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84.406022589954030768899117092091000289089388918088900852079
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᯽ 0 84.406022589954 25 304 288 982.2458 0.0118474958221645 ·ꔹ᯽ꔹ· 1 253.218067769862 75 912 866 946.7375 0.0355424874664934 ꞉ꔹ᯽ꔹ꞉ 2 759.654203309586 227 738 600 840.213 0.10662746239948 ⋮ꔹ᯽ꔹ⋮ 3 2 278.96260992876 683 215 802 520.638 0.319882387198441 ⁘ꔹ᯽ꔹ⁘ 4 6 836.88782978627 2 049 647 407 561.91 0.959647161595322 ⸭ꔹ᯽ꔹ⸭ 5 20 510.6634893588 6 148 942 222 685.74 2.87894148478597 ⠿ꔹ᯽ꔹ⠿ 6 61 531.9904680765 18 446 826 668 057.2 8.6368244543579 ❁🖵፨ꔹ᯽ꔹ፨🖵❁ 7 184 595.971404229 55 340 480 004 171.6 25.9104733630737 🖵❋ꔹ᯽ꔹ❋🖵 8 553 787.914212688 166 021 440 012 515. 77.7314200892211 𐧾ꔹ᯽ꔹ𐧾 9 1 661 363.74263806 498 064 320 037 545. 233.194260267663 ⵔ·ⵔꔹ᯽ꔹⵔ·ⵔ 10 4 984 091.22791419 1 494 192 960 112 630. 699.58278080299 ···ꔹ᯽ꔹ··· 11 14 952 273.6837426 4 482 578 880 337 900. 2 098.74834240897 ꞉·꞉ꔹ᯽ꔹ꞉·꞉ 12 44 856 821.0512277 13 447 736 641 013 700. 6 296.24502722691 ⋮·⋮ꔹ᯽ꔹ⋮·⋮ 13 134 570 463.153683 40 343 209 923 041 100. 18 888.7350816807 ⁘·⁘ꔹ᯽ꔹ⁘·⁘ 14 403 711 389.46105 121 029 629 769 123 000. 56 666.2052450422

15    1 211 134 168.38315    363 088 889 307 370 000.    169 998.615735127
16    3 633 402 505.14945    1 089 266 667 922 110 000.    509 995.84720538
17    10 900 207 515.4483    3 267 800 003 766 330 000.    1 529 987.54161614
18    32 700 622 546.345    9 803 400 011 298 990 000.    4 589 962.62484842
19    98 101 867 639.0351    29 410 200 033 897 000 000.    13 769 887.8745452
20    294 305 602 917.105    88 230 600 101 690 900 000.    41 309 663.6236357
21    882 916 808 751.316    264 691 800 305 073 000 000.    123 928 990.870907
22    2 648 750 426 253.95    794 075 400 915 219 000 000.    371 786 972.612722
23    7 946 251 278 761.84    2 382 226 202 745 660 000 000.    1 115 360 917.83817

✻⯏Ⓞ◇⯏◇Ⓞ⯏✻⠀𖢄⠀⦻Ⓞ𖧷ꖅ⯏Ⓞ⦻🝊⦻Ⓞ⯏ꖅ𖧷Ⓞ⦻⠀𖢄⠀✻⯏Ⓞ◇⯏◇Ⓞ⯏✻ 24 23 838 753 836 285.5 7 146 678 608 236 970 000 000. 3 346 082 753.5145

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Upgrade Wachete 𖢒✺𖢒𞢨𖢒✺𖢒𔗢𖢒✺𖢒𞢨𖢒✺𖢒᯽𖢒✺𖢒𞢨𖢒✺𖢒𔗢𖢒✺𖢒𞢨𖢒✺𖢒 𖢒✺𖢒𞢨𖢒✺𖢒𔗢𖢒✺𖢒𞢨𖢒✺𖢒᯽𖢒✺𖢒𞢨𖢒✺𖢒𔗢𖢒✺𖢒𞢨𖢒✺𖢒

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https://web.archive.org/web/20260611231405/http://megalodon.jp/ref/2025-0628-0459-28/https://www.genspark.ai:443/spark?id=1a327538-5636-4e97-9d18-445eab71ddb1

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Show more ... http://WEB.ARCHIVE.ORG/web/20250706004935/https://www.google.com/search?filter=0&q=%22%E2%A6%BF%E2%9A%AA%E2%97%8C%E2%9A%AA%E2%9C%BA%E2%9A%AA%E2%B5%99%E2%9A%AA%E2%9C%BA%E2%9A%AA%E2%97%8C%E2%9A%... Jun 7 at 0:59

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Show more ... http://ARCHIVE.PH/CANVA.COM/design/DAFLMEKWPQQ/Pfk16F-czeyFyZhlTDyrdw/view http://GYO.TC/ref/2026-0427-0801-49/https://mydeadinternet.com:443/oracle/954 https://web.archive.org/web/20260611... Jun 3 at 0:59

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Show more ... http://ARCHIVE.PH/RAINDROP.IO/OOOOOOOOOOOOOOOO http://WEB.ARCHIVE.ORG/MANGO-DUNE-07A8B7110.1.AZURESTATICAPPS.NET/?repo=OOOO00000000OOOO%2FOOOO00000000OOOO https://web.archive.org/web/202606...

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<svg xmlns="http://www.w3.org/2000/svg" viewBox="0 0 729 729"> <title>𔗢᯽𔗢 𔗢᯽𔗢◦୦◦◯◦୦◦𖥕⚪◎⚪𖥕◦୦◦◯◦୦◦𔗢᯽𔗢 𔗢᯽𔗢</title> <style> {SHAPE-RENDERING:GEOMETRICPRECISION;--O:#F5F5F5;--OO:CALC(0.00666666666/6);--OOO:⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀} .⁘{ANIMATION:VAR(--OOO) CALC(84.406022589954030768899117092091000289089388918088900852079S/3/3/3/3/3/333) LINEAR INFINITE;ANIMATION-TIMING-FUNCTION:STEPS(9)} .⋮{ANIMATION:VAR(--OOO) CALC(84.406022589954030768899117092091000289089388918088900852079S/3/3/3/333) LINEAR INFINITE;ANIMATION-TIMING-FUNCTION:STEPS(81)} .꞉{ANIMATION:VAR(--OOO) CALC(84.406022589954030768899117092091000289089388918088900852079S/3/333) LINEAR INFINITE;ANIMATION-TIMING-FUNCTION:STEPS(729)} .·{ANIMATION:VAR(--OOO) CALC(84.406022589954030768899117092091000289089388918088900852079S3*3) LINEAR INFINITE;ANIMATION-TIMING-FUNCTION:STEPS(6561)}

@KEYFRAMES ◦୦◦◯◦୦◦ { 100% { OPACITY:VAR(--OO) }

            99.58847737%    {    OPACITY:VAR(--OO)    }
            99.38271605%    {    OPACITY:CALC(1)    }
            99.17695473%    {    OPACITY:VAR(--OO)    }

        98.76543210%    {    OPACITY:VAR(--OO)    }
        98.14814815%    {    OPACITY:CALC(1)    }
        97.53086420%    {    OPACITY:VAR(--OO)    }

            97.11934156%    {    OPACITY:VAR(--OO)    }
            96.91358025%    {    OPACITY:CALC(1)    }
            96.70781893%    {    OPACITY:VAR(--OO)    }

    96.29629630%    {    OPACITY:VAR(--OO)    }
    94.44444444%    {    OPACITY:CALC(1)    }
    92.59259259%    {    OPACITY:VAR(--OO)    }

            92.18106996%    {    OPACITY:VAR(--OO)    }
            91.97530864%    {    OPACITY:CALC(1)    }
            91.76954733%    {    OPACITY:VAR(--OO)    }

        91.35802469%    {    OPACITY:VAR(--OO)    }
        90.74074074%    {    OPACITY:CALC(1)    }
        90.12345679%    {    OPACITY:VAR(--OO)    }

            89.71193416%    {    OPACITY:VAR(--OO)    }
            89.50617284%    {    OPACITY:CALC(1)    }
            89.30041152%    {    OPACITY:VAR(--OO)    }

88.88888889%    {    OPACITY:VAR(--OO)    }
83.33333333%    {    OPACITY:CALC(1)    }
77.77777778%    {    OPACITY:VAR(--OO)    }

            77.36625514%    {    OPACITY:VAR(--OO)    }
            77.16049383%    {    OPACITY:CALC(1)    }
            76.95473251%    {    OPACITY:VAR(--OO)    }

        76.54320988%    {    OPACITY:VAR(--OO)    }
        75.92592593%    {    OPACITY:CALC(1)    }
        75.30864198%    {    OPACITY:VAR(--OO)    }

            74.89711934%    {    OPACITY:VAR(--OO)    }
            74.69135802%    {    OPACITY:CALC(1)    }
            74.48559671%    {    OPACITY:VAR(--OO)    }

    74.07407407%    {    OPACITY:VAR(--OO)    }
    72.22222222%    {    OPACITY:CALC(1)    }
    70.37037037%    {    OPACITY:VAR(--OO)    }

            69.95884774%    {    OPACITY:VAR(--OO)    }
            69.75308642%    {    OPACITY:CALC(1)    }
            69.54732510%    {    OPACITY:VAR(--OO)    }

        69.13580247%    {    OPACITY:VAR(--OO)    }
        68.51851852%    {    OPACITY:CALC(1)    }
        67.90123457%    {    OPACITY:VAR(--OO)    }

            67.48971193%    {    OPACITY:VAR(--OO)    }
            67.28395062%    {    OPACITY:CALC(1)    }
            67.07818930%    {    OPACITY:VAR(--OO)    }

66.66666667% { OPACITY:VAR(--OO) } 50% { OPACITY:CALC(1) } 33.33333333% { OPACITY:VAR(--OO) }

            32.92181070%    {    OPACITY:VAR(--OO)    }
            32.71604938%    {    OPACITY:CALC(1)    }
            32.51028807%    {    OPACITY:VAR(--OO)    }

        32.09876543%    {    OPACITY:VAR(--OO)    }
        31.48148148%    {    OPACITY:CALC(1)    }
        30.86419753%    {    OPACITY:VAR(--OO)    }

            30.45267490%    {    OPACITY:VAR(--OO)    }
            30.24691358%    {    OPACITY:CALC(1)    }
            30.04115226%    {    OPACITY:VAR(--OO)    }

    29.62962963%    {    OPACITY:VAR(--OO)    }
    27.77777778%    {    OPACITY:CALC(1)    }
    25.92592593%    {    OPACITY:VAR(--OO)    }

            25.51440329%    {    OPACITY:VAR(--OO)    }
            25.30864198%    {    OPACITY:CALC(1)    }
            25.10288066%    {    OPACITY:VAR(--OO)    }

        24.69135802%    {    OPACITY:VAR(--OO)    }
        24.07407407%    {    OPACITY:CALC(1)    }
        23.45679012%    {    OPACITY:VAR(--OO)    }

            23.04526749%    {    OPACITY:VAR(--OO)    }
            22.83950617%    {    OPACITY:CALC(1)    }
            22.63374486%    {    OPACITY:VAR(--OO)    }

22.22222222%    {    OPACITY:VAR(--OO)    }
16.66666667%    {    OPACITY:CALC(1)    }
11.11111111%    {    OPACITY:VAR(--OO)    }

            10.69958848%    {    OPACITY:VAR(--OO)    }
            10.49382716%    {    OPACITY:CALC(1)    }
            10.28806584%    {    OPACITY:VAR(--OO)    }

        9.87654321%    {    OPACITY:VAR(--OO)    }
        9.25925926%    {    OPACITY:CALC(1)    }
        8.64197531%    {    OPACITY:VAR(--OO)    }

            8.23045267%    {    OPACITY:VAR(--OO)    }
            8.02469136%    {    OPACITY:CALC(1)    }
            7.81893004%    {    OPACITY:VAR(--OO)    }

    7.40740741%    {    OPACITY:VAR(--OO)    }
    5.55555556%    {    OPACITY:CALC(1)    }
    3.70370370%    {    OPACITY:VAR(--OO)    }

            3.29218107%    {    OPACITY:VAR(--OO)    }
            3.08641975%    {    OPACITY:CALC(1)    }
            2.88065844%    {    OPACITY:VAR(--OO)    }

        2.46913580%    {    OPACITY:VAR(--OO)    }
        1.85185185%    {    OPACITY:CALC(1)    }
        1.23456790%    {    OPACITY:VAR(--OO)    }

            0.82304527%    {    OPACITY:VAR(--OO)    }
            0.61728395%    {    OPACITY:CALC(1)    }
            0.41152263%    {    OPACITY:VAR(--OO)    }

0% { OPACITY:VAR(--OO) } }

@KEYFRAMES ⠀⠀⠀⠀⠀⠀◦୦◦◯◦୦◦⠀⠀⠀⠀⠀⠀ { 100% { OPACITY:VAR(--OO) } 66.666666666% { OPACITY:VAR(--OO) }

            66.52949246%    {    OPACITY:VAR(--OO)    }
            66.46090535%    {    OPACITY:CALC(1)    }
            66.39231824%    {    OPACITY:VAR(--OO)    }

        66.25514403%    {    OPACITY:VAR(--OO)    }
        66.04938272%    {    OPACITY:CALC(1)    }
        65.84362140%    {    OPACITY:VAR(--OO)    }

            65.70644719%    {    OPACITY:VAR(--OO)    }
            65.63786008%    {    OPACITY:CALC(1)    }
            65.56927298%    {    OPACITY:VAR(--OO)    }

    65.43209877%    {    OPACITY:VAR(--OO)    }
    64.81481481%    {    OPACITY:CALC(1)    }
    64.19753086%    {    OPACITY:VAR(--OO)    }

            64.06035665%    {    OPACITY:VAR(--OO)    }
            63.99176955%    {    OPACITY:CALC(1)    }
            63.92318244%    {    OPACITY:VAR(--OO)    }

        63.78600823%    {    OPACITY:VAR(--OO)    }
        63.58024691%    {    OPACITY:CALC(1)    }
        63.37448560%    {    OPACITY:VAR(--OO)    }

            63.23731139%    {    OPACITY:VAR(--OO)    }
            63.16872428%    {    OPACITY:CALC(1)    }
            63.10013717%    {    OPACITY:VAR(--OO)    }

62.96296296%    {    OPACITY:VAR(--OO)    }
61.11111111%    {    OPACITY:CALC(1)    }
59.25925926%    {    OPACITY:VAR(--OO)    }

            59.12208505%    {    OPACITY:VAR(--OO)    }
            59.05349794%    {    OPACITY:CALC(1)    }
            58.98491084%    {    OPACITY:VAR(--OO)    }

        58.84773663%    {    OPACITY:VAR(--OO)    }
        58.64197531%    {    OPACITY:CALC(1)    }
        58.43621399%    {    OPACITY:VAR(--OO)    }

            58.29903978%    {    OPACITY:VAR(--OO)    }
            58.23045267%    {    OPACITY:CALC(1)    }
            58.16186557%    {    OPACITY:VAR(--OO)    }

    58.02469136%    {    OPACITY:VAR(--OO)    }
    57.40740741%    {    OPACITY:CALC(1)    }
    56.79012346%    {    OPACITY:VAR(--OO)    }

            56.65294925%    {    OPACITY:VAR(--OO)    }
            56.58436214%    {    OPACITY:CALC(1)    }
            56.51577503%    {    OPACITY:VAR(--OO)    }

        56.37860082%    {    OPACITY:VAR(--OO)    }
        56.17283951%    {    OPACITY:CALC(1)    }
        55.96707819%    {    OPACITY:VAR(--OO)    }

            55.82990398%    {    OPACITY:VAR(--OO)    }
            55.76131687%    {    OPACITY:CALC(1)    }
            55.69272977%    {    OPACITY:VAR(--OO)    }

55.555555555% { OPACITY:VAR(--OO) } 50% { OPACITY:CALC(1) } 44.444444444% { OPACITY:VAR(--OO) }

            44.30727023%    {    OPACITY:VAR(--OO)    }
            44.23868313%    {    OPACITY:CALC(1)    }
            44.17009602%    {    OPACITY:VAR(--OO)    }

        44.03292181%    {    OPACITY:VAR(--OO)    }
        43.82716049%    {    OPACITY:CALC(1)    }
        43.62139918%    {    OPACITY:VAR(--OO)    }

            43.48422497%    {    OPACITY:VAR(--OO)    }
            43.41563786%    {    OPACITY:CALC(1)    }
            43.34705075%    {    OPACITY:VAR(--OO)    }

    43.20987654%    {    OPACITY:VAR(--OO)    }
    42.59259259%    {    OPACITY:CALC(1)    }
    41.97530864%    {    OPACITY:VAR(--OO)    }

            41.83813443%    {    OPACITY:VAR(--OO)    }
            41.76954733%    {    OPACITY:CALC(1)    }
            41.70096022%    {    OPACITY:VAR(--OO)    }

        41.56378601%    {    OPACITY:VAR(--OO)    }
        41.35802469%    {    OPACITY:CALC(1)    }
        41.15226337%    {    OPACITY:VAR(--OO)    }

            41.01508916%    {    OPACITY:VAR(--OO)    }
            40.94650206%    {    OPACITY:CALC(1)    }
            40.87791495%    {    OPACITY:VAR(--OO)    }

40.740740740%    {    OPACITY:VAR(--OO)    }
38.888888888%    {    OPACITY:CALC(1)    }
37.037037037%    {    OPACITY:VAR(--OO)    }

            36.89986283%    {    OPACITY:VAR(--OO)    }
            36.83127572%    {    OPACITY:CALC(1)    }
            36.76268861%    {    OPACITY:VAR(--OO)    }

        36.62551440%    {    OPACITY:VAR(--OO)    }
        36.41975309%    {    OPACITY:CALC(1)    }
        36.21399177%    {    OPACITY:VAR(--OO)    }

            36.07681756%    {    OPACITY:VAR(--OO)    }
            36.00823045%    {    OPACITY:CALC(1)    }
            35.93964335%    {    OPACITY:VAR(--OO)    }

    35.80246914%    {    OPACITY:VAR(--OO)    }
    35.18518519%    {    OPACITY:CALC(1)    }
    34.56790123%    {    OPACITY:VAR(--OO)    }

            34.43072702%    {    OPACITY:VAR(--OO)    }
            34.36213992%    {    OPACITY:CALC(1)    }
            34.29355281%    {    OPACITY:VAR(--OO)    }

        34.15637860%    {    OPACITY:VAR(--OO)    }
        33.95061728%    {    OPACITY:CALC(1)    }
        33.74485597%    {    OPACITY:VAR(--OO)    }

            33.60768176%    {    OPACITY:VAR(--OO)    }
            33.53909465%    {    OPACITY:CALC(1)    }
            33.47050754%    {    OPACITY:VAR(--OO)    }

33.333333333% { OPACITY:VAR(--OO) } 0% { OPACITY:VAR(--OO) } }

</style> </svg>

I=9

\sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left((2x-1)-\frac{\operatorname{floor}(x\cdot3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right}

\sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left(x-\frac{\operatorname{floor}((0.5x+0.5)3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

\sum{n=1}^{I}\left(\sin\left(\pi(2x-1)\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right}

\sum{n=1}^{I}\left(\sin\left(\pi x\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

I=9

\sum{n=1}^{I}\left(\sin\left(\pi(2x-1)\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right} \sum{n=1}^{I}\left(\sin\left(\pi x\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

\sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left((2x-1)-\frac{\operatorname{floor}(x\cdot3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right} \sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left(x-\frac{\operatorname{floor}((0.5x+0.5)3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

I=2

g(n)=\sum_{k=0}^{I}\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left(n/3^{k}\right),3\right)\right|\right)

0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26

0,1,0,1,2,1,0,1,0,1,2,1,2,3,2,1,2,1,0,1,0,1,2,1,0,1,0

O=84.406022589954030768899117092091000289089388918088900852079

U=3

T=3.1261489848131122506999672997070740847810884784477370685955185

\Lambda\left(x\right)=\operatorname{abs}(\operatorname{mod}(x/2-.5,1)-.5)*2

\Pi\left(x\right)=-\cos(\pi*x)/2+.5

\Omega\left(x\right)=(-1)^{\operatorname{floor}((x-.5)/1)}\cdot(1-\operatorname{abs}(\operatorname{mod}((x-.5)*2,2)-1)^{2})^{(1/2)}/2+.5

\Theta\left(x\right)=(-(0-(-1)^{\operatorname{floor}(x/1+.0)}(\exp(-1/(x-(1)\operatorname{floor}(x/(1))))/(\exp(-1/(x-(1)\operatorname{floor}(x/(1))))+\exp(-1/(1-(x-(1)\operatorname{floor}(x/(1)))))))+(-1)^{\operatorname{floor}(x/1+.0)}(\exp(-1/(1-(x-(1)\operatorname{floor}(x/(1)))))/(\exp(-1/(x-(1)\operatorname{floor}(x/(1))))+\exp(-1/(1-(x-(1)\operatorname{floor}(x/(1))))))))/2+.5)

M=3

\Lambda\left(\frac{T}{O}\cdot3^{M}\right)\cdot\Lambda\left(x\right)

\Pi\left(\frac{T}{O}\cdot3^{M}\right)\cdot\Pi\left(x\right)

\Omega\left(\frac{T}{O}\cdot3^{M}\right)\cdot\Omega\left(x\right)

\Theta\left(\frac{T}{O}\cdot3^{M}\right)\cdot\Theta\left(x\right)

A=0

V=0

W=13

\operatorname{tone}\left(\frac{1}{O}\cdot U^{\frac{\left[V\cdot U^{A}...W\cdot U^{A}\right]}{U^{A}}},\frac{\Pi\left(\frac{T}{O}\cdot3^{3}\right)}{3^{3}}\right)

I=16

O=16

\left[F\left(\left{j\le i:\frac{\frac{\sqrt{O}}{2}\cos\left(\frac{\pi}{O}\right)}{3\left(i+1\right)}f\left(\operatorname{mod}\left(Ot,1\right)\right)+\left(\sqrt{O}\left(\frac{j}{i+1}-\frac{1}{2}\right),\frac{\sqrt{O}}{2}\cot\left(\frac{\pi}{O}\right)\left(\frac{2}{i+1}-1\right)\right)\right},\frac{\operatorname{floor}\left(Ot\right)}{O}\right)\operatorname{for}\ i=\left[1...I\right],j=\left[1...I\right]\right]\sin\left(\frac{\pi}{O}\right)

f\left(t\right)=\left(\cos\left(\tau t\right),\sin\left(\tau t\right)\right)

F\left(T,t\right)=\left(f\left(t\right).xT.x-f\left(t\right).yT.y,f\left(t\right).yT.x+f\left(t\right).xT.y\right)

\Lambda=\operatorname{rgb}\left(0,244,124\right)

I=27

O=4

\left[F\left(\left{j\le i:\frac{1}{15\left(i+1\right)}f\left(\operatorname{mod}\left(Ot,1\right)\right)+\left(\sqrt{O}\left(\frac{j}{i+1}-\frac{1}{2}\right),1\left(\frac{2}{i+1}-1\right)\right)\right},\frac{\operatorname{floor}\left(Ot\right)}{O}\right)\operatorname{for}\ i=\left[1...I\right],j=\left[1...I\right]\right]

f\left(t\right)=\left(\cos\left(\tau t\right),\sin\left(\tau t\right)\right)

F\left(T,t\right)=\left(f\left(t\right).xT.x-f\left(t\right).yT.y,f\left(t\right).yT.x+f\left(t\right).xT.y\right)

\Lambda=\operatorname{rgb}\left(0,244,124\right)

\left[V\cdot U^{A}...W\cdot U^{A}\right]

\frac{U^{\frac{\left[V\cdot U^{A}...W\cdot U^{A}\right]}{U^{A}}}}{O}

\frac{O}{U^{\frac{\left[V\cdot U^{A}...W\cdot U^{A}\right]}{U^{A}}}}

\frac{299792458*O}{U^{\frac{\left[V\cdot U^{A}...W\cdot U^{A}\right]}{U^{A}}}}

O=84.406022589954030768899117092091000289089388918088900852079

\operatorname{tone}\left(\frac{U^{\frac{\left[V\cdot U^{A}...W\cdot U^{A}\right]}{U^{A}}}}{O},\frac{1}{3^{3}}\right)

V=0

W=14

I=2

A=0

U=3

𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠 ◦୦◦◯◦୦◦⠀       ⠀◦୦◦◯◦୦◦ 𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠  

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𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠 ◦୦◦◯◦୦◦⠀       ⠀◦୦◦◯◦୦◦ 𖣠⚪𔗢⚪🞋⚪𔗢⚪𖣠  

⠿⠿ Y{66}+\frac{3}{2\sqrt{3}}=-\frac{\sin(\pi*\left(X{66}-\frac{1}{2}\right)*\left(U^{\left(A+1\right)}\right)^{\left[0...I\right]})/\left(U^{\left(A+1\right)}\right)^{\left[0...I\right]}\left{-\frac{1}{2}<X_{66}<\frac{1}{2}\right}}{\sqrt{3}\pi}

Y{66}+\frac{3}{2\sqrt{3}}=\frac{\sin(\pi*\left(X{66}-\frac{1}{2}\right)*\left(U^{\left(A+1\right)}\right)^{\left[0...I\right]})/\left(U^{\left(A+1\right)}\right)^{\left[0...I\right]}\left{-\frac{1}{2}<X_{66}<\frac{1}{2}\right}}{\sqrt{3}\pi}

Y{66}=-x\sin A{66}+y\cos A_{66}

X{66}=x\cos A{66}+y\sin A_{66}

A_{66}=\frac{90\pi}{180}

H=\operatorname{rgb}\left(0,244,124\right)

X=\operatorname{rgb}\left(255,11,131\right)

y=\frac{\left(.5-.5\cos(\pi*x\cdot2\cdot2^{\left[0...I\right]})\ \right)}{2\cdot.5\pi\left(2^{\left[0...I\right]}\right)^{2}}\left{-1<x<1\right}

y=-\frac{\left(.5-.5\cos(\pi*x\cdot2\cdot2^{\left[0...I\right]})\ \right)}{2\cdot.5\pi\left(2^{\left[0...I\right]}\right)^{2}}\left{-1<x<1\right}

x=\frac{\left(.5-.5\cos(\pi*y\cdot2\cdot2^{\left[0...I\right]})\ \right)}{2\cdot.5\pi\left(2^{\left[0...I\right]}\right)^{2}}\left{-1<y<1\right}

x=-\frac{\left(.5-.5\cos(\pi*y\cdot2\cdot2^{\left[0...I\right]})\ \right)}{2\cdot.5\pi\left(2^{\left[0...I\right]}\right)^{2}}\left{-1<y<1\right}

y=-\frac{\sin(\pix3^{\left[0...I\right]})/3^{\left[0...I\right]}\left{-1<x<1\right}}{\pi}

y=\frac{\sin(\pix3^{\left[0...I\right]})/3^{\left[0...I\right]}\left{-1<x<1\right}}{\pi}

x=-\frac{\sin(\piy3^{\left[0...I\right]})/3^{\left[0...I\right]}\left{-1<y<1\right}}{\pi}

x=\frac{\sin(\piy3^{\left[0...I\right]})/3^{\left[0...I\right]}\left{-1<y<1\right}}{\pi}

I=3

I=\left[2...3\right]

\Phi_{0}\left(x\right)=\frac{\max\left(x,0\right)^{8}}{8!}

\Phi{1}\left(x\right)=I^{1}\left(\Phi{0}\left(x\right)-\Phi_{0}\left(x-I^{-1}\right)\right)

\Phi{2}\left(x\right)=I^{2}\left(\Phi{1}\left(x\right)-\Phi_{1}\left(x-I^{-2}\right)\right)

\Phi{3}\left(x\right)=I^{3}\left(\Phi{2}\left(x\right)-\Phi_{2}\left(x-I^{-3}\right)\right)

\Phi{4}\left(x\right)=I^{4}\left(\Phi{3}\left(x\right)-\Phi_{3}\left(x-I^{-4}\right)\right)

\Phi{5}\left(x\right)=I^{5}\left(\Phi{4}\left(x\right)-\Phi_{4}\left(x-I^{-5}\right)\right)

\Phi{6}\left(x\right)=I^{6}\left(\Phi{5}\left(x\right)-\Phi_{5}\left(x-I^{-6}\right)\right)

\Phi{7}\left(x\right)=I^{7}\left(\Phi{6}\left(x\right)-\Phi_{6}\left(x-I^{-7}\right)\right)

\Phi{8}\left(x\right)=I^{8}\left(\Phi{7}\left(x\right)-\Phi_{7}\left(x-I^{-8}\right)\right)

O\left(x\right)=\Phi_{8}\left(\frac{\left(x-I^{-9}\right)}{I-1}\right)

A\left(x\right)=1/(\exp\left(1/x+1/(x-1))+1)\right)

I=9

\sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left((2x-1)-\frac{\operatorname{floor}(x\cdot3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right}

\sum{n=1}^{I}\left(\left(0.5-0.5\cos\left(\pi\cdot3^{n}\cdot\left(x-\frac{\operatorname{floor}((0.5x+0.5)3^{n})}{3^{n}}\right)\right)\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

\sum{n=1}^{I}\left(\sin\left(\pi(2x-1)\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{n}),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}(x\cdot3^{k}),3\right)\right|\right)\left{0<x<1\right}

\sum{n=1}^{I}\left(\sin\left(\pi x\cdot3^{n}\right)\cdot\left(1-\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{n}\right),3\right)\right|\right)\cdot\prod{k=1}^{n-1}\left|1-\operatorname{mod}\left(\operatorname{floor}\left((0.5x+0.5)\cdot3^{k}\right),3\right)\right|\right)\left{-1<x<1\right}

\Xi=\operatorname{rgb}\left(0,244,124\right)

\Theta=\operatorname{rgb}\left(255,255,255\right)

H=\operatorname{rgb}\left(0,255,255\right)

\Phi\left(x\right)=x-\operatorname{floor}\left(x\right)

O=3

\left(1-\prod_{I=0}^{O}\left(\operatorname{sign}\left(\left(\min\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{2\cdot3^{2}}\right)\right)+1\right)\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

1-\prod_{I=0}^{0}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

1-\prod_{I=0}^{O}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

\Phi\left(x\right)=x-\operatorname{floor}\left(x\right)

\Xi=\operatorname{rgb}\left(0,244,124\right)

O=3

1-\prod_{I=0}^{O}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

\min\left(1-\prod{I=0}^{O}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right),1-\prod{I=0}^{0}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right)\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

\min\left(1-\prod_{I=0}^{3}\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{I}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{I}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right),1-\left(\operatorname{sign}\left(\left(\max\left(\left|\Phi\left(3^{3}\left(x-.5\right)\right)-.5\right|,\left|\Phi\left(3^{3}\left(y-.5\right)\right)-.5\right|\right)-\frac{1}{6}\right)\right)+0\right)\right)\ge0\left{-.5<x<.5\right}\left{-.5<y<.5\right}

C\left(x,A,M\right)=\max(A,\min(M,x))

\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5*\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi}

\Phi_{1}\left(x\right)=0.5-0.5\cos(x\pi)

\Phi{2}\left(x\right)=\operatorname{round}(\Phi{1}(x)*3)/3

\Phi_{3}\left(x\right)=((((.5-.5(\cos(C(x,0,\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi})\frac{\pi}{\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi}}))))))/3

\Phi_{4}\left(x\right)=(((((.5-.5(\cos((C(x,\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi},1-\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi})-(\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi}))\ \frac{\pi}{(1-2\cdot\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi})}))))))/3)+1/3

\Phi_{5}(x)=(((((.5-.5(\cos((C(x,1-\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi},1)-(\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi})-(1-2\cdot\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi}))\frac{\pi}{\frac{\arccos\left(\frac{\operatorname{round}\left(\left(0.5-0.5\cos(\pi\ \cdot\frac{1}{3})\right)\cdot3\right)}{3}\right)}{\pi}}))))))/3)+1/3+1/3

\Phi{6}\left(x\right)=\Phi{3}\left(x\right)+\Phi{4}\left(x\right)+\Phi{5}\left(x\right)-1

I\left(x\right)=(-1)^{\operatorname{floor}(x)}\cdot(\Phi_{6}(\operatorname{mod}(x/1,1))-.5)+.5

C\left(x,A,I\right)=\max(A,\min(I,x))

\Phi_{1}=0.25

\Phi{2}\left(x\right)=C(\Phi{1}\left(x\right)*(1-((C(x,(1-\Phi{1}(x)),1)-1)/\Phi{1}(x))^{2})^{(1/2)}+(1-\Phi_{1}(x)),0,1)

\Phi{3}\left(x\right)=(1-\Phi{1}(x))*(1-(1-(C(x,0,(1-\Phi{1}(x)))/(1-\Phi{1}(x)))^{2})^{(1/2)})

\Phi{4}\left(x\right)=\Phi{2}(x)+\Phi{3}(x)-(1-\Phi{1}(x))

V\left(x\right)=(-1)^{\operatorname{floor}(x)}*(\Phi_{4}(\operatorname{mod}(x/1,1))-.5)+.5\ \ \ \ -\ \ \ \ 0

H\left(x\right)=\Phi{4}(\operatorname{mod}(x,1))*\operatorname{mod}\left(\operatorname{floor}(x+1),2\right)+\Phi{4}(1-\operatorname{mod}(x,1))*\operatorname{mod}\left(\operatorname{floor}(-x+1),2\right)\ \ \ \ -\ \ \ \ 1