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vti_title:SR|The Gaussian Plain and Symmetry:The Generalization of the Differential Equation of the 2nd Order
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vti_cachedtitle:SR|The Gaussian Plain and Symmetry:The Generalization of the Differential Equation of the 2nd Order
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vti_metatags:VR|HTTP-EQUIV=Content-Type text/html;\\ charset=iso-8859-1 citation_author Roland\\ Meissner citation_title The\\ Gaussian\\ Plain\\ and\\ Symmetry:The\\ Generalization\\ of\\ the\\ Differential\\ Equation\\ of\\ the\\ 2nd\\ Order citation_pdf_url http://www.sjpub.org/sjp/sjp-232.pdf citation_year 2014 citation_online_date 2014 citation_journal_title Science\\ Journal\\ of\\ Physics citation_abstract Tree\\ basically\\ different\\ types\\ of\\ symmetry\\ can\\ be\\ deduced\r\nfrom\\ the\\ Gaussian\\ plain:\\ the\\ ±symmetry,\\ the\\ 1siymmetry\\ and\\ the\r\n1siymmetry\\ as\\ well\\ as\\ two\\ different\\ singular\\ points,\\ one\\ with\\ content\r\nand\\ one\\ totally\\ empty.By\\ introducing\\ a\\ complex\\ number\\ as\r\nparameter\\ into\\ the\\ differential\\ equation\\ of\\ the\\ 2nd\\ order,\\ it\\ is\r\ncontinuously\\ extended\\ onto\\ the\\ entire\\ Gaussian\\ plain.\\ There\\ is\\ both,\r\na\\ world\\ formula\\ and\\ a\\ theory\\ of\\ everything dc.rights http://creativecommons.org/licenses/by/3.0/ citation_volume 2014 citation_publisher Science\\ Journal\\ Publication citation_issn 2276-6367 citation_abstract_html_url http://www.sjpub.org/sjp/abstract/sjp-232.html
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