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  "Title": "An Euclidean View of Center and Spread",
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  "Authors@R": "c(person(given = \"Rishav\",\nfamily = \"Bhattacharjee\",\nrole = c(\"aut\"),\nemail = \"b.rishav@live.com\"),\nperson(given = \"Siddhanta\",\nfamily = \"Phuyal\",\nrole = c(\"aut\",\"cre\"),\nemail = \"siddhantaphuyal7159@gmail.com\"),\nperson(given = \"Mamunur\",\nfamily = \"Rashid\",\nrole = \"aut\",\nemail = \"mrashid@depauw.edu\"),\nperson(given = \"Jyotirmoy\",\nfamily = \"Sarkar\",\nrole = \"aut\",\nemail = \"jsarkar@iupui.edu\"))",
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  "Description": "Illustrates the concepts developed in Sarkar and Rashid\n(2019, ISSN:0025-5742)\n<http://www.google.com/url?sa=t&rct=j&q=&esrc=s&source=web&cd=&cad=rja&uact=8&ved=2ahUKEwiH4deL3q3xAhWX73MBHR_wDaYQFnoECAUQAw&url=https%3A%2F%2Fwww.indianmathsociety.org.in%2Fmathstudent-part-2-2019.pdf&usg=AOvVaw3SY--3T6UAWUnH5-Nj6bSc>.\nThis package helps a user guess four things (mean, MD, scaled\nMSD, and RMSD) before they get the SD. 1) The package displays\nthe Empirical Cumulative Distribution Function (ECDF) of the\ngiven data. The user must choose the value of the mean by\nequating the areas of two colored (blue and green) regions. The\npackage gives feedback to improve the choice until it is\ncorrect. Alternatively, the reader may continue with a\ndifferent guess for the center (not necessarily the mean). 2)\nThe user chooses the values of the Mean Deviation (MD) based on\nthe ECDF of the deviations by equating the areas of two newly\ncolored (blue and green) regions, with feedback from the\npackage until the user guesses correctly. 3) The user chooses\nthe Scaled Mean Squared Deviation (MSD) based on the ECDF of\nthe scaled square deviations by equating the areas of two newly\ncolored (blue and green) regions, with feedback from the\npackage until the user guesses correctly. 4) The user chooses\nthe Root Mean Squared Deviation (RMSD) by ensuring that its\nintersection with the ECDF of the deviations is at the same\nheight as the intersection between the scaled MSD and the ECDF\nof the scaled squared deviations. Additionally, the\nintersection of two blue lines (the green dot) should fall on\nthe vertical line at the maximum deviation. 5) Finally, if the\nmean is chosen correctly, only then the user can view the\npopulation SD (the same as the RMSD) and the sample SD\n(sqrt(n/(n-1))*RMSD) by clicking the respective buttons. If the\nmean is chosen incorrectly, the user is asked to correct it.",
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  "Author": "Rishav Bhattacharjee [aut], Siddhanta Phuyal [aut, cre],\nMamunur Rashid [aut], Jyotirmoy Sarkar [aut]",
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