Appendix-29 The movement of the Moon nodes

 

                           Figure A29-1 shows the plane where in the moon moves around the Earth.

 

  

                        (stijgende knoop = ascending node ; dalende knoop = descending node )

 

 

This plane makes an angle of 5,145° with the ecliptic ( plane where in the Moon moves around the Sun)

 

The Moon is once above, then once below the ecliptic. Points of the Moon situated within the ecliptic are called nodes ( on the same way other planets paths have each 2 nodes). Where the Moon goes under the ecliptic is called a descending node, the opposite a ascending node.

 

The nodes are not fixed in space but make a circular movement opposite to the Moon direction. So Sun or Moon obscuration may arise. A full Moon or Sun obscuration arises when the Moon is in one node and the linking line of the 2 nodes is directed to the Sun. If the plane of the Sun and the Moon were the same, then each month a full Sun and Moon obscuration would arise.

 

The time needed for the nodes for 1 full revolution is between 6798 and 6799 days ( +/- equal 18,61 years).

 

We may apply: 22000 / (2Phi) = 6789,37.

 

We so see that the movement of the Moon nodes is an “Eastern” reflection of the Sun Cycle.

 

Comment of Prof. Joyce:

 

The time needed for the nodes for 1 full revolution is between 6798 and 6799 days ( +/- equal 18,61 years), known as the Metonic cycle.

 

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Website on ancient and new metaphysical geometry and numerology ,

With extended studies and comments on the works of Prof. Kris Thijs :

click on : Website of Prof. Michael Joyce :

 

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For next appendix click appendix 30

For appendix overview, click Appendix-short.htm

 

 

 

 

 

 

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Explanations are taken over in translated form from Het Geheimschrift van God ( The Sacred Language of God)

of Professor Kris Thijs, with the written authorization of Editor Guido Maes Millennium Productions Belgium, documents still under copy rights.