diff --git a/beaker-notebooks/periodic-table.bkr b/beaker-notebooks/periodic-table.bkr index df3896578fcad7c2f9b1a5da1047772000d6a9f6..22593570d74e6c5f6393b447e82c23d1854cd588 100644 --- a/beaker-notebooks/periodic-table.bkr +++ b/beaker-notebooks/periodic-table.bkr @@ -47,12 +47,12 @@ " * Benjamin Regler - Apache 2.0 License", " * @license http://www.apache.org/licenses/LICENSE-2.0", " * @author Benjamin Regler", - " * @version 1.1.0", + " * @version 1.3.0", " *", " * Licensed under the Apache License, Version 2.0 (the \"License\");", " * you may not use this file except in compliance with the License.", " * You may obtain a copy of the License at", - " * ", + " *", " * http://www.apache.org/licenses/LICENSE-2.0", " *", " * Unless required by applicable law or agreed to in writing, software", @@ -61,7 +61,7 @@ " * See the License for the specific language governing permissions and", " * limitations under the License.", " */", - "p{margin-bottom:1.3em}h1,h2,h3,h4{margin:1.414em 0 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(min-width:100em){.periodic-table--table{font-size:larger}.periodic-table--element-placeholder .periodic-table--atomic-name{margin-top:1em}}\n/*!\n * Atomic Data\n *\n * @copyright Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n * Benjamin Regler - Apache 2.0 License\n * @license http://www.apache.org/licenses/LICENSE-2.0\n * @author Benjamin Regler\n * @version 1.1.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n * \n * http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n 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(min-width:100em){.periodic-table--table{font-size:larger}.periodic-table--element-placeholder .periodic-table--atomic-name{margin-top:1em}}\n/*!\n * Atomic Data\n *\n * @copyright Copyright 2017 Fritz Haber Institute of the Max Planck Society,\n * Benjamin Regler - Apache 2.0 License\n * @license http://www.apache.org/licenses/LICENSE-2.0\n * @author Benjamin Regler\n * @version 1.1.0\n *\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n * \n * http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n 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height=\"100\" alt=\"NOMAD Logo\"> NOMAD Analytics Toolkit ", - " <img id=\"nomad\" src=\"https://www.nomad-coe.eu/uploads/nomad/backgrounds/head_big-data_analytics_2.png\" height=\"80\" alt=\"NOMAD Logo\"> </h2>", - " </div>", - " <h3> A Periodic Table Of Elements for Atomic Data Collections</h3>", + "<div class=\"nomad--header\">", + " <h2><img 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/>NOMAD Analytics Toolkit<img src=\"https://www.nomad-coe.eu/uploads/nomad/images/icons/icon_bigdata_100x100.png\" /></h2>", + " <h3>A Periodic Table Of Elements for Atomic Data Collections</h3>", + " ", " <p class=\"nomad--description\">", - " created by <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a> (Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany).", - " ", - " <span class=\"nomad--last-updated\" data-version=\"v1.1.0\">[Last updated: May 15, 2017]</span>", + " created by:", + " <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a><sup>1</sup>, Luca Ghiringhelli<sup>1</sup>,", + " and <em>Matthias Scheffler<sup>1</sup></em>.<br />", + " ", + " <span class=\"nomad--affiliation\">", + " <sup>1</sup>Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany<br />", + " </span>", + " <span class=\"nomad--last-updated\" data-version=\"v1.2.0\">[Last updated: June 6, 2017]</span>", " </p>", 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href=\"https://analytics-toolkit.nomad-coe.eu/home/\" class=\"btn btn-primary\" style=\"font-size:larger;\">Back to Analytics Home</a> \n<a href=\"https://www.nomad-coe.eu/\" class=\"btn btn-primary\" style=\"font-size:larger;\">Back to NOMAD CoE Home</a> \n</div>" + "object": "<script>\nvar beaker = bkHelper.getBeakerObject().beakerObj;\n</script>\n<div class=\"nomad--header\">\n <h2><img 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\">NOMAD Analytics Toolkit<img src=\"https://www.nomad-coe.eu/uploads/nomad/images/icons/icon_bigdata_100x100.png\"></h2>\n <h3>A Periodic Table Of Elements for Atomic Data Collections</h3>\n \n <p class=\"nomad--description\">\n created by:\n <a href=\"mailto:regler@fhi-berlin.mpg.de\">Benjamin Regler</a><sup>1</sup>, Luca Ghiringhelli<sup>1</sup>,\n and <em>Matthias Scheffler<sup>1</sup></em>.<br>\n \n <span class=\"nomad--affiliation\">\n <sup>1</sup>Fritz Haber Institute of the Max Planck Society, Faradayweg 4-6, D-14195 Berlin, Germany<br>\n </span>\n <span class=\"nomad--last-updated\" data-version=\"v1.2.0\">[Last updated: June 6, 2017]</span>\n </p>\n</div>\n\n<div class=\"nomad--navigation\">\n <a href=\"https://analytics-toolkit.nomad-coe.eu/home/\" class=\"btn\">Back to Analytics Home</a> \n <a href=\"https://www.nomad-coe.eu/\" class=\"btn\">Back to NOMAD CoE Home</a>\n <a target=\"_blank\" href=\"https://nomad-forum.rz-berlin.mpg.de\" class=\"btn\" style=\"background: #dcdcdc;\">Send us your Feedback</a>\n</div>" }, "selectedType": "BeakerDisplay", "elapsedTime": 0, - "height": 320 + "height": 245 }, "evaluatorReader": true, - "lineCount": 25 + "lineCount": 21 }, { "id": "markdownxSre89", @@ -515,9 +512,7 @@ "state": {}, "pluginName": "JavaScript", "selectedType": "Text", - "height": 50, - "result": true, - "elapsedTime": 1189 + "height": 50 }, "evaluatorReader": true, "lineCount": 52, @@ -733,9 +728,7 @@ "hidden": true, "state": {}, "pluginName": "IPython", - "shellId": "1A8827CF7B3D4CF098BF2F1A80D0FC9F", - "selectedType": "Hidden", - "elapsedTime": 462 + "shellId": "EB435EF4649140DD856E55E6ABFE0F78" }, "evaluatorReader": true, "lineCount": 197, @@ -833,9 +826,7 @@ "output": { "hidden": true, "state": {}, - "pluginName": "JavaScript", - "selectedType": "BeakerDisplay", - "elapsedTime": 340 + "pluginName": "JavaScript" }, "evaluatorReader": true, "lineCount": 80, @@ -855,10 +846,9 @@ "output": { "state": {}, "pluginName": "IPython", - "shellId": "1A8827CF7B3D4CF098BF2F1A80D0FC9F", - "selectedType": "BeakerDisplay", - "height": 91, - "elapsedTime": 499 + "shellId": "EB435EF4649140DD856E55E6ABFE0F78", + "selectedType": "Hidden", + "height": 91 }, "evaluatorReader": true, "lineCount": 2, @@ -882,8 +872,7 @@ "state": {}, "pluginName": "JavaScript", "selectedType": "BeakerDisplay", - "height": 89, - "elapsedTime": 566 + "height": 89 }, "evaluatorReader": true, "lineCount": 5,