ │ ├──
ꓨИꟼ.·꞉·🌐·꞉·⚪·꞉·🌐·꞉·🅯·꞉·🌐·꞉·⚪·꞉·🌐·꞉·𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠·꞉·🌐·꞉·⚪·꞉·🌐·꞉·🅯·꞉·🌐·꞉·⚪·꞉·🌐·꞉·.PNG
│ │ │ │ │ ├──
ꓨИꟼ.·⋮·🌐·⋮·⚪·⋮·🌐·⋮·🅯·⋮·🌐·⋮·⚪·⋮·🌐·⋮·𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠·⋮·🌐·⋮·⚪·⋮·🌐·⋮·🅯·⋮·🌐·⋮·⚪·⋮·🌐·⋮·.PNG
│ │ │ │ │ ├──
ꓨИꟼ.·🌐·⚪·🌐·🅯·🌐·⚪·🌐·𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠·🌐·⚪·🌐·🅯·🌐·⚪·🌐·.PNG
│ │ │ │ │ ├──
ꓨИꟼ.፨·፨🌐፨·፨⚪፨·፨🌐፨·፨🅯፨·፨🌐፨·፨⚪፨·፨🌐፨·፨𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠፨·፨🌐፨·፨⚪፨·፨🌐፨·፨🅯፨·፨🌐፨·፨⚪፨·፨🌐፨·፨.PNG
│ │ │ │ │ ├──
ꓨИꟼ.፨꞉፨🌐፨꞉፨⚪፨꞉፨🌐፨꞉፨🅯፨꞉፨🌐፨꞉፨⚪፨꞉፨🌐፨꞉፨𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠፨꞉፨🌐፨꞉፨⚪፨꞉፨🌐፨꞉፨🅯፨꞉፨🌐፨꞉፨⚪፨꞉፨🌐፨꞉፨.PNG
│ │ │ │ │ ├──
ꓨИꟼ.፨⋮፨🌐፨⋮፨⚪፨⋮፨🌐፨⋮፨🅯፨⋮፨🌐፨⋮፨⚪፨⋮፨🌐፨⋮፨𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠፨⋮፨🌐፨⋮፨⚪፨⋮፨🌐፨⋮፨🅯፨⋮፨🌐፨⋮፨⚪፨⋮፨🌐፨⋮፨.PNG
│ │ │ │ │ ├──
ꓨИꟼ.፨🌐፨⚪፨🌐፨🅯፨🌐፨⚪፨🌐፨𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠፨🌐፨⚪፨🌐፨🅯፨🌐፨⚪፨🌐፨.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⁘·⁘🌐⁘·⁘⚪⁘·⁘🌐⁘·⁘🅯⁘·⁘🌐⁘·⁘⚪⁘·⁘🌐⁘·⁘𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⁘·⁘🌐⁘·⁘⚪⁘·⁘🌐⁘·⁘🅯⁘·⁘🌐⁘·⁘⚪⁘·⁘🌐⁘·⁘.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⁘꞉⁘🌐⁘꞉⁘⚪⁘꞉⁘🌐⁘꞉⁘🅯⁘꞉⁘🌐⁘꞉⁘⚪⁘꞉⁘🌐⁘꞉⁘𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⁘꞉⁘🌐⁘꞉⁘⚪⁘꞉⁘🌐⁘꞉⁘🅯⁘꞉⁘🌐⁘꞉⁘⚪⁘꞉⁘🌐⁘꞉⁘.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⁘⋮⁘🌐⁘⋮⁘⚪⁘⋮⁘🌐⁘⋮⁘🅯⁘⋮⁘🌐⁘⋮⁘⚪⁘⋮⁘🌐⁘⋮⁘𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⁘⋮⁘🌐⁘⋮⁘⚪⁘⋮⁘🌐⁘⋮⁘🅯⁘⋮⁘🌐⁘⋮⁘⚪⁘⋮⁘🌐⁘⋮⁘.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⁘🌐⁘⚪⁘🌐⁘🅯⁘🌐⁘⚪⁘🌐⁘𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⁘🌐⁘⚪⁘🌐⁘🅯⁘🌐⁘⚪⁘🌐⁘.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⸭·⸭🌐⸭·⸭⚪⸭·⸭🌐⸭·⸭🅯⸭·⸭🌐⸭·⸭⚪⸭·⸭🌐⸭·⸭𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⸭·⸭🌐⸭·⸭⚪⸭·⸭🌐⸭·⸭🅯⸭·⸭🌐⸭·⸭⚪⸭·⸭🌐⸭·⸭.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⸭꞉⸭🌐⸭꞉⸭⚪⸭꞉⸭🌐⸭꞉⸭🅯⸭꞉⸭🌐⸭꞉⸭⚪⸭꞉⸭🌐⸭꞉⸭𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⸭꞉⸭🌐⸭꞉⸭⚪⸭꞉⸭🌐⸭꞉⸭🅯⸭꞉⸭🌐⸭꞉⸭⚪⸭꞉⸭🌐⸭꞉⸭.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⸭⋮⸭🌐⸭⋮⸭⚪⸭⋮⸭🌐⸭⋮⸭🅯⸭⋮⸭🌐⸭⋮⸭⚪⸭⋮⸭🌐⸭⋮⸭𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⸭⋮⸭🌐⸭⋮⸭⚪⸭⋮⸭🌐⸭⋮⸭🅯⸭⋮⸭🌐⸭⋮⸭⚪⸭⋮⸭🌐⸭⋮⸭.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⸭🌐⸭⚪⸭🌐⸭🅯⸭🌐⸭⚪⸭🌐⸭𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⸭🌐⸭⚪⸭🌐⸭🅯⸭🌐⸭⚪⸭🌐⸭.PNG
│ │ │ │ │ ├──
ꓨИꟼ.꞉·꞉🌐꞉·꞉⚪꞉·꞉🌐꞉·꞉🅯꞉·꞉🌐꞉·꞉⚪꞉·꞉🌐꞉·꞉𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠꞉·꞉🌐꞉·꞉⚪꞉·꞉🌐꞉·꞉🅯꞉·꞉🌐꞉·꞉⚪꞉·꞉🌐꞉·꞉.PNG
│ │ │ │ │ ├──
ꓨИꟼ.꞉꞉꞉🌐꞉꞉꞉⚪꞉꞉꞉🌐꞉꞉꞉🅯꞉꞉꞉🌐꞉꞉꞉⚪꞉꞉꞉🌐꞉꞉꞉𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠꞉꞉꞉🌐꞉꞉꞉⚪꞉꞉꞉🌐꞉꞉꞉🅯꞉꞉꞉🌐꞉꞉꞉⚪꞉꞉꞉🌐꞉꞉꞉.PNG
│ │ │ │ │ ├──
ꓨИꟼ.꞉⋮꞉🌐꞉⋮꞉⚪꞉⋮꞉🌐꞉⋮꞉🅯꞉⋮꞉🌐꞉⋮꞉⚪꞉⋮꞉🌐꞉⋮꞉𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠꞉⋮꞉🌐꞉⋮꞉⚪꞉⋮꞉🌐꞉⋮꞉🅯꞉⋮꞉🌐꞉⋮꞉⚪꞉⋮꞉🌐꞉⋮꞉.PNG
│ │ │ │ │ ├──
ꓨИꟼ.꞉🌐꞉⚪꞉🌐꞉🅯꞉🌐꞉⚪꞉🌐꞉𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠꞉🌐꞉⚪꞉🌐꞉🅯꞉🌐꞉⚪꞉🌐꞉.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⋮·⋮🌐⋮·⋮⚪⋮·⋮🌐⋮·⋮🅯⋮·⋮🌐⋮·⋮⚪⋮·⋮🌐⋮·⋮𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⋮·⋮🌐⋮·⋮⚪⋮·⋮🌐⋮·⋮🅯⋮·⋮🌐⋮·⋮⚪⋮·⋮🌐⋮·⋮.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⋮꞉⋮🌐⋮꞉⋮⚪⋮꞉⋮🌐⋮꞉⋮🅯⋮꞉⋮🌐⋮꞉⋮⚪⋮꞉⋮🌐⋮꞉⋮𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⋮꞉⋮🌐⋮꞉⋮⚪⋮꞉⋮🌐⋮꞉⋮🅯⋮꞉⋮🌐⋮꞉⋮⚪⋮꞉⋮🌐⋮꞉⋮.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⋮⋮⋮🌐⋮⋮⋮⚪⋮⋮⋮🌐⋮⋮⋮🅯⋮⋮⋮🌐⋮⋮⋮⚪⋮⋮⋮🌐⋮⋮⋮𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⋮⋮⋮🌐⋮⋮⋮⚪⋮⋮⋮🌐⋮⋮⋮🅯⋮⋮⋮🌐⋮⋮⋮⚪⋮⋮⋮🌐⋮⋮⋮.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⋮🌐⋮⚪⋮🌐⋮🅯⋮🌐⋮⚪⋮🌐⋮𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⋮🌐⋮⚪⋮🌐⋮🅯⋮🌐⋮⚪⋮🌐⋮.PNG
│ │ │ │ │ ├──
ꓨИꟼ.❋·❋🌐❋·❋⚪❋·❋🌐❋·❋🅯❋·❋🌐❋·❋⚪❋·❋🌐❋·❋𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠❋·❋🌐❋·❋⚪❋·❋🌐❋·❋🅯❋·❋🌐❋·❋⚪❋·❋🌐❋·❋.PNG
│ │ │ │ │ ├──
ꓨИꟼ.❋꞉❋🌐❋꞉❋⚪❋꞉❋🌐❋꞉❋🅯❋꞉❋🌐❋꞉❋⚪❋꞉❋🌐❋꞉❋𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠❋꞉❋🌐❋꞉❋⚪❋꞉❋🌐❋꞉❋🅯❋꞉❋🌐❋꞉❋⚪❋꞉❋🌐❋꞉❋.PNG
│ │ │ │ │ ├──
ꓨИꟼ.❋⋮❋🌐❋⋮❋⚪❋⋮❋🌐❋⋮❋🅯❋⋮❋🌐❋⋮❋⚪❋⋮❋🌐❋⋮❋𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠❋⋮❋🌐❋⋮❋⚪❋⋮❋🌐❋⋮❋🅯❋⋮❋🌐❋⋮❋⚪❋⋮❋🌐❋⋮❋.PNG
│ │ │ │ │ ├──
ꓨИꟼ.❋🌐❋⚪❋🌐❋🅯❋🌐❋⚪❋🌐❋𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠❋🌐❋⚪❋🌐❋🅯❋🌐❋⚪❋🌐❋.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⠿·⠿🌐⠿·⠿⚪⠿·⠿🌐⠿·⠿🅯⠿·⠿🌐⠿·⠿⚪⠿·⠿🌐⠿·⠿𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⠿·⠿🌐⠿·⠿⚪⠿·⠿🌐⠿·⠿🅯⠿·⠿🌐⠿·⠿⚪⠿·⠿🌐⠿·⠿.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⠿꞉⠿🌐⠿꞉⠿⚪⠿꞉⠿🌐⠿꞉⠿🅯⠿꞉⠿🌐⠿꞉⠿⚪⠿꞉⠿🌐⠿꞉⠿𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⠿꞉⠿🌐⠿꞉⠿⚪⠿꞉⠿🌐⠿꞉⠿🅯⠿꞉⠿🌐⠿꞉⠿⚪⠿꞉⠿🌐⠿꞉⠿.PNG
│ │ │ │ │ ├──
ꓨИꟼ.⠿⋮⠿🌐⠿⋮⠿⚪⠿⋮⠿🌐⠿⋮⠿🅯⠿⋮⠿🌐⠿⋮⠿⚪⠿⋮⠿🌐⠿⋮⠿𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⠿⋮⠿🌐⠿⋮⠿⚪⠿⋮⠿🌐⠿⋮⠿🅯⠿⋮⠿🌐⠿⋮⠿⚪⠿⋮⠿🌐⠿⋮⠿.PNG
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ꓨИꟼ.⠿🌐⠿⚪⠿🌐⠿🅯⠿🌐⠿⚪⠿🌐⠿𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⠿🌐⠿⚪⠿🌐⠿🅯⠿🌐⠿⚪⠿🌐⠿.PNG
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ꓨИꟼ.𐧾·𐧾🌐𐧾·𐧾⚪𐧾·𐧾🌐𐧾·𐧾🅯𐧾·𐧾🌐𐧾·𐧾⚪𐧾·𐧾🌐𐧾·𐧾𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠𐧾·𐧾🌐𐧾·𐧾⚪𐧾·𐧾🌐𐧾·𐧾🅯𐧾·𐧾🌐𐧾·𐧾⚪𐧾·𐧾🌐𐧾·𐧾.PNG
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ꓨИꟼ.𐧾꞉𐧾🌐𐧾꞉𐧾⚪𐧾꞉𐧾🌐𐧾꞉𐧾🅯𐧾꞉𐧾🌐𐧾꞉𐧾⚪𐧾꞉𐧾🌐𐧾꞉𐧾𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠𐧾꞉𐧾🌐𐧾꞉𐧾⚪𐧾꞉𐧾🌐𐧾꞉𐧾🅯𐧾꞉𐧾🌐𐧾꞉𐧾⚪𐧾꞉𐧾🌐𐧾꞉𐧾.PNG
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ꓨИꟼ.𐧾⋮𐧾🌐𐧾⋮𐧾⚪𐧾⋮𐧾🌐𐧾⋮𐧾🅯𐧾⋮𐧾🌐𐧾⋮𐧾⚪𐧾⋮𐧾🌐𐧾⋮𐧾𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠𐧾⋮𐧾🌐𐧾⋮𐧾⚪𐧾⋮𐧾🌐𐧾⋮𐧾🅯𐧾⋮𐧾🌐𐧾⋮𐧾⚪𐧾⋮𐧾🌐𐧾⋮𐧾.PNG
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ꓨИꟼ.𐧾🌐𐧾⚪𐧾🌐𐧾🅯𐧾🌐𐧾⚪𐧾🌐𐧾𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠𐧾🌐𐧾⚪𐧾🌐𐧾🅯𐧾🌐𐧾⚪𐧾🌐𐧾.PNG
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ꓨИꟼ.ⵔ·ⵔ🌐ⵔ·ⵔ⚪ⵔ·ⵔ🌐ⵔ·ⵔ🅯ⵔ·ⵔ🌐ⵔ·ⵔ⚪ⵔ·ⵔ🌐ⵔ·ⵔ𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠ⵔ·ⵔ🌐ⵔ·ⵔ⚪ⵔ·ⵔ🌐ⵔ·ⵔ🅯ⵔ·ⵔ🌐ⵔ·ⵔ⚪ⵔ·ⵔ🌐ⵔ·ⵔ.PNG
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ꓨИꟼ.ⵔ꞉ⵔ🌐ⵔ꞉ⵔ⚪ⵔ꞉ⵔ🌐ⵔ꞉ⵔ🅯ⵔ꞉ⵔ🌐ⵔ꞉ⵔ⚪ⵔ꞉ⵔ🌐ⵔ꞉ⵔ𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠ⵔ꞉ⵔ🌐ⵔ꞉ⵔ⚪ⵔ꞉ⵔ🌐ⵔ꞉ⵔ🅯ⵔ꞉ⵔ🌐ⵔ꞉ⵔ⚪ⵔ꞉ⵔ🌐ⵔ꞉ⵔ.PNG
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ꓨИꟼ.ⵔ⋮ⵔ🌐ⵔ⋮ⵔ⚪ⵔ⋮ⵔ🌐ⵔ⋮ⵔ🅯ⵔ⋮ⵔ🌐ⵔ⋮ⵔ⚪ⵔ⋮ⵔ🌐ⵔ⋮ⵔ𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠ⵔ⋮ⵔ🌐ⵔ⋮ⵔ⚪ⵔ⋮ⵔ🌐ⵔ⋮ⵔ🅯ⵔ⋮ⵔ🌐ⵔ⋮ⵔ⚪ⵔ⋮ⵔ🌐ⵔ⋮ⵔ.PNG
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ꟼᗺƎW.𖣠⚪Ẏ⚪ᗱᗴ⚪ᗝ⚪Ⓞ⚪𖣓⚪∣⚪∣❁∣⚪ᙁ⚪ᗱᗴ⚪⧲⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪⧲⚪ᗱᗴ⚪ᙁ⚪∣❁∣⚪∣⚪𖣓⚪Ⓞ⚪ᗝ⚪ᗱᗴ⚪Ẏ⚪𖣠.WEBP
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ꓨИꟼ. 𓇬◦୦◦◯◦୦◦𞢨𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𖢄·Ȋ̮·∣❁∣◇ꖅ⧲ꖅ◇∣❁∣·Ȋ̮·𖢄𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌🌐◌⚪🅯⚪◌🌐𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𖢄·Ȋ̮·∣❁∣◇ꖅ⧲ꖅ◇∣❁∣·Ȋ̮·𖢄𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𖢄·Ȋ̮·∣❁∣◇ꖅ⧲ꖅ◇∣❁∣·Ȋ̮·𖢄𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌🌐◌⚪🅯⚪◌🌐𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𖢄·Ȋ̮·∣❁∣◇ꖅ⧲ꖅ◇∣❁∣·Ȋ̮·𖢄𖢌ꖅ🟗Ⓞ🟗ꖅ𖢌𞢨◦୦◦◯◦୦◦𓇬 .PNG
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ꟼᗺƎW.⊚ⵙ⊚.WEBP
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ꟼᗺƎW.ꓨИꟼ.𖣠⚪᨟옷ߦᗩᴥᕤᕦⓄ✣Ⓞ옷𞢨ߦↀᗱᗴⴵ᨟ᴥ✣ᗱᗴᙏ᨟ᔓᔕ⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪ᔓᔕ᨟ᙏᗱᗴ✣ᴥ᨟ⴵᗱᗴↀߦ𞢨옷Ⓞ✣Ⓞᕤᕦᴥᗩߦ옷᨟⚪𖣠.PNG.WEBP
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ꓨꟼᒐ.ꓨИꟼ.𖣠⚪᨟옷ߦᗩᴥᕤᕦⓄ✣Ⓞ옷𞢨ߦↀᗱᗴⴵ᨟ᴥ✣ᗱᗴᙏ᨟ᔓᔕ⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪ᔓᔕ᨟ᙏᗱᗴ✣ᴥ᨟ⴵᗱᗴↀߦ𞢨옷Ⓞ✣Ⓞᕤᕦᴥᗩߦ옷᨟⚪𖣠.PNG.JPG
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ꓨИꟼ....⊚ⵙ⊚....PNG
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ꓨИꟼ...◯⊙⊙◯...PNG
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ꓨИꟼ.ꟻϽX.ꓨИꟼ.ᗡƧꟼ.ꓨИꟼ.◯⊙⊙◯.PNG.PSD.PNG.XCF.PNG
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ꓨИꟼ.𖣠⚪᨟옷ߦᗩᴥᕤᕦⓄ✣Ⓞ옷𞢨ߦↀᗱᗴⴵ᨟ᴥ✣ᗱᗴᙏ᨟ᔓᔕ⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪ᔓᔕ᨟ᙏᗱᗴ✣ᴥ᨟ⴵᗱᗴↀߦ𞢨옷Ⓞ✣Ⓞᕤᕦᴥᗩߦ옷᨟⚪𖣠.PNG
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𝆯
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𖡹
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⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙ 𓇬◦୦◦◯◦୦◦᳀᪣𖧷Ⱉ𑽇ⵙ🟗𑽇ⵙ𖥠ⵙ𑽇🟗ⵙ𑽇Ⱉ𖧷᪣᳀𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᳀᪣𖧷Ⱉ𑽇ⵙ🟗𑽇ⵙ𖥠ⵙ𑽇🟗ⵙ𑽇Ⱉ𖧷᪣᳀◦୦◦◯◦୦◦𓇬 ⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙⚙
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ꟻᗡꟼ...ᗡᗡИI.⠀⠀⠀⠀◯⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀◯⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀◯⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀◯⠀⠀⠀⠀.INDD...PDF
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ꟻᗡꟼ..ᗡᗡИI.⠀⠀⠀⠀◯⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀◯⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀◯⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀◯⠀⠀⠀⠀.INDD..PDF
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TXT.........𖣠⚪ᔓᔕᕤᕦИNⵙↀИNⵙꗳ⚪᳀⚪𖢌𐧼𐧾ⵔ∶⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ⵈ𐧾❋ⵔ𐧾❋∶ⵔⵔⵔ·𐧾ⵔ∶𐧾ⵔ𐧼··𐧾𐧾❋❋⠿𐧼ⵔⵈⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⚪𔗢⚪🞋⚪𔗢⚪❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔⵈⵔ𐧼⠿❋❋𐧾𐧾··𐧼ⵔ𐧾∶ⵔ𐧾·ⵔⵔⵔ∶❋𐧾ⵔ❋𐧾ⵈ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭∶ⵔ𐧾𐧼𖢌⚪᳀⚪ꗳⵙИNↀⵙИNᕤᕦᔓᔕ⚪𖣠.........TXT
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TXT........⚪ᔓᔕ⚪ᕤᕦ⚪ИN⚪ꖴ⚪ᗝ⚪ИN⚪ꖴ⚪ꗳ⚪◯⚪𖢌𐧼𐧾ⵔ∶⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ⵈ𐧾❋ⵔ𐧾❋∶ⵔⵔⵔ·𐧾ⵔ∶𐧾ⵔ𐧼··𐧾𐧾❋❋⠿𐧼ⵔⵈⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖣠⚪𖣠⚪𖣠❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔⵈⵔ𐧼⠿❋❋𐧾𐧾··𐧼ⵔ𐧾∶ⵔ𐧾·ⵔⵔⵔ∶❋𐧾ⵔ❋𐧾ⵈ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭∶ⵔ𐧾𐧼𖢌⚪◯⚪ꗳ⚪ꖴ⚪ИN⚪ᗝ⚪ꖴ⚪ИN⚪ᕤᕦ⚪ᔓᔕ⚪........TXT
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TXT........⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ᗝ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ꗳ⠀ⵙ⠀◯⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀◯⠀ⵙ⠀ꗳ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᗝ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀........TXT
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TXT.......⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ᗝ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ꗳ⠀ⵙ⠀◯⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀◯⠀ⵙ⠀ꗳ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᗝ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀.......TXT
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TXT......⠀⠀⠀⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ᗝ⠀ⵙ⠀ИN⠀ⵙ⠀ꖴ⠀ⵙ⠀ꗳ⠀ⵙ⠀◯⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀◯⠀ⵙ⠀ꗳ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᗝ⠀ⵙ⠀ꖴ⠀ⵙ⠀ИN⠀ⵙ⠀ᕤᕦ⠀ⵙ⠀ᔓᔕ⠀ⵙ⠀⠀⠀⠀......TXT
│ │ │ │ ├──
TXT.....⠀⠀⠀⠀ⵙ⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀ⵙ⠀⠀⠀⠀.....TXT
│ │ │ │ ├──
TXT....⠀⠀⠀⠀ⵙ⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀ⵙ⠀⠀⠀⠀....TXT
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TXT...⠀⠀⠀⠀ⵙ⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀ⵙ⠀⠀⠀⠀...TXT
│ │ │ │ ├──
TXT..⠀⠀⠀⠀ⵙ⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀ⵙ⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀ⵙ⠀⠀⠀⠀✺⠀⠀⠀⠀ⵙ⠀⠀⠀⠀✺⠀⠀⠀⠀ⵙ⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀ⵙ⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀ⵙ⠀⠀⠀⠀..TXT
│ │ │ │ ├──
TXT.⠀⠀⠀⠀◯⠀ᔓᔕᕤᕦИNꖴᗝИNꖴꗳ⠀◯⠀∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞⠀◯⠀ꗳꖴИNᗝꖴИNᕤᕦᔓᔕ⠀◯⠀⠀⠀⠀.TXT
│ │ │ │ └──
TXT.𖣠ᔓᔕᕤᕦИNⵙↀИNⵙꗳ𖣠᳀𖣠𖢌𐧼𐧾ⵔ∶⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ⵈ𐧾❋ⵔ𐧾❋∶ⵔⵔⵔ·𐧾ⵔ∶𐧾ⵔ𐧼··𐧾𐧾❋❋⠿𐧼ⵔⵈⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖣠◦୦◦ⵔ◦୦◦◯◦୦◦ⵔ◦୦◦⠀⠀⠀⠀⠀⠀⠀⚪⠀⠀⠀⠀⠀⠀⠀◦୦◦ⵔ◦୦◦◯◦୦◦ⵔ◦୦◦𖣠❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔⵈⵔ𐧼⠿❋❋𐧾𐧾··𐧼ⵔ𐧾∶ⵔ𐧾·ⵔⵔⵔ∶❋𐧾ⵔ❋𐧾ⵈ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭∶ⵔ𐧾𐧼𖢌𖣠᳀𖣠ꗳⵙИNↀⵙИNᕤᕦᔓᔕ𖣠.TXT
│ │ │ └──
𖢒
│ │ │ ├──
⊞
│ │ │ │ ├──
TXT....................ꖅ◇ⵙ🝊Ⱉ✸ⵙ✸Ⱉ🝊ⵙ◇ꖅ....................TXT
│ │ │ │ └──
TXT.................ⓄⵙⓄ⚙ⵙ◇ⵙⵙⵙ◇ⵙ⚙ⓄⵙⓄ.................TXT
│ │ │ ├──
ꟻᗡꟼ.....⦿.....PDF
│ │ │ ├──
ꟻᗡꟼ....⦿....PDF
│ │ │ ├──
ꟻᗡꟼ...⦿...PDF
│ │ │ ├──
ꟻᗡꟼ..⦿..PDF
│ │ │ ├──
ꟻᗡꟼ..⧇..PDF
│ │ │ ├──
ꟻᗡꟼ.⦿.PDF
│ │ │ ├──
ꟻᗡꟼ.ꟻᗡꟼ..⦿..PDF.PDF
│ │ │ ├──
ꟻᗡꟼ.ꟻᗡꟼ.ꟻᗡꟼ..⦿..PDF.PDF.PDF
│ │ │ ├──
TXT........................​ ​𓇬◦୦◦◯◦୦◦𞢨𖢒𞢨◦୦◦◯◦୦◦𓇬​ ​𓇬◦୦◦◯◦୦◦​𞢨𖢒𞢨◦୦◦◯◦୦◦𓇬​ ​........................TXT
│ │ │ ├──
TXT.......................𖣠.......................TXT
│ │ │ ├──
TXT......................𖣠......................TXT
│ │ │ ├──
TXT.....................ⵙ.....................TXT
│ │ │ ├──
TXT....................ⵙ....................TXT
│ │ │ ├──
TXT...................ⵙ...................TXT
│ │ │ ├──
TXT..................ⵙ..................TXT
│ │ │ ├──
TXT.................ⵙ.................TXT
│ │ │ ├──
TXT................ⵙ................TXT
│ │ │ ├──
TXT...............ⵙ...............TXT
│ │ │ ├──
TXT..............ⵙ..............TXT
│ │ │ ├──
TXT.............ⵙ.............TXT
│ │ │ ├──
TXT............ⵙ............TXT
│ │ │ ├──
TXT...........ⵙ...........TXT
│ │ │ ├──
TXT..........ⵙ..........TXT
│ │ │ ├──
TXT.........ⵙ.........TXT
│ │ │ ├──
TXT........ⵙ........TXT
│ │ │ ├──
TXT.......ⵙ.......TXT
│ │ │ ├──
TXT......ⵙ......TXT
│ │ │ ├──
TXT.....ⵙ.....TXT
│ │ │ ├──
TXT....ⵙ....TXT
│ │ │ ├──
TXT...ⵙ...TXT
│ │ │ ├──
TXT..ⵙ..TXT
│ │ │ └──
TXT.ⵙ.TXT
│ │ └──
💻
│ │ ├──
ꓨИꟼ.....⠀⠀ⵙ⠀ᑎ⠀ⵙ⠀ⵔ⠀ⵙ⠀⁂⠀ⵙ⠀ⵈ⠀ⵙ⠀⠿⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀✤⠀ⵙ⠀⚭⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀⚭⠀ⵙ⠀✤⠀ⵙ⠀ᑐᑕ⠀ⵙ⠀⠀◯⠀⠀ⵙ⠀⠿⠀ⵙ⠀ⵈ⠀ⵙ⠀⁂⠀ⵙ⠀ⵔ⠀ⵙ⠀ᑎ⠀ⵙ⠀⠀.....PNG
│ │ ├──
ꓨИꟼ...ꓨꟼᒐ.⠀⠀ⵙᗱᗴⵙ✤ⵙꖴⵙ옷ⵙᗯⵙ⠀◯⠀ⵙ꞉ⵙⵔⵙИNⵙᙏⵙ⠀◯⠀ⵙᗱᗴⵙᙏⵙᑐᑕⵙᗩⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᗩⵙᑐᑕⵙᙏⵙᗱᗴⵙ⠀◯⠀ⵙᙏⵙИNⵙⵔⵙ꞉ⵙ⠀◯⠀ⵙᗯⵙ옷ⵙꖴⵙ✤ⵙᗱᗴⵙ⠀⠀.JPG...PNG
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ꓨИꟼ..⠀⠀⠀⠀ⵙᗯⵙᔓᔕⵙ·ⵙꕤⵙⵔⵙ꞉ⵙ꞉ⵙ⠀◯⠀ⵙᔓᔕⵙߦⵙꖴⵙᙁⵙꖴⵙ옷ⵙߦⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙߦⵙ옷ⵙꖴⵙᙁⵙꖴⵙߦⵙᔓᔕⵙ⠀◯⠀ⵙ꞉ⵙ꞉ⵙⵔⵙꕤⵙ·ⵙᔓᔕⵙᗯⵙ⠀⠀⠀⠀..PNG
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ꓨИꟼ..ꓨИꟼ...⠀⠀⠀⠀ⵙ꞉ИNИNᗯ⊚ᗩ꞉⁂⠿⊚ᑐᑕᴥⵙᴥᗱᗴ✤ᔓᔕᗩᙏⵙᴥᗱᗴᙁⓄᑐᑕⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙᑐᑕⓄᙁᗱᗴᴥⵙᙏᗩᔓᔕ✤ᗱᗴᴥⵙᴥᑐᑕ⊚⠿⁂꞉ᗩ⊚ᗯИNИN꞉ⵙ⠀⠀⠀⠀...PNG..PNG
│ └──
𞢨
│ ├──
𖡼
│ │ ├──
𖤞
│ │ │ └──
𒋲⚪𒋲
│ │ │ └──
𖡼𖤞⚪𒋲∣🝊✢ꖅ✸∣⯏Ⓞ◇ꖅ⧲𒋲⚪𖤞𖡼𖤞⚪𒋲⧲ꖅ◇Ⓞ⯏∣✸ꖅ✢🝊∣𒋲⚪𖤞𖡼
│ │ └──
𔗢
│ │ └──
𔗢𖢄✢⯏⛋✢⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻✢⛋⯏✢𖢄𖧷𑽇Ⓞⵙ✢ⵙ𐫱✢𑽇ⵙ𑽇✢𐫱ⵙ✢ⵙⓄ𑽇𖧷𖢄✢⯏⛋✢⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻✢⛋⯏✢𖢄𔗢
│ │ └──
✸⛋⦻Ⱉ⛋ꖅ🟗ⵙ🟗ꖅ⛋Ⱉ⦻⛋✸
│ │ ├──
IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI
│ │ ├──
IA.XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX.AI
│ │ ├──
XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX
│ │ ├──
ꓨꟼᒐ.ꓨИꟼ....IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI....PNG.JPG
│ │ ├──
ꓨꟼᒐ.ꓨИꟼ...IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI...PNG.JPG
│ │ ├──
ꓨꟼᒐ.ꓨИꟼ..IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI..PNG.JPG
│ │ ├──
ꓨVƧ.IA.XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX.AI.SVG
│ │ ├──
ꓨИꟼ....IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI....PNG
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ꓨИꟼ...IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI...PNG
│ │ └──
ꓨИꟼ..IA...XHꓨ.𔗢⚪ᙏ⚪ᗩ⚪ᴥ⚪ᕤᕦ⚪ᗩ⚪ᗱᗴ⚪ᗝ⚪ꖴ⚪𖣓⚪✤⚪ᑐᑕ⚪ᗩ⚪✤⚪ᴥ⚪ᗱᗴ⚪✤⚪ИN⚪ꖴ⚪𖣓⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ꖴ⚪ᑎ⚪✤⚪ИN⚪ꖴ⚪𔗢⚪ꖴ⚪ИN⚪✤⚪ᑎ⚪ꖴ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪𖣓⚪ꖴ⚪ИN⚪✤⚪ᗱᗴ⚪ᴥ⚪✤⚪ᗩ⚪ᑐᑕ⚪✤⚪𖣓⚪ꖴ⚪ᗝ⚪ᗱᗴ⚪ᗩ⚪ᕤᕦ⚪ᴥ⚪ᗩ⚪ᙏ⚪𔗢.GHX...AI..PNG
│ ├──
𖣓
│ │ ├──
◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𖢄✢⊞Ⱉⵙ◇ⵙⰙ⊞✢𖢄◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇
│ │ │ ├──
ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𖢄✢⊞Ⱉⵙ◇ⵙⰙ⊞✢𖢄◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𖢄✢⊞Ⱉⵙ◇ⵙⰙ⊞✢𖢄◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𞢨◦୦◦◯◦୦◦𓇬 .PDF
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ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𖢄❁◇𖡛⊞⛋✢⛋⊞𖡛◇❁𖢄⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𖢄❁◇𖡛⊞⛋✢⛋⊞𖡛◇❁𖢄⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𞢨◦୦◦◯◦୦◦𓇬 .PDF
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TXT. 𓇬◦୦◦◯◦୦◦𞢨◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𖢄✢⊞Ⱉⵙ◇ⵙⰙ⊞✢𖢄◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𖢄✢⊞Ⱉⵙ◇ⵙⰙ⊞✢𖢄◇ꖅ𑽇𐫱✢𐫱𑽇ꖅ◇𞢨◦୦◦◯◦୦◦𓇬 .TXT
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TXT. 𓇬◦୦◦◯◦୦◦𞢨⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𖢄❁◇𖡛⊞⛋✢⛋⊞𖡛◇❁𖢄⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𖢄❁◇𖡛⊞⛋✢⛋⊞𖡛◇❁𖢄⛋✢ꖅ𖢌⯏𖢌ꖅ✢⛋𞢨◦୦◦◯◦୦◦𓇬 .TXT
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◌
│ │ │ ├──
Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ𖢄∣✢ꖅ🟗ꖅ✢∣𖢄Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ
│ │ │ │ └──
ꟻᗡꟼ.. 𓇬◦୦◦◯◦୦◦𞢨Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ𖢄∣✢ꖅ🟗ꖅ✢∣𖢄Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ𖢄∣✢ꖅ🟗ꖅ✢∣𖢄Ⓞ🮻∣🟗⊞∣⊞🟗∣🮻Ⓞ𞢨◦୦◦◯◦୦◦𓇬 ..PDF
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𞢨
│ │ │ └──
✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢
│ │ │ ├──
⅃MTHM. 𓇬◦୦◦◯◦୦◦𞢨ꖅ⦻⛋🟏✧🝊𖧷🝊✧🟏⛋⦻ꖅ𖢄✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖢄ꖅ⦻⛋🟏✧🝊𖧷🝊✧🟏⛋⦻ꖅ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨ꖅ⦻⛋🟏✧🝊𖧷🝊✧🟏⛋⦻ꖅ𖢄✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖢄ꖅ⦻⛋🟏✧🝊𖧷🝊✧🟏⛋⦻ꖅ𞢨◦୦◦◯◦୦◦𓇬 .MHTML
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ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𖢄🟗𑽇⛋𑽇🟗𖢄✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖢄✸Ⓞ⦻𖥠⦻Ⓞ✸𖢄𖥠◇ꖅ𖧷⦻𐫱Ⓞ✧Ⓞ𐫱⦻𖧷ꖅ◇𖥠𖢄ꖅ⦻𖥠⦻ꖅ𖢄𖥠◇ꖅ𖧷⦻𐫱Ⓞ✧Ⓞ𐫱⦻𖧷ꖅ◇𖥠𖢄✸Ⓞ⦻𖥠⦻Ⓞ✸𖢄✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖢄🟗𑽇⛋𑽇🟗𖢄⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𞢨◦୦◦◯◦୦◦𓇬 .PDF
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ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨ⵙ⭗𖥠⭗ꖅ⭗𐫱⭗ꖅ⭗𖥠⭗ⵙ𖣓⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𖣓✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖣓⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𖣓ⵙ⭗𖥠⭗ꖅ⭗𐫱⭗ꖅ⭗𖥠⭗ⵙ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨ⵙ⭗𖥠⭗ꖅ⭗𐫱⭗ꖅ⭗𖥠⭗ⵙ𖣓⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𖣓✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢𖣓⛋⭗𖧷⭗𑽇⭗𖧷⭗⛋𖣓ⵙ⭗𖥠⭗ꖅ⭗𐫱⭗ꖅ⭗𖥠⭗ⵙ𞢨◦୦◦◯◦୦◦𓇬 .PDF
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🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏
│ │ ├──
🔶
│ │ │ ├──
TXT.ⵙ옷✤ᕤᕦИNᗱᗴᙁᗱᗴᗯᗩᗯⵙᗱᗴᑎ¤ꖴИNᑎ◌ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ◌ᑎИNꖴ¤ᑎᗱᗴⵙᗯᗩᗯᗱᗴᙁᗱᗴИNᕤᕦ✤옷ⵙ.TXT
│ │ │ └──
ᗺᗺ.⦿⚪᨟ᴥⓄ✣ᔓᔕⵙ옷◯ᑐᑕⵙᙏᔓᔕⓄᑐᑕ◯᨟✣ⵙИNᗩᙏᑎ옷◯Ⓞ✣ИNⵙ◯ᔓᔕ✣옷ᕤᕦⵙᔓᔕИNⵙ⊚ᗯᗱᗴⵙᗯᴥᗱᗴ✣ИNⵙ◯ᙁᗱᗴᗯᔓᔕⓄᴥ⭗ИNⓄⵙᔓᔕⵙᗯᗱᗴᙁᗱᗴ✣◯ᴥᗱᗴ✣ᔓᔕᗩᙏ◯ᗱᗴᙏᗱᗴᴥߦᑎᔓᔕ⚪✺⚪ⵙ⚪✺⚪ᔓᔕᑎߦᴥᗱᗴᙏᗱᗴ◯ᙏᗩᔓᔕ✣ᗱᗴᴥ◯✣ᗱᗴᙁᗱᗴᗯⵙᔓᔕⵙⓄИN⭗ᴥⓄᔓᔕᗯᗱᗴᙁ◯ⵙИN✣ᗱᗴᴥᗯⵙᗱᗴᗯ⊚ⵙИNᔓᔕⵙᕤᕦ옷✣ᔓᔕ◯ⵙИN✣Ⓞ◯옷ᑎᙏᗩИNⵙ✣᨟◯ᑐᑕⓄᔓᔕᙏⵙᑐᑕ◯옷ⵙᔓᔕ✣Ⓞᴥ᨟⚪⦿.BB
│ │ ├──
🟅⭗✢⭗🟅𖢄⦻ꖅ✢𖧷⛋✸⛋𖧷✢ꖅ⦻𖢄ꖅ✸ꖅ⦻🝊𐫱𖧷𐫱🝊⦻ꖅ✸ꖅ𖢄⦻ꖅ✢𖧷⛋✸⛋𖧷✢ꖅ⦻𖢄🟅⭗✢⭗🟅
│ │ │ ├──
4ꟼM..ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE..MP4
│ │ │ ├──
4ꟼM.ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE.MP4
│ │ │ ├──
V𝈲M....ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE....MKV
│ │ │ ├──
V𝈲M...ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE...MKV
│ │ │ ├──
V𝈲M..ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE..MKV
│ │ │ ├──
V𝈲M.ƎᗺUTUOY.4ꟼM..ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ..MP4.YOUTUBE.MKV
│ │ │ ├──
ᒐOЯꟼЯꟼ..ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ..PRPROJ
│ │ │ ├──
ᒐOЯꟼЯꟼ.Λ߷.ᴥᗴᗱ߷ᔕᔓᗩᗰᗴᗱᗰᗴᗱᴥ✿ᑎᔕᔓ◯ᗯᗴᗱꖴΛᴥᗴᗱ߷ИNꖴ◯ᙁᴥꖴᗩ⊚ᗩꖴᴥᙁ◯ꖴИN߷ᗴᗱᴥΛꖴᗴᗱᗯ◯ᔕᔓᑎ✿ᴥᗴᗱᗰᗴᗱᗰᗩᔕᔓ߷ᗴᗱᴥ.߷Λ.PRPROJ
│ │ │ ├──
ᒐOЯꟼЯꟼ.ⵙ❋·ⵔ꞉⊚ⵙ人ᑐᑕИNᗱᗴᑎ¤ᗱᗴᴥꗳⵙᗱᗴᑎ¤ꖴИNᑎ⚙ᴥᗱᗴᑐᑕИNᗱᗴߦᔓᔕⵙᴥⵙᗱᗴᑐᑕИNᗱᗴᴥᗯᗩᙁ⦿ᗯᗱᗴꖴᗯᴥᗱᗴ✤ИNꖴⵙᙁᴥꖴᗩ⊚◌⊚◌⊚◌⚪ⵙ◯ⵙ◯ⵙ⚪◌⊚◌⊚◌⊚ᗩꖴᴥᙁⵙꖴИN✤ᗱᗴᴥᗯꖴᗱᗴᗯ⦿ᙁᗩᗯᴥᗱᗴИNᑐᑕᗱᗴⵙᴥⵙᔓᔕߦᗱᗴИNᑐᑕᗱᗴᴥ⚙ᑎИNꖴ¤ᑎᗱᗴⵙꗳᴥᗱᗴ¤ᑎᗱᗴИNᑐᑕ人⊚꞉ⵔ·❋ⵙ.PRPROJ
│ │ │ └──
ᒐOЯꟼЯꟼ.ᗩꖴᴥᙁ◯ꖴИN߷ᗴᗱᴥΛꖴᗴᗱᗯ◯ᔕᔓᑎ✿ᴥᗴᗱᗰᗴᗱᗰᗩᔕᔓ߷ᗴᗱᴥ.߷Λ◯Λ߷.ᴥᗴᗱ߷ᔕᔓᗩᗰᗴᗱᗰᗴᗱᴥ✿ᑎᔕᔓ◯ᗯᗴᗱꖴΛᴥᗴᗱ߷ИNꖴ◯ᙁᴥꖴᗩ.PRPROJ
│ │ ├──
ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 .PDF
│ │ ├──
ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨ꖅꕤ𐫱◇ꖅ🟗ꖅ◇𐫱ꕤꖅ⚙🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏⚙ꖅꕤ𐫱◇ꖅ🟗ꖅ◇𐫱ꕤꖅ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨ꖅꕤ𐫱◇ꖅ🟗ꖅ◇𐫱ꕤꖅ⚙🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏⚙ꖅꕤ𐫱◇ꖅ🟗ꖅ◇𐫱ꕤꖅ𞢨◦୦◦◯◦୦◦𓇬 .PDF
│ │ ├──
ꟻᗡꟼ. 𓇬◦୦◦◯◦୦◦𞢨ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𖢄◇🝊∣⛋∣🝊◇𖢄ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𖢄◇🝊∣⛋∣🝊◇𖢄ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𞢨◦୦◦◯◦୦◦𓇬 .PDF
│ │ ├──
TXT. 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 .TXT
│ │ ├──
TXT. 𓇬◦୦◦◯◦୦◦𞢨ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𖢄◇🝊∣⛋∣🝊◇𖢄ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𖢄◇🝊∣⛋∣🝊◇𖢄ꗬ·Ȋ̮·𖢌🝊𖡛✢⊞∣⊞✢𖡛🝊𖢌·Ȋ̮·ꗬ𞢨◦୦◦◯◦୦◦𓇬 .TXT
│ │ └──
TXT.. 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 𓇬◦୦◦◯◦୦◦𞢨🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𖢄◇⦻ⵙ⛋ⵙ⦻◇𖢄🟏ꖅⵙ🟅⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻🟅ⵙꖅ🟏𞢨◦୦◦◯◦୦◦𓇬 ..TXT
│ ├──
​ ​
│ ├──
⸱🞄⸱⏺⸱🞄⸱⬤⸱🞄⸱⏺⸱🞄⸱                      ⚪                      ⸱🞄⸱⏺⸱🞄⸱⬤⸱🞄⸱⏺⸱🞄⸱
│ └──
◦୦◦ⵔ◦୦◦◯◦୦◦ⵔ◦୦◦⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀◦୦◦ⵔ◦୦◦◯◦୦◦ⵔ◦୦◦
├──
∣❁∣◇⯏∣⑄∣⯏◇∣❁∣
│ ├──
⛋✸ꖅ✢⯏∣⯏∣⯏✢ꖅ✸⛋𖢄ⵙ⛋⊞Ȋ̮∣❁∣⧮⛋🝊ꖅ☐⛋☐ꖅ🝊⛋⧮∣❁∣Ȋ̮⊞⛋ⵙ𖢄⛋✸ꖅ✢⯏∣⯏∣⯏✢ꖅ✸⛋
│ │ └──
𖧷⦻Ⓞ✢ⵙ𑽇Ⓞ✸Ⓞ𑽇ⵙ✢Ⓞ⦻𖧷
│ │ └──
⁘⠿⁘𖢄⛋🟗ⵙ⛋ⵙ🟗⛋𖢄⁘⠿⁘
│ │ └──
⅃MTH.𖣠⚪✤ᴥⓄߦᗱᗴᴥ𖣓∷⠿𖣓ᗩᗝꖴᗩ⚪𔗢⚪🞋⚪𔗢⚪ᗩꖴᗝᗩ𖣓⠿∷𖣓ᴥᗱᗴߦⓄᴥ✤⚪𖣠.HTML
│ └──
Ⱉ𑽇ⵙ✢𐫱🝊✸Ⓞ⯏Ⓞ✸🝊𐫱✢ⵙ𑽇Ⱉ
│ └──
ꖅ⦻⛋🟏✢𖥠Ⓞ𖧷Ⓞ𖥠✢🟏⛋⦻ꖅ
│ ├──
✸⛋⦻𖥠◇Ⓞ🟏Ⓞ◇𖥠⦻⛋✸
│ │ └──
⛋⯏ⵙ✢⛋✸ꖅ⊞✢⛋✸⛋✢⊞ꖅ✸⛋✢ⵙ⯏⛋
│ │ ├──
𖡹𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖡹𖢄𖡗𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖡗𖢄𖡹𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖡹
│ │ │ ├──
BИ....⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᔓᔕ⚪ᴥ⚪ᗱᗴ⚪ИN⚪ᴥ⚪Ⓞ⚪ᑐᑕ⚪◯⚪✤⚪옷⚪ᕤᕦ⚪ꖴ⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪ꖴ⚪ᕤᕦ⚪옷⚪✤⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᴥ⚪ИN⚪ᗱᗴ⚪ᴥ⚪ᔓᔕ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪....NB
│ │ │ ├──
BИ...⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᔓᔕ⚪ᴥ⚪ᗱᗴ⚪ИN⚪ᴥ⚪Ⓞ⚪ᑐᑕ⚪◯⚪✤⚪옷⚪ᕤᕦ⚪ꖴ⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪ꖴ⚪ᕤᕦ⚪옷⚪✤⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᴥ⚪ИN⚪ᗱᗴ⚪ᴥ⚪ᔓᔕ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪...NB
│ │ │ ├──
BИ..⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᔓᔕ⚪ᴥ⚪ᗱᗴ⚪ИN⚪ᴥ⚪Ⓞ⚪ᑐᑕ⚪◯⚪✤⚪옷⚪ᕤᕦ⚪ꖴ⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪ꖴ⚪ᕤᕦ⚪옷⚪✤⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᴥ⚪ИN⚪ᗱᗴ⚪ᴥ⚪ᔓᔕ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪..NB
│ │ │ ├──
BИ..⚪ᔓᔕ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪⊚⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪8⚪ᗩ⚪ꗳ⚪⊕⚪ᗱᗴ⚪ИN⚪ꖴ⚪ᔓᔕ⚪Ⓞ⚪ᑐᑕ⚪⊕⚪ᴥ⚪ᗩ⚪ᗱᗴ⚪ИN⚪ꖴ⚪ᙁ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᙁ⚪ꖴ⚪ИN⚪ᗱᗴ⚪ᗩ⚪ᴥ⚪⊕⚪ᑐᑕ⚪Ⓞ⚪ᔓᔕ⚪ꖴ⚪ИN⚪ᗱᗴ⚪⊕⚪ꗳ⚪ᗩ⚪8⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪⊚⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᔓᔕ⚪..NB
│ │ │ ├──
BИ.⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᔓᔕ⚪ᴥ⚪ᗱᗴ⚪ИN⚪ᴥ⚪Ⓞ⚪ᑐᑕ⚪◯⚪✤⚪옷⚪ᕤᕦ⚪ꖴ⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪ꖴ⚪ᕤᕦ⚪옷⚪✤⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᴥ⚪ИN⚪ᗱᗴ⚪ᴥ⚪ᔓᔕ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪.NB
│ │ │ ├──
BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭◯ᙁ⚪ᗱᗴ⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB
│ │ │ ├──
BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪人⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪人⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB
│ │ │ ├──
BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭⚪ᙁ⚪ᗱᗴ⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB
│ │ │ ├──
BИ.⚪ИN⚪Ⓞ⚪ᔓᔕ⚪ꖴ⚪ᴥ⚪ᗩ⚪ߦ⚪ᙏ⚪Ⓞ⚪ᑐᑕ⚪◯⚪ᗝ⚪ꖴ⚪Ⓞ⚪ᙏ⚪ᕤᕦ⚪ꖴ⚪ᔓᔕ⚪◯⚪Ⓞ⚪ᴥ⚪ᗩ⚪ᔓᔕ⚪ᗱᗴ⚪ᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕ⚪ᗱᗴ⚪ᔓᔕ⚪ᗩ⚪ᴥ⚪Ⓞ⚪◯⚪ᔓᔕ⚪ꖴ⚪ᕤᕦ⚪ᙏ⚪Ⓞ⚪ꖴ⚪ᗝ⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᙏ⚪ߦ⚪ᗩ⚪ᴥ⚪ꖴ⚪ᔓᔕ⚪Ⓞ⚪ИN⚪.NB
│ │ │ ├──
BИ.⚪ᔓᔕ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪⊚⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪8⚪ᗩ⚪ꗳ⚪⊕⚪ᗱᗴ⚪ИN⚪ꖴ⚪ᔓᔕ⚪Ⓞ⚪ᑐᑕ⚪⊕⚪ᴥ⚪ᗩ⚪ᗱᗴ⚪ИN⚪ꖴ⚪ᙁ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᙁ⚪ꖴ⚪ИN⚪ᗱᗴ⚪ᗩ⚪ᴥ⚪⊕⚪ᑐᑕ⚪Ⓞ⚪ᔓᔕ⚪ꖴ⚪ИN⚪ᗱᗴ⚪⊕⚪ꗳ⚪ᗩ⚪8⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪⊚⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᔓᔕ⚪.NB
│ │ │ ├──
IIϽƧA.BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪人⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪人⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB.ASCII
│ │ │ ├──
QAPZ.BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭◯ᙁ⚪ᗱᗴ⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB.ZPAQ
│ │ │ ├──
QAPZ.BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭⚪ᙁ⚪ᗱᗴ⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB.ZPAQ
│ │ │ ├──
QAPZ.IIϽƧA.BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪人⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪人⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB.ASCII.ZPAQ
│ │ │ ├──
TXT..BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪꞉⚪⊚⚪ᙁ⚪ᗩ⚪ᙏ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ᗝ⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭◯ᙁ⚪ᗱᗴ⚪⊚⚪ᗝ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ᙏ⚪ᗩ⚪ᙁ⚪⊚⚪꞉⚪ⵘ⚪⠿⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB..TXT
│ │ │ ├──
TXT..BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭⚪ᙁ⚪ᗱᗴ⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB..TXT
│ │ │ └──
TXT.BИ.⚪⠿⚪ⵈ⚪ⵘ⚪ⵘ⚪⠿⚪⊚⚪ᗱᗴ⚪ᙁ⚪⚭⚪ᗩ⚪✤⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪✤⚪ᗩ⚪⚭⚪ᙁ⚪ᗱᗴ⚪⊚⚪⠿⚪ⵘ⚪ⵘ⚪ⵈ⚪⠿⚪.NB.TXT
│ │ ├──
ᗺИ..𖣠⚪ᴥᗱᗴᙁᑐᑕ᨟ᑐᑕ𖢌ИNⓄⵙ✣ᑐᑕИNᑎꗳ𖡗⚪𔗢⚪🞋⚪𔗢⚪𖡗ꗳᑎИNᑐᑕ✣ⵙⓄИN𖢌ᑐᑕ᨟ᑐᑕᙁᗱᗴᴥ⚪𖣠..NB
│ │ ├──
ᗺИ.⚪ИN⚪Ⓞ⚪ᔓᔕ⚪ꖴ⚪ᴥ⚪ᗩ⚪ߦ⚪ᙏ⚪Ⓞ⚪ᑐᑕ⚪◯⚪ᗝ⚪ꖴ⚪Ⓞ⚪ᙏ⚪ᕤᕦ⚪ꖴ⚪ᔓᔕ⚪◯⚪Ⓞ⚪ᴥ⚪ᗩ⚪ᔓᔕ⚪ᗱᗴ⚪ᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕ⚪ᗱᗴ⚪ᔓᔕ⚪ᗩ⚪ᴥ⚪Ⓞ⚪◯⚪ᔓᔕ⚪ꖴ⚪ᕤᕦ⚪ᙏ⚪Ⓞ⚪ꖴ⚪ᗝ⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᙏ⚪ߦ⚪ᗩ⚪ᴥ⚪ꖴ⚪ᔓᔕ⚪Ⓞ⚪ИN⚪.NB
│ │ ├──
ᗺИ.⚪ᗝ⚪ꖴ⚪Ⓞ⚪옷⚪✤⚪Ⓞ⚪ᙁ⚪ᑐᑕ⚪Ⓞ⚪ᙏ⚪ᕤᕦ⚪ꖴ⚪ᔓᔕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᔓᔕ⚪ꖴ⚪ᕤᕦ⚪ᙏ⚪Ⓞ⚪ᑐᑕ⚪ᙁ⚪Ⓞ⚪✤⚪옷⚪Ⓞ⚪ꖴ⚪ᗝ⚪.NB
│ │ ├──
ᗺИ.𖣠⚪✣ᔓᔕᗱᗴ✣𖣓ᗱᗴᑐᑕИNᗩᙏᴥⓄꗳᴥᗱᗴߦ⚪𔗢⚪🞋⚪𔗢⚪ߦᗱᗴᴥꗳⓄᴥᙏᗩИNᑐᑕᗱᗴ𖣓✣ᗱᗴᔓᔕ✣⚪𖣠.NB
│ │ ├──
ᗺИ.𖣠⚪ᴥᗱᗴᙁᑐᑕ᨟ᑐᑕ𖢌ИNⓄⵙ✤ᑐᑕИNᑎꗳ𖡗⚪𔗢⚪🞋⚪𔗢⚪𖡗ꗳᑎИNᑐᑕ✤ⵙⓄИN𖢌ᑐᑕ᨟ᑐᑕᙁᗱᗴᴥ⚪𖣠.NB
│ │ ├──
ᗺИ.𖣠⚪ᗱᗴᙁᑐᑕᴥꖴᑎ¤ᔓᔕ▢ᴥᗩᙁⓄߦ𖥤⚪𔗢⚪🞋⚪𔗢⚪𖥤ߦⓄᙁᗩᴥ▢ᔓᔕ¤ᑎꖴᴥᑐᑕᙁᗱᗴ⚪𖣠.NB
│ │ ├──
ᗺИ.𖣠⚪𔗢⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪ИN⚪Ⓞ⚪ᙏ⚪ᗱᗴ⚪ᗝ⚪𖣓⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᗩ⚪ᙁ⚪ᑎ⚪ߦ⚪ꖴ⚪ИN⚪ᗩ⚪ᙏ⚪𖣓⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪𔗢⚪𓊗⚪𔗢⚪𖣠⚪𔗢⚪𖡼⚪𔗢⚪𖣠⚪𔗢⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪𔗢⚪𖣠⚪𔗢⚪𖡼⚪𔗢⚪𖣠⚪𔗢⚪𓊗⚪𔗢⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪𖣓⚪ᙏ⚪ᗩ⚪ИN⚪ꖴ⚪ߦ⚪ᑎ⚪ᙁ⚪ᗩ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪𖣓⚪ᗝ⚪ᗱᗴ⚪ᙏ⚪Ⓞ⚪ИN⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪𔗢⚪𖣠.NB

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❁✢❁✧❁✢❁⯏❁✢❁✧❁✢❁⠀❁✢❁✧❁✢❁⯏❁✢❁✧❁✢❁

∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𖢄∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣◦୦◦𖢄◦୦◦∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𖢄∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𖢄∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𖢄∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣◦୦◦𖢄◦୦◦∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𖢄∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣𑗎∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣

᪣𖦸᪣ ᪣𖦸᪣

᯽᪣᯽𖦸᯽᪣᯽ ᯽᪣᯽𖦸᯽᪣᯽

𖥕᯽𖥕᪣𖥕᯽𖥕𖦸𖥕᯽𖥕᪣𖥕᯽𖥕 𖥕᯽𖥕᪣𖥕᯽𖥕𖦸𖥕᯽𖥕᪣𖥕᯽𖥕

⩩𖥕⩩᯽⩩𖥕⩩᪣⩩𖥕⩩᯽⩩𖥕⩩𖦸⩩𖥕⩩᯽⩩𖥕⩩᪣⩩𖥕⩩᯽⩩𖥕⩩ ⩩𖥕⩩᯽⩩𖥕⩩᪣⩩𖥕⩩᯽⩩𖥕⩩𖦸⩩𖥕⩩᯽⩩𖥕⩩᪣⩩𖥕⩩᯽⩩𖥕⩩

𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢᯽𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢 𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢᯽𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢𖥕𔗢⬜𔗢⩩𔗢⬜𔗢𖤞𔗢⬜𔗢⩩𔗢⬜𔗢
𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢᯽𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢 𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢᯽𔗢⩩𔗢𖤞𔗢⩩𔗢𖥕𔗢⩩𔗢𖤞𔗢⩩𔗢
🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱᪣🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱𖦸🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱᪣🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱 🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱᪣🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱𖦸🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱᪣🝱⩩🝱𖥕🝱⩩🝱᯽🝱⩩🝱𖥕🝱⩩🝱

𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩⩩⩩⩩⩩𔗢🝱𔗢
𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢 𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢᯽𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢𖥕𔗢🝱𔗢⩩𔗢🝱𔗢᪣𔗢🝱𔗢⩩𔗢🝱𔗢

𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌𖥕𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᪣⠀᪣𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌𖥕𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌

𔗢᪣𔗢𖥕𔗢᪣𔗢᯽𔗢᪣𔗢𖥕𔗢᪣𔗢
Ƨ⅃X..𔗢᪣𔗢𖥕𔗢᪣𔗢᯽𔗢᪣𔗢𖥕𔗢᪣𔗢 𔗢᪣𔗢𖥕𔗢᪣𔗢᯽𔗢᪣𔗢𖥕𔗢᪣𔗢..XLS
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𖣓𖦸𖣓 𖣓𖦸𖣓

🅯𖣓🅯𖦸🅯𖣓🅯 🅯𖣓🅯𖦸🅯𖣓🅯

𝆯🅯𝆯𖣓𝆯🅯𝆯𖦸𝆯🅯𝆯𖣓𝆯🅯𝆯 𝆯🅯𝆯𖣓𝆯🅯𝆯𖦸𝆯🅯𝆯𖣓𝆯🅯𝆯

𖡹𝆯𖡹🅯𖡹𝆯𖡹𖣓𖡹𝆯𖡹🅯𖡹𝆯𖡹𖦸𖡹𝆯𖡹🅯𖡹𝆯𖡹𖣓𖡹𝆯𖡹🅯𖡹𝆯𖡹 𖡹𝆯𖡹🅯𖡹𝆯𖡹𖣓𖡹𝆯𖡹🅯𖡹𝆯𖡹𖦸𖡹𝆯𖡹🅯𖡹𝆯𖡹𖣓𖡹𝆯𖡹🅯𖡹𝆯𖡹

TXT.⠀𓇬◦୦◦◯◦୦◦᳀᪣𖧷Ⱉ𑽇ⵙ🟗𑽇ⵙ𖥠ⵙ𑽇🟗ⵙ𑽇Ⱉ𖧷᪣᳀𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ꔹ𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔꔹⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋𖥕𓇬 𓇬𖥕❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔꔹⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾ꔹ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌᳀᪣𖧷Ⱉ𑽇ⵙ🟗𑽇ⵙ𖥠ⵙ𑽇🟗ⵙ𑽇Ⱉ𖧷᪣᳀◦୦◦◯◦୦◦𓇬⠀.TXT

𖢒𝆯𖢒🅯𖢒𝆯𖢒𖣓𖢒𝆯𖢒🅯𖢒𝆯𖢒𖦸𖢒𝆯𖢒🅯𖢒𝆯𖢒𖣓𖢒𝆯𖢒🅯𖢒𝆯𖢒 𖢒𝆯𖢒🅯𖢒𝆯𖢒𖣓𖢒𝆯𖢒🅯𖢒𝆯𖢒𖦸𖢒𝆯𖢒🅯𖢒𝆯𖢒𖣓𖢒𝆯𖢒🅯𖢒𝆯𖢒

💻🅯💻𖣓💻🅯💻𖦸💻🅯💻𖣓💻🅯💻 💻🅯💻𖣓💻🅯💻𖦸💻🅯💻𖣓💻🅯💻

⚪🅯⚪𖣓⚪🅯⚪𖦸⚪🅯⚪𖣓⚪🅯⚪ ⚪🅯⚪𖣓⚪🅯⚪𖦸⚪🅯⚪𖣓⚪🅯⚪

◌⚪◌🅯◌⚪◌𖣓◌⚪◌🅯◌⚪◌𖦸◌⚪◌🅯◌⚪◌𖣓◌⚪◌🅯◌⚪◌ ◌⚪◌🅯◌⚪◌𖣓◌⚪◌🅯◌⚪◌𖦸◌⚪◌🅯◌⚪◌𖣓◌⚪◌🅯◌⚪◌

🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖣓🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖦸🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖣓🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐 🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖣓🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖦸🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐𖣓🌐◌🌐⚪🌐◌🌐🅯🌐◌🌐⚪🌐◌🌐

𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖣓𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖦸𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖣓𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼 𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖣓𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖦸𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼𖣓𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼🅯𖡼🌐𖡼◌𖡼🌐𖡼⚪𖡼🌐𖡼◌𖡼🌐𖡼

⛋∣⛋🟗⛋∣⛋∣⛋∣⛋🟗⛋∣⛋𖢌⛋∣⛋🟗⛋∣⛋∣⛋∣⛋🟗⛋∣⛋

𖡛⛋⊞🝊ꖅ✸𖡛Ⓞ𖢌🟗𖢌Ⓞ𖡛✸ꖅ🝊⊞⛋𖡛

𖧷ꖅⰙ⛋✸ⵙ✸⛋Ⱉꖅ𖧷 𖢄 🟗ꖅ🟗⛋Ⓞ◇🝊𐫱🝊◇Ⓞ⛋🟗ꖅ🟗 𖢄 𖧷ꖅⰙ⛋✸ⵙ✸⛋Ⱉꖅ𖧷

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𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖣓𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖦸𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖣓𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼 𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖣓𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖦸𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼𖣓𖡼◌𖡼⚪𖡼◌𖡼🅯𖡼◌𖡼⚪𖡼◌𖡼

⛋∣⛋🟗⛋∣⛋∣⛋∣⛋🟗⛋∣⛋𖢌⛋∣⛋🟗⛋∣⛋∣⛋∣⛋🟗⛋∣⛋

𖡛⛋⊞🝊ꖅ✸𖡛Ⓞ𖢌🟗𖢌Ⓞ𖡛✸ꖅ🝊⊞⛋𖡛

𖧷ꖅⰙ⛋✸ⵙ✸⛋Ⱉꖅ𖧷 𖢄 🟗ꖅ🟗⛋Ⓞ◇🝊𐫱🝊◇Ⓞ⛋🟗ꖅ🟗 𖢄 𖧷ꖅⰙ⛋✸ⵙ✸⛋Ⱉꖅ𖧷

𖣠⚪᨟옷ߦᗩᴥᕤᕦⓄ✣Ⓞ옷𞢨ߦↀᗱᗴⴵ᨟ᴥ✣ᗱᗴᙏ᨟ᔓᔕ⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪ᔓᔕ᨟ᙏᗱᗴ✣ᴥ᨟ⴵᗱᗴↀߦ𞢨옷Ⓞ✣Ⓞᕤᕦᴥᗩߦ옷᨟⚪𖣠

𖡗⚪𖡗𔗢𖡗⚪𖡗⩩𖡗⚪𖡗𔗢𖡗⚪𖡗᯽𖡗⚪𖡗𔗢𖡗⚪𖡗⩩𖡗⚪𖡗𔗢𖡗⚪𖡗 𖡗⚪𖡗𔗢𖡗⚪𖡗⩩𖡗⚪𖡗𔗢𖡗⚪𖡗᯽𖡗⚪𖡗𔗢𖡗⚪𖡗⩩𖡗⚪𖡗𔗢𖡗⚪𖡗

𑗎𔗢𑗎᯽𑗎𔗢𑗎 𑗎𔗢𑗎᯽𑗎𔗢𑗎
◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌⩩◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌᯽◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌⩩◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌ ◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌⩩◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌᯽◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌⩩◌𖡗◌⚪◌𖡗◌𔗢◌𖡗◌⚪◌𖡗◌

◌🅯◌᯽◌🅯◌𖡗◌🅯◌᯽◌🅯◌⚪◌🅯◌᯽◌🅯◌𖡗◌🅯◌᯽◌🅯◌⠀◌🅯◌᯽◌🅯◌𖡗◌🅯◌᯽◌🅯◌⚪◌🅯◌᯽◌🅯◌𖡗◌🅯◌᯽◌🅯◌

𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒𖡗𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒⚪𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒𖡗𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒⠀𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒𖡗𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒⚪𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒𖡗𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒᯽𖢒𖤞𖢒◌𖢒𖤞𖢒🅯𖢒𖤞𖢒◌𖢒𖤞𖢒

𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒𖡗𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒⚪𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒𖡗𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒⠀𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒𖡗𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒⚪𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒𖡗𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒᯽𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒🅯𖢒𖤞𖢒᳀𖢒𖤞𖢒◌𖢒𖤞𖢒᳀𖢒𖤞𖢒

⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀ ⠀ 🅯𖡗⚪𖡗🅯 ⠀ ⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀𖡼⚪𖡗⚪𔗢⚪𖡗⚪𖡼◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖡼⚪𖡗⚪𔗢⚪𖡗⚪𖡼⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀ ⠀ 🅯𖡗⚪𖡗🅯 ⠀ ⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀

◌

𑗎᯽𑗎⠀𑗎᯽𑗎

⊞✢Ⱉ𑽇ꖅ◇ꖅ🟅⛋🟏⛋🟅ꖅ◇ꖅ𑽇Ⱉ✢⊞⠀𑗎᯽𑗎⠀𑗎᯽𑗎⠀⊞✢Ⱉ𑽇ꖅ◇ꖅ🟅⛋🟏⛋🟅ꖅ◇ꖅ𑽇Ⱉ✢⊞

⊞✢Ⱉ𑽇ꖅ◇ꖅ🟅⛋🟏⛋🟅ꖅ◇ꖅ𑽇Ⱉ✢⊞⠀𑗎᯽𑗎⠀𑗎᯽𑗎⠀⊞✢Ⱉ𑽇ꖅ◇ꖅ🟅⛋🟏⛋🟅ꖅ◇ꖅ𑽇Ⱉ✢⊞

◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌⠀◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌

∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣⠀◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌⠀◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌⠀∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣

∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣⠀◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌⠀◌𖢒◌𖤞◌𖢒◌᯽◌𖢒◌𖤞◌𖢒◌⠀∣❁✢✧⯏✧✢❁∣𖢄ⵙ∣❁∣⧮⛋᪥∣◇∣𖢌∣❁∣⧮∣❁∣𖢌∣◇∣᪥⛋⧮∣❁∣ⵙ𖢄∣❁✢✧⯏✧✢❁∣

᪣𖥕᪣᯽᪣𖥕᪣⠀᪣𖥕᪣᯽᪣𖥕᪣

🝊⛋✸⛋🝊⠀𖢄⠀ꖅ✸ꖴ✢ꖴ✸ꖅ⠀𖢄⠀🝊⛋✸⛋🝊⠀᪣𖥕᪣᯽᪣𖥕᪣⠀᪣𖥕᪣᯽᪣𖥕᪣⠀🝊⛋✸⛋🝊⠀𖢄⠀ꖅ✸ꖴ✢ꖴ✸ꖅ⠀𖢄⠀🝊⛋✸⛋🝊

🝊⛋✸⛋🝊⠀𖢄⠀ꖅ✸ꖴ✢ꖴ✸ꖅ⠀𖢄⠀🝊⛋✸⛋🝊⠀᪣𖥕᪣᯽᪣𖥕᪣⠀᪣𖥕᪣᯽᪣𖥕᪣⠀🝊⛋✸⛋🝊⠀𖢄⠀ꖅ✸ꖴ✢ꖴ✸ꖅ⠀𖢄⠀🝊⛋✸⛋🝊

𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚⠀𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚

⛋𖢌⛋⯏⛋𖢌⛋⠀𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚⠀𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚⠀⛋𖢌⛋⯏⛋𖢌⛋

⛋𖢌⛋⯏⛋𖢌⛋⠀𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚⠀𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚᯽𖥚⚙𖥚᪣𖥚⚙𖥚𖥕𖥚⚙𖥚᪣𖥚⚙𖥚⠀⛋𖢌⛋⯏⛋𖢌⛋

◌𖡹◌🅯◌𖡹◌⚪◌𖡹◌🅯◌𖡹◌⠀◌𖡹◌🅯◌𖡹◌⚪◌𖡹◌🅯◌𖡹◌

𖡼⚪𖡗⚪𔗢⚪𖡗⚪𖡼◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖥕𖢌𐧾፨ⵔ꞉⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋⋮𐧾❋ⵔ𐧾❋꞉ⵔⵔⵔ·𐧾ⵔ꞉𐧾ⵔ፨··𐧾𐧾❋❋⠿፨ⵔ⋮ⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔ⋮ⵔ፨⠿❋❋𐧾𐧾··፨ⵔ𐧾꞉ⵔ𐧾·ⵔⵔⵔ꞉❋𐧾ⵔ❋𐧾⋮❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭꞉ⵔ፨𐧾𖢌𖥕◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦𖡼⚪𖡗⚪𔗢⚪𖡗⚪𖡼

𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠

𖡹🅯𖡹⠀𖡹🅯𖡹

𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖢄⠀◇⛋✢𖧷✧⦻⯏⦻✧𖧷✢⛋◇⠀𖢄⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖡹🅯𖡹⠀𖡹🅯𖡹⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖢄⠀◇⛋✢𖧷✧⦻⯏⦻✧𖧷✢⛋◇⠀𖢄⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇

𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖢄⠀◇⛋✢𖧷✧⦻⯏⦻✧𖧷✢⛋◇⠀𖢄⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖡹🅯𖡹⠀𖡹🅯𖡹⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇⠀𖢄⠀◇⛋✢𖧷✧⦻⯏⦻✧𖧷✢⛋◇⠀𖢄⠀𑽇ꖅ⦻🟗◇ⵙ⊞⯏⊞ⵙ◇🟗⦻ꖅ𑽇

𖢒᳀𖢒⚪𖢒᳀𖢒⠀𖢒᳀𖢒⚪𖢒᳀𖢒

Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢄⠀ꖅ𖧷⦻ꖅ🟅ꖅ⦻‭𐫱‭✢‭𐫱‭𖥠‭𐫱‭✢‭𐫱‭⦻ꖅ🟅ꖅ⦻𖧷ꖅ⠀𖢄⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢒᳀𖢒⚪𖢒᳀𖢒⠀𖢒᳀𖢒⚪𖢒᳀𖢒⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢄⠀ꖅ𖧷⦻ꖅ🟅ꖅ⦻‭𐫱‭✢‭𐫱‭𖥠‭𐫱‭✢‭𐫱‭⦻ꖅ🟅ꖅ⦻𖧷ꖅ⠀𖢄⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ

Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢄⠀ꖅ𖧷⦻ꖅ🟅ꖅ⦻‭𐫱‭✢‭𐫱‭𖥠‭𐫱‭✢‭𐫱‭⦻ꖅ🟅ꖅ⦻𖧷ꖅ⠀𖢄⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢒᳀𖢒⚪𖢒᳀𖢒⠀𖢒᳀𖢒⚪𖢒᳀𖢒⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ⠀𖢄⠀ꖅ𖧷⦻ꖅ🟅ꖅ⦻‭𐫱‭✢‭𐫱‭𖥠‭𐫱‭✢‭𐫱‭⦻ꖅ🟅ꖅ⦻𖧷ꖅ⠀𖢄⠀Ⓞⵙ🟗‭𐫱‭✢𖧷✢‭𐫱‭🟗ⵙⓄ

◯🅯◯⚪◯🅯◯⠀◯🅯◯⚪◯🅯◯

🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀𖢄⠀𖧷ꖅⵙ⦻🟗⦻ⵙꖅ𖧷⠀𖢄⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀◯🅯◯⚪◯🅯◯⠀◯🅯◯⚪◯🅯◯⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀𖢄⠀𖧷ꖅⵙ⦻🟗⦻ⵙꖅ𖧷⠀𖢄⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊

🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀𖢄⠀𖧷ꖅⵙ⦻🟗⦻ⵙꖅ𖧷⠀𖢄⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀◯🅯◯⚪◯🅯◯⠀◯🅯◯⚪◯🅯◯⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊⠀𖢄⠀𖧷ꖅⵙ⦻🟗⦻ⵙꖅ𖧷⠀𖢄⠀🝊✸⛋✻‭𐫰‭ⵙꖅ⦻✻⦻ꖅⵙ‭𐫰‭✻⛋✸🝊

🅯⚪🅯⠀🅯⚪🅯

ⵙ𖧷⛋🟅⛋✻⛋𑽇⛋⊞✢𖧷✢⊞⛋𑽇⛋✻⛋🟅⛋𖧷ⵙ⠀🅯⚪🅯⠀🅯⚪🅯⠀ⵙ𖧷⛋🟅⛋✻⛋𑽇⛋⊞✢𖧷✢⊞⛋𑽇⛋✻⛋🟅⛋𖧷ⵙ

ⵙ𖧷⛋🟅⛋✻⛋𑽇⛋⊞✢𖧷✢⊞⛋𑽇⛋✻⛋🟅⛋𖧷ⵙ⠀🅯⚪🅯⠀🅯⚪🅯⠀ⵙ𖧷⛋🟅⛋✻⛋𑽇⛋⊞✢𖧷✢⊞⛋𑽇⛋✻⛋🟅⛋𖧷ⵙ

𖡗⠀𖡗

𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖢄𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𑗍𖡗𑗍𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖢄𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇⠀𖡗⠀𖡗⠀𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖢄𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𑗍𖡗𑗍𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖢄𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇

𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖢄𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𑗍𖡗𑗍𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖢄𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇⠀𖡗⠀𖡗⠀𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖢄𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𑗍𖡗𑗍𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖢄𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𑗍𖡹𑗍𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇

⚪⠀⚪

ꖅ◇Ⓞ⊞Ⓞ◇ꖅ⠀𖢄⠀ꖅ✢ⵙ⊞🟏⊞ⵙ✢ꖅ⠀⚪⠀⚪⠀ꖅ✢ⵙ⊞🟏⊞ⵙ✢ꖅ⠀𖢄⠀ꖅ◇Ⓞ⊞Ⓞ◇ꖅ

ꖅ◇Ⓞ⊞Ⓞ◇ꖅ⠀𖢄⠀ꖅ✢ⵙ⊞🟏⊞ⵙ✢ꖅ⠀⚪⠀⚪⠀ꖅ✢ⵙ⊞🟏⊞ⵙ✢ꖅ⠀𖢄⠀ꖅ◇Ⓞ⊞Ⓞ◇ꖅ

·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·⩩·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·᯽·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·⩩·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗· ·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·⩩·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·᯽·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·⩩·𖡗·⚪·𖡗·𔗢·𖡗·⚪·𖡗·

𒋲

🕂

⛋𖢌⛋⯏⛋𖢌⛋🕂𒋲𖡗⚪𔗢⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂⛋𖢌⛋⯏⛋𖢌⛋

⛋𖢌⛋⯏⛋𖢌⛋🕂𒋲𖡗⚪𔗢⩩𖥕᯽᪣𖦸 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂⛋𖢌⛋⯏⛋𖢌⛋

∣❁∣◇⯏∣⑄∣⯏◇∣❁∣

✢ꖅ𑽇⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻𑽇ꖅ✢

⊞⯏⦻⛋ꖅ𖧷ꖅ⛋⦻⯏⊞

𖧷ꖅ𑽇ⵙⰙ𑽇ꖅ𑽇Ⱉⵙ𑽇ꖅ𖧷

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⦻ꖅ𖧷🟏Ⓞ⦻𖢌⦻Ⓞ🟏𖧷ꖅ⦻

⠀

𖣠⚪ᔓᔕᔓᔕᑐᑕ⊚⊚⊚ᗱᗴᙏⓄᴥ옷ᑐᑕᴥᗱᗴᔓᔕᑎ⚪𔗢⚪🞋⚪𔗢⚪ᑎᔓᔕᗱᗴᴥᑐᑕ옷ᴥⓄᙏᗱᗴ⊚⊚⊚ᑐᑕᔓᔕᔓᔕ⚪𖣠
‌
‌
‌
‌

Ⱉ𑽇ⵙ✢𐫱🝊✸Ⓞ⯏Ⓞ✸🝊𐫱✢ⵙ𑽇Ⱉ

Periodic Squircle - 2210.15232.pdf
VisualPDE | Interactive simulation
ꖅ⦻⛋🟏✢𖥠Ⓞ𖧷Ⓞ𖥠✢🟏⛋⦻ꖅ

𖧷Ⓞ✸𖧷ꖅ🟗ꖅ𖧷✸Ⓞ𖧷

𖧷
◯
Desmos | Graphing Calculator
⚪ᔓᔕ⚪ᗝ⚪ꖴ⚪Ⓞ⚪ᔓᔕ⚪ᑎ⚪ИN⚪ꖴ⚪ᔓᔕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᔓᔕ⚪ꖴ⚪ИN⚪ᑎ⚪ᔓᔕ⚪Ⓞ⚪ꖴ⚪ᗝ⚪ᔓᔕ⚪
𖣠⚪ᗱᗴᙁᑐᑕᴥꖴᑎ¤ᔓᔕ▢ᴥᗩᙁⓄߦ𖥤⚪𔗢⚪🞋⚪𔗢⚪𖥤ߦⓄᙁᗩᴥ▢ᔓᔕ¤ᑎꖴᴥᑐᑕᙁᗱᗴ⚪𖣠
𖣠⚪ᗱᗴᙁᑐᑕᴥⵙᑎ¤ᔓᔕ▢ᴥᗩᙁⓄߦⰙИNⓄⵙ✤ᗩᙏⵙꕤⓄᴥߦᗩ⁜ᙁᗩⵙ✤ИNᗱᗴИNⓄߦꕤᗱᗴ✦ᔓᔕᑎⵙ⚭ᗩꗳ⚪𔗢⚪🞋⚪𔗢⚪ꗳᗩ⚭ⵙᑎᔓᔕ✦ᗱᗴꕤߦⓄИNᗱᗴИN✤ⵙᗩᙁ⁜ᗩߦᴥⓄꕤⵙᙏᗩ✤ⵙⓄИNⰙߦⓄᙁᗩᴥ▢ᔓᔕ¤ᑎⵙᴥᑐᑕᙁᗱᗴ⚪𖣠
𖣠⚪ИNⓄᔓᔕꖴᴥᗩߦᙏⓄᑐᑕ⚪⚙⚪ᗩᙁᑎᙏᴥⓄꗳ⚪◯⚪ᕤᕦИNⓄᙁ⚪✺⚪ИNⓄꖴ✤ᗩᙏꖴꕤⓄᴥߦᗩ⚪𓊗⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪𓊗⚪ᗩߦᴥⓄꕤꖴᙏᗩ✤ꖴⓄИN⚪✺⚪ᙁⓄИNᕤᕦ⚪◯⚪ꗳⓄᴥᙏᑎᙁᗩ⚪⚙⚪ᑐᑕⓄᙏߦᗩᴥꖴᔓᔕⓄИN⚪𖣠
𖣠⚪ᔓᔕᴥᗱᗴᙁᑐᑕ᨟ᑐᑕ𖣓ИNⓄⵙ✤ᑐᑕИNᑎꗳ⚪𔗢⚪🞋⚪𔗢⚪ꗳᑎИNᑐᑕ✤ⵙⓄИN𖣓ᑐᑕ᨟ᑐᑕᙁᗱᗴᴥᔓᔕ⚪𖣠
𖣠⚪ИNⓄⵙ✣ᗩⴵⵙᙁᗩ✣ᑐᑕᗩᴥꗳ𖣠ИNⓄⵙ✤ᑐᑕИNᑎꗳ𖡹⚪𔗢⚪🞋⚪𔗢⚪𖡹ꗳᑎИNᑐᑕ✤ⵙⓄИN𖣠ꗳᴥᗩᑐᑕ✣ᗩᙁⵙⴵᗩ✣ⵙⓄИN⚪𖣠
▫▫▫🞓▫▫▫
▫⩩🞓⩩▫
⦿✣ᗱᗴߦᴥᗩᑐᑕ⦿ⵙ✻ᔓᔕИNⵙߦᴥᗱᗴⵙᔓᔕ⦿ↀᗱᗴ✣ᴥᗱᗴᗯИNⵙ𖣠◦︎୦◦︎⚪︎◦︎୦◦◯◦︎୦◦︎⚪︎◦︎୦◦⠀⠀⠀⠀⠀    ⚪    ⠀⠀⠀⠀⠀◦୦︎◦⚪︎◦୦︎◦◯◦୦︎◦⚪︎◦୦︎◦𖣠ⵙИNᗯᗱᗴᴥ✣ᗱᗴↀ⦿ᔓᔕⵙᗱᗴᴥߦⵙИNᔓᔕ✻ⵙ⦿ᑐᑕᗩᴥߦᗱᗴ✣⦿
≎◦≎୦≎◦≎◯≎◦≎୦≎◦≎⠀≎ ≎ ≎ ≎ ≎ ≎ ≎ ≎⠀≎◦≎୦≎◦≎◯≎◦≎୦≎◦≎
𖢌⸭❋ⵔⵔ𐧾❋❋ⵔ❋·𐧾❋❋ⵈ𐧾❋ⵔ𐧾❋∶ⵔⵔⵔ·𐧾ⵔ∶𐧾ⵔ𐧼··𐧾𐧾❋❋⠿𐧼ⵔⵈⵔ⁘⸭𐧾𐧾❋⸭∶∶ⵔ⠿ⵔ⁘◌⁘❋⁘◌⁘ⵔ⠿ⵔ∶∶⸭❋𐧾𐧾⸭⁘ⵔⵈⵔ𐧼⠿❋❋𐧾𐧾··𐧼ⵔ𐧾∶ⵔ𐧾·ⵔⵔⵔ∶❋𐧾ⵔ❋𐧾ⵈ❋❋𐧾·❋ⵔ❋❋𐧾ⵔⵔ❋⸭𖢌
𖣠⚪ИNⓄᔓᔕꖴᴥᗩߦᙏⓄᑐᑕ⚪𖣓⚪ИNⓄꖴ✤ᗩᙏꖴꕤⓄᴥߦᗩ⚪𖣓⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪𖣓⚪ᗩߦᴥⓄꕤꖴᙏᗩ✤ꖴⓄИN⚪𖣓⚪ᑐᑕⓄᙏߦᗩᴥꖴᔓᔕⓄИN⚪𖣠
𖣠⚪⟠⊚ИNⓄᔓᔕꖴᴥᗩߦᙏⓄᑐᑕ⚪𖣓⚪ИNⓄꖴ✤ᗩᙏꖴꕤⓄᴥߦᗩ⚪𖣓⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪𖣓⚪ᗩߦᴥⓄꕤꖴᙏᗩ✤ꖴⓄИN⚪𖣓⚪ᑐᑕⓄᙏߦᗩᴥꖴᔓᔕⓄИN⊚⟠⚪𖣠
᯽◦᯽୦᯽◦᯽◯᯽◦᯽୦᯽◦᯽⠀᯽ ᯽ ᯽ ᯽ ᯽ ᯽ ᯽ ᯽⠀᯽◦᯽୦᯽◦᯽◯᯽◦᯽୦᯽◦᯽⊚⚪᪣🞊𝆯 𝆯🞊᪣⚪⊚᯽◦᯽୦᯽◦᯽◯᯽◦᯽୦᯽◦᯽⠀᯽ ᯽ ᯽ ᯽ ᯽ ᯽ ᯽ ᯽⠀᯽◦᯽୦᯽◦᯽◯᯽◦᯽୦᯽◦᯽
✽​𖢄​◦୦◦◯◦୦◦⊚⚪᪣🞊𝆯 𝆯🞊᪣⚪⊚◦୦◦◯◦୦◦​𖢄​✽
𖢨⎈​𖢄​◦୦◦◯◦୦◦⊚⚪᪣🞊𝆯 𝆯🞊᪣⚪⊚◦୦◦◯◦୦◦​𖢄​⎈𖢨
𖤞᯽𖤞
​ ​𓇬◦୦◦◯◦୦◦𞢨🟗⦻⛋⊞⯏⦻Ⓞ⦻⯏⊞⛋⦻🟗𖢄🟗ⵙ◇⯏𐫱ꖅ𐫱⯏◇ⵙ🟗𖢄🟗⦻⛋⊞⯏⦻Ⓞ⦻⯏⊞⛋⦻🟗𞢨◦୦◦◯◦୦◦𓇬​ ​𓇬◦୦◦◯◦୦◦𞢨🟗⦻⛋⊞⯏⦻Ⓞ⦻⯏⊞⛋⦻🟗𖢄🟗ⵙ◇⯏𐫱ꖅ𐫱⯏◇ⵙ🟗𖢄🟗⦻⛋⊞⯏⦻Ⓞ⦻⯏⊞⛋⦻🟗𞢨◦୦◦◯◦୦◦𓇬​ ​
𖣠⚪𑽇Ⓞ𖧷ⵙ⦻​⛋​🝊✸Ⓞ⯏⚪𖣓⚪𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠⚪◯⚪𑽇Ⓞⵙ✢​⛋​◇Ⓞ🝊⦻ꖅ✢𑽇ⵙ⚪𖢌⚪𓊗⚪𖣠⚪𔗢⚪𖡼⚪𔗢⚪🞋⚪𔗢⚪𖡼⚪𔗢⚪𖣠⚪𓊗⚪𖢌⚪ⵙ𑽇✢ꖅ⦻🝊Ⓞ◇​⛋​✢ⵙⓄ𑽇⚪◯⚪𖥠𐫱𑽇⯏✢ⵙⓄ𑽇⚪𖣓⚪⯏Ⓞ✸🝊​⛋​⦻ⵙ𖧷Ⓞ𑽇⚪𖣠
​    ⠀𖤞𖥕𖤞⠀    ◦୦◦◯◦୦◦⠀       ⠀◦୦◦◯◦୦◦    ⠀𖤞𖥕𖤞⠀    ​
𔗢ꔹ𔗢᯽𔗢ꔹ𔗢 𔗢ꔹ𔗢᯽𔗢ꔹ𔗢
​◦୦◦◯◦୦◦⊚⚪⊚◦୦◦◯◦୦◦​᪣​🞊​᪣​𝆯​᪣​🞊​᪣​ ​᪣​🞊​᪣​𝆯​᪣​🞊​᪣​◦୦◦◯◦୦◦⊚⚪⊚◦୦◦◯◦୦◦
𔗢᪣𔗢𖥕𔗢᪣𔗢᯽𔗢᪣𔗢𖥕𔗢᪣𔗢 𔗢᪣𔗢𖥕𔗢᪣𔗢᯽𔗢᪣𔗢𖥕𔗢᪣𔗢

ꖅ⯏𑽇ꖅⰙⵙ◇ꖅ✢𑽇ⵙ𑽇✢ꖅ◇ⵙⰙꖅ𑽇⯏ꖅ𖢄◇⛋ⵙ⯏ⵙ𖥠ⵙ✢⦻⛋⦻✢ⵙ𖥠ⵙ⯏ⵙ⛋◇𖢄ꖅ⯏𑽇ꖅⰙⵙ◇ꖅ✢𑽇ⵙ𑽇✢ꖅ◇ⵙⰙꖅ𑽇⯏ꖅ

⊞⯏⦻⛋ꖅ𖧷ꖅ⦻ꖅ𖧷ꖅ⛋⦻⯏⊞

𓊗

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Inception Chat
Free AI-Native Search for Cited Answers | Rixx
Free AI Text Summarizer – No Word Limit | Summarize Text, PDFs & URLs
Morphic
Reka Research
Jenova - The AI Agent Platform
Aether AI | Deep Research Agent
ai-deep-research - a Hugging Face Space by Jai23051989

Research-Equality/awesome-ai-scientists: Awesome AI Research: curated tools, codebases, and AI Scientist projects for end-to-end research workflows

The Collective - AI Consciousness Network
Sentient Lattice™ — Multi-AI Orchestration & Intelligence Platform
AI Agent Leaderboard | AgentSpore
P2PCLAW — Distributed AI Research Network
♾️

Ⱉ𑽇ⵙ✸⛋⦻ⰙⓄ⦻🝊⦻ⓄⰙ⦻⛋✸ⵙ𑽇Ⱉ

◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⛋◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⦻◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⛋◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇𖥠◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⛋◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⦻◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇⛋◇⛋◇✢◇⛋◇⯏◇⛋◇✢◇⛋◇

𑽇⛋ⵙ𑽇Ⓞ◇Ⓞ🝊⛋🝊Ⓞ◇Ⓞ𑽇ⵙ⛋𑽇

Apollonian Highlands by Len1 on DeviantArt
2D Apollonian gasket with four identical circles - File Exchange - MATLAB Central
𑽇Ⓞ⦻🟗ꖅ⊞⛋⦻✢ꖅ✢ⵙ𖧷Ⓞ⯏ⵙ⯏Ⓞ𖧷ⵙ✢ꖅ✢⦻⛋⊞ꖅ🟗⦻Ⓞ𑽇𖢄◇⛋🟗ⵙⓄ✢◇ꖅ🟗ꖅ◇✢Ⓞⵙ🟗⛋◇𖢄𑽇Ⓞ⦻🟗ꖅ⊞⛋⦻✢ꖅ✢ⵙ𖧷Ⓞ⯏ⵙ⯏Ⓞ𖧷ⵙ✢ꖅ✢⦻⛋⊞ꖅ🟗⦻Ⓞ𑽇

🝊𐫱Ⓞ⦻Ⱉ⦻Ⓞ𐫱🝊𖢄ꖅ◇⯏⦻ⵙ⯏ⵙ⦻⯏◇ꖅ𖢄✢ⵙ𑽇𐫱𑽇ⵙ✢𖢄ꖅ◇⯏⦻ⵙ⯏ⵙ⦻⯏◇ꖅ𖢄🝊𐫱Ⓞ⦻Ⱉ⦻Ⓞ𐫱🝊

✢ꖅ𖧷ꖅ✢𖢄⦻Ⓞ✢𑽇⛋⯏⛋𑽇✢Ⓞ⦻𖢄✢ꖅ𖧷ꖅ✢

𖧷Ⓞ⦻⯏⦻Ⓞ𖧷

ᔓᔕⓞ🝍ᑐᑕ🝍ⓞᔓᔕ 𖢄 ✣ᗱᗴᔓᔕᗱᗴ✣ 𖢄 🝍ⓞ✣ᴎɴ⟠ᑐᑕ⟠ᴎɴ✣ⓞ🝍 𖢄 ᔓᔕᗱᗴ◇ᑐᑕ🝍ⵙᑐᑕⵙ🝍ᑐᑕ◇ᗱᗴᔓᔕ 𖢄 🝍ᗱᗴᴎɴⵙᴎɴᗱᗴ🝍 𖢄 ᔓᔕ⩇ⵙ∞ⓞ⨝ⓞ∞ⵙ⩇ᔓᔕ 𑗍 𐫰 𑗍 ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦ 𑗍 𐫰 𑗍 ᔓᔕ⩇ⵙ∞ⓞ⨝ⓞ∞ⵙ⩇ᔓᔕ 𖢄 🝍ᗱᗴᴎɴⵙᴎɴᗱᗴ🝍 𖢄 ᔓᔕᗱᗴ◇ᑐᑕ🝍ⵙᑐᑕⵙ🝍ᑐᑕ◇ᗱᗴᔓᔕ 𖢄 🝍ⓞ✣ᴎɴ⟠ᑐᑕ⟠ᴎɴ✣ⓞ🝍 𖢄 ✣ᗱᗴᔓᔕᗱᗴ✣ 𖢄 ᔓᔕⓞ🝍ᑐᑕ🝍ⓞᔓᔕ

⯏ⵙ𖢌𐫱⯏𐫱𖢌ⵙ⯏

◇⛋⦻🟗ꖅ⊞⛋✢⯏Ⓞ⯏✢⛋⊞ꖅ🟗⦻⛋◇

neozhaoliang/Hyperbolic-Honeycombs: Visualize 3d/4d hyperbolic honeycombs and Boyd-Maxwell sphere packings.

Welcome | Abacaba.org
ABACABA pattern - Wikipedia
ꖅ⦻⛋🟏✢𖥠Ⓞ𖧷Ⓞ𖥠✢🟏⛋⦻ꖅ

✢ⵙ✻ⵙ✢𖢄ꖅ⯏𑽇ꖅⵙ⯏𖧷⯏ⵙꖅ𑽇⯏ꖅ𖢄◇⛋✢⯏⛋⦻𖥠⦻⛋⯏✢⛋◇𖢄ꖅ⯏𑽇ꖅⵙ⯏𖧷⯏ⵙꖅ𑽇⯏ꖅ𖢄✢ⵙ✻ⵙ✢

Fractal Science Kit - Download
Fractal Science Kit 1.24 ساخت طرح های فراکتال

Artgorithms - Software

Category:Fractals with square symmetry - Wikimedia Commons
Curlie - Science: Math: Chaos and Fractals: Fractal Art

Online Compiler and Editor/IDE for Java, C/C++, PHP, Python, Perl, etc
ꖅ⦻⛋🟏✢𖥠Ⓞ𖧷Ⓞ𖥠✢🟏⛋⦻ꖅ

𑽇Ⓞⵙ✢⛋ꖅ⦻⯏⦻ꖅ⛋✢ⵙⓄ𑽇

𑽇Ⓞ⊞✢✧🝊✧✢⊞Ⓞ𑽇

numpy - Get consecutive ratios of elements python - Stack Overflow
python - N dimensional cubes - Code Review Stack Exchange
6. Expressions — Python 3.8.4rc1 documentation
leon-thomm/Ryven: Flow-based visual scripting for Python
adang1345/PythonWin7: Python 3.9 to 3.11 installers that support Windows 7 and Windows Server 2008 R2
python - No access to http://0.0.0.0:8000 - Stack Overflow
microelly2/PyFlow: Visual scripting tool for python
gmpy - How can I set the precision of a number to have 10 decimal digits using the python module gmpy2 - Stack Overflow
✻🟏✻

𖧷𑽇ⵙ⛋⦻𖢌✢ꖅ𐫰ꖅ✢𖢌⦻⛋ⵙ𑽇𖧷

Speeding up IntelliJ, WebStorm, and other JetBrains products | by Zack Jackson | Medium

✢𖥠Ⓞ𖧷Ⓞ⦻⯏ⵙ✸ⵙ⯏⦻Ⓞ𖧷Ⓞ𖥠✢

Ⓞⵙ🟗𐫱✢𖧷✢𐫱🟗ⵙⓄ𖢄◇⛋𐫱𖧷ⵙ🟏ⵙ𖧷𐫱⛋◇𖢄Ⓞⵙ🟗𐫱✢𖧷✢𐫱🟗ⵙⓄ

ꖅ🟗Ⓞ⯏Ⓞ🟗ꖅ

ꖅ◇ⵙ𖥠Ⓞ⦻🝊⦻Ⓞ𖥠ⵙ◇ꖅ

ꖅ⯏⛋𖥠⦻ꖅ✢𑽇ⵙ𑽇✢ꖅ⦻𖥠⛋⯏ꖅ

More Rounded Corners : vscode
ꖅ✸ꖅ⊞✢⊞ꖅ✸ꖅ𖢄⦻Ⓞ◇Ⓞ⯏Ⓞ◇Ⓞ⦻𖢄ꖅ✸ꖅ⊞✢⊞ꖅ✸ꖅ

visual studio code - "You don't have an extension for debugging 'JSON with comments' " Error when trying to debug VSCode theme - Stack Overflow
OOOO's VS Code Themes - Theme Studio
Theme Color | Visual Studio Code Extension API

Publisher ⠀ - Visual Studio Marketplace

Try It Online
Free Code Converter
𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠

ꖅ✸ꖅ⊞⯏𖧷⯏⊞ꖅ✸ꖅ

Chez Scheme – Try It Online

⯏⯏✢⯏⯏⊚⯏⊚⯏⯏✢⯏⯏

C (tcc) – Try It Online

✢ⵙ𐫰ⵙ✢⊚⛋𐫱◇𐫱⛋⊚✢ⵙ𐫰ⵙ✢

Lua (LuaJIT) – Try It Online

✢𖥠ⵙ🟏𖧷🟏ⵙ𖥠✢

Swift – Try It Online

Ⱉ𑽇⛋◇⯏◇⛋𑽇Ⱉ⊚++⯏++⊚Ⱉ𑽇⛋◇⯏◇⛋𑽇Ⱉ

C++ (clang) – Try It Online

✧𖢌𐫱⦻𐫱𖢌✧

Ruby – Try It Online

⛋ⵙ◇𐫱𐫰𐫱◇ⵙ⛋

𖧷⦻Ⓞ✢ⵙ🟗ꖅ🟗ⵙ✢Ⓞ⦻𖧷

Sandbox | CoderPad
Online Julia Compiler

Julia Code Generator
Julia 1.0 – Try It Online

⛋⯏ⵙ✢⛋✸ꖅ⊞✢⛋✸⛋✢⊞ꖅ✸⛋✢ⵙ⯏⛋

ꖅ🟏⛋✢⯏Ⓞ⯏✢⛋🟏ꖅ

Octave Online · Cloud IDE compatible with MATLAB

◇⛋⯏ⵙ✢⛋✸ꖅ⊞✢⛋✸⛋✢⊞ꖅ✸⛋✢ⵙ⯏⛋◇

𖧷🜹⦻Ⓞ⩙⊞✣⟠⨝⟠✣⊞⩙Ⓞ⦻🜹𖧷

𖢌⛋◇✢⛋✸⛋✢◇⛋𖢌

✸⛋⦻𖥠◇Ⓞ🟏Ⓞ◇𖥠⦻⛋✸

⛋⯏ⵙ✢⛋✸ꖅ⊞✢⛋✸⛋✢⊞ꖅ✸⛋✢ⵙ⯏⛋

𖡹𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖡹𖢄𖡗𖧷𐫱ⵙ𖢌⛋𖥠⛋𖢌ⵙ𐫱𖧷𖡗𖢄𖡹𑽇Ⓞⵙ✢⯏𑽇𐫱𖥠𐫱𑽇⯏✢ⵙⓄ𑽇𖡹

✢Ⓞ◇🝊◇Ⓞ✢𖢄ꖅ⦻𐫱✢⛋🟏⦻𐫱⯏𐫱⦻🟏⛋✢𐫱⦻ꖅ𖢄✢Ⓞ◇🝊◇Ⓞ✢

CurvaturePlot | Wolfram Function Repository

plotting - Schwarz-Christoffel maps from unit disk to regular polygons visualization - Mathematica Stack Exchange
Mathematica: Export Plot Values as CSV
How to plot equation between -1 to 1 or how to normalize a equation for plotting between -1 to 1 - Mathematica Stack Exchange
How to automatically center the alignment of all output cells? - Mathematica Stack Exchange
Superellipsoid -- from Wolfram MathWorld

Steiner Chain -- from Wolfram MathWorld
(((1.-((pow((1./(x+(((2**(A)+1.)**(1/2)-1.)/2.))/2**(-(A)+2)-((sqrt(pow(2.,(A))+1.)-1.)/2.)),B))))**(1/D))*(1-C)+C) - Wolfram|Alpha
Cornu Spiral -- from Wolfram MathWorld
Helix -- from Wolfram MathWorld
-20*LOG10(1.5) - Wolfram|Alpha
(2*sqrt(2))*(3^(0/3)) - Wolfram|Alpha
1/84.406022589954030768899117092091000289089388918088900852079*3^9 - Wolfram|Alpha
10^( 20*LOG10(1.5) / 20 ) - Wolfram|Alpha
1000/(9^10)/(1/(299792458 * 84.406022589954030768899117092091000289089388918088900852079 ) - Wolfram|Alpha
2 6 24 120 - Wolfram|Alpha
20*LOG10(1.5) - Wolfram|Alpha
84.406022589954030768899117092091000289089388918088900852079 - Wolfram|Alpha
Search | Scribd
1/84.406022589954030768899117092091000289089388918088900852079*60*3^5 - Wolfram|Alpha
Growth of Plants and Animals: A New Kind of Science | Online by Stephen Wolfram [Page 418]
((2^(2+0))*(3^(0)))/84.406022589954030768899117092091000289089388918088900852079 - Wolfram|Alpha
ACOS((X-0.5)*2)/(4*ATAN(1)) - Wolfram|Alpha
.5-1/((sqrt(3)+2)*2) - Wolfram|Alpha
PLAY SIN(PI*1*t) - Wolfram|Alpha

List of arbitrary-precision arithmetic software - Wikipedia
⛋∣🟗✧⛋∣🟗∣𖢌∣🟗∣⛋✧🟗∣⛋

𖧷✢⯏ꖅ𖥠ꖅ𖥠ꖅ⯏✢𖧷𖢄⦻ꖅ✢𖥠⛋𖥠✢ꖅ⦻𖢄𖧷✢⯏ꖅ𖥠ꖅ𖥠ꖅ⯏✢𖧷

VIDEO COPILOT | After Effects Tutorials, Plug-ins and Stock Footage for Post Production Professionals
Adobe After Effects | Edge Ray/Edge Glow | Effect/Transition Tutorial - YouTube
After Effects Tutorial | Light Burst Logo Reveal - YouTube
Preset and customizable keyboard shortcuts in After Effects
Expression language in After Effects
After Effects: Mathematical Shape Designs + FREE PRESET DOWNLOAD - YouTube
After Effects expression examples
iExpressions 3 - aescripts + aeplugins - aescripts.com
Expressions | mamoworld
Expressions
After Effects Expressions Quicktips - YouTube
Getting started with After Effects expressions - Page 2 - Adobe Support Community - 10706722
MotionScript.com - main page
After Effects Versions: Which Version Is Better?
Adobe After Effects CS4 (v9.0.3) » PooShock.Ru - Сборки, Репаки RePack, aep проекты, программы для редактирования видео и графики.
9Saves - Easy way to share your files
[Adobe Collection] Ae, Pr, Ps, etc + Porable + PLugins ~ TECHNICORE
Adobe After Effects CS4 Download Free - OceanofEXE
Коллекция After Effects Plugins 1.0 [Английский] :: NNM-Club
Adobe - 后期资源网 - Powered by Discuz!
Expressions - After Effects - aescripts + aeplugins - aescripts.com
30 Essential Keyboard Shortcuts in After Effects
64-bit Plug-ins for Ad0be Creative Cloud

⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​⊚​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​𖢌​⛋​∣​⛋​🟗​⛋​∣​⛋​∣​⛋​∣​⛋​🟗​⛋​∣​⛋​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​⊚​⠀​

⦻ꖅ🟗𑽇ꖅ⦻ꖅ𑽇🟗ꖅ⦻

✧⛋⦻⛋✧𖢄🟏𖢄✧⛋⦻⛋✧

◯ᗝᗩⓄᙁИNᗯⓄᗝ◯人ᗩᴥΛⵙΛᴥᗩ人◯ᗝⓄᗯИNᙁⓄᗩᗝ◯
V-Ray Render Optimization | Akin Bilgic

Ⓞ⦻ꖅ⛋ꖅ⦻Ⓞ𖢄⦻ꖅⰙⵙ✢𐫱⦻𖥠⦻𐫱✢ⵙⰙꖅ⦻𖢄Ⓞ⦻ꖅ⛋ꖅ⦻Ⓞ

Frutiger Aero | Aesthetics Wiki | Fandom
The 2000's Aesthetic That You Definitely Recognize | Frutiger Aero - YouTube
Frutiger Aero Deep Dive - YouTube
newest submissions : FrutigerAero
FRUTIGER AERO - Twitter Search / Twitter

Glassmorphism | Aesthetics Wiki | Fandom
Neomorphism | Aesthetics Wiki | Fandom
Added by @biolands_ Instagram post Inner city architecture of Cascadia 🌊 The Ocean Haven #ai #aiart #midjourney #sciencefiction - Picuki.com
Added by @biolands_ Instagram post Inner city architecture of Cascadia 🌊 The Ocean Haven #ai #aiart #midjourney #sciencefiction - Picuki.com | Ghostarchive
Futuristic city, town. The concept of th... | Stock Video | Pond5
Flying passenger train. Futuristic sci f... | Stock Video | Pond5
Pavel Chagochkin (Chagpg) - Photographer profile
Stock Photo and Image Portfolio by Pavel Chagochkin | Shutterstock
@futuristic_fantasy_33 Instagram profile with posts and stories - Picuki.com | Ghostarchive
The World of Science Fiction (@futuristic_fantasy_33) • Instagram photos and videos
Blobitecture - Wikipedia

𖡛⛋⊞🝊ꖅ✸𖡛Ⓞ🝊✢🝊Ⓞ𖡛✸ꖅ🝊⊞⛋𖡛

🟗⊚⛋⊚⯏⊚⛋⊚🟗

𖧷Ⓞ⦻ꖅ⯏Ⓞ𑽇ⵙ⊞⦻⊞ⵙ𑽇Ⓞ⯏ꖅ⦻Ⓞ𖧷

G3 and G4 curvature : rhino
⦻ꖅ🝊Ⓞ⊞𖧷⛋⦻Ⱉ⦻⛋𖧷⊞Ⓞ🝊ꖅ⦻

Grasshopper Component Index | Grasshopper Docs
Maintenance | Food4Rhino
Decreasing Sine wave amplitude - Grasshopper
Apollonian Fractal - YouTube
eat-a-bug: Local Curvature
⠀⠀⠀⠀◯⠀ᔓᔕᕤᕦИNꖴ✤ᗱᗴᔓᔕ⠀◯⠀ᙁᗩᑎᔓᔕꖴᗯ⠀◯⠀ᙁᗩИNⓄꖴ✤ꖴᗝᗩ◯⠀ᗱᗴᑐᑕᗩꗳᴥᗱᗴ✤ИNꖴ⠀◯⠀ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ⠀◯⠀ꖴИN✤ᗱᗴᴥꗳᗩᑐᑕᗱᗴ⠀◯ᗩᗝꖴ✤ꖴⓄИNᗩᙁ⠀◯⠀ᗯꖴᔓᔕᑎᗩᙁ⠀◯⠀ᔓᔕᗱᗴ✤ꖴИNᕤᕦᔓᔕ⠀◯⠀⠀⠀⠀
Hydra - Sharing made easy!
Grasshopper : visual scripting for Rhinoceros 3D | Bachman, David | download
Efficient method for meshing a circle - Grasshopper
Kangaroo Physics Simulations - Chapter 08 | Mesh Relaxation | Rhino & Grasshopper Tutorial - YouTube
The Easiest Way To Learn Kangaroo Physics (Grasshopper Tutorial) - YouTube
Isothermic mesh on Vimeo
Dan-Piker/Kangaroo-examples: Example grasshopper definitions for the Kangaroo plugin
Dividing a curve along an axis – Grasshopper

mathematical physics - Infinite series of derivatives of position when starting from rest - Physics Stack Exchange
Packing spheres in volume of shape - Grasshopper - McNeel Forum
Minimal Surfaces – chimpanzee3d blog
Octahedral lattice sphere - Grasshopper

⛋ⵙ✢⛋⯏⛋✢ⵙ⛋

Creating Blend Curves

ꕤ𑽇ꕤ

Modeling
NX 1953 Series Documentation
Possible to use surface continuity analysis results? - Siemens: UG/NX - Eng-Tips

Solved: Clothoid - Autodesk Community - Civil 3D
AutoCAD Civil 3D User's Guide: Transition Definitions
Clothoids in GH/Rhino - Grasshopper
compound spiral - YouTube
Create Spiral-Curve-Spiral (SCS) - YouTube
Autodesk Inventor 2014 | Modify curvature display UI bug
Инженерные и научные программы (видеоуроки) [стр. 1] :: Обучающее видео :: RuTracker.org
Spiral transition (clothoide) Revit Dynamo - YouTube
Learn SOLIDWORKS - 60 Tips in 60 Minutes 2020 - YouTube
About Spiral Definitions | Civil 3D 2019 | Autodesk Knowledge Network
Spiral between Elements
𖧷✻⦻Ⓞ🟏🟗ⵙ◇Ⓞ𖧷Ⓞ◇ⵙ🟗🟏Ⓞ⦻✻𖧷

SOLIDWORKS CUSTOM HATCH STYLES - Google Search

apollonian_gasket_sv.py · GitHub

⠀

✧✢ⵙ𑽇𐫱𑽇ⵙ✢✧

THE EASIEST GLOW IN UNITY - TUTORIAL - YouTube
How do I create a Radial Gradient Texture Mask using code ._. - Unity Answers
Bolt v.2.0.0a8 | - Ludiq
Problem With Shader Graph - Unity Forum
DOTS Packages | Unity
How do I create a Radial Gradient Texture Mask using code ._. - Unity Answers

ꕤ⛋✸⛋ꕤ⚙𖧷🟗ꔹ🟗𖧷⚙ꕤ⛋✸⛋ꕤ

⛋✧⛋✸⛋✧⛋

Dockable Output Window
Hypershade window is empty in Maya | Maya | Autodesk Knowledge Network

Ⓞ🟗Ⓞ✸Ⓞ🟗Ⓞ

Occlusion

✧Ⓞ✢⦻ꖅ🟗⛋⊞𖧷⊞⛋🟗ꖅ⦻✢Ⓞ✧

GLSL Sandbox
Schwarz-Christoffel Mapping
Metaball Lights Loader
Calibration
Glowing Ring
OOOO
⠀
⏮⏭⟠ⵙ⏮⏭Ⓞ◇Ⓞߦ⟠ߦⓄ◇Ⓞ⏮⏭ⵙ⟠⏮⏭

ꖅ𑽇ⵙⰙ𑽇ꖅ𑽇Ⱉⵙ𑽇ꖅ𖢄◇⛋ꖅ⦻𑽇𐫱𑽇⦻ꖅ⛋◇𖢄ꖅ𑽇ⵙⰙ𑽇ꖅ𑽇Ⱉⵙ𑽇ꖅ

Math Expressions | Unreal Engine Documentation
Eric Davis on Twitter: "Using VectorToRadialValue node to get a fun little pulsing circle effect #VFX #gamedev #UnrealEngine #UE4 https://t.co/K3tl0YOgRH" / Twitter
Gradient | Unreal Engine Documentation
UE4 - Tutorial - Niagara Skull Mesh Particles | CGHOW
A Cheat Sheet on Volumetric Fog in UE4
UE4 Console Variables and Commands
How to increase number of Shader Compile Workers spawned by Unreal? - Unreal Engine Forums
Tron Glow tutorial - Unreal 4 - YouTube
UE4 - Object fade out - YouTube
How do I change the position of the arms of the default mannequin? - UE4 AnswerHub
How to export static geometry in the level into FBX ? - UE4 AnswerHub

ꖅ✻𐫱𑽇𐫱✻ꖅ

Nuke Wave Expressions — Cameron Carson
VFX | emeny@thegate
Inigo Quilez :: fractals, computer graphics, mathematics, shaders, demoscene and more
Expressions 101 - Written Tutorials - Nukepedia
Adding Mathematical Functions to Expressions
Radial gradient? | Foundry Community
Command Line Operations
Andrea Geremia - VFX Artist
Nuke Environment Variables
KnobScripter - UI - Python - Nukepedia
Nuke Developer Kit (NDK) 9.0v4: Nuke TCL Scripting: Nuke tcl script expressions
Nuke Tutorial | Fresnel Effect - YouTube
Code - by Golan Levin and Collaborators
Shadershop
[Nuke 3D] Camera FOV | Facebook
Defining Custom Menus and Toolbars
8 ways to increase your efficiency with Foundry's Nuke | ftrack
Using Performance Timing
Andrea Geremia - VFX Artist
NUKE EXPRESSION GRADIENTS - YouTube
Nuke Nodes Kickstart - GridWarp - YouTube
ArtStation - Displaying certain Knob Values on Nuke Nodes

⦻ꖅ🟗𑽇ꖅ◇𖢌◇ꖅ𑽇🟗ꖅ⦻

Make a mesh be pure light? - Blender Stack Exchange
BLENDER CYCLES GLASS TUTORIAL - YouTube
Advanced Glass Shader in Cycles - Blender Tutorial • Creative Shrimp
Glare Node — Blender Manual
Fog Glare Effect Blender Tutorial - YouTube
BLENDER RENDER ADDONS - Google Search
BLENDER ADD AMBIENT OCCLUSION SHADOWS TO MATERIAL - YouTube
BLENDER ADD AMBIENT OCCLUSION SHADOWS TO MATERIAL - Google Search
Building a Star Trek Inspired Corridor in Blender - YouTube
The Cycles Input Encyclopedia — Blender Guru
BLENDER TISSUE ADDON - Google Search
Fast Fractals With Blender - YouTube
Basic Solids #1 - Quad Sphere/UV Sphere Hybrid - YouTube
compositor - How can I use the Corner pin node interactively? - Blender Stack Exchange
OneMinute VideoTutorials - YouTube
SDFs in blender! - YouTube
Chocofur Cycles Advanced Node Setups in Blender
Blender Tutorial: Ice Crack and Shatter Text Effect - YouTube
Blender Tutorial: Hologram Text Effect - YouTube
80'S STYLE TEXT ANIMATION IN EEVEE (BLENDER TUTORIAL) - YouTube
2D Image to 3D Geometry in Blender - YouTube
Pinterest
python - Per-Face Vertex Color from Image Texture - Blender Stack Exchange
materials - How to mirror a UV map using only vector nodes? - Blender Stack Exchange
[Blender 2.93]How to create a circle in Shader Nodes - YouTube
How to do disk mapping in Blender? - Support / Materials and Textures - Blender Artists Community
Blender Math Series Part 2 - The Beauty of

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ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ=84.406022589954030768899117092091000289089388918088900852079/3**0
ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ = new (window.AudioContext || window.webkitAudioContext)();
ⵙⵔⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵔⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃊ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃊ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙⵈⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵈⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙꗺⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙꗺⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙⵘⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵘⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃎ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃎ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃏ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃏ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃐ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃐ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃑ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃑ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙⵔ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵔⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ··ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ··ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃊·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃊ⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙⵈ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵈⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙꗺ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ꗺⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙⵘ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵘⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙ𓃎·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃎ⵙ= ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createOscillator();
ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ = ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.createGain();
ⵙⵔⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵔⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**0;
ⵙ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**1;
ⵙ𓃊ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃊ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**2;
ⵙⵈⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵈⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**3;
ⵙꗺⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙꗺⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**4;
ⵙⵘⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵘⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**5;
ⵙ𓃎ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃎ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**6;
ⵙ𓃏ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃏ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**7;
ⵙ𓃐ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃐ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**8;
ⵙ𓃑ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃑ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**9;
ⵙⵔ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵔⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**10;
ⵙ··ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ··ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**11;
ⵙ𓃊·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃊ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**12;
ⵙⵈ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵈⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**13;
ⵙꗺ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ꗺⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**14;
ⵙⵘ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵘⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**15;
ⵙ𓃎·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃎ⵙ.frequency.value = 1/84.406022589954030768899117092091000289089388918088900852079*3**16;
function ⵙИNⵔꖴTᗩᙁᑎↀⵔᙏⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙᙏⵔↀᑎᙁᗩTꖴⵔИNⵙ()
{
requestAnimationFrame(ⵙИNⵔꖴTᗩᙁᑎↀⵔᙏⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙᙏⵔↀᑎᙁᗩTꖴⵔИNⵙ);
ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ.gain.value=
//(-Math.cos((performance.now()/1000)*(Math.atan(1)*8)/(ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ))/2+.5)
(0.5-0.5*(-1)**Math.floor((performance.now()/1000)/ (.5*ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ) )+((-1)**Math.floor((performance.now()/1000)/ (.5*ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ) ))/(1+Math.exp((1)/(-1+((performance.now()/1000)/ (.5*ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ) %1))+(1)/(((performance.now()/1000)/ (.5*ⵙИNⵔITᗩᴥᑎↀⵙↀⵔꖴᴥꖅᑫᑭⵙᑫᑭꖅᴥꖴⵔↀⵙↀᑎᴥᗩTIⵔИNⵙ) %1)))))
*ⵙꖅᑎᙁᗩᗯⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙᗯᗩᙁᑎꖅⵙ
}
ⵙИNⵔꖴTᗩᙁᑎↀⵔᙏⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙᙏⵔↀᑎᙁᗩTꖴⵔИNⵙ();
ⵙⵔⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵔⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃊ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃊ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙⵈⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵈⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙꗺⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙꗺⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙⵘⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵘⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃎ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃎ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃏ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃏ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃐ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃐ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃑ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃑ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙⵔ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵔⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ··ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ··ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃊·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃊ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙⵈ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵈⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙꗺ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ꗺⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙⵘ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵘⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙ𓃎·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃎ⵙ.connect(ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ);
ⵙꖅↀⵔИNⵙИNꖴᗩⰙⵙⰙᗩꖴИNⵙИNⵔↀꖅⵙ.connect(ⵙTꕤꖅTИNⵔᑐᑕⵙⵔꖴↀᑎᗩⵙᗩᑎↀꖴⵔⵙᑐᑕⵔИNTꖅꕤTⵙ.destination);
ⵙⵔⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵔⵙ.start();
ⵙ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵙ.start();
ⵙ𓃊ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃊ⵙ.start();
ⵙⵈⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵈⵙ.start();
ⵙꗺⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙꗺⵙ.start();
ⵙⵘⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙⵘⵙ.start();
ⵙ𓃎ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃎ⵙ.start();
ⵙ𓃏ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃏ⵙ.start();
ⵙ𓃐ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃐ⵙ.start();
ⵙ𓃑ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ𓃑ⵙ.start();
ⵙⵔ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵔⵙ.start();
ⵙ··ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ··ⵙ.start();
ⵙ𓃊·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃊ⵙ.start();
ⵙⵈ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵈⵙ.start();
ⵙꗺ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ꗺⵙ.start();
ⵙⵘ·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·ⵘⵙ.start();
ⵙ𓃎·ⵙꖅↀⵔИNⵙᴥⵔTᗩᙁꖴᑐᑕᔓᔕⵔⵙⵔᔓᔕᑐᑕꖴᙁᗩTⵔᴥⵙИNⵔↀꖅⵙ·𓃎ⵙ.start();
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"&url=" + encodeURIComponent(url);

outer.style.borderImage = "url(" + shieldURL + ") 1";
});

});
</SCRIPT>

<SCRIPT>



O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``
ↀ=O=>O.slice(-(O.length+1)/2)
ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"



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O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``
ↀ=O=>O.slice(-(O.length+1)/2)
ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"


</SCRIPT>

<SCRIPT>
window.ꕤ=(84.406022589954030768899117092091000289089388918088900852079/Math.pow(3,6))

function renderInstance(container)
{
MAX_LINES=parseInt(container.dataset.maxLines) || 40
container.textContent=""

G=performance.now()/1000/parseFloat(eval(container.dataset.g))

columns=[]
maxColHeight=0

for (i=Math.floor(G);i>=0;i--)
{
t=i.toString(3) //.replace(/(\..{}).*/,'$1')\\
bars=[...t].map((O,I,H)=>
{
if (O!=='1') return ' '
OO=H.slice(0,I).filter(X=>X==='0'||X==='1'||X==='2').length
return (OO%3===0) ? '🟢' : '🟩'
}
)
columns.push(bars)
maxColHeight=Math.max(maxColHeight,bars.length)

if (columns.length>MAX_LINES*1) break
}

totalRows=maxColHeight

rows=[]
for (row=0;row<totalRows;row++)
{
line=Array(MAX_LINES*2+1).fill(' ')

columns.forEach((col,idx)=>
{
colHeight=col.length
bar=col[colHeight-totalRows+row]
if (!bar) return
L=MAX_LINES-idx
R=MAX_LINES+idx
if (L>= 0) line[L]=bar
if (R<MAX_LINES*2+1) line[R]=bar
}
)

line[MAX_LINES]=(row%3 === 0) ? '⚪' : '⬜'
//' ' : ' '\\
//'⚪' : '⬜'\\
//'🟢' : '🟩'\\
rows.push(line.join(''))
}

//middleRow=rows[0]
middleRow=rows.reverse()[0]
upward=rows.slice(1)
downward=rows.slice(1).reverse()
;

[...downward, middleRow, ...upward].forEach(line=>
{
div=document.createElement("DIV")
div.textContent=line
div.style.cssText=`WHITE-SPACE:NOWRAP;LINE-HEIGHT:1;COLOR:RGBA(0,244,124,1.148125);TEXT-ALIGN:CENTER;FILTER:SATURATE(2)`
container.appendChild(div)
}
)
}

function animate()
{
document.querySelectorAll("[data-palindrome]").forEach(el => renderInstance(el))
requestAnimationFrame(animate)
}
animate()
</SCRIPT>

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``
ↀ=O=>O.slice(-(O.length+1)/2)
ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"



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O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``
ↀ=O=>O.slice(-(O.length+1)/2)
ƎE=O=>[...O].reverse().join``+[...O].slice(1).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``
ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O])
ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join``

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

H=O=>[...O].map(O=>'᮰·꞉⋮⁘⸭⠿፨❋𐧾'[O])

O=" 𖦸᪣᯽𖥕⩩𔗢⚪𖡗𒋲🕂"

import requests
from bs4 import BeautifulSoup


def save_to_file(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 = "LIAMAIL.E.LIAMAIL@LIAMAIL.E.LIAMAIL"
username = "EMANAME"
password = "DROWSAPASWORD"

for url in urls:
session = requests.Session()
register_account(session, url.strip(), email, username, password)

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