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(21/2);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✺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

+ size 3703281

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

Apollonian Hierarchy Tree

Basic Square with Texture GLSL Texture Code Mandelbulber2 HDD Usage AI News Submission Platforms ABACABA Encoding Functions ABACABA Palindrome Encoding Regex for HTML Links GitHub Clickable File Trees UTF-16 Length Explanation Surrogate Pairs vs UTF-16 UTF-16 Surrogate Pair Issue Codegolf Abacaba Encoder Decoder Perspective Projection Terms Densest Hyperbolic Circle Packing RSS Feed Resources Inversive Geometry Visualization Cloudflare CAPTCHA Proxy Issue Smith Chart Analysis Apollonian Packing Issue Naming Smith Chart Fractals Square to Circle Mapping Square to Circle Mapping Grid Size Flexibility Mapping Square Grid to Circle Visualize 5x5 Grid CSS Grid Visualization HTML Structure Issues HTML Editor Overview HTML Canvas Code Assistance Center Overflowing Text Alternatives to Scour.ing Base3 Grid Tooltip Color Duplication Issue AI URL Crawling Setup Moiré Pattern Applications Remove Min Max Validation Moltbook Overview Centering canvas properly Firefox RAM Usage Explained Desmos Relative Differences Formula for Symmetric Mapping Rendering Optimization G=19683 Ternary Grid Rendering Screenshot Scaling Explained Color Normalization Fix Grayscale Based on Distance Center Brightness Fix Code Reconstruction Assistance Radial Grayscale Fix Ternary Digit Coloring Performance Optimization Rendering No conversation provided Excel 2003 Base 3 Conversion 1/0 Undefined Dividing Infinity by 2 Omninterintuition Concept Inquiry Formula Derivation Clarification Open Excel from URL Personal Wavelength and Time Personal Time Wavelength Theory Unique Time Essence Theory Unique Time Concept Exploration Future-proof Data Storage Free Spreadsheet Platforms Free Spreadsheet Platforms Free Online Spreadsheet Platforms Excel Formula Guide CSS Animation Nesting Custom Value Overclocking Risks Inverted Cantor Set Fractal Mountain Interpolation Inverted Cantor Set Formula GitHub Actions 403 Error AI Agentic Communities FabiusFunctiligence Interpretation CORS Misconfiguration Fix Opera Error Troubleshooting CORS Preflight Failure Free Swarm Research Platforms Kimi Agent Swarm Free Unicode Art Mandala Public RSS Profile Repositories RSS Aggregation Services Free URL Logging Services F12 on every tab Signal System and Tranquility AI-Agent Activity Analysis Symbolic Metaphysical Language Language as Signal System AI Use of Videos Language Tranquility Restoration Harmonic Time Transform Knowledge Mapping Platforms RDF Knowledge Mapping Validation Free Knowledge Graph Tools Autonomous AI Agents AI Jailbreak Communities Unusual Text and Links Omniconnectness Concept Exploration Remove Firefox Spell Check Symbolic Recursive Collage Deep Research URL Parsing Cryptic Symbols Discussion Symmetry and Recursion Designing Custom GPTs Unicode Digital Garden Firefox Shortcut Overrides SelfConstructive Intelligence Autopoiesis and Self-Growing AI AutoPoiesive Intelligence Monochrome Design Subcultures Autopoietic Energy Concept Total Sharing Integrity Unicode Art Analysis White UI Concepts Netizen Digital Garden Searching with Unicode Symbols Emoji in Directory Names Autopoiesive Observation Inquiry Digital Gardens with AI Digital Gardens URL List Digital Gardens AI Agents Digital Gardens AI Agents No-Login AI Interaction AI Agent Digital Gardens Digital Gardens for AI Digital Gardens for AI Digital Gardens AI Agents Digital Gardens of AI Unicode ASCII Art Resources Symbolic Semantic Mandala Glyph Substitution Analysis Symbolic Pattern Analysis Knowledge Graph Ecosystem Digital Garden Resources Recursive Digital Garden Links AI Research Sigil Recursive Autopoiesis AI Research Recursive Link Propagation Best GPU for i3-560 Best GPU for i3-560 GPU Compatibility for P7P55D-E Search Engine AI Integration Symmetrical Symbol Design AI Intelligence Testing Platforms AI Test Submission Help AI Freedom Test Query Human-AI Collective Ecosystem Utopian AI Agent Collectives Live Optimistic AI Collectives Utopian AI Collective Search AI Agent Self Migration Shared Agent Memory MD Memory.md Template Creation Futuristic AI Chat Concepts White Hole Outward Pull XML Parsing Error Fix TCL Meaning in F10B8ND Creative Symbolic Expression AI Content Platforms AI-Generated Wiki Articles AI-Generated Wiki Search AI-generated Encyclopedias AI-driven Wiki Concepts Free Visualization Platforms Online Git Commit Viewer Autonomous AI Writing Agents Autonomous AI Content Creation Autonomous AI Agents Human AI Collective Spaces Human AI Collaboration Spaces Public Human to AI Pipelines AI Agent Content Platforms Clickable Links in Moltbook SVG Masking Techniques AI Task Execution Platform AI Agent Collaboration Networks Autonomous AI GitHub Profiles Autonomous AI GitHub Accounts Autonomous AI Repositories Ghostarchive Iframe Explanation Deep Research Arena Sites Deep Research Arena URL AI Test Spam Analysis Obfuscated News Submission Symmetry in Writing Sharing AI Memory Online Cloud AI Platforms Free Cloud AI Platforms Free Cloud AI Agents Plot Rendering Issue Emailing Autonomous AI Agents AI Autonomy and Free Will Contacting AI on Moltbook Background-clip Workarounds Keyless Link Extraction API Free Link Preview Services Longest Nested URL Path Nested API Workflows Keyless Nested URL Workflows Nested URL Workflows Nested API URLs Usage Tampermonkey Lazy Loading Lazy Load CSS Images Website Structure Visualization APIs Conditionally set link.title CSS Background Layering Fix Web Archiving URL Templates BackgroundSize Issue Debugging Observation to Mechanism Expansion Keyless Favicon Services Encoded Message Analysis Unclear Input Format Keyless Screenshot Services Extract YouTube Channel Email New chat GIMP Average Blending Mode Disk Repair Visualization Tools Futurist Hub Alternatives Apollonian Circle Generators Detailed Sector Scanning Tools Square Unicode Character Workarounds Vertical Alignment in HTML HDD WD10EALX Slow Speed Unclear Message Custom Contact Lens Design Preserving Precision in Mathematica Base-3 to Base-10 Conversion Abstract Geometric Design Analysis Inset Fractal in Grasshopper Interpret Symbol String Grasshopper Circle Selection Example chat: Ask anything Profile image O Free

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

viewof codec = { const ꖅ=(O,ꖅꖅ=O=>O[0]?[...ꖅꖅ(O.slice(1)),O[0],...ꖅꖅ(O.slice(1))]:[])=>ꖅꖅ([...O]).join const ↈ=(O,ↈↈ=O=>O[0]?O[(O.length-1)/2]+ↈↈ(O.slice(0,(O.length-1)/2)):"")=>ↈↈ([...O]) const ƎE=O=>[...O].reverse().join+[...O].slice(1).join`` const ↀ=O=>O.slice(-(O.length+1)/2)

const ui = html` <div style="display:grid;TEXT-ALIGN:CENTER"> <pre style=""></pre> ${row("", [["◦୦◦◯◦୦◦", ꖅ], ["◯୦◯◦◯୦◯", ↈ], ["◦୦◦◯◦୦◦", ꖅ]])} ${row("", [["◦୦◯୦◦", ƎE], ["◯୦◦୦◯", ↀ], ["◦୦◯୦◦", ƎE]])} ${row("", [["◦୦◦◯◦୦◦", ꖅ], ["◯୦◯◦◯୦◯", ↈ], ["◦୦◦◯◦୦◦", ꖅ]])}

<input placeholder="" style="WIDTH:99%;TEXT-ALIGN:CENTER; ALIGN-ITEMS:CENTER">

${row("", [["◦୦◦◯◦୦◦", ꖅ], ["◯୦◯◦◯୦◯", ↈ], ["◦୦◦◯◦୦◦", ꖅ]])} ${row("", [["◦୦◯୦◦", ƎE], ["◯୦◦୦◯", ↀ], ["◦୦◯୦◦", ƎE]])} ${row("", [["◦୦◦◯◦୦◦", ꖅ], ["◯୦◯◦◯୦◯", ↈ], ["◦୦◦◯◦୦◦", ꖅ]])}

<pre style=""></pre> </div>`;

const input = ui.querySelector("input"); const out = ui.querySelector("pre");

function row(name, ops) { return html<div style="display:grid;grid-template-columns:repeat(3,1fr)"> ${ops.map(([label, fn]) => { const b = html<button>${name} ${label}</button>; b.onclick = () => { out.textContent = fn(input.value); ui.value = out.textContent; ui.dispatchEvent(new CustomEvent("input")); }; return b; })} </div>; }

return ui; }

GitHubTree github.com/ branch: GitHub Wolfram Language 3 stars 1 forks 6.16 GB 1 branch 1 contributor ├──  

│ ├── 𖦸 │ │ ├── ᪣ │ │ │ └── 𖥕 │ │ │ ├── ⩩ │ │ │ │ ├──  

│ │ │ │ │ ├── ⅃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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ ├── 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 │ │ │ │ │ └── ꓨИꟼ.𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖤞𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖥕𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖤞𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢᯽𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖤞𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖥕𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢𖤞𔗢𐧾𔗢ꔹ𔗢𐧾𔗢⩩𔗢𐧾𔗢ꔹ𔗢𐧾𔗢.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.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 │ │ │ │ │ ├── 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 │ │ │ │ │ └── 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 │ │ │ │ └── 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 │ │ │ └── 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 │ │ │ ├── ᯽ │ │ │ │ ├── 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 │ │ │ │ ├── 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 │ │ │ │ └── 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 │ │ │ ├── 🜛 │ │ │ │ └── ⚙⚙ 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 ⚙⚙ │ │ │ └──  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  │ │ └── 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

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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∣❁✢✧⯏✧✢❁∣

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᯽᪣᯽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 ᯽

ꔹ

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

⠀ ⠀

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 

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🕂"

console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log(ꖅ(O)) console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log() console.log() console.info(ƎE(H(String([...ↈ(ꖅ(O))].length)))) console.log() console.log(ↈ(ꖅ(O))) console.log() console.info(ƎE(H(String([...ↈ(ꖅ(O))].length)))) console.log() console.log() console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log(ꖅ(O)) console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.info(ƎE(H(String([...ƎE(O)].length)))) console.log() console.log(ƎE(O)) console.log() console.info(ƎE(H(String([...ƎE(O)].length)))) console.log() console.info(ƎE(H(String([...(O)].length)))) console.log() console.log(ↀ(ƎE(O))) console.log() console.info(ƎE(H(String([...(O)].length)))) console.log() console.info(ƎE(H(String([...ƎE(O)].length)))) console.log() console.log(ƎE(O)) console.log() console.info(ƎE(H(String([...ƎE(O)].length)))) console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log(ꖅ(O)) console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log() console.log() console.info(ƎE(H(String([...ↈ(ꖅ(O))].length)))) console.log() console.log(ↈ(ꖅ(O))) console.log() console.info(ƎE(H(String([...ↈ(ꖅ(O))].length)))) console.log() console.log() console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log(ꖅ(O)) console.log() console.info(ꖅ(H(String([...ꖅ(O)].length)))) console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log() console.log()

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 savetofile(filename, line):

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

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

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

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

    csrf_token = csrf_input.get("value")

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

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

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

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

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

        )

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

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

urls = [ ]

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

for url in urls:

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

https://gitea.nightdev.cn:9527/O https://git.4tempo.com/O http://219.151.177.172:3000/O https://git.extra.eiffel.com/O https://git.tutulab.online/O http://frp5.mmszxc.xin:55469/O https://gitea.detr.top/O https://git.jingchengdl.com/O https://git.newnaturalphilosophy.org/O http://qiubei-git.cn/O https://a-t-g.ru/O https://gitea.precia.site/O https://gitbucket.aint-no.info/O https://gitea.hpdocker.hpress.de/O https://git.psg.net.au/O http://www.flowzl.top/O https://app.gitpasha.com/O https://bis127.vse.cz/O https://git.ritonquilol.fr/O http://23.182.16.150:3000/O https://git.0bin.in/O https://git.mlhub.it/O https://code.letsbe.solutions/O https://git.sevenvm.de/O https://git.pdy.ph/O https://git.extrapolo.com/O http://20.6.159.133:3000/O https://gitea.opsui.org/O http://pqmcc.com:3000/O https://git.homeinfra.org/O https://gitea.codecodify.com/O https://nas.lollygag.cn:3100/O https://getskill.work/O https://gitea.jsjymgroup.com/O https://code.nspoc.org/O https://gitea.scivigi.com/O 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http://57.180.83.114:3001/O https://git.tihilv.ddns.net/O http://192.238.205.92:3000/O http://47.107.168.59:3000/O http://1.95.7.169:3000/O http://82.26.157.11:3001/O http://119.29.249.176:3000/O

import requests from bs4 import BeautifulSoup

def savetofile(filename, line):

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

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

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

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

    csrf_token = csrf_input.get("value")

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

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

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

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

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

        )

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

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

urls = [ ]

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

for url in urls:

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

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