Harmonic Earth Measures

The Size of the Earth’s Meridian

It appears the ancient world had unreasonably accurate knowledge of the size of the earth and its shape: Analysis of ancient monuments reveals an exact estimate for the circumference of the mean Earth, a spherical version of the Earth, un-deformed by it spinning once a day. Half of this circumference, the north-south meridian, was known to be about 12960 miles (5000 geographical Greek feet of 1.01376 ft), a number which (in those Greek units) is then 60^5 = 777,600,000 geographical Greek inches. One has to ask, how such numbers are to be found very accurately within a planet formed accidentally during the early solar system?


Figure 1 The Earth as a circular Equator and a spherical Mean Earth, whose half circumference approximates the non-circular distance between north and south poles

John Michell’s booklet on Jerusalem found (in its Addendum) that the walls of the Temple Mount, extended for the rebuilding of the Temple of Solomon, was a scaled down model of the mean-earth Meridian in its length. These walls are still 5068.8 feet long, which is the length of a Greek geographical mile. This unit of measure divides the meridian into 12960 parts, each a geographical Greek mile.

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Review of Precessional Time and the Evolution of Consciousness

My third book (Inner Traditions, 2011) was recently reviewed by Paul Young in New Dawn magazine March-April 2019.

It is said that we are transiting from the Age of Pisces to the Age of Aquarius in a backward precession through the 12 zodiacal signs. Examining the numbers that define these Ages is one of the core themes of this book.  The basic premise is that stories – some of them handed down orally since Neolithic times – enable us to identify the inner spiritual aspects within our material world and participate in the evolution of human consciousness foretold by ancient myths. The author is greatly influenced by G.I. Gurdjieff and his Law of Seven, albeit with revisions of his own.

Readers such as myself, for whom mathematics is not their strong suit, need not be daunted by the many sets of figures presented in this book. They are important as supporting evidence for the theories presented, and their comprehension is made easier by the use of diagrams. Moreover, the fractions and ratios are often related to musical octaves and the Do-Re-Mi music-reading system.

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Search for Intelligence within the Biosphere

Published in DuVersity Online Magazine “Views” May 2014

John G. Bennett received a very unusual teaching from G.I. Gurdjieff, his early teacher, and from an early student of these ideas, P.D. Ouspensky, who acted as mentor during Bennett’s early development of the ideas then seen in his Dramatic Universe and other books.

The classic form of Gurdjieff’s ideas (c.1916-8) were fortunately reconstructed from student notes from lectures and eventually piblished in Ouspensky’s 1950 book In Search of the Miraculous. What emerged was a vision of everything that existed and how this Whole structure we call the Universe was layered into systems of differing size and how each of these scales of structure had its own type of operation including an intelligence which enables it to do things within its own world and organise its environment.

The commonly held idea of the universe, defined by our scientists, corresponds with structures of distinctive scale, such as galaxies, stars, planets, the Earth’s biosphere and planetary moons. In contrast, human kind used to attribute intelligence and being to celestial objects yet today, there is almost no scientific tolerance for large scale structures having an innate intelligence or being.

Yet it is hard not to attribute an intelligence within large cosmic structures when confronted with the fortuitous structure of the universe in producing life, and life with a degree of intelligence such as ourselves. Also, one has to ask: Why do these structures exist if not to create the conditions within which, at least, human beings can live in such a beautiful and benign environment as our biosphere?

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