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The Astrology of Space - Matrix Software

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<strong>The</strong> <strong>Astrology</strong> <strong>of</strong> <strong>Space</strong><br />

Invariable Plane <strong>of</strong> the Solar System<br />

<strong>The</strong> Invariable Plane <strong>of</strong> our solar system passes<br />

through the center <strong>of</strong> gravity <strong>of</strong> the solar system and<br />

is independent <strong>of</strong> the mutual perturbations <strong>of</strong> the<br />

planets. It is called "invariable" because it remains<br />

unaltered, regardless <strong>of</strong> any and all motions within the<br />

planetary system. It is a plane through the center <strong>of</strong><br />

mass, perpendicular to the orbital angular-momentum<br />

factor. This factor is made up <strong>of</strong> the angular<br />

momentum arising from orbital revolutions and from<br />

axial rotations.<br />

As one planet decreases its eccentricity and<br />

inclination (over very long time periods), one or more<br />

orbits must at the same time be increasing their<br />

eccentricities and inclinations, whereby the total<br />

amount <strong>of</strong> eccentricity and inclination remains<br />

constant. Jupiter and Saturn largely determine the<br />

invariable plane, since they are the largest and<br />

heaviest <strong>of</strong> the planets. <strong>The</strong>re has been some thought<br />

given to using the invariable plane as a fundamental<br />

reference plane on which to study planetary<br />

configurations. <strong>The</strong> center <strong>of</strong> mass <strong>of</strong> the solar<br />

system moves, with respect to the inertial system <strong>of</strong><br />

reference, in a straight line with constant speed<br />

through space in a 250-million-year orbit or circle<br />

around the galactic center. <strong>The</strong> northern node <strong>of</strong> the<br />

invariable plane to the ecliptic is 107°03'46.99" in<br />

longitude (1950.0) with an inclination <strong>of</strong> 1°34'50" to<br />

the ecliptic plane. Thanks to Charles A. Jayne, Jr. for<br />

his research on this subject.<br />

73

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