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","e":1},{"id":"image_1","w":181,"h":293,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_2","w":200,"h":235,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_3","w":196,"h":254,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_4","w":229,"h":170,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_5","w":195,"h":310,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_6","w":125,"h":133,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_7","w":312,"h":318,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_8","w":162,"h":339,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_9","w":114,"h":218,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_10","w":113,"h":219,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_11","w":650,"h":822,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_13","w":651,"h":141,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_14","w":717,"h":582,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_15","w":414,"h":826,"u":"","p":"data:image/png;base64,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","e":1},{"id":"image_16","w":197,"h":222,"u":"","p":"data:image/png;base64,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value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;","l":2},"a":{"a":0,"k":[0,0,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Position | Swink","np":16,"mn":"Pseudo/DUIK 2D Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK 2D Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0002","ix":2,"v":0},{"ty":3,"nm":"A","mn":"Pseudo/DUIK 2D Swink-0003","ix":3,"v":{"a":0,"k":[11.268,-22.753],"ix":3}},{"ty":3,"nm":"B","mn":"Pseudo/DUIK 2D 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5","parent":17,"refId":"image_8","sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":69.555,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[237,441,0],"ix":2,"l":2},"a":{"a":0,"k":[15.046,21.384,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":-19.639,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":7.639,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":80,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":17,"ty":4,"nm":"Mollet av D 5","parent":18,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":-32.977,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[82,320,0],"ix":2,"l":2},"a":{"a":0,"k":[82,320,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":12.244,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":-8.244,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":30,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[0,0],[0,0]],"o":[[0,0],[0,0]],"v":[[237,441],[82,320]],"c":false},"ix":2},"nm":"Path 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"st","c":{"a":0,"k":[0,0,0,1],"ix":3},"o":{"a":0,"k":100,"ix":4},"w":{"a":0,"k":30,"ix":5},"lc":2,"lj":1,"ml":4,"bm":0,"nm":"Stroke 1","mn":"ADBE Vector Graphic - Stroke","hd":false},{"ty":"tr","p":{"a":0,"k":[0,0],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"Transform"}],"nm":"Shape 1","np":3,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":18,"ty":4,"nm":"Cuisse av D 5","parent":23,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":55,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[53.66,198.492,0],"ix":2,"l":2},"a":{"a":0,"k":[115.126,146,0],"ix":1,"l":2},"s":{"a":0,"k":[-100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":-15,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":0,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":10,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK 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1","np":3,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":19,"ty":2,"nm":"Pied","parent":20,"refId":"image_8","sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":20.555,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[237,441,0],"ix":2,"l":2},"a":{"a":0,"k":[15.046,21.384,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Position | Swink","np":16,"mn":"Pseudo/DUIK 2D Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK 2D Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0002","ix":2,"v":0},{"ty":3,"nm":"A","mn":"Pseudo/DUIK 2D Swink-0003","ix":3,"v":{"a":0,"k":[24.155,-99.394],"ix":3}},{"ty":3,"nm":"B","mn":"Pseudo/DUIK 2D Swink-0004","ix":4,"v":{"a":0,"k":[-13.727,113.332],"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK 2D Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK 2D 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Swink-0004","ix":4,"v":{"a":0,"k":7.639,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":0,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":20,"ty":4,"nm":"Mollet av D","parent":21,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":12.023,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[82,320,0],"ix":2,"l":2},"a":{"a":0,"k":[82,320,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":12.244,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":-8.244,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":80,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[0,0],[0,0]],"o":[[0,0],[0,0]],"v":[[237,441],[82,320]],"c":false},"ix":2},"nm":"Path 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"st","c":{"a":0,"k":[0,0,0,1],"ix":3},"o":{"a":0,"k":100,"ix":4},"w":{"a":0,"k":30,"ix":5},"lc":2,"lj":1,"ml":4,"bm":0,"nm":"Stroke 1","mn":"ADBE Vector Graphic - Stroke","hd":false},{"ty":"tr","p":{"a":0,"k":[0,0],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"Transform"}],"nm":"Shape 1","np":3,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":21,"ty":4,"nm":"Cuisse av D","parent":22,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":18,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, 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          0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[237,441,0],"ix":2,"l":2},"a":{"a":0,"k":[15.046,21.384,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Position | Swink","np":16,"mn":"Pseudo/DUIK 2D Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK 2D Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0002","ix":2,"v":0},{"ty":3,"nm":"A","mn":"Pseudo/DUIK 2D Swink-0003","ix":3,"v":{"a":0,"k":[24.155,-99.394],"ix":3}},{"ty":3,"nm":"B","mn":"Pseudo/DUIK 2D Swink-0004","ix":4,"v":{"a":0,"k":[-13.727,113.332],"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK 2D Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK 2D Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK 2D Swink-0008","ix":8,"v":{"a":0,"k":0,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK 2D Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK 2D Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK 2D Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK 2D Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK 2D Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK 2D Swink-0014","ix":14,"v":0}]},{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":2,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":-19.639,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":-38,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":10,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":42,"ty":4,"nm":"Mollet av D 6","parent":43,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":-55.977,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[82,320,0],"ix":2,"l":2},"a":{"a":0,"k":[82,320,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK 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fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = 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ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[237,441,0],"ix":2,"l":2},"a":{"a":0,"k":[15.046,21.384,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK 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=== 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, linear(rateValue, 0, 10, -1, 1));\n            };\n        if (interpolationValue == 5)\n            i = function (t, tMin, tMax, value1, value2) {\n                return logInterpolation(t, tMin, tMax, value1, value2, $bm_mul($bm_mul(rateValue, 50), frequencyValue));\n            };\n        if (interpolationValue == 6)\n            i = function (t, tMin, tMax, value1, value2) {\n                return expInterpolation(t, tMin, tMax, value1, value2, $bm_mul(rateValue, frequencyValue));\n            };\n        var interpolator = i;\n        result = $bm_sum(result, swing(AValue, BValue, 1, offsetValue, ratioValue, plateauValue, interpolator, t));\n    }\n}\n$bm_rt = result;"},"p":{"a":0,"k":[82,320,0],"ix":2,"l":2},"a":{"a":0,"k":[82,320,0],"ix":1,"l":2},"s":{"a":0,"k":[100,100,100],"ix":6,"l":2}},"ao":0,"ef":[{"ty":5,"nm":"Rotation | Swink","np":16,"mn":"Pseudo/DUIK Swink","ix":1,"en":1,"ef":[{"ty":6,"nm":"Values","mn":"Pseudo/DUIK Swink-0001","ix":1,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0002","ix":2,"v":0},{"ty":0,"nm":"A","mn":"Pseudo/DUIK Swink-0003","ix":3,"v":{"a":0,"k":12.244,"ix":3}},{"ty":0,"nm":"B","mn":"Pseudo/DUIK Swink-0004","ix":4,"v":{"a":0,"k":-6,"ix":4}},{"ty":6,"nm":"Parameters","mn":"Pseudo/DUIK Swink-0005","ix":5,"v":0},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0006","ix":6,"v":0},{"ty":0,"nm":"Frequency","mn":"Pseudo/DUIK Swink-0007","ix":7,"v":{"a":0,"k":0.5,"ix":7}},{"ty":0,"nm":"Cycle offset","mn":"Pseudo/DUIK Swink-0008","ix":8,"v":{"a":0,"k":70,"ix":8}},{"ty":0,"nm":"A/B Ratio","mn":"Pseudo/DUIK Swink-0009","ix":9,"v":{"a":0,"k":50,"ix":9}},{"ty":0,"nm":"Plateau","mn":"Pseudo/DUIK Swink-0010","ix":10,"v":{"a":0,"k":0,"ix":10}},{"ty":6,"nm":"Interpolation","mn":"Pseudo/DUIK Swink-0011","ix":11,"v":0},{"ty":7,"nm":"Mode","mn":"Pseudo/DUIK Swink-0012","ix":12,"v":{"a":0,"k":3,"ix":12}},{"ty":0,"nm":"Rate","mn":"Pseudo/DUIK Swink-0013","ix":13,"v":{"a":0,"k":5,"ix":13}},{"ty":6,"nm":"","mn":"Pseudo/DUIK Swink-0014","ix":14,"v":0}]}],"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[0,0],[0,0]],"o":[[0,0],[0,0]],"v":[[237,441],[82,320]],"c":false},"ix":2},"nm":"Path 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"st","c":{"a":0,"k":[0,0,0,1],"ix":3},"o":{"a":0,"k":100,"ix":4},"w":{"a":0,"k":30,"ix":5},"lc":2,"lj":1,"ml":4,"bm":0,"nm":"Stroke 1","mn":"ADBE Vector Graphic - Stroke","hd":false},{"ty":"tr","p":{"a":0,"k":[0,0],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"Transform"}],"nm":"Shape 1","np":3,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":250,"st":0,"bm":0},{"ddd":0,"ind":49,"ty":4,"nm":"Cuisse av D 7","parent":50,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":26,"ix":10,"x":"var $bm_rt;\nvar fx = effect('Rotation | Swink');\nvar AValue = fx(3).value;\nvar BValue = fx(4).value;\nvar frequencyProp = fx(7);\nvar interpolationValue = fx(12).value;\nvar rateValue = fx(13).value;\nvar offsetValue = fx(8).value;\nvar ratioValue = fx(9).value;\nvar plateauValue = fx(10).value;\nvar result = value;\nvar frequencyValue = frequencyProp.value;\nfunction bezierInterpolation(t, tMin, tMax, value1, value2, bezierPoints) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof bezierPoints === 'undefined')\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    if (arguments.length !== 5 && arguments.length !== 6)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var a = $bm_sub(value2, value1);\n    var b = $bm_sub(tMax, tMin);\n    if (b == 0)\n        return $bm_div($bm_sum(value1, value2), 2);\n    var c = clamp($bm_div($bm_sub(t, tMin), b), 0, 1);\n    if (!(bezierPoints instanceof Array) || bezierPoints.length !== 4)\n        bezierPoints = [\n            0.33,\n            0,\n            0.66,\n            1\n        ];\n    return $bm_sum($bm_mul(a, h(c, bezierPoints)), value1);\n    function h(f, g) {\n        var x = $bm_mul(3, g[0]);\n        var j = $bm_sub($bm_mul(3, $bm_sub(g[2], g[0])), x);\n        var k = $bm_sub($bm_sub(1, x), j);\n        var l = $bm_mul(3, g[1]);\n        var m = $bm_sub($bm_mul(3, $bm_sub(g[3], g[1])), l);\n        var n = $bm_sub($bm_sub(1, l), m);\n        var d = f;\n        for (var i = 0; i < 5; i++) {\n            var z = $bm_sub($bm_mul(d, $bm_sum(x, $bm_mul(d, $bm_sum(j, $bm_mul(d, k))))), f);\n            if (Math.abs(z) < 0.001)\n                break;\n            d = $bm_sub(d, $bm_div(z, $bm_sum(x, $bm_mul(d, $bm_sum($bm_mul(2, j), $bm_mul($bm_mul(3, k), d))))));\n        }\n        return $bm_mul(d, $bm_sum(l, $bm_mul(d, $bm_sum(m, $bm_mul(d, n)))));\n    }\n}\nfunction gaussianInterpolation(t, tMin, tMax, value1, value2, rate) {\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 0;\n    if (t != tMin) {\n        var newValue1 = gaussianInterpolation(tMin, tMin, tMax, value1, value2, rate);\n        var offset = $bm_sub(newValue1, value1);\n        value1 = $bm_sub(value1, offset);\n    }\n    if (rate < 0)\n        rate = $bm_mul(rate, 10);\n    rate = linear(t, tMin, tMax, 0.25, rate);\n    var r = $bm_sub(1, rate);\n    var fwhm = $bm_mul($bm_sub(tMax, tMin), r);\n    var center = tMax;\n    if (t >= tMax)\n        return value2;\n    if (fwhm === 0 && t == center)\n        return value2;\n    else if (fwhm === 0)\n        return value1;\n    var exp = $bm_mul(-4, Math.LN2);\n    exp *= Math.pow($bm_sub(t, center), 2);\n    exp *= $bm_div(1, Math.pow(fwhm, 2));\n    var result = Math.pow(Math.E, exp);\n    result = $bm_sum($bm_mul(result, $bm_sub(value2, value1)), value1);\n    return result;\n}\nfunction logInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_sum($bm_mul($bm_sub(tMax, tMin), rate), 1);\n    t = $bm_sum($bm_mul($bm_sub(t, tMin), rate), 1);\n    if (t <= 1)\n        return vMin;\n    var m = Math.log(tMax);\n    var v = Math.log(t);\n    return linearExtrapolation(v, 0, m, vMin, vMax);\n}\nfunction expInterpolation(t, tMin, tMax, vMin, vMax, rate) {\n    var value1, value2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof value1 === 'undefined')\n        value1 = 0;\n    if (typeof value2 === 'undefined')\n        value2 = 0;\n    if (typeof rate === 'undefined')\n        rate = 1;\n    if (rate == 0)\n        return linearExtrapolation(t, tMin, tMax, vMin, vMax);\n    tMax = $bm_mul($bm_sub(tMax, tMin), rate);\n    t = $bm_mul($bm_sub(t, tMin), rate);\n    var m = Math.exp(tMax);\n    t = Math.exp(t);\n    return linearExtrapolation(t, 1, m, vMin, vMax);\n}\nfunction integrateLinearKeys(prop) {\n    if (typeof prop === 'undefined')\n        prop = thisProperty;\n    var nK = prop.numKeys;\n    if (nK < 2)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    if (prop.key(1).time > time)\n        return $bm_mul(prop.value, $bm_sub(time, inPoint));\n    var result = $bm_mul(prop.key(1).value, $bm_sub(prop.key(1).time, inPoint));\n    for (var i = 2; i <= nK; i++) {\n        if (prop.key(i).time > time)\n            break;\n        var k1 = prop.key($bm_sub(i, 1));\n        var k2 = prop.key(i);\n        result = $bm_sum(result, $bm_div($bm_mul($bm_sum(k1.value, k2.value), $bm_sub(k2.time, k1.time)), 2));\n    }\n    result = $bm_sum(result, $bm_div($bm_mul($bm_sum(prop.value, prop.key($bm_sub(i, 1)).value), $bm_sub(time, prop.key($bm_sub(i, 1)).time)), 2));\n    return result;\n}\nfunction interpolateColor(t, colorspace, tMin, tMax, colorA, colorB, interpolationMethod) {\n    if (typeof t === 'undefined')\n        t = time;\n    if (typeof colorspace === 'undefined')\n        colorspace = 2;\n    if (typeof tMin === 'undefined')\n        tMin = 0;\n    if (typeof tMax === 'undefined')\n        tMax = 1;\n    if (typeof colorA === 'undefined')\n        colorA = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (typeof colorB === 'undefined')\n        colorB = [\n            1,\n            1,\n            1,\n            1\n        ];\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    var result = [\n            0,\n            0,\n            0,\n            0\n        ];\n    if (colorspace > 0 && colorspace < 4) {\n        var a = rgbToHsl(colorA);\n        var b = rgbToHsl(colorB);\n        var dist = Math.abs($bm_sub(a[0], b[0]));\n        result = interpolationMethod(t, tMin, tMax, a, b);\n        if (dist > 0.5 && colorspace == 2 || dist < 0.5 && colorspace == 3) {\n            var hA = a[0];\n            var hB = b[0];\n            var h = hA;\n            dist = $bm_sub(1, dist);\n            if (hA < hB) {\n                var limit = $bm_mul($bm_div(hA, dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 0);\n                else\n                    h = interpolationMethod(t, limit, tMax, 1, hB);\n            } else {\n                var limit = $bm_mul($bm_div($bm_sub(1, hA), dist), tMax);\n                if (t < limit)\n                    h = interpolationMethod(t, tMin, limit, hA, 1);\n                else\n                    h = interpolationMethod(t, limit, tMax, 0, hB);\n            }\n            result = [\n                h,\n                result[1],\n                result[2],\n                result[3]\n            ];\n        }\n        result = hslToRgb(result);\n    } else {\n        var rgbResult = interpolationMethod(t, tMin, tMax, colorA, colorB);\n        if (colorspace == 0)\n            result = rgbResult;\n        else {\n            var a = rgbToHsl(colorA);\n            var b = rgbToHsl(colorB);\n            var hslResult = interpolationMethod(t, tMin, tMax, a, b);\n            var h = rgbToHsl(rgbResult)[0];\n            result = [\n                h,\n                hslResult[1],\n                hslResult[2],\n                hslResult[3]\n            ];\n            result = hslToRgb(result);\n        }\n    }\n    return result;\n}\nfunction multSets(setA, setB) {\n    var r = [];\n    var countA = setA.length;\n    var countB = setB.length;\n    var count = countA;\n    if (countB < countA)\n        count = countB;\n    for (var i = 0; i < count; i++) {\n        r.push($bm_mul(setA[i], setB[i]));\n    }\n    return r;\n}\nfunction linearExtrapolation(t, tMin, tMax, value1, value2) {\n    if (tMax == tMin)\n        return $bm_div($bm_sum(value1, value2), 2);\n    return $bm_sum(value1, $bm_mul($bm_div($bm_sub(t, tMin), $bm_sub(tMax, tMin)), $bm_sub(value2, value1)));\n}\nfunction blink(A, B, frequency, offset, ratio, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    if (currentTime > ADuration)\n        return B;\n    return A;\n}\nfunction swing(A, B, frequency, offset, ratio, plateau, interpolationMethod, t) {\n    if (typeof frequency === 'undefined')\n        frequency = 1;\n    if (typeof offset === 'undefined')\n        offset = 0;\n    if (typeof ratio === 'undefined')\n        ratio = 0.5;\n    if (typeof plateau === 'undefined')\n        plateau = 0;\n    if (typeof interpolationMethod === 'undefined')\n        interpolationMethod = ease;\n    if (typeof t === 'undefined')\n        t = time;\n    var phase = $bm_div(1, frequency);\n    var currentTime = $bm_mod($bm_sum(t, offset), phase);\n    var ADuration = $bm_mul(phase, ratio);\n    var APlateau = $bm_mul(ADuration, plateau);\n    var BDuration = $bm_mul(phase, $bm_sub(1, ratio));\n    var BPlateau = $bm_mul(BDuration, plateau);\n    if (currentTime < $bm_sub(ADuration, APlateau))\n        return interpolationMethod(currentTime, 0, $bm_sub(ADuration, APlateau), A, B);\n    if (currentTime >= ADuration - APlateau && currentTime < ADuration)\n        return B;\n    if (currentTime >= ADuration && currentTime < phase - BPlateau)\n        return interpolationMethod(currentTime, ADuration, $bm_sub(phase, BPlateau), B, A);\n    return A;\n}\nif (frequencyValue > 0) {\n    offsetValue = $bm_div($bm_div(offsetValue, 100), frequencyValue);\n    ratioValue /= 100;\n    plateauValue /= 100;\n    var t = integrateLinearKeys(frequencyProp);\n    if (interpolationValue == 1)\n        result = $bm_sum(result, blink(AValue, BValue, 1, offsetValue, ratioValue, t));\n    else {\n        var i = linear;\n        if (interpolationValue == 3)\n            i = function (t, tMin, tMax, value1, value2) {\n                return bezierInterpolation(t, tMin, tMax, value1, value2, [\n                    $bm_div(rateValue, 10),\n                    0,\n                    $bm_sub(1, $bm_div(rateValue, 10)),\n                    1\n                ]);\n            };\n        if (interpolationValue == 4)\n            i = function (t, tMin, tMax, value1, value2) {\n                return gaussianInterpolation(t, tMin, tMax, value1, value2, 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