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Searching Rudolf Steiner Lectures by Location (Munich)
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   Query type: 
    Query was: pentagon
  

Here are the matching lines in their respective documents. Select one of the highlighted words in the matching lines below to jump to that point in the document.

  • Title: Lecture: Wonders of the World: Lecture 3
    Matching lines:
    • pentagram there is an upside-down pentagon. I will fill it in
    • pentagon. These I am shading with horizontal lines. Thus the
    • pentagram has been reduced to a central pentagon with its point
    • pentagon with the size of the sum of the five triangles, you can say,
    • ‘as the size of this pentagon is to the size of the sum of the
    • body as the area of the pentagon in the pentagram is to the sum of
    • Now I will draw a pentagon with the point upwards, by circumscribing
    • which complete the figure, but the whole pentagon, including the area
    • shaded vertically. Now consider this vertically shaded pentagon
    • this small downward-pointing pentagon to the area of this vertically
    • shaded upward-pointing pentagon, so is the strength of the forces of
    • upward-pointing pentagon comprises all the astral forces in man,
    • the upward-pointed pentagon, to the sum of the areas of the
    • horizontally-shaded triangles, to the small downward-pointed pentagon
    • pentagon), to the forces of the ether body (represented by the sum of
    • the horizontally shaded triangles around the small pentagon), to the
    • forces of the physical body (represented by the area of the pentagon
    • pointing pentagon, and because it is somewhat smaller than the circle
    • to which the impression of the pentagon is weaker than the impression
    • the five horizontally shaded triangles (without the middle pentagon)
    • Maximum number of matches per file exceeded.
  • Title: Esoteric Lessons Part II: Muenchen, 8-26-11
    Matching lines:
    • World, 8-20-'11). They don't go into this pentagon but
  • Title: Lecture: Wonders of the World: Lecture 3
    Matching lines:
    • pentagram there is an upside-down pentagon. I will fill it in
    • pentagon. These I am shading with horizontal lines. Thus the
    • pentagram has been reduced to a central pentagon with its point
    • pentagon with the size of the sum of the five triangles, you can say,
    • ‘as the size of this pentagon is to the size of the sum of the
    • body as the area of the pentagon in the pentagram is to the sum of
    • Now I will draw a pentagon with the point upwards, by circumscribing
    • which complete the figure, but the whole pentagon, including the area
    • shaded vertically. Now consider this vertically shaded pentagon
    • this small downward-pointing pentagon to the area of this vertically
    • shaded upward-pointing pentagon, so is the strength of the forces of
    • upward-pointing pentagon comprises all the astral forces in man,
    • the upward-pointed pentagon, to the sum of the areas of the
    • horizontally-shaded triangles, to the small downward-pointed pentagon
    • pentagon), to the forces of the ether body (represented by the sum of
    • the horizontally shaded triangles around the small pentagon), to the
    • forces of the physical body (represented by the area of the pentagon
    • pointing pentagon, and because it is somewhat smaller than the circle
    • to which the impression of the pentagon is weaker than the impression
    • the five horizontally shaded triangles (without the middle pentagon)
    • Maximum number of matches per file exceeded.



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