Editing Appendix/Ramblings/MacSphCriticalPoints (section)

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  <td align="center">'''Figure 7'''</td>
<td align="center" rowspan="3">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</td>
  <td align="center">'''Figure 8'''<br />Duplicate of Fig. 1 from [https://ui.adsabs.harvard.edu/abs/1984PASJ...36..497H/abstract Hachisu &amp; Eriguchi (1984)]</td>
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[[File:JacobiWithDynamicalLimit02.png|center|350px|Jacobi Ellipsoid Sequence & Dynamical Limit]]
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<div align="center">[[File:BifurcationPointsHE84.png|center|500px|Bifurcation Points Along Maclaurin Spheroid Sequence]]</div><br />
Bifurcation points on the Maclaurin sequence for the deformation type <math>P_n^m(\eta) \times \cos(m\phi)</math>, plotted in the <math>\omega^2-j^2</math> plane.  The numbers in the parentheses denote the deformation type of <math>(n, m)</math>.  Other computed sequences are also plotted [taken from Eriguchi and Hachisu (1982)].  One-ring sequence starts from the bifurcation point of <math>(4, 0)</math> and two-ring sequence bifurcates from the point of <math>(6, 0)</math>.
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This solid black curve also appears in:
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Fig. 3 (p. 1134) of [https://ui.adsabs.harvard.edu/abs/1983PThPh..69.1131E/abstract Eriguchi &amp; Hachisu (1983)]<br />
Fig. 3 (p. 487) of [https://ui.adsabs.harvard.edu/abs/1986ApJS...61..479H/abstract Hachisu (1986)]<br />
Fig. 4 (p. 4507) of [https://ui.adsabs.harvard.edu/abs/2019MNRAS.487.4504B/abstract Basillais &amp; Hur&eacute; (2019)]
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