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"},{"ObjectName":"Scenario::TimeSyncModel","id":4,"Metadata":{"ScriptingName":"Sync.gull2","Comment":"","Color":"Gray","Label":"","Touched":true},"Date":9409531942,"Events":[4],"MusicalSync":-1.0,"AutoTrigger":false,"Start":false,"Active":true,"Expression":" { true == false } "}],"Events":[{"ObjectName":"Scenario::EventModel","id":0,"Metadata":{"ScriptingName":"Event.start","Comment":"","Color":"Emphasis4","Label":"","Touched":true},"TimeNode":0,"States":[0],"Condition":"","Date":0,"Offset":0},{"ObjectName":"Scenario::EventModel","id":1,"Metadata":{"ScriptingName":"Event.rube67","Comment":"","Color":"Emphasis4","Label":"","Touched":true},"TimeNode":1,"States":[1],"Condition":"","Date":485914377,"Offset":0},{"ObjectName":"Scenario::EventModel","id":2,"Metadata":{"ScriptingName":"Event.maya60","Comment":"","Color":"Emphasis4","Label":"","Touched":true},"TimeNode":2,"States":[2],"Condition":"","Date":9463092840,"Offset":0},{"ObjectName":"Scenario::EventModel","id":3,"Metadata":{"ScriptingName":"Event.opus88","Comment":"","Color":"Emphasis4","Label":"","Touched":true},"TimeNode":3,"States":[3],"Condition":"","Date":561079777,"Offset":0},{"ObjectName":"Scenario::EventModel","id":4,"Metadata":{"ScriptingName":"Event.fool45","Comment":"","Color":"Emphasis4","Label":"","Touched":true},"TimeNode":4,"States":[4],"Condition":"","Date":9409531942,"Offset":0}],"States":[{"ObjectName":"Scenario::StateModel","id":0,"Metadata":{"ScriptingName":"State.start","Comment":"","Color":"Base1","Label":"","Touched":true},"Event":0,"PreviousConstraint":null,"NextConstraint":null,"HeightPercentage":0.02,"Messages":{"Name":"","Accessors":[],"Unit":"none","Previous":[],"Following":[],"User":null,"Priorities":[1,2,0]},"StateProcesses":[]},{"ObjectName":"Scenario::StateModel","id":1,"Metadata":{"ScriptingName":"State.lath6","Comment":"","Color":"Base1","Label":"","Touched":true},"Event":1,"PreviousConstraint":null,"NextConstraint":1,"HeightPercentage":0.07051184659009857,"Messages":{"Name":"","Accessors":[],"Unit":"none","Previous":[],"Following":[],"User":null,"Priorities":[1,2,0]},"StateProcesses":[]},{"ObjectName":"Scenario::StateModel","id":2,"Metadata":{"ScriptingName":"State.rind47","Comment":"","Color":"Base1","Label":"","Touched":true},"Event":2,"PreviousConstraint":1,"NextConstraint":null,"HeightPercentage":0.07051184659009857,"Messages":{"Name":"","Accessors":[],"Unit":"none","Previous":[],"Following":[],"User":null,"Priorities":[1,2,0]},"StateProcesses":[]},{"ObjectName":"Scenario::StateModel","id":3,"Metadata":{"ScriptingName":"State.sane92","Comment":"","Color":"Base1","Label":"","Touched":true},"Event":3,"PreviousConstraint":null,"NextConstraint":2,"HeightPercentage":0.5635209789804847,"Messages":{"Name":"","Accessors":[],"Unit":"none","Previous":[],"Following":[],"User":null,"Priorities":[1,2,0]},"StateProcesses":[]},{"ObjectName":"Scenario::StateModel","id":4,"Metadata":{"ScriptingName":"State.heap59","Comment":"","Color":"Base1","Label":"","Touched":true},"Event":4,"PreviousConstraint":2,"NextConstraint":null,"HeightPercentage":0.5635209789804847,"Messages":{"Name":"","Accessors":[],"Unit":"none","Previous":[],"Following":[],"User":null,"Priorities":[1,2,0]},"StateProcesses":[]}],"Constraints":[{"ObjectName":"Scenario::IntervalModel","id":1,"Metadata":{"ScriptingName":"Interval.more12","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Inlet":{"uuid":"a1574bb0-cbd4-4c7d-9417-0c25cfd1187b","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"Audio 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\"CATEGORIES\": [\n        \"Stylize\"\n    ],\n    \"CREDIT\": \"VIDVOX\",\n    \"DESCRIPTION\": \"Stretches the edges out a region of the video\",\n    \"INPUTS\": [\n        {\n            \"NAME\": \"inputImage\",\n            \"TYPE\": \"image\"\n        },\n        {\n            \"DEFAULT\": 0.25,\n            \"IDENTITY\": 0,\n            \"LABEL\": \"Left Edge\",\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"leftEdge\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0.75,\n            \"IDENTITY\": 1,\n            \"LABEL\": \"Right Edge\",\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"rightEdge\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0.25,\n            \"IDENTITY\": 0,\n            \"LABEL\": \"Bottom Edge\",\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"bottomEdge\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0.75,\n            \"IDENTITY\": 1,\n            \"LABEL\": \"Top Edge\",\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"topEdge\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": true,\n            \"LABEL\": \"Horizontal Bleed\",\n            \"NAME\": \"doHorizontal\",\n            \"TYPE\": \"bool\"\n        },\n        {\n            \"DEFAULT\": true,\n            \"LABEL\": \"Vertical Bleed\",\n            \"NAME\": \"doVertical\",\n            \"TYPE\": \"bool\"\n        },\n        {\n            \"DEFAULT\": true,\n            \"LABEL\": \"Inside Bleed\",\n            \"NAME\": \"insideBleed\",\n            \"TYPE\": \"bool\"\n        },\n        {\n            \"DEFAULT\": true,\n            \"LABEL\": \"Outside Bleed\",\n            \"NAME\": \"outsideBleed\",\n            \"TYPE\": \"bool\"\n        }\n    ],\n    \"ISFVSN\": \"2\"\n}\n*/\n\nvoid main()\t{\n\tvec4\t\toutputPixelColor;\n\tfloat\t\trealLeftEdge = (leftEdge < rightEdge) ? leftEdge : rightEdge;\n\tfloat\t\trealRightEdge = (leftEdge > rightEdge) ? leftEdge : rightEdge;\n\t\n\tfloat\t\trealBottomEdge = (bottomEdge < topEdge) ? bottomEdge : topEdge;\n\tfloat\t\trealTopEdge = (bottomEdge > topEdge) ? bottomEdge : topEdge;\n\t\n\tvec2\t\tsampleCoord = isf_FragNormCoord.xy;\n\n\tbool\t\tinsideBox = false;\n\t\n\tvec2\t\tregion = vec2(0.0,0.0);\n\t\n\tif (sampleCoord.x < realLeftEdge)\t{\n\t\tregion.x = 0.0;\n\t}\n\telse if (sampleCoord.x > realRightEdge)\t{\n\t\tregion.x = 2.0;\n\t}\n\telse {\n\t\tregion.x = 1.0;\n\t}\n\t\n\tif (sampleCoord.y < realBottomEdge)\t{\n\t\tregion.y = 0.0;\n\t}\n\telse if (sampleCoord.y > realTopEdge)\t{\n\t\tregion.y = 2.0;\n\t}\n\telse {\n\t\tregion.y = 1.0;\n\t}\n\t\n\tif ((region.x == 1.0) && (region.y == 1.0) && (insideBleed == true))\t{\n\t\tinsideBox = true;\n\t}\n\telse if (outsideBleed == true)\t{\n\t\t//\tif we are in the bottom left...\n\t\tif ((region.x == 0.0) && (region.y == 0.0))\t{\n\t\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealRightEdge = realLeftEdge;\n\t\t\t\trealLeftEdge = 0.0;\n\t\t\t\trealTopEdge = realBottomEdge;\n\t\t\t\trealBottomEdge = 0.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 1.0) && (region.y == 0.0))\t{\n\t\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealTopEdge = realBottomEdge;\n\t\t\t\trealBottomEdge = 0.0;\n\t\t\t}\n\t\t\telse if (doVertical)\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealTopEdge = realBottomEdge;\n\t\t\t\trealBottomEdge = 0.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 2.0) && (region.y == 0.0))\t{\n\t\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealLeftEdge = realRightEdge;\n\t\t\t\trealRightEdge = 1.0;\n\t\t\t\trealTopEdge = realBottomEdge;\n\t\t\t\trealBottomEdge = 0.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 0.0) && (region.y == 1.0))\t{\n\t\t\tif (doHorizontal)\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealRightEdge = realLeftEdge;\n\t\t\t\trealLeftEdge = 0.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 2.0) && (region.y == 1.0))\t{\n\t\t\tif (doHorizontal)\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealLeftEdge = realRightEdge;\n\t\t\t\trealRightEdge = 1.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 0.0) && (region.y == 2.0))\t{\n\t\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealRightEdge = realLeftEdge;\n\t\t\t\trealLeftEdge = 0.0;\n\t\t\t\trealBottomEdge = realTopEdge;\n\t\t\t\trealTopEdge = 1.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 1.0) && (region.y == 2.0))\t{\n\t\t\tif (doVertical)\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealBottomEdge = realTopEdge;\n\t\t\t\trealTopEdge = 1.0;\n\t\t\t}\n\t\t}\n\t\telse if ((region.x == 2.0) && (region.y == 2.0))\t{\n\t\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\t\tinsideBox = true;\n\t\t\t\trealLeftEdge = realRightEdge;\n\t\t\t\trealRightEdge = 1.0;\n\t\t\t\trealBottomEdge = realTopEdge;\n\t\t\t\trealTopEdge = 1.0;\n\t\t\t}\n\t\t}\n\t}\n\t\n\t//\tif we're doing inside bleed\n\tif (insideBox)\t{\n\t\t\n\t\t//\thow close are we to each edge?\t\t\t\n\t\tif ((doHorizontal) && (doVertical))\t{\n\t\t\tfloat\tleftDistance = sampleCoord.x - realLeftEdge;\n\t\t\tfloat\trightDistance = realRightEdge - sampleCoord.x;\n\t\t\tfloat\tbottomDistance = sampleCoord.y - realBottomEdge;\n\t\t\tfloat\ttopDistance = realTopEdge - sampleCoord.y;\n\t\t\tfloat\ttotalDistance = (leftDistance + rightDistance + bottomDistance + topDistance);\n\t\t\t\n\t\t\tvec4\tleftPixel = IMG_NORM_PIXEL(inputImage, vec2(realLeftEdge, sampleCoord.y));\n\t\t\tvec4\trightPixel = IMG_NORM_PIXEL(inputImage, vec2(realRightEdge, sampleCoord.y));\n\t\t\tvec4\tbottomPixel = IMG_NORM_PIXEL(inputImage, vec2(sampleCoord.x, realBottomEdge));\n\t\t\tvec4\ttopPixel = IMG_NORM_PIXEL(inputImage, vec2(sampleCoord.x, realTopEdge));\n\t\t\t\t\n\t\t\toutputPixelColor = (rightDistance * leftPixel + leftDistance * rightPixel + topDistance * bottomPixel + bottomDistance * topPixel) / totalDistance;\n\t\t}\n\t\telse if (doHorizontal)\t{\n\t\t\tfloat\tleftDistance = sampleCoord.x - realLeftEdge;\n\t\t\tfloat\trightDistance = realRightEdge - sampleCoord.x;\n\t\t\tfloat\ttotalDistance = leftDistance + rightDistance;\n\t\t\tvec4\tleftPixel = IMG_NORM_PIXEL(inputImage, vec2(realLeftEdge, sampleCoord.y));\n\t\t\tvec4\trightPixel = IMG_NORM_PIXEL(inputImage, vec2(realRightEdge, sampleCoord.y));\n\t\t\toutputPixelColor = (rightDistance * leftPixel + leftDistance * rightPixel) / totalDistance;\n\t\t}\n\t\telse if (doVertical)\t{\n\t\t\tfloat\tbottomDistance = sampleCoord.y - realBottomEdge;\n\t\t\tfloat\ttopDistance = realTopEdge - sampleCoord.y;\n\t\t\tfloat\ttotalDistance = bottomDistance + topDistance;\n\t\t\tvec4\tbottomPixel = IMG_NORM_PIXEL(inputImage, vec2(sampleCoord.x, realBottomEdge));\n\t\t\tvec4\ttopPixel = IMG_NORM_PIXEL(inputImage, vec2(sampleCoord.x, realTopEdge));\n\t\t\toutputPixelColor = (topDistance * bottomPixel + bottomDistance * topPixel) / totalDistance;\t\n\t\t}\n\t\telse\t{\n\t\t\toutputPixelColor = IMG_NORM_PIXEL(inputImage, sampleCoord);\t\n\t\t}\n\t}\n\telse\t{\n\t\toutputPixelColor = IMG_NORM_PIXEL(inputImage, sampleCoord);\n\t}\n\t\n\tgl_FragColor = outputPixelColor;\n}\n","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/basic/filter/Edge Blowout.fs","Inlets":[{"uuid":"5ac86198-2d03-4830-9e41-a6d529922d29","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"inputImage","Exposed":"inputimage","Format":0,"FormatSet":false,"Filter":2,"AddressMode":1,"MipmapMode":0},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":1,"Hidden":true,"Custom":"leftEdge","Exposed":"leftedge","Value":{"Float":0.25},"Init":{"Float":0.25},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":2,"Hidden":true,"Custom":"rightEdge","Exposed":"rightedge","Value":{"Float":0.75},"Init":{"Float":0.75},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":3,"Hidden":true,"Custom":"bottomEdge","Exposed":"bottomedge","Value":{"Float":0.25},"Init":{"Float":0.25},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":4,"Hidden":true,"Custom":"topEdge","Exposed":"topedge","Value":{"Float":0.75},"Init":{"Float":0.75},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":5,"Hidden":true,"Custom":"doHorizontal","Exposed":"dohorizontal","Value":{"Bool":true},"Init":{"Bool":true},"Domain":{"Bool":null}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":6,"Hidden":true,"Custom":"doVertical","Exposed":"dovertical","Value":{"Bool":true},"Init":{"Bool":true},"Domain":{"Bool":null}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":7,"Hidden":true,"Custom":"insideBleed","Exposed":"insidebleed","Value":{"Bool":true},"Init":{"Bool":true},"Domain":{"Bool":null}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":8,"Hidden":true,"Custom":"outsideBleed","Exposed":"outsidebleed","Value":{"Bool":true},"Init":{"Bool":true},"Domain":{"Bool":null}}],"Outlets":[{"uuid":"f1c71046-b754-49a5-8e66-d01374773dfc","ObjectName":"Outlet","id":1,"Hidden":false,"Custom":"Texture Out","Exposed":"texture out"}]}],"SmallViewRack":[{"Processes":[1],"Process":null,"Height":200.0,"Nodal":true}],"FullViewRack":[{"Process":0,"Nodal":true}],"DefaultDuration":8977178463,"MinDuration":5080320000,"MaxDuration":4611686018427387903,"GuiDuration":9874896309,"Speed":1.0,"Rigidity":false,"MinNull":true,"MaxInf":true,"Signatures":[],"StartState":1,"EndState":2,"StartDate":485914377,"HeightPercentage":0.07051184659009857,"NodalSlotHeight":100.0,"QuantizationRate":-1.0,"Zoom":-1.0,"Center":0,"NodalCenter":[42.02,42.002],"ViewMode":0,"SmallViewShown":true,"HasSignature":false},{"ObjectName":"Scenario::IntervalModel","id":2,"Metadata":{"ScriptingName":"Interval.year94","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Inlet":{"uuid":"a1574bb0-cbd4-4c7d-9417-0c25cfd1187b","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"Audio In","Exposed":"audio in"},"Outlet":{"uuid":"a1d97535-18ac-444a-8417-0cbc1692d897","ObjectName":"Outlet","id":0,"Hidden":false,"Custom":"Audio Out","Exposed":"audio out","GainInlet":{"uuid":"9a13fb32-269a-47bf-99a9-930188c1f19c","ObjectName":"Inlet","id":10000,"Hidden":false,"Custom":"Gain","Exposed":"gain","Value":{},"Init":{},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},"PanInlet":{"uuid":"9a13fb32-269a-47bf-99a9-930188c1f19c","ObjectName":"Inlet","id":10001,"Hidden":false,"Custom":"Pan","Exposed":"pan","Value":{},"Init":{},"Domain":{}},"Gain":1.0,"Pan":[1.0,1.0],"Propagate":true},"Processes":[{"uuid":"74ca45ff-92c9-44a0-8f1a-754dea05ee1b","ObjectName":"gfxProcess","id":1,"Metadata":{"ScriptingName":"Dot Screen","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Duration":8848452165,"Height":300.0,"StartOffset":0,"LoopDuration":5685120000,"Pos":[-116.94735725892896,-28.14729721149159],"Size":[252.0,160.0],"Loops":false,"FoldMode":0,"Vertex":"#if __VERSION__ <= 120\nvarying vec2 left_coord;\nvarying vec2 right_coord;\nvarying vec2 above_coord;\nvarying vec2 below_coord;\n\nvarying vec2 lefta_coord;\nvarying vec2 righta_coord;\nvarying vec2 leftb_coord;\nvarying vec2 rightb_coord;\n#else\nout vec2 left_coord;\nout vec2 right_coord;\nout vec2 above_coord;\nout vec2 below_coord;\n\nout vec2 lefta_coord;\nout vec2 righta_coord;\nout vec2 leftb_coord;\nout vec2 rightb_coord;\n#endif\n\n\nvoid main()\n{\n\tisf_vertShaderInit();\n\tvec2 texc = vec2(isf_FragNormCoord[0],isf_FragNormCoord[1]);\n\tvec2 d = 1.0/RENDERSIZE;\n\t\n\tleft_coord = clamp(vec2(texc.xy + vec2(-d.x , 0)),0.0,1.0);\n\tright_coord = clamp(vec2(texc.xy + vec2(d.x , 0)),0.0,1.0);\n\tabove_coord = clamp(vec2(texc.xy + vec2(0,d.y)),0.0,1.0);\n\tbelow_coord = clamp(vec2(texc.xy + vec2(0,-d.y)),0.0,1.0);\n\n\tlefta_coord = clamp(vec2(texc.xy + vec2(-d.x , d.x)),0.0,1.0);\n\trighta_coord = clamp(vec2(texc.xy + vec2(d.x , d.x)),0.0,1.0);\n\tleftb_coord = clamp(vec2(texc.xy + vec2(-d.x , -d.x)),0.0,1.0);\n\trightb_coord = clamp(vec2(texc.xy + vec2(d.x , -d.x)),0.0,1.0);\n}","Fragment":"/*{\n    \"CATEGORIES\": [\n        \"Halftone Effect\",\n        \"Retro\"\n    ],\n    \"CREDIT\": \"by VIDVOX\",\n    \"INPUTS\": [\n        {\n            \"NAME\": \"inputImage\",\n            \"TYPE\": \"image\"\n        },\n        {\n            \"DEFAULT\": 1,\n            \"MAX\": 10,\n            \"MIN\": 0,\n            \"NAME\": \"sharpness\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0,\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"angle\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 1,\n            \"MAX\": 2,\n            \"MIN\": 0,\n            \"NAME\": \"scale\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0,\n            \"MAX\": 1,\n            \"MIN\": 0,\n            \"NAME\": \"colorize\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": [\n                0.5,\n                0.5\n            ],\n            \"MAX\": [\n                1,\n                1\n            ],\n            \"MIN\": [\n                0,\n                0\n            ],\n            \"NAME\": \"center\",\n            \"TYPE\": \"point2D\"\n        }\n    ],\n    \"ISFVSN\": \"2\"\n}\n*/\n\n#if __VERSION__ <= 120\nvarying vec2 left_coord;\nvarying vec2 right_coord;\nvarying vec2 above_coord;\nvarying vec2 below_coord;\n\nvarying vec2 lefta_coord;\nvarying vec2 righta_coord;\nvarying vec2 leftb_coord;\nvarying vec2 rightb_coord;\n#else\nin vec2 left_coord;\nin vec2 right_coord;\nin vec2 above_coord;\nin vec2 below_coord;\n\nin vec2 lefta_coord;\nin vec2 righta_coord;\nin vec2 leftb_coord;\nin vec2 rightb_coord;\n#endif\n\nconst float tau = 6.28318530718;\n\nfloat pattern() {\n\tfloat s = sin( angle * tau ), c = cos( angle * tau );\n\tvec2 tex = (isf_FragNormCoord - center) * RENDERSIZE;\n\tvec2 point = vec2( c * tex.x - s * tex.y, s * tex.x + c * tex.y ) * max(scale,0.001);\n\treturn ( sin( point.x ) * sin( point.y ) ) * 4.0;\n}\n\nvoid main() {\n\tvec4 color = IMG_THIS_PIXEL(inputImage);\n\tvec4 colorL = IMG_NORM_PIXEL(inputImage, left_coord);\n\tvec4 colorR = IMG_NORM_PIXEL(inputImage, right_coord);\n\tvec4 colorA = IMG_NORM_PIXEL(inputImage, above_coord);\n\tvec4 colorB = IMG_NORM_PIXEL(inputImage, below_coord);\n\n\tvec4 colorLA = IMG_NORM_PIXEL(inputImage, lefta_coord);\n\tvec4 colorRA = IMG_NORM_PIXEL(inputImage, righta_coord);\n\tvec4 colorLB = IMG_NORM_PIXEL(inputImage, leftb_coord);\n\tvec4 colorRB = IMG_NORM_PIXEL(inputImage, rightb_coord);\n\n\tvec4 final = color + sharpness * (8.0*color - colorL - colorR - colorA - colorB - colorLA - colorRA - colorLB - colorRB);\n\t\n\tfloat average = ( final.r + final.g + final.b ) / 3.0;\n\tfinal = vec4( vec3( average * 10.0 - 5.0 + pattern() ), color.a );\n\tfinal = mix (color * final, final, 1.0-colorize);\n\tgl_FragColor = final;\n}","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/basic/filter/Dot Screen.fs","Inlets":[{"uuid":"5ac86198-2d03-4830-9e41-a6d529922d29","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"inputImage","Exposed":"inputimage","Format":0,"FormatSet":false,"Filter":2,"AddressMode":1,"MipmapMode":0},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":1,"Hidden":true,"Custom":"sharpness","Exposed":"sharpness","Value":{"Float":1.0},"Init":{"Float":1.0},"Domain":{"Float":{"Min":0.0,"Max":10.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":2,"Hidden":true,"Custom":"angle","Exposed":"angle","Value":{"Float":0.0},"Init":{"Float":0.0},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":3,"Hidden":true,"Custom":"scale","Exposed":"scale","Value":{"Float":1.0},"Init":{"Float":1.0},"Domain":{"Float":{"Min":0.0,"Max":2.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":4,"Hidden":true,"Custom":"colorize","Exposed":"colorize","Value":{"Float":0.0},"Init":{"Float":0.0},"Domain":{"Float":{"Min":0.0,"Max":1.0}}},{"uuid":"0adbbdda-fda4-451e-91cc-1da731bde9d5","ObjectName":"Inlet","id":5,"Hidden":true,"Custom":"center","Exposed":"center","Value":{"Vec2f":[0.5,0.5]},"Init":{"Vec2f":[0.5,0.5]},"Domain":{"Vec2f":{"Min":[0.0,0.0],"Max":[1.0,1.0],"Values":[[],[]]}},"Integral":false}],"Outlets":[{"uuid":"f1c71046-b754-49a5-8e66-d01374773dfc","ObjectName":"Outlet","id":1,"Hidden":false,"Custom":"Texture Out","Exposed":"texture out"}]}],"SmallViewRack":[{"Processes":[1],"Process":null,"Height":200.0,"Nodal":true}],"FullViewRack":[{"Process":0,"Nodal":true}],"DefaultDuration":8848452165,"MinDuration":5685120000,"MaxDuration":4611686018427387903,"GuiDuration":9733297381,"Speed":1.0,"Rigidity":false,"MinNull":true,"MaxInf":true,"Signatures":[],"StartState":3,"EndState":4,"StartDate":561079777,"HeightPercentage":0.5635209789804847,"NodalSlotHeight":100.0,"QuantizationRate":-1.0,"Zoom":-1.0,"Center":0,"NodalCenter":[42.02,42.002],"ViewMode":0,"SmallViewShown":true,"HasSignature":false}],"Comments":[]},{"uuid":"74ca45ff-92c9-44a0-8f1a-754dea05ee1b","ObjectName":"gfxProcess","id":4,"Metadata":{"ScriptingName":"ParticleZoom","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Duration":10584000000,"Height":300.0,"StartOffset":0,"LoopDuration":10584000000,"Pos":[-353.90999999999997,-149.39099999999996],"Size":[180.0,176.0],"Loops":false,"FoldMode":2,"Vertex":"","Fragment":"/*{\n  \"CREDIT\": \"by mojovideotech\",\n  \"CATEGORIES\": [\n    \"Generator\"\n  ],\n  \"DESCRIPTION\": \"\",\n  \"INPUTS\": [\n    {\n      \"MAX\": [\n        1.5,\n        1.5\n      ],\n      \"MIN\": [\n        -0.5,\n        -0.5\n      ],\n      \"NAME\": \"mouse\",\n      \"DEFAULT\": [\n        0.5,\n        0.5\n      ],\n      \"TYPE\": \"point2D\"\n    },\n    {\n      \"NAME\": \"density\",\n      \"TYPE\": \"float\",\n      \"DEFAULT\": 0.05,\n      \"MIN\": 0.0005,\n      \"MAX\": 0.1\n    },\n    {\n      \"NAME\": \"shape\",\n      \"TYPE\": \"float\",\n      \"DEFAULT\": 0.125,\n      \"MIN\": 0.0001,\n      \"MAX\": 0.9\n    },\n    {\n      \"NAME\": \"speed\",\n      \"TYPE\": \"float\",\n      \"DEFAULT\": 0.03,\n      \"MIN\": -0.1,\n      \"MAX\": 0.1\n    },\n    {\n      \"NAME\": \"Tau\",\n      \"TYPE\": \"float\",\n      \"DEFAULT\": 11,\n      \"MIN\": 2,\n      \"MAX\": 100\n    }\n  ]\n}*/\n\n// ParticleZoom by mojovideotech\n// http://glslsandbox.com/e#24972.0\n\n\n#ifdef GL_ES\nprecision mediump float;\n#endif\n\n\nfloat ran(vec2 seed) {\n    return fract(sin(seed.x + seed.y * 1e3) * 1e5);\n}\n\nfloat Cell(vec2 coord) {\n    vec2 cell = fract(coord) * vec2(.5, 2.) - vec2(.1, .5);\n    return (1. - length(cell * 2. - 1.)) * step(ran(floor(coord)), density) * 5.;\n}\n\nvoid main(void) {\n\n    vec2 p = isf_FragNormCoord - mouse;\n\tp.x*=RENDERSIZE.x/RENDERSIZE.y; \n\n    float a = fract(atan(p.x, p.y) / Tau);\n    float d = length(p);\n\n    vec2 coord = vec2(pow(d, shape), a) * 256.;\n    vec2 delta = vec2(-TIME * speed * 256., 1.0);\n\n    float c = 0.;\n    for (int i = 0; i < 8; i++) {\n        coord += delta;\n        c = max(c, Cell(coord));\n    }\n\n    gl_FragColor = vec4(c * d);\n}\n\n","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/basic/generator/ParticleZoom.fs","Inlets":[{"uuid":"0adbbdda-fda4-451e-91cc-1da731bde9d5","ObjectName":"Inlet","id":0,"Hidden":true,"Custom":"mouse","Exposed":"mouse","Address":"Window:/cursor/gl","Value":{"Vec2f":[0.6931146383285522,0.5]},"Init":{"Vec2f":[0.5,0.5]},"Domain":{"Vec2f":{"Min":[-0.5,-0.5],"Max":[1.5,1.5],"Values":[[],[]]}},"Integral":false},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":1,"Hidden":true,"Custom":"density","Exposed":"density","Value":{"Float":0.10000000149011612},"Init":{"Float":0.05000000074505806},"Domain":{"Float":{"Min":0.0005000000237487257,"Max":0.10000000149011612}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":2,"Hidden":true,"Custom":"shape","Exposed":"shape","Value":{"Float":0.125},"Init":{"Float":0.125},"Domain":{"Float":{"Min":0.00009999999747378752,"Max":0.8999999761581421}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":3,"Hidden":true,"Custom":"speed","Exposed":"speed","Value":{"Float":0.029999999329447746},"Init":{"Float":0.029999999329447746},"Domain":{"Float":{"Min":-0.10000000149011612,"Max":0.10000000149011612}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":4,"Hidden":true,"Custom":"Tau","Exposed":"tau","Value":{"Float":11.0},"Init":{"Float":11.0},"Domain":{"Float":{"Min":2.0,"Max":100.0}}}],"Outlets":[{"uuid":"f1c71046-b754-49a5-8e66-d01374773dfc","ObjectName":"Outlet","id":1,"Hidden":false,"Custom":"Texture Out","Exposed":"texture out"}]},{"uuid":"74ca45ff-92c9-44a0-8f1a-754dea05ee1b","ObjectName":"gfxProcess","id":6,"Metadata":{"ScriptingName":"Collage","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Duration":10584000000,"Height":300.0,"StartOffset":0,"LoopDuration":10584000000,"Pos":[46.09000000000003,-154.39099999999996],"Size":[171.0,131.0],"Loops":false,"FoldMode":2,"Vertex":"","Fragment":"/*{\n    \"CATEGORIES\": [\n        \"Geometry Adjustment\"\n    ],\n    \"CREDIT\": \"by VIDVOX\",\n    \"INPUTS\": [\n        {\n            \"NAME\": \"inputImage\",\n            \"TYPE\": \"image\"\n        },\n        {\n            \"DEFAULT\": 0.5,\n            \"MAX\": 1,\n            \"MIN\": 0.01,\n            \"NAME\": \"seed\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 0.125,\n            \"MAX\": 1,\n            \"MIN\": 0.01,\n            \"NAME\": \"cell_size\",\n            \"TYPE\": \"float\"\n        },\n        {\n            \"DEFAULT\": 1,\n            \"NAME\": \"allow_flips_h\",\n            \"TYPE\": \"bool\"\n        },\n        {\n            \"DEFAULT\": 0,\n            \"NAME\": \"allow_flips_v\",\n            \"TYPE\": \"bool\"\n        }\n    ],\n    \"ISFVSN\": \"2\"\n}\n*/\n\nfloat rand(vec2 co){\n    return fract(sin(dot(co.xy ,vec2(12.9898,78.233))) * 43758.5453);\n}\n\nvoid main()\n{\n// CALCULATE EDGES OF CURRENT CELL\n\t//\tAt 0.0 just do a pass-thru\n\tif (cell_size == 0.0)\t{\n\t\tgl_FragColor = IMG_THIS_PIXEL(inputImage);\n\t}\n\t\telse\t{\n\t\t// Position of current pixel\n\t\tvec2 xy; \n\t\txy.x = isf_FragNormCoord[0];\n\t\txy.y = isf_FragNormCoord[1];\n\n\n\t\t// Left and right of tile\n\t\tfloat CellWidth = cell_size;\n\t\tfloat CellHeight = cell_size;\n\t\t\n\t\t/*\n\t\tfloat x1 = floor(xy.x / CellWidth)*CellWidth;\n\t\tfloat x2 = clamp((ceil(xy.x / CellWidth)*CellWidth), 0.0, 1.0);\n\t\t// Top and bottom of tile\n\t\tfloat y1 = floor(xy.y / CellHeight)*CellHeight;\n\t\tfloat y2 = clamp((ceil(xy.y / CellHeight)*CellHeight), 0.0, 1.0);\n\t\t*/\n\t\t\n\t\t//\tdivide 1 by the cell width and cell height to determine the count\n\t\tfloat rows = floor(1.0/CellHeight);\n\t\tfloat cols = floor(1.0/CellWidth);\n\t\tfloat count = floor(rows * cols);\n\t\t\n\t\t//\tfigure out the ID # of the region\n\t\tfloat region = cols*floor(xy.x / CellWidth) + floor(xy.y / CellHeight);\n\n\t\t//\tuse this to draw the gradient of the regions as gray colors..\n\t\t//gl_FragColor = vec4(vec3(region/count),1.0);\n\t\t\n\t\t//\tnow translate this region to another random region using our seed and region\n\t\tfloat translated = clamp(rand(vec2(region/count, seed)),0.0,1.0);\n\t\t//translated = region/count;\n\t\t//gl_FragColor = vec4(vec3(translated),1.0);\n\t\t\n\t\t//\tquantize the translated!\n\t\ttranslated = floor(count * translated);\n\t\t//gl_FragColor = vec4(vec3(translated),1.0);\n\t\t//\tnow convert the translated region back to an xy location\n\t\t//\tget the relative position within the original block and then add on the translated amount\n\t\txy.x = (xy.x - floor(xy.x / CellWidth)*CellWidth) + CellWidth * floor(translated / rows);\n\t\t//xy.x = (xy.x - floor(xy.x / CellWidth)*CellWidth);\n\t\txy.y = xy.y - floor(xy.y / CellHeight)*CellHeight + CellHeight * floor(mod(translated , cols));\n\t\t\n\t\t//\tlastly if flips are allowed, randomly flip h\n\t\tif (allow_flips_h)\t{\n\t\t\tfloat flipx = rand(vec2(translated, seed));\n\t\t\tif (flipx > 0.5)\t{\n\t\t\t\txy.x = 1.0-xy.x;\n\t\t\t}\n\t\t}\n\t\tif (allow_flips_v)\t{\n\t\t\tfloat flipy = rand(vec2(translated, seed));\n\t\t\tif (flipy > 0.5)\t{\n\t\t\t\txy.y = 1.0-xy.y;\n\t\t\t}\n\t\t}\n\t\t\n\t\tgl_FragColor = IMG_NORM_PIXEL(inputImage, xy);\n\t\t\n\t}\n}","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/basic/filter/Collage.fs","Inlets":[{"uuid":"5ac86198-2d03-4830-9e41-a6d529922d29","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"inputImage","Exposed":"inputimage","Format":0,"FormatSet":false,"Filter":2,"AddressMode":1,"MipmapMode":0},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":1,"Hidden":true,"Custom":"seed","Exposed":"seed","Value":{"Float":0.0925000011920929},"Init":{"Float":0.5},"Domain":{"Float":{"Min":0.009999999776482582,"Max":1.0}}},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":2,"Hidden":true,"Custom":"cell_size","Exposed":"cell_size","Value":{"Float":0.15850000083446503},"Init":{"Float":0.125},"Domain":{"Float":{"Min":0.009999999776482582,"Max":1.0}}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":3,"Hidden":true,"Custom":"allow_flips_h","Exposed":"allow_flips_h","Value":{"Bool":true},"Init":{"Bool":false},"Domain":{"Bool":null}},{"uuid":"fb27e4cb-ea7f-41e2-ad92-2354498c1b6b","ObjectName":"Inlet","id":4,"Hidden":true,"Custom":"allow_flips_v","Exposed":"allow_flips_v","Value":{"Bool":true},"Init":{"Bool":false},"Domain":{"Bool":null}}],"Outlets":[{"uuid":"f1c71046-b754-49a5-8e66-d01374773dfc","ObjectName":"Outlet","id":1,"Hidden":false,"Custom":"Texture Out","Exposed":"texture out"}]},{"uuid":"74ca45ff-92c9-44a0-8f1a-754dea05ee1b","ObjectName":"gfxProcess","id":7,"Metadata":{"ScriptingName":"VVMotionBlur 3.0","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Duration":10584000000,"Height":300.0,"StartOffset":0,"LoopDuration":10584000000,"Pos":[265.09000000000003,-154.39099999999996],"Size":[175.0,55.0],"Loops":false,"FoldMode":0,"Vertex":"","Fragment":"/*{\n\t\"DESCRIPTION\": \"this is basically identical to the demonstration of a persistent buffer\",\n\t\"CREDIT\": \"by zoidberg\",\n\t\"ISFVSN\": \"2\",\n\t\"CATEGORIES\": [\n\t\t\"Blur\"\n\t],\n\t\"INPUTS\": [\n\t\t{\n\t\t\t\"NAME\": \"inputImage\",\n\t\t\t\"TYPE\": \"image\"\n\t\t},\n\t\t{\n\t\t\t\"NAME\": \"blurAmount\",\n\t\t\t\"TYPE\": \"float\",\n\t\t\t\"DEFAULT\": 0.0\n\t\t}\n\t],\n\t\"PASSES\": [\n\t\t{\n\t\t\t\"TARGET\":\"bufferVariableNameA\",\n\t\t\t\"PERSISTENT\": true,\n\t\t\t\"FLOAT\": true\n\t\t},\n\t\t{\n\t\t\n\t\t}\n\t]\n\t\n}*/\n\nvoid main()\n{\n\tvec4\t\tfreshPixel = IMG_PIXEL(inputImage,gl_FragCoord.xy);\n\tvec4\t\tstalePixel = IMG_PIXEL(bufferVariableNameA,gl_FragCoord.xy);\n\tgl_FragColor = mix(freshPixel,stalePixel,blurAmount);\n}\n","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/basic/multipass/VVMotionBlur 3.0.fs","Inlets":[{"uuid":"5ac86198-2d03-4830-9e41-a6d529922d29","ObjectName":"Inlet","id":0,"Hidden":false,"Custom":"inputImage","Exposed":"inputimage","Format":0,"FormatSet":false,"Filter":2,"AddressMode":1,"MipmapMode":0},{"uuid":"af2b4fc3-aecb-4c15-a5aa-1c573a239925","ObjectName":"Inlet","id":1,"Hidden":true,"Custom":"blurAmount","Exposed":"bluramount","Value":{"Float":0.9666666388511658},"Init":{"Float":0.0},"Domain":{"Float":{"Min":0.0,"Max":1.0}}}],"Outlets":[{"uuid":"f1c71046-b754-49a5-8e66-d01374773dfc","ObjectName":"Outlet","id":1,"Hidden":false,"Custom":"Texture Out","Exposed":"texture out"}]},{"uuid":"74ca45ff-92c9-44a0-8f1a-754dea05ee1b","ObjectName":"gfxProcess","id":9,"Metadata":{"ScriptingName":"Video Mixer","Comment":"","Color":"Transparent1","Label":"","Touched":true},"Duration":10584000000,"Height":300.0,"StartOffset":0,"LoopDuration":10584000000,"Pos":[464.09,-245.39099999999996],"Size":[399.0,175.0],"Loops":false,"FoldMode":0,"Vertex":"","Fragment":"/*{\n    \"CATEGORIES\": [\n        \"General\"\n    ],\n    \"CREDIT\": \"Jamie Owen, Jean-Michaël Celerier, Optimized by AI Assistant (Gemini)\",\n    \"DESCRIPTION\": \"8-channel video mixer (Optimized)\",\n    \"INPUTS\": [\n        { \"NAME\": \"t1\", \"LABEL\" : \"Texture 1\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t2\", \"LABEL\" : \"Texture 2\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t3\", \"LABEL\" : \"Texture 3\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t4\", \"LABEL\" : \"Texture 4\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t5\", \"LABEL\" : \"Texture 5\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t6\", \"LABEL\" : \"Texture 6\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t7\", \"LABEL\" : \"Texture 7\", \"TYPE\": \"image\" },\n        { \"NAME\": \"t8\", \"LABEL\" : \"Texture 8\", \"TYPE\": \"image\" },\n        { \"NAME\": \"alpha1\", \"LABEL\" : \"Alpha 1\", \"DEFAULT\": 1, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha2\", \"LABEL\" : \"Alpha 2\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha3\", \"LABEL\" : \"Alpha 3\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha4\", \"LABEL\" : \"Alpha 4\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha5\", \"LABEL\" : \"Alpha 5\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha6\", \"LABEL\" : \"Alpha 6\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha7\", \"LABEL\" : \"Alpha 7\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"NAME\": \"alpha8\", \"LABEL\" : \"Alpha 8\", \"DEFAULT\": 0, \"MAX\": 1, \"MIN\": 0, \"TYPE\": \"float\" },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 1\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode1\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 2\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode2\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 3\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode3\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 4\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode4\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 5\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode5\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 6\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode6\"\n        },\n        { \"VALUES\" : [ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 ],\n           \"LABELS\" : [ \"Add\", \"Average\", \"Color Burn\", \"Color Dodge\", \"Darken\", \"Difference\", \n                        \"Exclusion\", \"Glow\", \"Hard Light\", \"Hard Mix\", \"Lighten\", \"Linear Burn\", \n                        \"Linear Dodge\", \"Linear Light\", \"Multiply\", \"Negation\", \"Normal\", \"Overlay\", \n                        \"Phoenix\", \"Pin Light\", \"Reflect\", \"Screen\", \"Soft Light\", \"Subtract\", \"Vivid Light\"],\n           \"IDENTITY\" : 1,\n           \"DEFAULT\" : 17,\n           \"LABEL\" : \"Mode 7\",\n           \"TYPE\" : \"long\",\n           \"NAME\" : \"mode7\"\n        }\n    ],\n    \"ISFVSN\": \"2\"\n}\n*/\n\n/* Blend mode implementations courtesy of Jamie Owen:\n   https://github.com/jamieowen/glsl-blend\n*/\n\nvec3 blendPhoenix(vec3 base, vec3 blend) {\n  return min(base, blend) - max(base, blend) + vec3(1.0);\n}\nfloat blendOverlay(float base, float blend) {\n  return base < 0.5 ? (2.0 * base * blend) : (1.0 - 2.0 * (1.0 - base) * (1.0 - blend));\n}\nvec3 blendOverlay(vec3 base, vec3 blend) {\n  return vec3(blendOverlay(base.r, blend.r), blendOverlay(base.g, blend.g), blendOverlay(base.b, blend.b));\n}\nvec3 blendNormal(vec3 base, vec3 blend) { return blend; }\nvec3 blendNegation(vec3 base, vec3 blend) {\n  return vec3(1.0) - abs(vec3(1.0) - base - blend);\n}\nvec3 blendMultiply(vec3 base, vec3 blend) { return base * blend; }\nfloat blendReflect(float base, float blend) {\n  return (blend == 1.0) ? blend : min(base * base / (1.0 - blend), 1.0);\n}\nvec3 blendReflect(vec3 base, vec3 blend) {\n  return vec3(blendReflect(base.r, blend.r), blendReflect(base.g, blend.g), blendReflect(base.b, blend.b));\n}\nvec3 blendAverage(vec3 base, vec3 blend) { return (base + blend) / 2.0; }\nfloat blendLinearBurn(float base, float blend) {\n  return max(base + blend - 1.0, 0.0);\n}\nvec3 blendLinearBurn(vec3 base, vec3 blend) {\n  return max(base + blend - vec3(1.0), vec3(0.0));\n}\nfloat blendLighten(float base, float blend) { return max(blend, base); }\nvec3 blendLighten(vec3 base, vec3 blend) {\n  return vec3(blendLighten(base.r, blend.r), blendLighten(base.g, blend.g), blendLighten(base.b, blend.b));\n}\nfloat blendScreen(float base, float blend) {\n  return 1.0 - ((1.0 - base) * (1.0 - blend));\n}\nvec3 blendScreen(vec3 base, vec3 blend) {\n  return vec3(blendScreen(base.r, blend.r), blendScreen(base.g, blend.g), blendScreen(base.b, blend.b));\n}\nfloat blendSoftLight(float base, float blend) {\n  return (blend < 0.5)\n             ? (2.0 * base * blend + base * base * (1.0 - 2.0 * blend))\n             : (sqrt(base) * (2.0 * blend - 1.0) + 2.0 * base * (1.0 - blend));\n}\nvec3 blendSoftLight(vec3 base, vec3 blend) {\n  return vec3(blendSoftLight(base.r, blend.r), blendSoftLight(base.g, blend.g), blendSoftLight(base.b, blend.b));\n}\nfloat blendSubtract(float base, float blend) {\n  return max(base + blend - 1.0, 0.0);\n}\nvec3 blendSubtract(vec3 base, vec3 blend) {\n  return max(base + blend - vec3(1.0), vec3(0.0));\n}\nvec3 blendExclusion(vec3 base, vec3 blend) {\n  return base + blend - 2.0 * base * blend;\n}\nvec3 blendDifference(vec3 base, vec3 blend) { return abs(base - blend); }\nfloat blendDarken(float base, float blend) { return min(blend, base); }\nvec3 blendDarken(vec3 base, vec3 blend) {\n  return vec3(blendDarken(base.r, blend.r), blendDarken(base.g, blend.g), blendDarken(base.b, blend.b));\n}\nfloat blendColorDodge(float base, float blend) {\n  return (blend == 1.0) ? blend : min(base / (1.0 - blend), 1.0);\n}\nvec3 blendColorDodge(vec3 base, vec3 blend) {\n  return vec3(blendColorDodge(base.r, blend.r), blendColorDodge(base.g, blend.g), blendColorDodge(base.b, blend.b));\n}\nfloat blendColorBurn(float base, float blend) {\n  return (blend == 0.0) ? blend : max((1.0 - ((1.0 - base) / blend)), 0.0);\n}\nvec3 blendColorBurn(vec3 base, vec3 blend) {\n  return vec3(blendColorBurn(base.r, blend.r), blendColorBurn(base.g, blend.g), blendColorBurn(base.b, blend.b));\n}\nfloat blendAdd(float base, float blend) { return min(base + blend, 1.0); }\nvec3 blendAdd(vec3 base, vec3 blend) { return min(base + blend, vec3(1.0)); }\nfloat blendLinearDodge(float base, float blend) {\n  return min(base + blend, 1.0);\n}\nvec3 blendLinearDodge(vec3 base, vec3 blend) {\n  return min(base + blend, vec3(1.0));\n}\nvec3 blendHardLight(vec3 base, vec3 blend) { return blendOverlay(blend, base); }\nvec3 blendGlow(vec3 base, vec3 blend) { return blendReflect(blend, base); }\nfloat blendVividLight(float base, float blend) {\n  return (blend < 0.5) ? blendColorBurn(base, (2.0 * blend)) : blendColorDodge(base, (2.0 * (blend - 0.5)));\n}\nvec3 blendVividLight(vec3 base, vec3 blend) {\n  return vec3(blendVividLight(base.r, blend.r), blendVividLight(base.g, blend.g), blendVividLight(base.b, blend.b));\n}\nfloat blendHardMix(float base, float blend) {\n  return (blendVividLight(base, blend) < 0.5) ? 0.0 : 1.0;\n}\nvec3 blendHardMix(vec3 base, vec3 blend) {\n  return vec3(blendHardMix(base.r, blend.r), blendHardMix(base.g, blend.g), blendHardMix(base.b, blend.b));\n}\nfloat blendLinearLight(float base, float blend) {\n  return blend < 0.5 ? blendLinearBurn(base, (2.0 * blend)) : blendLinearDodge(base, (2.0 * (blend - 0.5)));\n}\nvec3 blendLinearLight(vec3 base, vec3 blend) {\n  return vec3(blendLinearLight(base.r, blend.r), blendLinearLight(base.g, blend.g), blendLinearLight(base.b, blend.b));\n}\nfloat blendPinLight(float base, float blend) {\n  return (blend < 0.5) ? blendDarken(base, (2.0 * blend)) : blendLighten(base, (2.0 * (blend - 0.5)));\n}\nvec3 blendPinLight(vec3 base, vec3 blend) {\n  return vec3(blendPinLight(base.r, blend.r), blendPinLight(base.g, blend.g), blendPinLight(base.b, blend.b));\n}\n\n// 3-argument version of blendMode\nvec3 blendMode(int mode, vec3 base, vec3 blend) {\n  if (mode == 1) return blendAdd(base, blend);\n  else if (mode == 2) return blendAverage(base, blend);\n  else if (mode == 3) return blendColorBurn(base, blend);\n  else if (mode == 4) return blendColorDodge(base, blend);\n  else if (mode == 5) return blendDarken(base, blend);\n  else if (mode == 6) return blendDifference(base, blend);\n  else if (mode == 7) return blendExclusion(base, blend);\n  else if (mode == 8) return blendGlow(base, blend);\n  else if (mode == 9) return blendHardLight(base, blend);\n  else if (mode == 10) return blendHardMix(base, blend);\n  else if (mode == 11) return blendLighten(base, blend);\n  else if (mode == 12) return blendLinearBurn(base, blend);\n  else if (mode == 13) return blendLinearDodge(base, blend);\n  else if (mode == 14) return blendLinearLight(base, blend);\n  else if (mode == 15) return blendMultiply(base, blend);\n  else if (mode == 16) return blendNegation(base, blend);\n  else if (mode == 17) return blendNormal(base, blend);\n  else if (mode == 18) return blendOverlay(base, blend);\n  else if (mode == 19) return blendPhoenix(base, blend);\n  else if (mode == 20) return blendPinLight(base, blend);\n  else if (mode == 21) return blendReflect(base, blend);\n  else if (mode == 22) return blendScreen(base, blend);\n  else if (mode == 23) return blendSoftLight(base, blend);\n  else if (mode == 24) return blendSubtract(base, blend);\n  else if (mode == 25) return blendVividLight(base, blend);\n  else return vec3(0.,0.,0.);\n}\n\n// 4-argument version (handles the opacity mapping beautifully with mix!)\nvec3 blendMode(int mode, vec3 base, vec3 blend, float opacity) {\n    return mix(base, blendMode(mode, base, blend), opacity);\n}\n\nvoid main() {\n  // Base Layer (t1)\n  vec4 s1 = vec4(0.0);\n  if (alpha1 > 0.0) {\n      s1 = IMG_THIS_PIXEL(t1);\n  }\n  float a = s1.a * alpha1;\n  vec3 rgb = s1.rgb * a;\n  \n  // Layer 2\n  if (alpha2 > 0.0) {\n      vec4 s2 = IMG_THIS_PIXEL(t2);\n      float ea = s2.a * alpha2;\n      if (ea > 0.0) {\n          rgb = blendMode(mode1, rgb, s2.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 3\n  if (alpha3 > 0.0) {\n      vec4 s3 = IMG_THIS_PIXEL(t3);\n      float ea = s3.a * alpha3;\n      if (ea > 0.0) {\n          rgb = blendMode(mode2, rgb, s3.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 4\n  if (alpha4 > 0.0) {\n      vec4 s4 = IMG_THIS_PIXEL(t4);\n      float ea = s4.a * alpha4;\n      if (ea > 0.0) {\n          rgb = blendMode(mode3, rgb, s4.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 5\n  if (alpha5 > 0.0) {\n      vec4 s5 = IMG_THIS_PIXEL(t5);\n      float ea = s5.a * alpha5;\n      if (ea > 0.0) {\n          rgb = blendMode(mode4, rgb, s5.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 6\n  if (alpha6 > 0.0) {\n      vec4 s6 = IMG_THIS_PIXEL(t6);\n      float ea = s6.a * alpha6;\n      if (ea > 0.0) {\n          rgb = blendMode(mode5, rgb, s6.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 7\n  if (alpha7 > 0.0) {\n      vec4 s7 = IMG_THIS_PIXEL(t7);\n      float ea = s7.a * alpha7;\n      if (ea > 0.0) {\n          rgb = blendMode(mode6, rgb, s7.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  // Layer 8\n  if (alpha8 > 0.0) {\n      vec4 s8 = IMG_THIS_PIXEL(t8);\n      float ea = s8.a * alpha8;\n      if (ea > 0.0) {\n          rgb = blendMode(mode7, rgb, s8.rgb, ea);\n          a = a + ea * (1.0 - a);\n      }\n  }\n\n  gl_FragColor = vec4(rgb, a);\n}","Root":"<LIBRARY>:packages/default/Presets/GLSL_shaders/utility/Video 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},\n        {\n            \"DEFAULT\": [\n                0,\n                0.5,\n                0.75,\n                1\n            ],\n            \"NAME\": \"colorBleedC\",\n            \"TYPE\": \"color\"\n        },\n        {\n            \"DEFAULT\": [\n                0.8,\n                0,\n                0.4,\n                1\n            ],\n            \"NAME\": \"colorBleedR\",\n            \"TYPE\": \"color\"\n        }\n    ],\n    \"ISFVSN\": \"2\"\n}\n*/\n\n\n\n\n//\tBased on https://github.com/staffantan/unity-vhsglitch\n//\tConverted by David Lublin / VIDVOX\n\n\nconst float tau = 6.28318530718;\n\n\nfloat rand(vec3 co){\n\treturn abs(mod(sin( dot(co.xyz ,vec3(12.9898,78.233,45.5432) )) * 43758.5453, 1.0));\n}\n\nvoid main()\t{\n\tfloat\tactualXLine = (!autoScan) ? xScanline : mod(xScanline + ((1.0+sin(0.34*TIME))/2.0 + (1.0+sin(TIME))/3.0 + (1.0+cos(2.1*TIME))/3.0 + (1.0+cos(0.027*TIME))/2.0)/3.5,1.0);\n\tfloat\tactualXLineWidth = (!autoScan) ? 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