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Tangential Quadrilateral -- from Wolfram MathWorld
Tangential Quadrilateral -- from Wolfram MathWorld
A quadrilateral which has an incircle, i.e., one for which a single circle can be constructed which is tangent to all four sides. Opposite sides of such a quadrilateral satisfy s=a+c=b+d, (1) where s=1/2(a+b+c+d) (2) is the semiperimeter, and the area is A=rs, (3) where r is the inradius. Using Bretschneider's formula together with (1) and (3) then gives the beautiful formula r = (sqrt(4p^2q^2-(a^2-b^2+c^2-d^2)^2))/(2(a+b+c+d)) (4) = (sqrt(p^2q^2-(a-b)^2(a+b-s)^2))/(2s), (5) ...
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·mathworld.wolfram.com·
Tangential Quadrilateral -- from Wolfram MathWorld
Search ウェブ魚拓
Search ウェブ魚拓
ウェブ魚拓は、ウェブページを引用するためのツールです。ブログや掲示板に、記録した魚拓のURLを貼って利用できます。
​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​∣​❁​∣​⯏​∣​𖢌​🝊​ꖅ​⯏​ꖅ​🝊​𖢌​∣​⯏​∣​❁​∣​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​∣​❁​∣​⯏​∣​𖢌​🝊​ꖅ​⯏​ꖅ​🝊​𖢌​∣​⯏​∣​❁​∣​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·megalodon.jp·
Search ウェブ魚拓
Search SavePageNow: запись веб-страниц на Arquivo.pt.
Search SavePageNow: запись веб-страниц на Arquivo.pt.
The ArchivePageNow service allows a page to be archived at the exact moment the user makes the request. The archived contents are later integrated in the Arquivo.pt collection.
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·arquivo.pt·
Search SavePageNow: запись веб-страниц на Arquivo.pt.
Mapbox Satellite Streets | Mapbox
Mapbox Satellite Streets | Mapbox
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·api.mapbox.com·
Mapbox Satellite Streets | Mapbox
30 Best Satellite Maps To See Earth in New Ways | GIS
30 Best Satellite Maps To See Earth in New Ways | GIS
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·agiratech.com·
30 Best Satellite Maps To See Earth in New Ways | GIS
World Imagery Wayback
World Imagery Wayback
Wayback imagery is a digital archive of the World Imagery basemap, enabling users to access different versions of World Imagery captured over the years. Each record in the archive represents World Imagery as it existed on the date new imagery was published. Wayback currently supports all updated versions of World Imagery dating back to February 20, 2014.
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·livingatlas.arcgis.com·
World Imagery Wayback
World map, satellite view // Earth map online service
World map, satellite view // Earth map online service
🗺️ All world countries satellite map with labels, ruler, places sharing, search, locating, route planning, states boundary tracking, city list menu for each state, weather forecast
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·satellites.pro·
World map, satellite view // Earth map online service
"⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪" - Google Search
"⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪" - Google Search
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
·google.com·
"⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪" - Google Search
⚪ᴥ⚪ᗱᗴ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᗱᗴ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ᑎ⚪ꗳ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ᗝ⚪ᗱᗴ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ߦ⚪ᔓᔕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᔓᔕ⚪ߦ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᗱᗴ⚪ᗝ⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ꗳ⚪ᑎ⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗱᗴ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᗱᗴ⚪ᴥ⚪
⚪ᴥ⚪ᗱᗴ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᗱᗴ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ᑎ⚪ꗳ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ᗝ⚪ᗱᗴ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ߦ⚪ᔓᔕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᔓᔕ⚪ߦ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᗱᗴ⚪ᗝ⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ꗳ⚪ᑎ⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗱᗴ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᗱᗴ⚪ᴥ⚪
ꖅⰙ⛋𐫱Ⱉ𑽇⛋◇⛋𑽇Ⱉ𐫱⛋Ⱉꖅ𖢄🝊𐫱✻⦻⛋✸⛋⦻✻𐫱🝊𖢄✢ꕤꖅ✢⦻ꖅ🝊✧⊞✧🝊ꖅ⦻✢ꖅꕤ✢𖢄🝊𐫱✻⦻⛋✸⛋⦻✻𐫱🝊𖢄ꖅⰙ⛋𐫱Ⱉ𑽇⛋◇⛋𑽇Ⱉ𐫱⛋Ⱉꖅ#⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪#⚪ᗝ⚪ᗱᗴ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ߦ⚪ᔓᔕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᔓᔕ⚪ߦ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᗱᗴ⚪ᗝ⚪#⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪#⚪ᴥ⚪ᗱᗴ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᗱᗴ⚪ᴥ⚪
·web.archive.org·
⚪ᴥ⚪ᗱᗴ⚪✤⚪Ⓞ⚪ᙁ⚪ߦ⚪◯⚪ᗱᗴ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ᑎ⚪ꗳ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ᗝ⚪ᗱᗴ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᑐᑕ⚪ᗱᗴ⚪ߦ⚪ᔓᔕ⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪𖡼⚪ᔓᔕ⚪ߦ⚪ᗱᗴ⚪ᑐᑕ⚪ꖴ⚪ꗳ⚪ꖴ⚪ᗱᗴ⚪ᗝ⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ꗳ⚪ᑎ⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗱᗴ⚪◯⚪ߦ⚪ᙁ⚪Ⓞ⚪✤⚪ᗱᗴ⚪ᴥ⚪
Periodic Squircle - 2210.15232.pdf
Periodic Squircle - 2210.15232.pdf
Ⱉ𑽇ⵙ✢𐫱🝊✸Ⓞ⯏Ⓞ✸🝊𐫱✢ⵙ𑽇Ⱉ#⠀⊚◦୦◦◯◦୦◦‭​‭𞢨‭​​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​✢​𑽇​ꖅ​✸​𐫱​⯏​Ⓞ​🟗​Ⓞ​⯏​𐫱​✸​ꖅ​𑽇​✢​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​ꖅ​◇​𖢌​⛋​✢​⦻​Ⓞ​🝊​Ⓞ​⦻​✢​⛋​𖢌​◇​ꖅ​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​✢​𑽇​ꖅ​✸​𐫱​⯏​Ⓞ​🟗​Ⓞ​⯏​𐫱​✸​ꖅ​𑽇​✢​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​​‭𞢨‭​◦୦◦◯◦୦◦⊚⠀⊚◦୦◦◯◦୦◦​‭𞢨‭​​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​✢​𑽇​ꖅ​✸​𐫱​⯏​Ⓞ​🟗​Ⓞ​⯏​𐫱​✸​ꖅ​𑽇​✢​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​ꖅ​◇​𖢌​⛋​✢​⦻​Ⓞ​🝊​Ⓞ​⦻​✢​⛋​𖢌​◇​ꖅ​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​𖢄​✢​𑽇​ꖅ​✸​𐫱​⯏​Ⓞ​🟗​Ⓞ​⯏​𐫱​✸​ꖅ​𑽇​✢​𖢄​✢​⛋​✸​⦻​Ⓞ​𖥠​Ⓞ​⦻​✸​⛋​✢​​‭𞢨‭​◦୦◦◯◦୦◦⊚⠀
·arxiv.org·
Periodic Squircle - 2210.15232.pdf
Superellipsoid -- from Wolfram MathWorld
Superellipsoid -- from Wolfram MathWorld
The superellipsoid is a generalization of the ellipsoid by allowing different exponents of the variables in the algebraic representation. It is similarly a generalization of the superellipse to three dimensions. The version called the superquadratic ellipsoid is defined by the equation (|x|^(2/e)+|y|^(2/e))^(e/n)+|z|^(2/n)=1, where e and n are the east-west and north-south exponents, respectively. This superellipsoid can be rendered in POVRay® with the command superellipsoid{...
⛋⯏ⵙ✢⛋✸ꖅ⊞✢⛋✸⛋✢⊞ꖅ✸⛋✢ⵙ⯏⛋
·mathworld.wolfram.com·
Superellipsoid -- from Wolfram MathWorld
"EXPONENTIAL PERSPECTIVE" - Google Search
"EXPONENTIAL PERSPECTIVE" - Google Search
⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​𓇬​◦​୦​◦​◯​◦​୦​◦​‭𞢨‭​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​⛋​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​🝊​𖢌​∣​𖢌​ꕤ​𖢌​∣​𖢌​‭𞢨‭​◦​୦​◦​◯​◦​୦​◦​𓇬​⠀​
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"EXPONENTIAL PERSPECTIVE" - Google Search
⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ❉ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ ∞ ⁂ ᐃ ᐁ ⵔ ꞉ ⵘ ❋ ⵔ ⵔ ⁂ ❋ ❋ ⵔ ❋ · ⁂ ❋ ❋ ⵈ ⁂ ❋ ⵔ ⁂ ❋ ꞉ ⵔ ⵔ ⵔ · ⁂ ⵔ ꞉ ⁂ ⵔ ᐃ ᐁ · · ⁂ ⁂ ❋ ❋ ⠿ ᐃ ᐁ ⵔ ⵈ ⵔ ∷ ⵘ ⁂ ⁂ ❋ ⵘ ꞉ ꞉ ⵔ ⠿ ⵔ ∷ ◌ ∷ ❋ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ❋ ∷ ◌ ∷ ⵔ ⠿ ⵔ ꞉ ꞉ ⵘ ❋ ⁂ ⁂ ⵘ ∷ ⵔ ⵈ ⵔ ᐃ ᐁ ⠿ ❋ ❋ ⁂ ⁂ · · ᐃ ᐁ ⵔ ⁂ ꞉ ⵔ ⁂ · ⵔ ⵔ ⵔ ꞉ ❋ ⁂ ⵔ ❋ ⁂ ⵈ ❋ ❋ ⁂ · ❋ ⵔ ❋ ❋ ⁂ ⵔ ⵔ ❋ ⵘ ꞉ ⵔ ᐃ ᐁ ⁂ ∞ ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ❉ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀
⠀#​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​𖢄​🟗​ꖅ​🟗​⛋​Ⓞ​◇​🝊​𐫱​🝊​◇​Ⓞ​⛋​🟗​ꖅ​🟗​𖢄​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​
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⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ❉ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ ∞ ⁂ ᐃ ᐁ ⵔ ꞉ ⵘ ❋ ⵔ ⵔ ⁂ ❋ ❋ ⵔ ❋ · ⁂ ❋ ❋ ⵈ ⁂ ❋ ⵔ ⁂ ❋ ꞉ ⵔ ⵔ ⵔ · ⁂ ⵔ ꞉ ⁂ ⵔ ᐃ ᐁ · · ⁂ ⁂ ❋ ❋ ⠿ ᐃ ᐁ ⵔ ⵈ ⵔ ∷ ⵘ ⁂ ⁂ ❋ ⵘ ꞉ ꞉ ⵔ ⠿ ⵔ ∷ ◌ ∷ ❋ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ❋ ∷ ◌ ∷ ⵔ ⠿ ⵔ ꞉ ꞉ ⵘ ❋ ⁂ ⁂ ⵘ ∷ ⵔ ⵈ ⵔ ᐃ ᐁ ⠿ ❋ ❋ ⁂ ⁂ · · ᐃ ᐁ ⵔ ⁂ ꞉ ⵔ ⁂ · ⵔ ⵔ ⵔ ꞉ ❋ ⁂ ⵔ ❋ ⁂ ⵈ ❋ ❋ ⁂ · ❋ ⵔ ❋ ❋ ⁂ ⵔ ⵔ ❋ ⵘ ꞉ ⵔ ᐃ ᐁ ⁂ ∞ ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ❉ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀
⠀#​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​𖢄​🟗​ꖅ​🟗​⛋​Ⓞ​◇​🝊​𐫱​🝊​◇​Ⓞ​⛋​🟗​ꖅ​🟗​𖢄​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​
·freeimage.host·
⚪옷ᔓᔕᗱᗴᙏ⚪✤Ⓞᙁߦ⚪Ⓞᴥᗩᔓᔕᗱᗴᑐᑕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᔓᔕᑎꖴ⚭ᗩꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳᗩ⚭ꖴᑎᔓᔕ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᑐᑕᗱᗴᔓᔕᗩᴥⓄ⚪ߦᙁⓄ✤⚪ᙏᗱᗴᔓᔕ옷⚪
⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ❉ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ ∞ ⁂ ᐃ ᐁ ⵔ ꞉ ⵘ ❋ ⵔ ⵔ ⁂ ❋ ❋ ⵔ ❋ · ⁂ ❋ ❋ ⵈ ⁂ ❋ ⵔ ⁂ ❋ ꞉ ⵔ ⵔ ⵔ · ⁂ ⵔ ꞉ ⁂ ⵔ ᐃ ᐁ · · ⁂ ⁂ ❋ ❋ ⠿ ᐃ ᐁ ⵔ ⵈ ⵔ ∷ ⵘ ⁂ ⁂ ❋ ⵘ ꞉ ꞉ ⵔ ⠿ ⵔ ∷ ◌ ∷ ❋ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ❋ ∷ ◌ ∷ ⵔ ⠿ ⵔ ꞉ ꞉ ⵘ ❋ ⁂ ⁂ ⵘ ∷ ⵔ ⵈ ⵔ ᐃ ᐁ ⠿ ❋ ❋ ⁂ ⁂ · · ᐃ ᐁ ⵔ ⁂ ꞉ ⵔ ⁂ · ⵔ ⵔ ⵔ ꞉ ❋ ⁂ ⵔ ❋ ⁂ ⵈ ❋ ❋ ⁂ · ❋ ⵔ ❋ ❋ ⁂ ⵔ ⵔ ❋ ⵘ ꞉ ⵔ ᐃ ᐁ ⁂ ∞ ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ❉ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀
⠀#​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​𖢄​🟗​ꖅ​🟗​⛋​Ⓞ​◇​🝊​𐫱​🝊​◇​Ⓞ​⛋​🟗​ꖅ​🟗​𖢄​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​
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⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ❉ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ ∞ ⁂ ᐃ ᐁ ⵔ ꞉ ⵘ ❋ ⵔ ⵔ ⁂ ❋ ❋ ⵔ ❋ · ⁂ ❋ ❋ ⵈ ⁂ ❋ ⵔ ⁂ ❋ ꞉ ⵔ ⵔ ⵔ · ⁂ ⵔ ꞉ ⁂ ⵔ ᐃ ᐁ · · ⁂ ⁂ ❋ ❋ ⠿ ᐃ ᐁ ⵔ ⵈ ⵔ ∷ ⵘ ⁂ ⁂ ❋ ⵘ ꞉ ꞉ ⵔ ⠿ ⵔ ∷ ◌ ∷ ❋ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ❋ ∷ ◌ ∷ ⵔ ⠿ ⵔ ꞉ ꞉ ⵘ ❋ ⁂ ⁂ ⵘ ∷ ⵔ ⵈ ⵔ ᐃ ᐁ ⠿ ❋ ❋ ⁂ ⁂ · · ᐃ ᐁ ⵔ ⁂ ꞉ ⵔ ⁂ · ⵔ ⵔ ⵔ ꞉ ❋ ⁂ ⵔ ❋ ⁂ ⵈ ❋ ❋ ⁂ · ❋ ⵔ ❋ ❋ ⁂ ⵔ ⵔ ❋ ⵘ ꞉ ⵔ ᐃ ᐁ ⁂ ∞ ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ❉ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀
⠀#​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​𖢄​🟗​ꖅ​🟗​⛋​Ⓞ​◇​🝊​𐫱​🝊​◇​Ⓞ​⛋​🟗​ꖅ​🟗​𖢄​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​
·freeimage.host·
⚪ᗱᗴᙏᗱᗴ옷ᑐᑕᔓᔕ⚪✻Ⓞ옷ᑐᑕᴥᗱᗴᗯᔓᔕ⚪ᗱᗴᴥᗩᑎ¤ᔓᔕ⚪ᗝꖴⓄ옷✤Ⓞᙁᑐᑕ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ᑐᑕᙁⓄ✤옷Ⓞꖴᗝ⚪ᔓᔕ¤ᑎᗩᴥᗱᗴ⚪ᔓᔕᗯᗱᗴᴥᑐᑕ옷Ⓞ✻⚪ᔓᔕᑐᑕ옷ᗱᗴᙏᗱᗴ⚪
ⵙⵘⵙᔓᔕᑎИNᗱᗴᕤᕦᴥᗱᗴߦ人옷ⵙᙁᗩ✤ᔓᔕ人ᴥᑐᑕⵙ옷✤ߦᗱᗴᗝⵙ人ᗩᴥⵙ⊚ⵙ◌ⵙ⚪ⵙ◯ⵙ◯ⵙ⚪ⵙ◌ⵙ⊚ⵙᴥᗩ人ⵙᗝᗱᗴߦ✤옷ⵙᑐᑕᴥ人ᔓᔕ✤ᗩᙁⵙ옷人ߦᗱᗴᴥᕤᕦᗱᗴИNᑎᔓᔕⵙⵘⵙ
ⵙⵘⵙᔓᔕᑎИNᗱᗴᕤᕦᴥᗱᗴߦ人옷ⵙᙁᗩ✤ᔓᔕ人ᴥᑐᑕⵙ옷✤ߦᗱᗴᗝⵙ人ᗩᴥⵙ⊚ⵙ◌ⵙ⚪ⵙ◯ⵙ◯ⵙ⚪ⵙ◌ⵙ⊚ⵙᴥᗩ人ⵙᗝᗱᗴߦ✤옷ⵙᑐᑕᴥ人ᔓᔕ✤ᗩᙁⵙ옷人ߦᗱᗴᴥᕤᕦᗱᗴИNᑎᔓᔕⵙⵘⵙ
⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ❉ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ ∞ ⁂ ᐃ ᐁ ⵔ ꞉ ⵘ ❋ ⵔ ⵔ ⁂ ❋ ❋ ⵔ ❋ · ⁂ ❋ ❋ ⵈ ⁂ ❋ ⵔ ⁂ ❋ ꞉ ⵔ ⵔ ⵔ · ⁂ ⵔ ꞉ ⁂ ⵔ ᐃ ᐁ · · ⁂ ⁂ ❋ ❋ ⠿ ᐃ ᐁ ⵔ ⵈ ⵔ ∷ ⵘ ⁂ ⁂ ❋ ⵘ ꞉ ꞉ ⵔ ⠿ ⵔ ∷ ◌ ∷ ❋ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ◌ ⚪ ❋ ∷ ◌ ∷ ⵔ ⠿ ⵔ ꞉ ꞉ ⵘ ❋ ⁂ ⁂ ⵘ ∷ ⵔ ⵈ ⵔ ᐃ ᐁ ⠿ ❋ ❋ ⁂ ⁂ · · ᐃ ᐁ ⵔ ⁂ ꞉ ⵔ ⁂ · ⵔ ⵔ ⵔ ꞉ ❋ ⁂ ⵔ ❋ ⁂ ⵈ ❋ ❋ ⁂ · ❋ ⵔ ❋ ❋ ⁂ ⵔ ⵔ ❋ ⵘ ꞉ ⵔ ᐃ ᐁ ⁂ ∞ ⚪ ⦶ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ AJIϽIJUTИI\Ƨ\AU.ИI.MUƧ ⚪ ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⚪ SUM.IN.UA/S/INTUJICIJA ⚪ ⦶ ⚪ᗱᐤᗴᗩ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗩᗱᐤᗴ⚪ ⚪ ⚪ᗱᐤᗴᗨ⚭ᑐᑕ⚪⠀⠀⠀⚪ᑐᑕ⚭ᗨᗱᐤᗴ⚪ ⚪ ⚪ⓄН✤ᗩ✤ᑐᑕᗩᗝᗩᙏᗩᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗩᙏᗩᗝᗩᑐᑕ✤ᗩ✤НⓄ⚪ ⚪ ⚪ⓄН✤ᗨ✤ᑐᑕᗨᗜᗨᙎᗨᑐᑕ⚪⠀⠀⠀⚪ᑐᑕᗨᙎᗨᗜᗨᑐᑕ✤ᗨ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН❁ᙁꖴIဂⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄဂIꖴᙁ❁НⓄ⚪ ⚪ ⚪ⓄН❁ᙀꖴIပⓄ✻ᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴ✻ⓄပIꖴᙀ❁НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄН✤ꖴᙏᗩဂᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴဂᗩᙏꖴ✤НⓄ⚪ ⚪ ⚪ⓄН✤ꖴᙎᗨပᗱᗴН⚪⠀⠀⠀⚪Нᗱᗴပᗨᙎꖴ✤НⓄ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪Ⓞ⧲⚪⠀⠀⠀⚪⧲Ⓞ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗩߦ✤ᑐᑕᗩߦဂЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐဂߦᗩᑐᑕ✤ߦᗩНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⚪ ⚪ⓄНᗱᗴ⚭✤ᑐᑕНᗨߦ✤ᑐᑕᗨߦပЗԐᗱᗴ⧲⚪⠀⠀⠀⚪⧲ᗱᗴЗԐပߦᗨᑐᑕ✤ߦᗨНᑐᑕ✤⚭ᗱᗴНⓄ⚪ ⦶ ⚪ЭЄᗩНᗝ⋏⧲⚪✤ᗱᗴꖴᙁ⚭ꖴ⚪✤НᗱᗴᙏᗱᗴᙁЭЄ⚪ꖴ⋏ᕬЭЄᗩߦဂ⚪ဂᗩ✤ꡕᗩᙏ⚪ ⚪ЭЄᗩНᗜ⋎⧲⚪✤ᗱᗴꖴᙀ⚭ꖴ⚪✤НᗱᗴᙎᗱᗴᙀЭЄ⚪ꖴ⋎ᕫЭЄᗨߦပ⚪ပᗨ✤Шᗨᙎ⚪ ⚪ ⚪ᙏᗩꡕ✤ᗩဂ⚪ဂߦᗩЭЄᕬ⋏ꖴ⚪ЭЄᙁᗱᗴᙏᗱᗴН✤⚪ꖴ⚭ᙁꖴᗱᗴ✤⚪⧲⋏ᗝНᗩЭЄ⚪ ⚪ᙎᗨШ✤ᗨပ⚪ပߦᗨЭЄᕫ⋎ꖴ⚪ЭЄᙀᗱᗴᙎᗱᗴН✤⚪ꖴ⚭ᙀꖴᗱᗴ✤⚪⧲⋎ᗜНᗨЭЄ⚪ ⦶ ⚪ Ⓞᑐ·ᗝᖆᖆᗩᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗩᖇᖇᗝ·ᑕⓄ ⚪ ⚪ ⚪ Ⓞᑐ·ᗜᖈᖈᗨᑐ·ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ ⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⠀⠀⠀⚪◌⚪⊚⚪◌⚪⊚⚪◌⚪⊚⚪ ⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄⓄ·ᑕᗨᖉᖉᗜ·ᑕⓄ ⚪ ❉ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ oooooooooooooooo\u\GЯⓄ.AЯBƎGⓄƎG ⚪ ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⚪ GEⓄGEBRA.ⓄRG/u/oooooooooooooooo ⚪ ⦶ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ { ; ( (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) - .1+ (O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O-.1) * ((.1-,O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O)woq,((.2,(.1-O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O)-)woq-.1))woq ) =O_ЯƎDAHƧ_O_ƧHADƎЯ_O } ( 0.0=O_ЯƎDAHƧ_O_ƧHADƎЯ_O taolf tuqtuo ,(მਟ2/(2/1021))=O_TOOЯ_ЯƎWOP_O_POWƎЯ_ЯOOT_O taolf ,(მਟ2\8მ1)=O_ƧƎИTHGIЯB_O_BЯIGHTИƎƧ_O taolf ,(((.2,(I,И)tob)woq-.1)trpƨ-.1)=O_ЯƎDAHƧ_TИƎIDAЯG_LAIDAЯ_ЯAƎИIL_O_LIИƎAЯ_ЯADIAL_GЯADIƎИT_ƧHADƎЯ_O taolf ) O_ਟ2მਟმ_0_ਟ78მ4084_91_O_19_4804მ87ਟ_0_მਟმ2ਟ_O rɘbahƨ ⚪ ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⚪ shader O_52656_0_57864084_91_O_19_48046875_0_65625_O ( float O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O=(1.-sqrt(1.-pow(dot(N,I),2.))), float O_SENTHGIRB_O_BRIGHTNES_O=(168/256), float O_REWOP_TOOR_O_ROOT_POWER_O=19.48046875/((1201/2)/256), output float O_REDAHS_O_SHADER_O=0.0 ) { O_REDAHS_O_SHADER_O= ( pow((1.-pow(-(O_REDAHS_TNEIDARG_LAIDAR_RAENIL_O_LINEAR_RADIAL_GRADIENT_SHADER_O-1.),2.)),pow(O_REWOP_TOOR_O_ROOT_POWER_O,-1.)) * (1.-O_SENTHGIRB_O_BRIGHTNES_O) +1. - (1.-O_SENTHGIRB_O_BRIGHTNES_O) ) ; } ⚪ ⦶ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ OOO\u\ИI.DԐP ⚪ ⚪ ⚪ P3D.IN/u/OOO ⚪ ⚪ P3D.IN/u/OOO ⚪ ⊚ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ 8888OOOO8888\MⓄϽ.TƧƎЯƎTИIP ⚪ ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⚪ PINTEREST.CⓄM/8888OOOO8888 ⚪ ⊚ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ O\MⓄϽ.BUHƧGAD ⚪ ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⚪ DAGSHUB.CⓄM/O ⚪ ⊚ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ 9ਟ2840მ\ƨtnuoↄↄa\MⓄϽ.ⓄƎMALAϽ ⚪ ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⚪ CALAMEⓄ.CⓄM/accounts/6048259 ⚪ ⊚ ⚪ ✻ИNꖴᙁ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ✻NИꖴᙀ·Ⓞꖴ⚭·ⓄⓄⓄⓄ ⚪ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙁꖴИN✻ ⚪ ⚪ ⓄⓄⓄⓄ·⚭ꖴⓄ·ᙀꖴNИ✻ ⚪ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀ ⠀
⠀#​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​𖢄​🟗​ꖅ​🟗​⛋​Ⓞ​◇​🝊​𐫱​🝊​◇​Ⓞ​⛋​🟗​ꖅ​🟗​𖢄​𖧷​ꖅ​Ⱉ​⛋​✸​ⵙ​✸​⛋​Ⱉ​ꖅ​𖧷​
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ⵙⵘⵙᔓᔕᑎИNᗱᗴᕤᕦᴥᗱᗴߦ人옷ⵙᙁᗩ✤ᔓᔕ人ᴥᑐᑕⵙ옷✤ߦᗱᗴᗝⵙ人ᗩᴥⵙ⊚ⵙ◌ⵙ⚪ⵙ◯ⵙ◯ⵙ⚪ⵙ◌ⵙ⊚ⵙᴥᗩ人ⵙᗝᗱᗴߦ✤옷ⵙᑐᑕᴥ人ᔓᔕ✤ᗩᙁⵙ옷人ߦᗱᗴᴥᕤᕦᗱᗴИNᑎᔓᔕⵙⵘⵙ