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","e":1}],"layers":[{"ddd":0,"ind":1,"ty":2,"nm":"Layer 6","parent":2,"refId":"image_0","sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":1,"k":[{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":0,"s":[0]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":15,"s":[-1]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":31,"s":[-13]},{"t":48,"s":[0]}],"ix":10,"x":"var $bm_rt;\nvar n, n, t, t, v, amp, freq, decay;\n$bm_rt = n = 0;\nif (numKeys > 0) {\n    $bm_rt = n = nearestKey(time).index;\n    if (key(n).time > time) {\n        n--;\n    }\n}\nif (n == 0) {\n    $bm_rt = t = 0;\n} else {\n    $bm_rt = t = $bm_sub(time, key(n).time);\n}\nif (n > 0 && t < 1) {\n    v = velocityAtTime($bm_sub(key(n).time, $bm_div(thisComp.frameDuration, 10)));\n    amp = 0.05;\n    freq = 4;\n    decay = 8;\n    $bm_rt = $bm_sum(value, $bm_div($bm_mul($bm_mul(v, amp), Math.sin($bm_mul($bm_mul($bm_mul(freq, t), 2), Math.PI))), Math.exp($bm_mul(decay, t))));\n} else {\n    $bm_rt = 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