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half_gauge.json
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half_gauge.json
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{
"alias": "half_gauge",
"name": "half gauge",
"descriptor": {
"type": "latest",
"sizeX": 6,
"sizeY": 6.5,
"resources": [
{
"url": "https://code.jscharting.com/latest/jscharting.js"
}
],
"templateHtml": "<div id=\"chartDiv5\"\r\n style=\"max-width: 100%;height: 100%;margin: 0px auto\">\r\n</div>\r\n",
"templateCss": "g:nth-child(5){\n display: none;\n}\ndiv:nth-child(5){\n display: none;\n}\n",
"controllerScript": "self.onInit = function() {\r\n var minValue = parseInt(self.ctx.settings.minValue)\r\n var maxValue = parseInt(self.ctx.settings.maxValue)\r\n var $scope = self.ctx.$scope;\r\n var markers = \"gray\";\r\n var data = String(self.ctx.data[0].data[0]).split(\r\n \",\");\r\n //var data2 = self.ctx.data;\r\n var data1 = parseInt(data[1])\r\n for (var key in self.ctx.settings.highlights) {\r\n console.log(self.ctx.settings.highlights[key]\r\n .from)\r\n console.log(self.ctx.settings.highlights[key]\r\n .to)\r\n if (self.ctx.settings.highlights[key].from <\r\n data1 && self.ctx.settings.highlights[key]\r\n .to > data1) {\r\n markers = self.ctx.settings.highlights[key]\r\n .color\r\n console.log(markers)\r\n }\r\n }\r\n $scope.color1 = self.ctx.settings.color1;\r\n var data = String(self.ctx.data[0].data[0]).split(\r\n \",\");\r\n\r\n var data4 = data[1]\r\n var chart = JSC.chart('chartDiv5', {\r\n debug: false,\r\n defaultSeries_type: 'gauge',\r\n legend: {\r\n position: 'inside top',\r\n boxVisible: false,\r\n visible: false\r\n },\r\n yAxis: [{\r\n scale_range: [0, 35000]\r\n },\r\n {\r\n id: 'ax2',\r\n scale: {\r\n range: [minValue,\r\n maxValue\r\n ],\r\n invert: true\r\n }\r\n }\r\n ],\r\n defaultTooltip_enabled: false,\r\n series: [\r\n\r\n {\r\n shape: {\r\n fill: [markers, 'white',\r\n 60\r\n ],\r\n outline: {\r\n color: markers,\r\n width: 2\r\n },\r\n },\r\n angle_sweep: 100,\r\n yAxis: 'ax2',\r\n shape_label_text: data[1],\r\n points: [{\r\n y: parseInt(\r\n data4)\r\n }]\r\n }\r\n ]\r\n });\r\n setTimeout(function() {\r\n document.getElementById(\"brandingLogo\")\r\n .style.display = \"none\"\r\n }, 500);\r\n}\r\n\r\nself.typeParameters = function() {\r\n return {\r\n maxDatasources: 1,\r\n maxDataKeys: 1,\r\n singleEntity: true\r\n };\r\n}\r\nself.getSettingsSchema = function() {\r\n return TbAnalogueRadialGauge.settingsSchema;\r\n}",
"settingsSchema": "{\n \"schema\": {\n \"type\": \"object\",\n \"title\": \"Settings\",\n \"properties\": {\n \n \"color1\":{\n \"title\": \"Background color\",\n \"type\": \"string\",\n \"default\": \"#eddbff\"\n }\n }\n },\n \"form\": [\n \n {\n \"key\": \"color1\",\n \"type\": \"color\"\n }\n ]\n}",
"dataKeySettingsSchema": "{}\n",
"defaultConfig": "{\"datasources\":[{\"type\":\"function\",\"name\":\"function\",\"entityAliasId\":null,\"filterId\":null,\"dataKeys\":[{\"name\":\"f(x)\",\"type\":\"function\",\"label\":\"Sin\",\"color\":\"#2196f3\",\"settings\":{},\"_hash\":0.4957858443463219,\"funcBody\":\"return Math.round(1000*Math.sin(time/5000));\"}]}],\"timewindow\":{\"realtime\":{\"timewindowMs\":60000}},\"showTitle\":false,\"backgroundColor\":\"rgb(255, 255, 255)\",\"color\":\"rgba(0, 0, 0, 0.87)\",\"padding\":\"8px\",\"settings\":{\"maxValue\":100,\"startAngle\":45,\"ticksAngle\":270,\"showBorder\":true,\"defaultColor\":\"#e65100\",\"needleCircleSize\":10,\"highlights\":[{\"from\":10,\"to\":30,\"color\":\"#fc0c0c\"},{\"from\":30,\"to\":60,\"color\":\"#0c6bfa\"},{\"from\":60,\"to\":100,\"color\":\"#2dfc07\"}],\"showUnitTitle\":true,\"colorPlate\":\"#fff\",\"colorMajorTicks\":\"#444\",\"colorMinorTicks\":\"#666\",\"minorTicks\":10,\"valueInt\":3,\"highlightsWidth\":15,\"valueBox\":true,\"animation\":true,\"animationDuration\":500,\"animationRule\":\"cycle\",\"colorNeedleShadowUp\":\"rgba(2, 255, 255, 0)\",\"numbersFont\":{\"family\":\"Roboto\",\"size\":18,\"style\":\"normal\",\"weight\":\"500\",\"color\":\"#616161\"},\"titleFont\":{\"family\":\"Roboto\",\"size\":24,\"style\":\"normal\",\"weight\":\"500\",\"color\":\"#888\"},\"unitsFont\":{\"family\":\"Roboto\",\"size\":22,\"style\":\"normal\",\"weight\":\"500\",\"color\":\"#616161\"},\"valueFont\":{\"family\":\"Segment7Standard\",\"size\":36,\"style\":\"normal\",\"weight\":\"normal\",\"shadowColor\":\"rgba(0, 0, 0, 0.49)\",\"color\":\"#444\"},\"minValue\":-100,\"colorNeedleShadowDown\":\"rgba(188,143,143,0.45)\",\"colorValueBoxRect\":\"#888\",\"colorValueBoxRectEnd\":\"#666\",\"colorValueBoxBackground\":\"#babab2\",\"colorValueBoxShadow\":\"rgba(0,0,0,1)\"},\"title\":\"half gauge\",\"dropShadow\":true,\"enableFullscreen\":false,\"titleStyle\":{\"fontSize\":\"16px\",\"fontWeight\":400},\"showTitleIcon\":false,\"iconColor\":\"rgba(0, 0, 0, 0.87)\",\"iconSize\":\"24px\",\"titleTooltip\":\"\",\"enableDataExport\":false,\"widgetStyle\":{},\"showLegend\":false}"
},
"image": 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",
"description": "Preconfigured gauge to display any value reading. Allows to configure value range, gradient colors and other settings."
}