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@darwindarak
Created July 23, 2014 22:30
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"amount2:1-d})};a.filter.invert.toString=function(){return this()};a.filter.brightness=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"linear\" slope=\"{amount}\"/><feFuncG type=\"linear\" slope=\"{amount}\"/><feFuncB type=\"linear\" slope=\"{amount}\"/></feComponentTransfer>',{amount:d})};a.filter.brightness.toString=function(){return this()};a.filter.contrast=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/><feFuncG type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/><feFuncB type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/></feComponentTransfer>',\n",
"{amount:d,amount2:0.5-d/2})};a.filter.contrast.toString=function(){return this()}});return C});\n",
"\n",
"]]> </script>\n",
"<script> <![CDATA[\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof define === \"function\" && define.amd) {\n",
" // Define as an anonymous module\n",
" define(\"Gadfly\", [\"Snap.svg\"], function (Snap) {\n",
" return factory(Snap);\n",
" });\n",
" } else {\n",
" // Browser globals (glob is window)\n",
" // Snap adds itself to window\n",
" glob.Gadfly = factory(glob.Snap);\n",
" }\n",
"}(this, function (Snap) {\n",
"\n",
"var Gadfly = {};\n",
"\n",
"// Get an x/y coordinate value in pixels\n",
"var xPX = function(fig, x) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return x * fig.node.viewBox.baseVal.width / client_box.width;\n",
"};\n",
"\n",
"var yPX = function(fig, y) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return y * fig.node.viewBox.baseVal.height / client_box.height;\n",
"};\n",
"\n",
"\n",
"Snap.plugin(function (Snap, Element, Paper, global) {\n",
" // Traverse upwards from a snap element to find and return the first\n",
" // note with the \"plotroot\" class.\n",
" Element.prototype.plotroot = function () {\n",
" var element = this;\n",
" while (!element.hasClass(\"plotroot\") && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.svgroot = function () {\n",
" var element = this;\n",
" while (element.node.nodeName != \"svg\" && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.plotbounds = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x0: bbox.x,\n",
" x1: bbox.x + bbox.width,\n",
" y0: bbox.y,\n",
" y1: bbox.y + bbox.height\n",
" };\n",
" };\n",
"\n",
" Element.prototype.plotcenter = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x: bbox.x + bbox.width / 2,\n",
" y: bbox.y + bbox.height / 2\n",
" };\n",
" };\n",
"\n",
" // Emulate IE style mouseenter/mouseleave events, since Microsoft always\n",
" // does everything right.\n",
" // See: http://www.dynamic-tools.net/toolbox/isMouseLeaveOrEnter/\n",
" var events = [\"mouseenter\", \"mouseleave\"];\n",
"\n",
" for (i in events) {\n",
" (function (event_name) {\n",
" var event_name = events[i];\n",
" Element.prototype[event_name] = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var fn2 = function (event) {\n",
" if (event.type != \"mouseover\" && event.type != \"mouseout\") {\n",
" return;\n",
" }\n",
"\n",
" var reltg = event.relatedTarget ? event.relatedTarget :\n",
" event.type == \"mouseout\" ? event.toElement : event.fromElement;\n",
" while (reltg && reltg != this.node) reltg = reltg.parentNode;\n",
"\n",
" if (reltg != this.node) {\n",
" return fn.apply(this, event);\n",
" }\n",
" };\n",
"\n",
" if (event_name == \"mouseenter\") {\n",
" this.mouseover(fn2, scope);\n",
" } else {\n",
" this.mouseout(fn2, scope);\n",
" }\n",
" }\n",
" return this;\n",
" };\n",
" })(events[i]);\n",
" }\n",
"\n",
"\n",
" Element.prototype.mousewheel = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var el = this;\n",
" var fn2 = function (event) {\n",
" fn.apply(el, [event]);\n",
" };\n",
" }\n",
"\n",
" this.node.addEventListener(\n",
" /Firefox/i.test(navigator.userAgent) ? \"DOMMouseScroll\" : \"mousewheel\",\n",
" fn2);\n",
"\n",
" return this;\n",
" };\n",
"\n",
"\n",
" // Snap's attr function can be too slow for things like panning/zooming.\n",
" // This is a function to directly update element attributes without going\n",
" // through eve.\n",
" Element.prototype.attribute = function(key, val) {\n",
" if (val === undefined) {\n",
" return this.node.getAttribute(key, val);\n",
" } else {\n",
" return this.node.setAttribute(key, val);\n",
" }\n",
" };\n",
"});\n",
"\n",
"\n",
"// When the plot is moused over, emphasize the grid lines.\n",
"Gadfly.plot_mouseover = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" xgridlines.data(\"unfocused_strokedash\",\n",
" xgridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
" ygridlines.data(\"unfocused_strokedash\",\n",
" ygridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
"\n",
" // emphasize grid lines\n",
" var destcolor = root.data(\"focused_xgrid_color\");\n",
" xgridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"focused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // reveal zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 1.0}, 250);\n",
"};\n",
"\n",
"\n",
"// Unemphasize grid lines on mouse out.\n",
"Gadfly.plot_mouseout = function(event) {\n",
" var root = this.plotroot();\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" var destcolor = root.data(\"unfocused_xgrid_color\");\n",
"\n",
" xgridlines.attr(\"stroke-dasharray\", xgridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"unfocused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", ygridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // hide zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 0.0}, 250);\n",
"};\n",
"\n",
"\n",
"var set_geometry_transform = function(root, tx, ty, scale) {\n",
" var xscalable = root.hasClass(\"xscalable\"),\n",
" yscalable = root.hasClass(\"yscalable\");\n",
"\n",
" var old_scale = root.data(\"scale\");\n",
"\n",
" var xscale = xscalable ? scale : 1.0,\n",
" yscale = yscalable ? scale : 1.0;\n",
"\n",
" tx = xscalable ? tx : 0.0;\n",
" ty = yscalable ? ty : 0.0;\n",
"\n",
" var t = new Snap.Matrix().translate(tx, ty).scale(xscale, yscale);\n",
"\n",
" root.selectAll(\".geometry\")\n",
" .forEach(function (element, i) {\n",
" element.transform(t);\n",
" });\n",
"\n",
" bounds = root.plotbounds();\n",
"\n",
" if (yscalable) {\n",
" var xfixed_t = new Snap.Matrix().translate(0, ty).scale(1.0, yscale);\n",
" root.selectAll(\".xfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(xfixed_t);\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .transform(xfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1, 1/scale, cx, cy).add(st);\n",
" element.transform(unscale_t);\n",
"\n",
" var y = cy * scale + ty;\n",
" element.attr(\"visibility\",\n",
" bounds.y0 <= y && y <= bounds.y1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" if (xscalable) {\n",
" var yfixed_t = new Snap.Matrix().translate(tx, 0).scale(xscale, 1.0);\n",
" var xtrans = new Snap.Matrix().translate(tx, 0);\n",
" root.selectAll(\".yfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(yfixed_t);\n",
" });\n",
"\n",
" root.select(\".xlabels\")\n",
" .transform(yfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1/scale, 1, cx, cy).add(st);\n",
"\n",
" element.transform(unscale_t);\n",
"\n",
" var x = cx * scale + tx;\n",
" element.attr(\"visibility\",\n",
" bounds.x0 <= x && x <= bounds.x1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" // we must unscale anything that is scale invariance: widths, raiduses, etc.\n",
" var size_attribs = [\"font-size\"];\n",
" var unscaled_selection = \".geometry, .geometry > *\";\n",
" if (xscalable) {\n",
" size_attribs.push(\"rx\");\n",
" unscaled_selection += \", .xgridlines\";\n",
" }\n",
" if (yscalable) {\n",
" size_attribs.push(\"ry\");\n",
" unscaled_selection += \", .ygridlines\";\n",
" }\n",
"\n",
" root.selectAll(unscaled_selection)\n",
" .forEach(function (element, i) {\n",
" // circle need special help\n",
" if (element.node.nodeName == \"circle\") {\n",
" var cx = element.attribute(\"cx\"),\n",
" cy = element.attribute(\"cy\");\n",
" unscale_t = new Snap.Matrix().scale(1/xscale, 1/yscale,\n",
" cx, cy);\n",
" element.transform(unscale_t);\n",
" return;\n",
" }\n",
"\n",
" for (i in size_attribs) {\n",
" var key = size_attribs[i];\n",
" var val = parseFloat(element.attribute(key));\n",
" if (val !== undefined && val != 0 && !isNaN(val)) {\n",
" element.attribute(key, val * old_scale / scale);\n",
" }\n",
" }\n",
" });\n",
"};\n",
"\n",
"\n",
"// Find the most appropriate tick scale and update label visibility.\n",
"var update_tickscale = function(root, scale, axis) {\n",
" if (!root.hasClass(axis + \"scalable\")) return;\n",
"\n",
" var tickscales = root.data(axis + \"tickscales\");\n",
" var best_tickscale = 1.0;\n",
" var best_tickscale_dist = Infinity;\n",
" for (tickscale in tickscales) {\n",
" var dist = Math.abs(Math.log(tickscale) - Math.log(scale));\n",
" if (dist < best_tickscale_dist) {\n",
" best_tickscale_dist = dist;\n",
" best_tickscale = tickscale;\n",
" }\n",
" }\n",
"\n",
" if (best_tickscale != root.data(axis + \"tickscale\")) {\n",
" root.data(axis + \"tickscale\", best_tickscale);\n",
" var mark_inscale_gridlines = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" var mark_inscale_labels = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" root.select(\".\" + axis + \"gridlines\").selectAll(\"path\").forEach(mark_inscale_gridlines);\n",
" root.select(\".\" + axis + \"labels\").selectAll(\"text\").forEach(mark_inscale_labels);\n",
" }\n",
"};\n",
"\n",
"\n",
"var set_plot_pan_zoom = function(root, tx, ty, scale) {\n",
" var old_scale = root.data(\"scale\");\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" // compute the viewport derived from tx, ty, and scale\n",
" var x_min = -width * scale - (scale * width - width),\n",
" x_max = width * scale,\n",
" y_min = -height * scale - (scale * height - height),\n",
" y_max = height * scale;\n",
"\n",
" var x0 = bounds.x0 - scale * bounds.x0,\n",
" y0 = bounds.y0 - scale * bounds.y0;\n",
"\n",
" var tx = Math.max(Math.min(tx - x0, x_max), x_min),\n",
" ty = Math.max(Math.min(ty - y0, y_max), y_min);\n",
"\n",
" tx += x0;\n",
" ty += y0;\n",
"\n",
" // when the scale change, we may need to alter which set of\n",
" // ticks is being displayed\n",
" if (scale != old_scale) {\n",
" update_tickscale(root, scale, \"x\");\n",
" update_tickscale(root, scale, \"y\");\n",
" }\n",
"\n",
" set_geometry_transform(root, tx, ty, scale);\n",
"\n",
" root.data(\"scale\", scale);\n",
" root.data(\"tx\", tx);\n",
" root.data(\"ty\", ty);\n",
"};\n",
"\n",
"\n",
"var scale_centered_translation = function(root, scale) {\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var scale0 = root.data(\"scale\");\n",
"\n",
" // how off from center the current view is\n",
" var xoff = tx0 - (bounds.x0 * (1 - scale0) + (width * (1 - scale0)) / 2),\n",
" yoff = ty0 - (bounds.y0 * (1 - scale0) + (height * (1 - scale0)) / 2);\n",
"\n",
" // rescale offsets\n",
" xoff = xoff * scale / scale0;\n",
" yoff = yoff * scale / scale0;\n",
"\n",
" // adjust for the panel position being scaled\n",
" var x_edge_adjust = bounds.x0 * (1 - scale),\n",
" y_edge_adjust = bounds.y0 * (1 - scale);\n",
"\n",
" return {\n",
" x: xoff + x_edge_adjust + (width - width * scale) / 2,\n",
" y: yoff + y_edge_adjust + (height - height * scale) / 2\n",
" };\n",
"};\n",
"\n",
"\n",
"// Initialize data for panning zooming if it isn't already.\n",
"var init_pan_zoom = function(root) {\n",
" if (root.data(\"zoompan-ready\")) {\n",
" return;\n",
" }\n",
"\n",
" // The non-scaling-stroke trick. Rather than try to correct for the\n",
" // stroke-width when zooming, we force it to a fixed value.\n",
" var px_per_mm = root.node.getCTM().a;\n",
"\n",
" // Drag events report deltas in pixels, which we'd like to convert to\n",
" // millimeters.\n",
" root.data(\"px_per_mm\", px_per_mm);\n",
"\n",
" root.selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" sw = element.asPX(\"stroke-width\") * px_per_mm;\n",
" if (sw > 0) {\n",
" element.attribute(\"stroke-width\", sw);\n",
" element.attribute(\"vector-effect\", \"non-scaling-stroke\");\n",
" }\n",
" });\n",
"\n",
" // Store ticks labels original tranformation\n",
" root.selectAll(\".xlabels > text, .ylabels > text\")\n",
" .forEach(function (element, i) {\n",
" var lm = element.transform().localMatrix;\n",
" element.data(\"static_transform\",\n",
" new Snap.Matrix(lm.a, lm.b, lm.c, lm.d, lm.e, lm.f));\n",
" });\n",
"\n",
" if (root.data(\"tx\") === undefined) root.data(\"tx\", 0);\n",
" if (root.data(\"ty\") === undefined) root.data(\"ty\", 0);\n",
" if (root.data(\"scale\") === undefined) root.data(\"scale\", 1.0);\n",
" if (root.data(\"xtickscales\") === undefined) {\n",
"\n",
" // index all the tick scales that are listed\n",
" var xtickscales = {};\n",
" var ytickscales = {};\n",
" var add_x_tick_scales = function (element, i) {\n",
" xtickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
" var add_y_tick_scales = function (element, i) {\n",
" ytickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(add_x_tick_scales);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(add_y_tick_scales);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(add_x_tick_scales);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(add_y_tick_scales);\n",
"\n",
" root.data(\"xtickscales\", xtickscales);\n",
" root.data(\"ytickscales\", ytickscales);\n",
" root.data(\"xtickscale\", 1.0);\n",
" }\n",
"\n",
" var min_scale = 1.0, max_scale = 1.0;\n",
" for (scale in xtickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" for (scale in ytickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" root.data(\"min_scale\", min_scale);\n",
" root.data(\"max_scale\", max_scale);\n",
"\n",
" // store the original positions of labels\n",
" root.select(\".xlabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"x\", element.asPX(\"x\"));\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"y\", element.asPX(\"y\"));\n",
" });\n",
"\n",
" // mark grid lines and ticks as in or out of scale.\n",
" var mark_inscale = function (element, i) {\n",
" element.attribute(\"gadfly:inscale\", element.attribute(\"gadfly:scale\") == 1.0);\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(mark_inscale);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(mark_inscale);\n",
"\n",
" // figure out the upper ond lower bounds on panning using the maximum\n",
" // and minum grid lines\n",
" var bounds = root.plotbounds();\n",
" var pan_bounds = {\n",
" x0: 0.0,\n",
" y0: 0.0,\n",
" x1: 0.0,\n",
" y1: 0.0\n",
" };\n",
"\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.x1 - bbox.x < pan_bounds.x0) {\n",
" pan_bounds.x0 = bounds.x1 - bbox.x;\n",
" }\n",
" if (bounds.x0 - bbox.x > pan_bounds.x1) {\n",
" pan_bounds.x1 = bounds.x0 - bbox.x;\n",
" }\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.y1 - bbox.y < pan_bounds.y0) {\n",
" pan_bounds.y0 = bounds.y1 - bbox.y;\n",
" }\n",
" if (bounds.y0 - bbox.y > pan_bounds.y1) {\n",
" pan_bounds.y1 = bounds.y0 - bbox.y;\n",
" }\n",
" }\n",
" });\n",
"\n",
" // nudge these values a little\n",
" pan_bounds.x0 -= 5;\n",
" pan_bounds.x1 += 5;\n",
" pan_bounds.y0 -= 5;\n",
" pan_bounds.y1 += 5;\n",
" root.data(\"pan_bounds\", pan_bounds);\n",
"\n",
" // Set all grid lines at scale 1.0 to visible. Out of bounds lines\n",
" // will be clipped.\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.data(\"zoompan-ready\", true)\n",
"};\n",
"\n",
"\n",
"// Panning\n",
"Gadfly.guide_background_drag_onmove = function(dx, dy, x, y, event) {\n",
" var root = this.plotroot();\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var dx0 = root.data(\"dx\"),\n",
" dy0 = root.data(\"dy\");\n",
"\n",
" root.data(\"dx\", dx);\n",
" root.data(\"dy\", dy);\n",
"\n",
" dx = dx - dx0;\n",
" dy = dy - dy0;\n",
"\n",
" var tx = tx0 + dx,\n",
" ty = ty0 + dy;\n",
"\n",
" set_plot_pan_zoom(root, tx, ty, root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onstart = function(x, y, event) {\n",
" var root = this.plotroot();\n",
" root.data(\"dx\", 0);\n",
" root.data(\"dy\", 0);\n",
" init_pan_zoom(root);\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onend = function(event) {\n",
" var root = this.plotroot();\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_scroll = function(event) {\n",
" if (event.shiftKey) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var new_scale = root.data(\"scale\") * Math.pow(2, 0.002 * event.wheelDelta);\n",
" new_scale = Math.max(\n",
" root.data(\"min_scale\"),\n",
" Math.min(root.data(\"max_scale\"), new_scale))\n",
" update_plot_scale(root, new_scale);\n",
" event.stopPropagation();\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseover = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseout = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomout_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var min_scale = root.data(\"min_scale\"),\n",
" scale = root.data(\"scale\");\n",
" Snap.animate(\n",
" scale,\n",
" Math.max(min_scale, scale / 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomin_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var max_scale = root.data(\"max_scale\"),\n",
" scale = root.data(\"scale\");\n",
"\n",
" Snap.animate(\n",
" scale,\n",
" Math.min(max_scale, scale * 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_track_click = function(event) {\n",
" // TODO\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mousedown = function(event) {\n",
" this.animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mouseup = function(event) {\n",
" this.animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"// compute the position in [0, 1] of the zoom slider thumb from the current scale\n",
"var slider_position_from_scale = function(scale, min_scale, max_scale) {\n",
" if (scale >= 1.0) {\n",
" return 0.5 + 0.5 * (Math.log(scale) / Math.log(max_scale));\n",
" }\n",
" else {\n",
" return 0.5 * (Math.log(scale) - Math.log(min_scale)) / (0 - Math.log(min_scale));\n",
" }\n",
"}\n",
"\n",
"\n",
"var update_plot_scale = function(root, new_scale) {\n",
" var trans = scale_centered_translation(root, new_scale);\n",
" set_plot_pan_zoom(root, trans.x, trans.y, new_scale);\n",
"\n",
" root.selectAll(\".zoomslider_thumb\")\n",
" .forEach(function (element, i) {\n",
" var min_pos = element.data(\"min_pos\"),\n",
" max_pos = element.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\");\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(new_scale, min_scale, max_scale);\n",
" element.transform(new Snap.Matrix().translate(\n",
" Math.max(min_pos, Math.min(\n",
" max_pos, min_pos + (max_pos - min_pos) * xpos)) - xmid, 0));\n",
" });\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragmove = function(dx, dy, x, y) {\n",
" var root = this.plotroot();\n",
" var min_pos = this.data(\"min_pos\"),\n",
" max_pos = this.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\"),\n",
" old_scale = root.data(\"old_scale\");\n",
"\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(old_scale, min_scale, max_scale) +\n",
" dx / (max_pos - min_pos);\n",
"\n",
" // compute the new scale\n",
" var new_scale;\n",
" if (xpos >= 0.5) {\n",
" new_scale = Math.exp(2.0 * (xpos - 0.5) * Math.log(max_scale));\n",
" }\n",
" else {\n",
" new_scale = Math.exp(2.0 * xpos * (0 - Math.log(min_scale)) +\n",
" Math.log(min_scale));\n",
" }\n",
" new_scale = Math.min(max_scale, Math.max(min_scale, new_scale));\n",
"\n",
" update_plot_scale(root, new_scale);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragstart = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" // keep track of what the scale was when we started dragging\n",
" root.data(\"old_scale\", root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragend = function(event) {\n",
"};\n",
"\n",
"\n",
"var toggle_color_class = function(root, color_class, ison) {\n",
" var guides = root.selectAll(\".guide.\" + color_class + \",.guide .\" + color_class);\n",
" var geoms = root.selectAll(\".geometry.\" + color_class + \",.geometry .\" + color_class);\n",
" if (ison) {\n",
" guides.animate({opacity: 0.5}, 250);\n",
" geoms.animate({opacity: 0.0}, 250);\n",
" } else {\n",
" guides.animate({opacity: 1.0}, 250);\n",
" geoms.animate({opacity: 1.0}, 250);\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.colorkey_swatch_click = function(event) {\n",
" var root = this.plotroot();\n",
" var color_class = this.data(\"color_class\");\n",
"\n",
" if (event.shiftKey) {\n",
" root.selectAll(\".colorkey text\")\n",
" .forEach(function (element) {\n",
" var other_color_class = element.data(\"color_class\");\n",
" if (other_color_class != color_class) {\n",
" toggle_color_class(root, other_color_class,\n",
" element.attr(\"opacity\") == 1.0);\n",
" }\n",
" });\n",
" } else {\n",
" toggle_color_class(root, color_class, this.attr(\"opacity\") == 1.0);\n",
" }\n",
"};\n",
"\n",
"\n",
"return Gadfly;\n",
"\n",
"}));\n",
"\n",
"\n",
"//@ sourceURL=gadfly.js\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof require === \"function\" && typeof define === \"function\" && define.amd) {\n",
" require([\"Snap.svg\", \"Gadfly\"], function (Snap, Gadfly) {\n",
" factory(Snap, Gadfly);\n",
" });\n",
" } else {\n",
" factory(glob.Snap, glob.Gadfly);\n",
" }\n",
"})(window, function (Snap, Gadfly) {\n",
" var fig = Snap(\"#fig-850d517508dd4e439c45dda039edee6b\");\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-9\")\n",
" .mouseenter(Gadfly.plot_mouseover)\n",
".mouseleave(Gadfly.plot_mouseout)\n",
".mousewheel(Gadfly.guide_background_scroll)\n",
".drag(Gadfly.guide_background_drag_onmove,\n",
" Gadfly.guide_background_drag_onstart,\n",
" Gadfly.guide_background_drag_onend)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-11\")\n",
" .plotroot().data(\"unfocused_ygrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-11\")\n",
" .plotroot().data(\"focused_ygrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-12\")\n",
" .plotroot().data(\"unfocused_xgrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-12\")\n",
" .plotroot().data(\"focused_xgrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-16\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-16\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-16\")\n",
" .click(Gadfly.zoomslider_zoomin_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-18\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-18\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-18\")\n",
" .click(Gadfly.zoomslider_track_click);\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-19\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-19\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-19\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-19\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-19\")\n",
" .drag(Gadfly.zoomslider_thumb_dragmove,\n",
" Gadfly.zoomslider_thumb_dragstart,\n",
" Gadfly.zoomslider_thumb_dragend)\n",
".mousedown(Gadfly.zoomslider_thumb_mousedown)\n",
".mouseup(Gadfly.zoomslider_thumb_mouseup)\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-20\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-20\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-850d517508dd4e439c45dda039edee6b-element-20\")\n",
" .click(Gadfly.zoomslider_zoomout_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
" });\n",
"]]> </script>\n",
"</svg>\n"
],
"metadata": {},
"output_type": "pyout",
"png": 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"function(d){null==d&&(d=1);return a.format('<feColorMatrix type=\"matrix\" values=\"{a} {b} {c} 0 0 {d} {e} {f} 0 0 {g} {h} {i} 0 0 0 0 0 1 0\"/>',{a:0.393+0.607*(1-d),b:0.769-0.769*(1-d),c:0.189-0.189*(1-d),d:0.349-0.349*(1-d),e:0.686+0.314*(1-d),f:0.168-0.168*(1-d),g:0.272-0.272*(1-d),h:0.534-0.534*(1-d),i:0.131+0.869*(1-d)})};a.filter.sepia.toString=function(){return this()};a.filter.saturate=function(d){null==d&&(d=1);return a.format('<feColorMatrix type=\"saturate\" values=\"{amount}\"/>',{amount:1-\n",
"d})};a.filter.saturate.toString=function(){return this()};a.filter.hueRotate=function(d){return a.format('<feColorMatrix type=\"hueRotate\" values=\"{angle}\"/>',{angle:d||0})};a.filter.hueRotate.toString=function(){return this()};a.filter.invert=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"table\" tableValues=\"{amount} {amount2}\"/><feFuncG type=\"table\" tableValues=\"{amount} {amount2}\"/><feFuncB type=\"table\" tableValues=\"{amount} {amount2}\"/></feComponentTransfer>',{amount:d,\n",
"amount2:1-d})};a.filter.invert.toString=function(){return this()};a.filter.brightness=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"linear\" slope=\"{amount}\"/><feFuncG type=\"linear\" slope=\"{amount}\"/><feFuncB type=\"linear\" slope=\"{amount}\"/></feComponentTransfer>',{amount:d})};a.filter.brightness.toString=function(){return this()};a.filter.contrast=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/><feFuncG type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/><feFuncB type=\"linear\" slope=\"{amount}\" intercept=\"{amount2}\"/></feComponentTransfer>',\n",
"{amount:d,amount2:0.5-d/2})};a.filter.contrast.toString=function(){return this()}});return C});\n",
"\n",
"]]> </script>\n",
"<script> <![CDATA[\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof define === \"function\" && define.amd) {\n",
" // Define as an anonymous module\n",
" define(\"Gadfly\", [\"Snap.svg\"], function (Snap) {\n",
" return factory(Snap);\n",
" });\n",
" } else {\n",
" // Browser globals (glob is window)\n",
" // Snap adds itself to window\n",
" glob.Gadfly = factory(glob.Snap);\n",
" }\n",
"}(this, function (Snap) {\n",
"\n",
"var Gadfly = {};\n",
"\n",
"// Get an x/y coordinate value in pixels\n",
"var xPX = function(fig, x) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return x * fig.node.viewBox.baseVal.width / client_box.width;\n",
"};\n",
"\n",
"var yPX = function(fig, y) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return y * fig.node.viewBox.baseVal.height / client_box.height;\n",
"};\n",
"\n",
"\n",
"Snap.plugin(function (Snap, Element, Paper, global) {\n",
" // Traverse upwards from a snap element to find and return the first\n",
" // note with the \"plotroot\" class.\n",
" Element.prototype.plotroot = function () {\n",
" var element = this;\n",
" while (!element.hasClass(\"plotroot\") && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.svgroot = function () {\n",
" var element = this;\n",
" while (element.node.nodeName != \"svg\" && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.plotbounds = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x0: bbox.x,\n",
" x1: bbox.x + bbox.width,\n",
" y0: bbox.y,\n",
" y1: bbox.y + bbox.height\n",
" };\n",
" };\n",
"\n",
" Element.prototype.plotcenter = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x: bbox.x + bbox.width / 2,\n",
" y: bbox.y + bbox.height / 2\n",
" };\n",
" };\n",
"\n",
" // Emulate IE style mouseenter/mouseleave events, since Microsoft always\n",
" // does everything right.\n",
" // See: http://www.dynamic-tools.net/toolbox/isMouseLeaveOrEnter/\n",
" var events = [\"mouseenter\", \"mouseleave\"];\n",
"\n",
" for (i in events) {\n",
" (function (event_name) {\n",
" var event_name = events[i];\n",
" Element.prototype[event_name] = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var fn2 = function (event) {\n",
" if (event.type != \"mouseover\" && event.type != \"mouseout\") {\n",
" return;\n",
" }\n",
"\n",
" var reltg = event.relatedTarget ? event.relatedTarget :\n",
" event.type == \"mouseout\" ? event.toElement : event.fromElement;\n",
" while (reltg && reltg != this.node) reltg = reltg.parentNode;\n",
"\n",
" if (reltg != this.node) {\n",
" return fn.apply(this, event);\n",
" }\n",
" };\n",
"\n",
" if (event_name == \"mouseenter\") {\n",
" this.mouseover(fn2, scope);\n",
" } else {\n",
" this.mouseout(fn2, scope);\n",
" }\n",
" }\n",
" return this;\n",
" };\n",
" })(events[i]);\n",
" }\n",
"\n",
"\n",
" Element.prototype.mousewheel = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var el = this;\n",
" var fn2 = function (event) {\n",
" fn.apply(el, [event]);\n",
" };\n",
" }\n",
"\n",
" this.node.addEventListener(\n",
" /Firefox/i.test(navigator.userAgent) ? \"DOMMouseScroll\" : \"mousewheel\",\n",
" fn2);\n",
"\n",
" return this;\n",
" };\n",
"\n",
"\n",
" // Snap's attr function can be too slow for things like panning/zooming.\n",
" // This is a function to directly update element attributes without going\n",
" // through eve.\n",
" Element.prototype.attribute = function(key, val) {\n",
" if (val === undefined) {\n",
" return this.node.getAttribute(key, val);\n",
" } else {\n",
" return this.node.setAttribute(key, val);\n",
" }\n",
" };\n",
"});\n",
"\n",
"\n",
"// When the plot is moused over, emphasize the grid lines.\n",
"Gadfly.plot_mouseover = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" xgridlines.data(\"unfocused_strokedash\",\n",
" xgridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
" ygridlines.data(\"unfocused_strokedash\",\n",
" ygridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
"\n",
" // emphasize grid lines\n",
" var destcolor = root.data(\"focused_xgrid_color\");\n",
" xgridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"focused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // reveal zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 1.0}, 250);\n",
"};\n",
"\n",
"\n",
"// Unemphasize grid lines on mouse out.\n",
"Gadfly.plot_mouseout = function(event) {\n",
" var root = this.plotroot();\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" var destcolor = root.data(\"unfocused_xgrid_color\");\n",
"\n",
" xgridlines.attr(\"stroke-dasharray\", xgridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"unfocused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", ygridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // hide zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 0.0}, 250);\n",
"};\n",
"\n",
"\n",
"var set_geometry_transform = function(root, tx, ty, scale) {\n",
" var xscalable = root.hasClass(\"xscalable\"),\n",
" yscalable = root.hasClass(\"yscalable\");\n",
"\n",
" var old_scale = root.data(\"scale\");\n",
"\n",
" var xscale = xscalable ? scale : 1.0,\n",
" yscale = yscalable ? scale : 1.0;\n",
"\n",
" tx = xscalable ? tx : 0.0;\n",
" ty = yscalable ? ty : 0.0;\n",
"\n",
" var t = new Snap.Matrix().translate(tx, ty).scale(xscale, yscale);\n",
"\n",
" root.selectAll(\".geometry\")\n",
" .forEach(function (element, i) {\n",
" element.transform(t);\n",
" });\n",
"\n",
" bounds = root.plotbounds();\n",
"\n",
" if (yscalable) {\n",
" var xfixed_t = new Snap.Matrix().translate(0, ty).scale(1.0, yscale);\n",
" root.selectAll(\".xfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(xfixed_t);\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .transform(xfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1, 1/scale, cx, cy).add(st);\n",
" element.transform(unscale_t);\n",
"\n",
" var y = cy * scale + ty;\n",
" element.attr(\"visibility\",\n",
" bounds.y0 <= y && y <= bounds.y1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" if (xscalable) {\n",
" var yfixed_t = new Snap.Matrix().translate(tx, 0).scale(xscale, 1.0);\n",
" var xtrans = new Snap.Matrix().translate(tx, 0);\n",
" root.selectAll(\".yfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(yfixed_t);\n",
" });\n",
"\n",
" root.select(\".xlabels\")\n",
" .transform(yfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1/scale, 1, cx, cy).add(st);\n",
"\n",
" element.transform(unscale_t);\n",
"\n",
" var x = cx * scale + tx;\n",
" element.attr(\"visibility\",\n",
" bounds.x0 <= x && x <= bounds.x1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" // we must unscale anything that is scale invariance: widths, raiduses, etc.\n",
" var size_attribs = [\"font-size\"];\n",
" var unscaled_selection = \".geometry, .geometry > *\";\n",
" if (xscalable) {\n",
" size_attribs.push(\"rx\");\n",
" unscaled_selection += \", .xgridlines\";\n",
" }\n",
" if (yscalable) {\n",
" size_attribs.push(\"ry\");\n",
" unscaled_selection += \", .ygridlines\";\n",
" }\n",
"\n",
" root.selectAll(unscaled_selection)\n",
" .forEach(function (element, i) {\n",
" // circle need special help\n",
" if (element.node.nodeName == \"circle\") {\n",
" var cx = element.attribute(\"cx\"),\n",
" cy = element.attribute(\"cy\");\n",
" unscale_t = new Snap.Matrix().scale(1/xscale, 1/yscale,\n",
" cx, cy);\n",
" element.transform(unscale_t);\n",
" return;\n",
" }\n",
"\n",
" for (i in size_attribs) {\n",
" var key = size_attribs[i];\n",
" var val = parseFloat(element.attribute(key));\n",
" if (val !== undefined && val != 0 && !isNaN(val)) {\n",
" element.attribute(key, val * old_scale / scale);\n",
" }\n",
" }\n",
" });\n",
"};\n",
"\n",
"\n",
"// Find the most appropriate tick scale and update label visibility.\n",
"var update_tickscale = function(root, scale, axis) {\n",
" if (!root.hasClass(axis + \"scalable\")) return;\n",
"\n",
" var tickscales = root.data(axis + \"tickscales\");\n",
" var best_tickscale = 1.0;\n",
" var best_tickscale_dist = Infinity;\n",
" for (tickscale in tickscales) {\n",
" var dist = Math.abs(Math.log(tickscale) - Math.log(scale));\n",
" if (dist < best_tickscale_dist) {\n",
" best_tickscale_dist = dist;\n",
" best_tickscale = tickscale;\n",
" }\n",
" }\n",
"\n",
" if (best_tickscale != root.data(axis + \"tickscale\")) {\n",
" root.data(axis + \"tickscale\", best_tickscale);\n",
" var mark_inscale_gridlines = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" var mark_inscale_labels = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" root.select(\".\" + axis + \"gridlines\").selectAll(\"path\").forEach(mark_inscale_gridlines);\n",
" root.select(\".\" + axis + \"labels\").selectAll(\"text\").forEach(mark_inscale_labels);\n",
" }\n",
"};\n",
"\n",
"\n",
"var set_plot_pan_zoom = function(root, tx, ty, scale) {\n",
" var old_scale = root.data(\"scale\");\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" // compute the viewport derived from tx, ty, and scale\n",
" var x_min = -width * scale - (scale * width - width),\n",
" x_max = width * scale,\n",
" y_min = -height * scale - (scale * height - height),\n",
" y_max = height * scale;\n",
"\n",
" var x0 = bounds.x0 - scale * bounds.x0,\n",
" y0 = bounds.y0 - scale * bounds.y0;\n",
"\n",
" var tx = Math.max(Math.min(tx - x0, x_max), x_min),\n",
" ty = Math.max(Math.min(ty - y0, y_max), y_min);\n",
"\n",
" tx += x0;\n",
" ty += y0;\n",
"\n",
" // when the scale change, we may need to alter which set of\n",
" // ticks is being displayed\n",
" if (scale != old_scale) {\n",
" update_tickscale(root, scale, \"x\");\n",
" update_tickscale(root, scale, \"y\");\n",
" }\n",
"\n",
" set_geometry_transform(root, tx, ty, scale);\n",
"\n",
" root.data(\"scale\", scale);\n",
" root.data(\"tx\", tx);\n",
" root.data(\"ty\", ty);\n",
"};\n",
"\n",
"\n",
"var scale_centered_translation = function(root, scale) {\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var scale0 = root.data(\"scale\");\n",
"\n",
" // how off from center the current view is\n",
" var xoff = tx0 - (bounds.x0 * (1 - scale0) + (width * (1 - scale0)) / 2),\n",
" yoff = ty0 - (bounds.y0 * (1 - scale0) + (height * (1 - scale0)) / 2);\n",
"\n",
" // rescale offsets\n",
" xoff = xoff * scale / scale0;\n",
" yoff = yoff * scale / scale0;\n",
"\n",
" // adjust for the panel position being scaled\n",
" var x_edge_adjust = bounds.x0 * (1 - scale),\n",
" y_edge_adjust = bounds.y0 * (1 - scale);\n",
"\n",
" return {\n",
" x: xoff + x_edge_adjust + (width - width * scale) / 2,\n",
" y: yoff + y_edge_adjust + (height - height * scale) / 2\n",
" };\n",
"};\n",
"\n",
"\n",
"// Initialize data for panning zooming if it isn't already.\n",
"var init_pan_zoom = function(root) {\n",
" if (root.data(\"zoompan-ready\")) {\n",
" return;\n",
" }\n",
"\n",
" // The non-scaling-stroke trick. Rather than try to correct for the\n",
" // stroke-width when zooming, we force it to a fixed value.\n",
" var px_per_mm = root.node.getCTM().a;\n",
"\n",
" // Drag events report deltas in pixels, which we'd like to convert to\n",
" // millimeters.\n",
" root.data(\"px_per_mm\", px_per_mm);\n",
"\n",
" root.selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" sw = element.asPX(\"stroke-width\") * px_per_mm;\n",
" if (sw > 0) {\n",
" element.attribute(\"stroke-width\", sw);\n",
" element.attribute(\"vector-effect\", \"non-scaling-stroke\");\n",
" }\n",
" });\n",
"\n",
" // Store ticks labels original tranformation\n",
" root.selectAll(\".xlabels > text, .ylabels > text\")\n",
" .forEach(function (element, i) {\n",
" var lm = element.transform().localMatrix;\n",
" element.data(\"static_transform\",\n",
" new Snap.Matrix(lm.a, lm.b, lm.c, lm.d, lm.e, lm.f));\n",
" });\n",
"\n",
" if (root.data(\"tx\") === undefined) root.data(\"tx\", 0);\n",
" if (root.data(\"ty\") === undefined) root.data(\"ty\", 0);\n",
" if (root.data(\"scale\") === undefined) root.data(\"scale\", 1.0);\n",
" if (root.data(\"xtickscales\") === undefined) {\n",
"\n",
" // index all the tick scales that are listed\n",
" var xtickscales = {};\n",
" var ytickscales = {};\n",
" var add_x_tick_scales = function (element, i) {\n",
" xtickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
" var add_y_tick_scales = function (element, i) {\n",
" ytickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(add_x_tick_scales);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(add_y_tick_scales);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(add_x_tick_scales);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(add_y_tick_scales);\n",
"\n",
" root.data(\"xtickscales\", xtickscales);\n",
" root.data(\"ytickscales\", ytickscales);\n",
" root.data(\"xtickscale\", 1.0);\n",
" }\n",
"\n",
" var min_scale = 1.0, max_scale = 1.0;\n",
" for (scale in xtickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" for (scale in ytickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" root.data(\"min_scale\", min_scale);\n",
" root.data(\"max_scale\", max_scale);\n",
"\n",
" // store the original positions of labels\n",
" root.select(\".xlabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"x\", element.asPX(\"x\"));\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"y\", element.asPX(\"y\"));\n",
" });\n",
"\n",
" // mark grid lines and ticks as in or out of scale.\n",
" var mark_inscale = function (element, i) {\n",
" element.attribute(\"gadfly:inscale\", element.attribute(\"gadfly:scale\") == 1.0);\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(mark_inscale);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(mark_inscale);\n",
"\n",
" // figure out the upper ond lower bounds on panning using the maximum\n",
" // and minum grid lines\n",
" var bounds = root.plotbounds();\n",
" var pan_bounds = {\n",
" x0: 0.0,\n",
" y0: 0.0,\n",
" x1: 0.0,\n",
" y1: 0.0\n",
" };\n",
"\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.x1 - bbox.x < pan_bounds.x0) {\n",
" pan_bounds.x0 = bounds.x1 - bbox.x;\n",
" }\n",
" if (bounds.x0 - bbox.x > pan_bounds.x1) {\n",
" pan_bounds.x1 = bounds.x0 - bbox.x;\n",
" }\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.y1 - bbox.y < pan_bounds.y0) {\n",
" pan_bounds.y0 = bounds.y1 - bbox.y;\n",
" }\n",
" if (bounds.y0 - bbox.y > pan_bounds.y1) {\n",
" pan_bounds.y1 = bounds.y0 - bbox.y;\n",
" }\n",
" }\n",
" });\n",
"\n",
" // nudge these values a little\n",
" pan_bounds.x0 -= 5;\n",
" pan_bounds.x1 += 5;\n",
" pan_bounds.y0 -= 5;\n",
" pan_bounds.y1 += 5;\n",
" root.data(\"pan_bounds\", pan_bounds);\n",
"\n",
" // Set all grid lines at scale 1.0 to visible. Out of bounds lines\n",
" // will be clipped.\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.data(\"zoompan-ready\", true)\n",
"};\n",
"\n",
"\n",
"// Panning\n",
"Gadfly.guide_background_drag_onmove = function(dx, dy, x, y, event) {\n",
" var root = this.plotroot();\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var dx0 = root.data(\"dx\"),\n",
" dy0 = root.data(\"dy\");\n",
"\n",
" root.data(\"dx\", dx);\n",
" root.data(\"dy\", dy);\n",
"\n",
" dx = dx - dx0;\n",
" dy = dy - dy0;\n",
"\n",
" var tx = tx0 + dx,\n",
" ty = ty0 + dy;\n",
"\n",
" set_plot_pan_zoom(root, tx, ty, root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onstart = function(x, y, event) {\n",
" var root = this.plotroot();\n",
" root.data(\"dx\", 0);\n",
" root.data(\"dy\", 0);\n",
" init_pan_zoom(root);\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onend = function(event) {\n",
" var root = this.plotroot();\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_scroll = function(event) {\n",
" if (event.shiftKey) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var new_scale = root.data(\"scale\") * Math.pow(2, 0.002 * event.wheelDelta);\n",
" new_scale = Math.max(\n",
" root.data(\"min_scale\"),\n",
" Math.min(root.data(\"max_scale\"), new_scale))\n",
" update_plot_scale(root, new_scale);\n",
" event.stopPropagation();\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseover = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseout = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomout_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var min_scale = root.data(\"min_scale\"),\n",
" scale = root.data(\"scale\");\n",
" Snap.animate(\n",
" scale,\n",
" Math.max(min_scale, scale / 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomin_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var max_scale = root.data(\"max_scale\"),\n",
" scale = root.data(\"scale\");\n",
"\n",
" Snap.animate(\n",
" scale,\n",
" Math.min(max_scale, scale * 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_track_click = function(event) {\n",
" // TODO\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mousedown = function(event) {\n",
" this.animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mouseup = function(event) {\n",
" this.animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"// compute the position in [0, 1] of the zoom slider thumb from the current scale\n",
"var slider_position_from_scale = function(scale, min_scale, max_scale) {\n",
" if (scale >= 1.0) {\n",
" return 0.5 + 0.5 * (Math.log(scale) / Math.log(max_scale));\n",
" }\n",
" else {\n",
" return 0.5 * (Math.log(scale) - Math.log(min_scale)) / (0 - Math.log(min_scale));\n",
" }\n",
"}\n",
"\n",
"\n",
"var update_plot_scale = function(root, new_scale) {\n",
" var trans = scale_centered_translation(root, new_scale);\n",
" set_plot_pan_zoom(root, trans.x, trans.y, new_scale);\n",
"\n",
" root.selectAll(\".zoomslider_thumb\")\n",
" .forEach(function (element, i) {\n",
" var min_pos = element.data(\"min_pos\"),\n",
" max_pos = element.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\");\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(new_scale, min_scale, max_scale);\n",
" element.transform(new Snap.Matrix().translate(\n",
" Math.max(min_pos, Math.min(\n",
" max_pos, min_pos + (max_pos - min_pos) * xpos)) - xmid, 0));\n",
" });\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragmove = function(dx, dy, x, y) {\n",
" var root = this.plotroot();\n",
" var min_pos = this.data(\"min_pos\"),\n",
" max_pos = this.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\"),\n",
" old_scale = root.data(\"old_scale\");\n",
"\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(old_scale, min_scale, max_scale) +\n",
" dx / (max_pos - min_pos);\n",
"\n",
" // compute the new scale\n",
" var new_scale;\n",
" if (xpos >= 0.5) {\n",
" new_scale = Math.exp(2.0 * (xpos - 0.5) * Math.log(max_scale));\n",
" }\n",
" else {\n",
" new_scale = Math.exp(2.0 * xpos * (0 - Math.log(min_scale)) +\n",
" Math.log(min_scale));\n",
" }\n",
" new_scale = Math.min(max_scale, Math.max(min_scale, new_scale));\n",
"\n",
" update_plot_scale(root, new_scale);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragstart = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" // keep track of what the scale was when we started dragging\n",
" root.data(\"old_scale\", root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragend = function(event) {\n",
"};\n",
"\n",
"\n",
"var toggle_color_class = function(root, color_class, ison) {\n",
" var guides = root.selectAll(\".guide.\" + color_class + \",.guide .\" + color_class);\n",
" var geoms = root.selectAll(\".geometry.\" + color_class + \",.geometry .\" + color_class);\n",
" if (ison) {\n",
" guides.animate({opacity: 0.5}, 250);\n",
" geoms.animate({opacity: 0.0}, 250);\n",
" } else {\n",
" guides.animate({opacity: 1.0}, 250);\n",
" geoms.animate({opacity: 1.0}, 250);\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.colorkey_swatch_click = function(event) {\n",
" var root = this.plotroot();\n",
" var color_class = this.data(\"color_class\");\n",
"\n",
" if (event.shiftKey) {\n",
" root.selectAll(\".colorkey text\")\n",
" .forEach(function (element) {\n",
" var other_color_class = element.data(\"color_class\");\n",
" if (other_color_class != color_class) {\n",
" toggle_color_class(root, other_color_class,\n",
" element.attr(\"opacity\") == 1.0);\n",
" }\n",
" });\n",
" } else {\n",
" toggle_color_class(root, color_class, this.attr(\"opacity\") == 1.0);\n",
" }\n",
"};\n",
"\n",
"\n",
"return Gadfly;\n",
"\n",
"}));\n",
"\n",
"\n",
"//@ sourceURL=gadfly.js\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof require === \"function\" && typeof define === \"function\" && define.amd) {\n",
" require([\"Snap.svg\", \"Gadfly\"], function (Snap, Gadfly) {\n",
" factory(Snap, Gadfly);\n",
" });\n",
" } else {\n",
" factory(glob.Snap, glob.Gadfly);\n",
" }\n",
"})(window, function (Snap, Gadfly) {\n",
" var fig = Snap(\"#fig-5dd1835d740c4749afeac0397bc53ce9\");\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-9\")\n",
" .mouseenter(Gadfly.plot_mouseover)\n",
".mouseleave(Gadfly.plot_mouseout)\n",
".mousewheel(Gadfly.guide_background_scroll)\n",
".drag(Gadfly.guide_background_drag_onmove,\n",
" Gadfly.guide_background_drag_onstart,\n",
" Gadfly.guide_background_drag_onend)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-11\")\n",
" .plotroot().data(\"unfocused_ygrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-11\")\n",
" .plotroot().data(\"focused_ygrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-12\")\n",
" .plotroot().data(\"unfocused_xgrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-12\")\n",
" .plotroot().data(\"focused_xgrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-16\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-16\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-16\")\n",
" .click(Gadfly.zoomslider_zoomin_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-18\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-18\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-18\")\n",
" .click(Gadfly.zoomslider_track_click);\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-19\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-19\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-19\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-19\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-19\")\n",
" .drag(Gadfly.zoomslider_thumb_dragmove,\n",
" Gadfly.zoomslider_thumb_dragstart,\n",
" Gadfly.zoomslider_thumb_dragend)\n",
".mousedown(Gadfly.zoomslider_thumb_mousedown)\n",
".mouseup(Gadfly.zoomslider_thumb_mouseup)\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-20\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-20\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-5dd1835d740c4749afeac0397bc53ce9-element-20\")\n",
" .click(Gadfly.zoomslider_zoomout_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
" });\n",
"]]> </script>\n",
"</svg>\n"
],
"metadata": {},
"output_type": "pyout",
"png": 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"text": [
"Plot(...)"
]
}
],
"prompt_number": 7
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"By default, it will pick 15 contour levels that span the extrema of `z`. That number\n",
"can be changed by specifying the `levels` argument in `Geom.contour`"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plot(z=z, x=x, y=y, Geom.contour(levels=10))"
],
"language": "python",
"metadata": {},
"outputs": [
{
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"function(d){null==d&&(d=1);return a.format('<feColorMatrix type=\"matrix\" values=\"{a} {b} {c} 0 0 {d} {e} {f} 0 0 {g} {h} {i} 0 0 0 0 0 1 0\"/>',{a:0.393+0.607*(1-d),b:0.769-0.769*(1-d),c:0.189-0.189*(1-d),d:0.349-0.349*(1-d),e:0.686+0.314*(1-d),f:0.168-0.168*(1-d),g:0.272-0.272*(1-d),h:0.534-0.534*(1-d),i:0.131+0.869*(1-d)})};a.filter.sepia.toString=function(){return this()};a.filter.saturate=function(d){null==d&&(d=1);return a.format('<feColorMatrix type=\"saturate\" values=\"{amount}\"/>',{amount:1-\n",
"d})};a.filter.saturate.toString=function(){return this()};a.filter.hueRotate=function(d){return a.format('<feColorMatrix type=\"hueRotate\" values=\"{angle}\"/>',{angle:d||0})};a.filter.hueRotate.toString=function(){return this()};a.filter.invert=function(d){null==d&&(d=1);return a.format('<feComponentTransfer><feFuncR type=\"table\" tableValues=\"{amount} {amount2}\"/><feFuncG type=\"table\" tableValues=\"{amount} {amount2}\"/><feFuncB type=\"table\" tableValues=\"{amount} {amount2}\"/></feComponentTransfer>',{amount:d,\n",
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"<script> <![CDATA[\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof define === \"function\" && define.amd) {\n",
" // Define as an anonymous module\n",
" define(\"Gadfly\", [\"Snap.svg\"], function (Snap) {\n",
" return factory(Snap);\n",
" });\n",
" } else {\n",
" // Browser globals (glob is window)\n",
" // Snap adds itself to window\n",
" glob.Gadfly = factory(glob.Snap);\n",
" }\n",
"}(this, function (Snap) {\n",
"\n",
"var Gadfly = {};\n",
"\n",
"// Get an x/y coordinate value in pixels\n",
"var xPX = function(fig, x) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return x * fig.node.viewBox.baseVal.width / client_box.width;\n",
"};\n",
"\n",
"var yPX = function(fig, y) {\n",
" var client_box = fig.node.getBoundingClientRect();\n",
" return y * fig.node.viewBox.baseVal.height / client_box.height;\n",
"};\n",
"\n",
"\n",
"Snap.plugin(function (Snap, Element, Paper, global) {\n",
" // Traverse upwards from a snap element to find and return the first\n",
" // note with the \"plotroot\" class.\n",
" Element.prototype.plotroot = function () {\n",
" var element = this;\n",
" while (!element.hasClass(\"plotroot\") && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.svgroot = function () {\n",
" var element = this;\n",
" while (element.node.nodeName != \"svg\" && element.parent() != null) {\n",
" element = element.parent();\n",
" }\n",
" return element;\n",
" };\n",
"\n",
" Element.prototype.plotbounds = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x0: bbox.x,\n",
" x1: bbox.x + bbox.width,\n",
" y0: bbox.y,\n",
" y1: bbox.y + bbox.height\n",
" };\n",
" };\n",
"\n",
" Element.prototype.plotcenter = function () {\n",
" var root = this.plotroot()\n",
" var bbox = root.select(\".guide.background\").node.getBBox();\n",
" return {\n",
" x: bbox.x + bbox.width / 2,\n",
" y: bbox.y + bbox.height / 2\n",
" };\n",
" };\n",
"\n",
" // Emulate IE style mouseenter/mouseleave events, since Microsoft always\n",
" // does everything right.\n",
" // See: http://www.dynamic-tools.net/toolbox/isMouseLeaveOrEnter/\n",
" var events = [\"mouseenter\", \"mouseleave\"];\n",
"\n",
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" Element.prototype[event_name] = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var fn2 = function (event) {\n",
" if (event.type != \"mouseover\" && event.type != \"mouseout\") {\n",
" return;\n",
" }\n",
"\n",
" var reltg = event.relatedTarget ? event.relatedTarget :\n",
" event.type == \"mouseout\" ? event.toElement : event.fromElement;\n",
" while (reltg && reltg != this.node) reltg = reltg.parentNode;\n",
"\n",
" if (reltg != this.node) {\n",
" return fn.apply(this, event);\n",
" }\n",
" };\n",
"\n",
" if (event_name == \"mouseenter\") {\n",
" this.mouseover(fn2, scope);\n",
" } else {\n",
" this.mouseout(fn2, scope);\n",
" }\n",
" }\n",
" return this;\n",
" };\n",
" })(events[i]);\n",
" }\n",
"\n",
"\n",
" Element.prototype.mousewheel = function (fn, scope) {\n",
" if (Snap.is(fn, \"function\")) {\n",
" var el = this;\n",
" var fn2 = function (event) {\n",
" fn.apply(el, [event]);\n",
" };\n",
" }\n",
"\n",
" this.node.addEventListener(\n",
" /Firefox/i.test(navigator.userAgent) ? \"DOMMouseScroll\" : \"mousewheel\",\n",
" fn2);\n",
"\n",
" return this;\n",
" };\n",
"\n",
"\n",
" // Snap's attr function can be too slow for things like panning/zooming.\n",
" // This is a function to directly update element attributes without going\n",
" // through eve.\n",
" Element.prototype.attribute = function(key, val) {\n",
" if (val === undefined) {\n",
" return this.node.getAttribute(key, val);\n",
" } else {\n",
" return this.node.setAttribute(key, val);\n",
" }\n",
" };\n",
"});\n",
"\n",
"\n",
"// When the plot is moused over, emphasize the grid lines.\n",
"Gadfly.plot_mouseover = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" xgridlines.data(\"unfocused_strokedash\",\n",
" xgridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
" ygridlines.data(\"unfocused_strokedash\",\n",
" ygridlines.attr(\"stroke-dasharray\").replace(/px/g, \"mm\"))\n",
"\n",
" // emphasize grid lines\n",
" var destcolor = root.data(\"focused_xgrid_color\");\n",
" xgridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"focused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", \"none\")\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // reveal zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 1.0}, 250);\n",
"};\n",
"\n",
"\n",
"// Unemphasize grid lines on mouse out.\n",
"Gadfly.plot_mouseout = function(event) {\n",
" var root = this.plotroot();\n",
" var xgridlines = root.select(\".xgridlines\"),\n",
" ygridlines = root.select(\".ygridlines\");\n",
"\n",
" var destcolor = root.data(\"unfocused_xgrid_color\");\n",
"\n",
" xgridlines.attr(\"stroke-dasharray\", xgridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" destcolor = root.data(\"unfocused_ygrid_color\");\n",
" ygridlines.attr(\"stroke-dasharray\", ygridlines.data(\"unfocused_strokedash\"))\n",
" .selectAll(\"path\")\n",
" .animate({stroke: destcolor}, 250);\n",
"\n",
" // hide zoom slider\n",
" root.select(\".zoomslider\")\n",
" .animate({opacity: 0.0}, 250);\n",
"};\n",
"\n",
"\n",
"var set_geometry_transform = function(root, tx, ty, scale) {\n",
" var xscalable = root.hasClass(\"xscalable\"),\n",
" yscalable = root.hasClass(\"yscalable\");\n",
"\n",
" var old_scale = root.data(\"scale\");\n",
"\n",
" var xscale = xscalable ? scale : 1.0,\n",
" yscale = yscalable ? scale : 1.0;\n",
"\n",
" tx = xscalable ? tx : 0.0;\n",
" ty = yscalable ? ty : 0.0;\n",
"\n",
" var t = new Snap.Matrix().translate(tx, ty).scale(xscale, yscale);\n",
"\n",
" root.selectAll(\".geometry\")\n",
" .forEach(function (element, i) {\n",
" element.transform(t);\n",
" });\n",
"\n",
" bounds = root.plotbounds();\n",
"\n",
" if (yscalable) {\n",
" var xfixed_t = new Snap.Matrix().translate(0, ty).scale(1.0, yscale);\n",
" root.selectAll(\".xfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(xfixed_t);\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .transform(xfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1, 1/scale, cx, cy).add(st);\n",
" element.transform(unscale_t);\n",
"\n",
" var y = cy * scale + ty;\n",
" element.attr(\"visibility\",\n",
" bounds.y0 <= y && y <= bounds.y1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" if (xscalable) {\n",
" var yfixed_t = new Snap.Matrix().translate(tx, 0).scale(xscale, 1.0);\n",
" var xtrans = new Snap.Matrix().translate(tx, 0);\n",
" root.selectAll(\".yfixed\")\n",
" .forEach(function (element, i) {\n",
" element.transform(yfixed_t);\n",
" });\n",
"\n",
" root.select(\".xlabels\")\n",
" .transform(yfixed_t)\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var cx = element.asPX(\"x\"),\n",
" cy = element.asPX(\"y\");\n",
" var st = element.data(\"static_transform\");\n",
" unscale_t = new Snap.Matrix();\n",
" unscale_t.scale(1/scale, 1, cx, cy).add(st);\n",
"\n",
" element.transform(unscale_t);\n",
"\n",
" var x = cx * scale + tx;\n",
" element.attr(\"visibility\",\n",
" bounds.x0 <= x && x <= bounds.x1 ? \"visible\" : \"hidden\");\n",
" }\n",
" });\n",
" }\n",
"\n",
" // we must unscale anything that is scale invariance: widths, raiduses, etc.\n",
" var size_attribs = [\"font-size\"];\n",
" var unscaled_selection = \".geometry, .geometry > *\";\n",
" if (xscalable) {\n",
" size_attribs.push(\"rx\");\n",
" unscaled_selection += \", .xgridlines\";\n",
" }\n",
" if (yscalable) {\n",
" size_attribs.push(\"ry\");\n",
" unscaled_selection += \", .ygridlines\";\n",
" }\n",
"\n",
" root.selectAll(unscaled_selection)\n",
" .forEach(function (element, i) {\n",
" // circle need special help\n",
" if (element.node.nodeName == \"circle\") {\n",
" var cx = element.attribute(\"cx\"),\n",
" cy = element.attribute(\"cy\");\n",
" unscale_t = new Snap.Matrix().scale(1/xscale, 1/yscale,\n",
" cx, cy);\n",
" element.transform(unscale_t);\n",
" return;\n",
" }\n",
"\n",
" for (i in size_attribs) {\n",
" var key = size_attribs[i];\n",
" var val = parseFloat(element.attribute(key));\n",
" if (val !== undefined && val != 0 && !isNaN(val)) {\n",
" element.attribute(key, val * old_scale / scale);\n",
" }\n",
" }\n",
" });\n",
"};\n",
"\n",
"\n",
"// Find the most appropriate tick scale and update label visibility.\n",
"var update_tickscale = function(root, scale, axis) {\n",
" if (!root.hasClass(axis + \"scalable\")) return;\n",
"\n",
" var tickscales = root.data(axis + \"tickscales\");\n",
" var best_tickscale = 1.0;\n",
" var best_tickscale_dist = Infinity;\n",
" for (tickscale in tickscales) {\n",
" var dist = Math.abs(Math.log(tickscale) - Math.log(scale));\n",
" if (dist < best_tickscale_dist) {\n",
" best_tickscale_dist = dist;\n",
" best_tickscale = tickscale;\n",
" }\n",
" }\n",
"\n",
" if (best_tickscale != root.data(axis + \"tickscale\")) {\n",
" root.data(axis + \"tickscale\", best_tickscale);\n",
" var mark_inscale_gridlines = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" var mark_inscale_labels = function (element, i) {\n",
" var inscale = element.attr(\"gadfly:scale\") == best_tickscale;\n",
" element.attribute(\"gadfly:inscale\", inscale);\n",
" element.attr(\"visibility\", inscale ? \"visible\" : \"hidden\");\n",
" };\n",
"\n",
" root.select(\".\" + axis + \"gridlines\").selectAll(\"path\").forEach(mark_inscale_gridlines);\n",
" root.select(\".\" + axis + \"labels\").selectAll(\"text\").forEach(mark_inscale_labels);\n",
" }\n",
"};\n",
"\n",
"\n",
"var set_plot_pan_zoom = function(root, tx, ty, scale) {\n",
" var old_scale = root.data(\"scale\");\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" // compute the viewport derived from tx, ty, and scale\n",
" var x_min = -width * scale - (scale * width - width),\n",
" x_max = width * scale,\n",
" y_min = -height * scale - (scale * height - height),\n",
" y_max = height * scale;\n",
"\n",
" var x0 = bounds.x0 - scale * bounds.x0,\n",
" y0 = bounds.y0 - scale * bounds.y0;\n",
"\n",
" var tx = Math.max(Math.min(tx - x0, x_max), x_min),\n",
" ty = Math.max(Math.min(ty - y0, y_max), y_min);\n",
"\n",
" tx += x0;\n",
" ty += y0;\n",
"\n",
" // when the scale change, we may need to alter which set of\n",
" // ticks is being displayed\n",
" if (scale != old_scale) {\n",
" update_tickscale(root, scale, \"x\");\n",
" update_tickscale(root, scale, \"y\");\n",
" }\n",
"\n",
" set_geometry_transform(root, tx, ty, scale);\n",
"\n",
" root.data(\"scale\", scale);\n",
" root.data(\"tx\", tx);\n",
" root.data(\"ty\", ty);\n",
"};\n",
"\n",
"\n",
"var scale_centered_translation = function(root, scale) {\n",
" var bounds = root.plotbounds();\n",
"\n",
" var width = bounds.x1 - bounds.x0,\n",
" height = bounds.y1 - bounds.y0;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var scale0 = root.data(\"scale\");\n",
"\n",
" // how off from center the current view is\n",
" var xoff = tx0 - (bounds.x0 * (1 - scale0) + (width * (1 - scale0)) / 2),\n",
" yoff = ty0 - (bounds.y0 * (1 - scale0) + (height * (1 - scale0)) / 2);\n",
"\n",
" // rescale offsets\n",
" xoff = xoff * scale / scale0;\n",
" yoff = yoff * scale / scale0;\n",
"\n",
" // adjust for the panel position being scaled\n",
" var x_edge_adjust = bounds.x0 * (1 - scale),\n",
" y_edge_adjust = bounds.y0 * (1 - scale);\n",
"\n",
" return {\n",
" x: xoff + x_edge_adjust + (width - width * scale) / 2,\n",
" y: yoff + y_edge_adjust + (height - height * scale) / 2\n",
" };\n",
"};\n",
"\n",
"\n",
"// Initialize data for panning zooming if it isn't already.\n",
"var init_pan_zoom = function(root) {\n",
" if (root.data(\"zoompan-ready\")) {\n",
" return;\n",
" }\n",
"\n",
" // The non-scaling-stroke trick. Rather than try to correct for the\n",
" // stroke-width when zooming, we force it to a fixed value.\n",
" var px_per_mm = root.node.getCTM().a;\n",
"\n",
" // Drag events report deltas in pixels, which we'd like to convert to\n",
" // millimeters.\n",
" root.data(\"px_per_mm\", px_per_mm);\n",
"\n",
" root.selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" sw = element.asPX(\"stroke-width\") * px_per_mm;\n",
" if (sw > 0) {\n",
" element.attribute(\"stroke-width\", sw);\n",
" element.attribute(\"vector-effect\", \"non-scaling-stroke\");\n",
" }\n",
" });\n",
"\n",
" // Store ticks labels original tranformation\n",
" root.selectAll(\".xlabels > text, .ylabels > text\")\n",
" .forEach(function (element, i) {\n",
" var lm = element.transform().localMatrix;\n",
" element.data(\"static_transform\",\n",
" new Snap.Matrix(lm.a, lm.b, lm.c, lm.d, lm.e, lm.f));\n",
" });\n",
"\n",
" if (root.data(\"tx\") === undefined) root.data(\"tx\", 0);\n",
" if (root.data(\"ty\") === undefined) root.data(\"ty\", 0);\n",
" if (root.data(\"scale\") === undefined) root.data(\"scale\", 1.0);\n",
" if (root.data(\"xtickscales\") === undefined) {\n",
"\n",
" // index all the tick scales that are listed\n",
" var xtickscales = {};\n",
" var ytickscales = {};\n",
" var add_x_tick_scales = function (element, i) {\n",
" xtickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
" var add_y_tick_scales = function (element, i) {\n",
" ytickscales[element.attribute(\"gadfly:scale\")] = true;\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(add_x_tick_scales);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(add_y_tick_scales);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(add_x_tick_scales);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(add_y_tick_scales);\n",
"\n",
" root.data(\"xtickscales\", xtickscales);\n",
" root.data(\"ytickscales\", ytickscales);\n",
" root.data(\"xtickscale\", 1.0);\n",
" }\n",
"\n",
" var min_scale = 1.0, max_scale = 1.0;\n",
" for (scale in xtickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" for (scale in ytickscales) {\n",
" min_scale = Math.min(min_scale, scale);\n",
" max_scale = Math.max(max_scale, scale);\n",
" }\n",
" root.data(\"min_scale\", min_scale);\n",
" root.data(\"max_scale\", max_scale);\n",
"\n",
" // store the original positions of labels\n",
" root.select(\".xlabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"x\", element.asPX(\"x\"));\n",
" });\n",
"\n",
" root.select(\".ylabels\")\n",
" .selectAll(\"text\")\n",
" .forEach(function (element, i) {\n",
" element.data(\"y\", element.asPX(\"y\"));\n",
" });\n",
"\n",
" // mark grid lines and ticks as in or out of scale.\n",
" var mark_inscale = function (element, i) {\n",
" element.attribute(\"gadfly:inscale\", element.attribute(\"gadfly:scale\") == 1.0);\n",
" };\n",
"\n",
" root.select(\".xgridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".ygridlines\").selectAll(\"path\").forEach(mark_inscale);\n",
" root.select(\".xlabels\").selectAll(\"text\").forEach(mark_inscale);\n",
" root.select(\".ylabels\").selectAll(\"text\").forEach(mark_inscale);\n",
"\n",
" // figure out the upper ond lower bounds on panning using the maximum\n",
" // and minum grid lines\n",
" var bounds = root.plotbounds();\n",
" var pan_bounds = {\n",
" x0: 0.0,\n",
" y0: 0.0,\n",
" x1: 0.0,\n",
" y1: 0.0\n",
" };\n",
"\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.x1 - bbox.x < pan_bounds.x0) {\n",
" pan_bounds.x0 = bounds.x1 - bbox.x;\n",
" }\n",
" if (bounds.x0 - bbox.x > pan_bounds.x1) {\n",
" pan_bounds.x1 = bounds.x0 - bbox.x;\n",
" }\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" var bbox = element.node.getBBox();\n",
" if (bounds.y1 - bbox.y < pan_bounds.y0) {\n",
" pan_bounds.y0 = bounds.y1 - bbox.y;\n",
" }\n",
" if (bounds.y0 - bbox.y > pan_bounds.y1) {\n",
" pan_bounds.y1 = bounds.y0 - bbox.y;\n",
" }\n",
" }\n",
" });\n",
"\n",
" // nudge these values a little\n",
" pan_bounds.x0 -= 5;\n",
" pan_bounds.x1 += 5;\n",
" pan_bounds.y0 -= 5;\n",
" pan_bounds.y1 += 5;\n",
" root.data(\"pan_bounds\", pan_bounds);\n",
"\n",
" // Set all grid lines at scale 1.0 to visible. Out of bounds lines\n",
" // will be clipped.\n",
" root.select(\".xgridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.select(\".ygridlines\")\n",
" .selectAll(\"path\")\n",
" .forEach(function (element, i) {\n",
" if (element.attribute(\"gadfly:inscale\") == \"true\") {\n",
" element.attr(\"visibility\", \"visible\");\n",
" }\n",
" });\n",
"\n",
" root.data(\"zoompan-ready\", true)\n",
"};\n",
"\n",
"\n",
"// Panning\n",
"Gadfly.guide_background_drag_onmove = function(dx, dy, x, y, event) {\n",
" var root = this.plotroot();\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var tx0 = root.data(\"tx\"),\n",
" ty0 = root.data(\"ty\");\n",
"\n",
" var dx0 = root.data(\"dx\"),\n",
" dy0 = root.data(\"dy\");\n",
"\n",
" root.data(\"dx\", dx);\n",
" root.data(\"dy\", dy);\n",
"\n",
" dx = dx - dx0;\n",
" dy = dy - dy0;\n",
"\n",
" var tx = tx0 + dx,\n",
" ty = ty0 + dy;\n",
"\n",
" set_plot_pan_zoom(root, tx, ty, root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onstart = function(x, y, event) {\n",
" var root = this.plotroot();\n",
" root.data(\"dx\", 0);\n",
" root.data(\"dy\", 0);\n",
" init_pan_zoom(root);\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_drag_onend = function(event) {\n",
" var root = this.plotroot();\n",
"};\n",
"\n",
"\n",
"Gadfly.guide_background_scroll = function(event) {\n",
" if (event.shiftKey) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var new_scale = root.data(\"scale\") * Math.pow(2, 0.002 * event.wheelDelta);\n",
" new_scale = Math.max(\n",
" root.data(\"min_scale\"),\n",
" Math.min(root.data(\"max_scale\"), new_scale))\n",
" update_plot_scale(root, new_scale);\n",
" event.stopPropagation();\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseover = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_button_mouseout = function(event) {\n",
" this.select(\".button_logo\")\n",
" .animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomout_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var min_scale = root.data(\"min_scale\"),\n",
" scale = root.data(\"scale\");\n",
" Snap.animate(\n",
" scale,\n",
" Math.max(min_scale, scale / 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_zoomin_click = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
" var max_scale = root.data(\"max_scale\"),\n",
" scale = root.data(\"scale\");\n",
"\n",
" Snap.animate(\n",
" scale,\n",
" Math.min(max_scale, scale * 1.5),\n",
" function (new_scale) {\n",
" update_plot_scale(root, new_scale);\n",
" },\n",
" 200);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_track_click = function(event) {\n",
" // TODO\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mousedown = function(event) {\n",
" this.animate({fill: this.data(\"mouseover_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_mouseup = function(event) {\n",
" this.animate({fill: this.data(\"mouseout_color\")}, 100);\n",
"};\n",
"\n",
"\n",
"// compute the position in [0, 1] of the zoom slider thumb from the current scale\n",
"var slider_position_from_scale = function(scale, min_scale, max_scale) {\n",
" if (scale >= 1.0) {\n",
" return 0.5 + 0.5 * (Math.log(scale) / Math.log(max_scale));\n",
" }\n",
" else {\n",
" return 0.5 * (Math.log(scale) - Math.log(min_scale)) / (0 - Math.log(min_scale));\n",
" }\n",
"}\n",
"\n",
"\n",
"var update_plot_scale = function(root, new_scale) {\n",
" var trans = scale_centered_translation(root, new_scale);\n",
" set_plot_pan_zoom(root, trans.x, trans.y, new_scale);\n",
"\n",
" root.selectAll(\".zoomslider_thumb\")\n",
" .forEach(function (element, i) {\n",
" var min_pos = element.data(\"min_pos\"),\n",
" max_pos = element.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\");\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(new_scale, min_scale, max_scale);\n",
" element.transform(new Snap.Matrix().translate(\n",
" Math.max(min_pos, Math.min(\n",
" max_pos, min_pos + (max_pos - min_pos) * xpos)) - xmid, 0));\n",
" });\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragmove = function(dx, dy, x, y) {\n",
" var root = this.plotroot();\n",
" var min_pos = this.data(\"min_pos\"),\n",
" max_pos = this.data(\"max_pos\"),\n",
" min_scale = root.data(\"min_scale\"),\n",
" max_scale = root.data(\"max_scale\"),\n",
" old_scale = root.data(\"old_scale\");\n",
"\n",
" var px_per_mm = root.data(\"px_per_mm\");\n",
" dx /= px_per_mm;\n",
" dy /= px_per_mm;\n",
"\n",
" var xmid = (min_pos + max_pos) / 2;\n",
" var xpos = slider_position_from_scale(old_scale, min_scale, max_scale) +\n",
" dx / (max_pos - min_pos);\n",
"\n",
" // compute the new scale\n",
" var new_scale;\n",
" if (xpos >= 0.5) {\n",
" new_scale = Math.exp(2.0 * (xpos - 0.5) * Math.log(max_scale));\n",
" }\n",
" else {\n",
" new_scale = Math.exp(2.0 * xpos * (0 - Math.log(min_scale)) +\n",
" Math.log(min_scale));\n",
" }\n",
" new_scale = Math.min(max_scale, Math.max(min_scale, new_scale));\n",
"\n",
" update_plot_scale(root, new_scale);\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragstart = function(event) {\n",
" var root = this.plotroot();\n",
" init_pan_zoom(root);\n",
"\n",
" // keep track of what the scale was when we started dragging\n",
" root.data(\"old_scale\", root.data(\"scale\"));\n",
"};\n",
"\n",
"\n",
"Gadfly.zoomslider_thumb_dragend = function(event) {\n",
"};\n",
"\n",
"\n",
"var toggle_color_class = function(root, color_class, ison) {\n",
" var guides = root.selectAll(\".guide.\" + color_class + \",.guide .\" + color_class);\n",
" var geoms = root.selectAll(\".geometry.\" + color_class + \",.geometry .\" + color_class);\n",
" if (ison) {\n",
" guides.animate({opacity: 0.5}, 250);\n",
" geoms.animate({opacity: 0.0}, 250);\n",
" } else {\n",
" guides.animate({opacity: 1.0}, 250);\n",
" geoms.animate({opacity: 1.0}, 250);\n",
" }\n",
"};\n",
"\n",
"\n",
"Gadfly.colorkey_swatch_click = function(event) {\n",
" var root = this.plotroot();\n",
" var color_class = this.data(\"color_class\");\n",
"\n",
" if (event.shiftKey) {\n",
" root.selectAll(\".colorkey text\")\n",
" .forEach(function (element) {\n",
" var other_color_class = element.data(\"color_class\");\n",
" if (other_color_class != color_class) {\n",
" toggle_color_class(root, other_color_class,\n",
" element.attr(\"opacity\") == 1.0);\n",
" }\n",
" });\n",
" } else {\n",
" toggle_color_class(root, color_class, this.attr(\"opacity\") == 1.0);\n",
" }\n",
"};\n",
"\n",
"\n",
"return Gadfly;\n",
"\n",
"}));\n",
"\n",
"\n",
"//@ sourceURL=gadfly.js\n",
"\n",
"(function (glob, factory) {\n",
" // AMD support\n",
" if (typeof require === \"function\" && typeof define === \"function\" && define.amd) {\n",
" require([\"Snap.svg\", \"Gadfly\"], function (Snap, Gadfly) {\n",
" factory(Snap, Gadfly);\n",
" });\n",
" } else {\n",
" factory(glob.Snap, glob.Gadfly);\n",
" }\n",
"})(window, function (Snap, Gadfly) {\n",
" var fig = Snap(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5\");\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-9\")\n",
" .mouseenter(Gadfly.plot_mouseover)\n",
".mouseleave(Gadfly.plot_mouseout)\n",
".mousewheel(Gadfly.guide_background_scroll)\n",
".drag(Gadfly.guide_background_drag_onmove,\n",
" Gadfly.guide_background_drag_onstart,\n",
" Gadfly.guide_background_drag_onend)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-11\")\n",
" .plotroot().data(\"unfocused_ygrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-11\")\n",
" .plotroot().data(\"focused_ygrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-12\")\n",
" .plotroot().data(\"unfocused_xgrid_color\", \"#D0D0E0\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-12\")\n",
" .plotroot().data(\"focused_xgrid_color\", \"#A0A0A0\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-16\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-16\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-16\")\n",
" .click(Gadfly.zoomslider_zoomin_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-18\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-18\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-18\")\n",
" .click(Gadfly.zoomslider_track_click);\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-19\")\n",
" .data(\"max_pos\", 89.59)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-19\")\n",
" .data(\"min_pos\", 72.59)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-19\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-19\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-19\")\n",
" .drag(Gadfly.zoomslider_thumb_dragmove,\n",
" Gadfly.zoomslider_thumb_dragstart,\n",
" Gadfly.zoomslider_thumb_dragend)\n",
".mousedown(Gadfly.zoomslider_thumb_mousedown)\n",
".mouseup(Gadfly.zoomslider_thumb_mouseup)\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-20\")\n",
" .data(\"mouseover_color\", \"#cd5c5c\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-20\")\n",
" .data(\"mouseout_color\", \"#6a6a6a\")\n",
";\n",
"fig.select(\"#fig-8df016cf6bd4494d8fb54f4a1e5e8fa5-element-20\")\n",
" .click(Gadfly.zoomslider_zoomout_click)\n",
".mouseenter(Gadfly.zoomslider_button_mouseover)\n",
".mouseleave(Gadfly.zoomslider_button_mouseout)\n",
";\n",
" });\n",
"]]> </script>\n",
"</svg>\n"
],
"metadata": {},
"output_type": "pyout",
"png": 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