(* Content-type: application/vnd.wolfram.mathematica *) (*** Wolfram Notebook File ***) (* http://www.wolfram.com/nb *) (* CreatedBy='Mathematica 8.0' *) (*CacheID: 234*) (* Internal cache information: NotebookFileLineBreakTest NotebookFileLineBreakTest NotebookDataPosition[ 157, 7] NotebookDataLength[ 4566257, 76420] NotebookOptionsPosition[ 4551758, 76044] NotebookOutlinePosition[ 4555422, 76136] CellTagsIndexPosition[ 4555340, 76131] WindowFrame->Normal*) (* Beginning of Notebook Content *) Notebook[{ Cell[CellGroupData[{ Cell["", "SlideShowNavigationBar", CellTags->"SlideShowHeader"], Cell[TextData[StyleBox["THE HELIO-CENTRIC CIRCLES OF GALILEO", FontSize->36]], "Title", CellChangeTimes->{{3.5851960670926247`*^9, 3.5851960931866245`*^9}}, TextAlignment->Center, FontSize->24], Cell[TextData[StyleBox["USING PARAMETRIC GEOMETRY TO EXPLORE POTENTIAL AND \ MOTIVE MECHANICAL ENERGY CURVES OF THE GRAVITY FIELD. 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When central force potential curvature =1, and \ focal radius motive curvature =1; then CSDA Inverse Square Radius 2 will \ balance, center to center, 2 unity curves (curvature and RoC =1). First curve \ is about center F of potential and second curve is at center of motive event \ at (slope m = -1) of energy tangent happening (where?) on CSDA period time \ curve (when?) at dependent curve latus rectum rotating diameter.\n", FontFamily->"Comic Sans MS"], StyleBox["2).", FontFamily->"Comic Sans MS", FontColor->GrayLevel[0]], StyleBox[" Motive curve + energy level (", FontFamily->"Comic Sans MS"], StyleBox["f", FontFamily->"Comic Sans MS", FontSlant->"Italic"], StyleBox[" (r)) = potential curve\n3). 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