Wednesday, 7 June 2017

Theosophy Basics: The Doctrine of Cycles, part 2

More from Blavatsky's Isis Unveiled vol. 1, chap. 1:

Sacred Mathematics are key in understanding the evolutionary process, which has an involutionary phase from spiritual to material; and an evolutionary phase from material to spiritual, a return to the spiritual origin.
The sacred numbers of the universe in their esoteric combination solve the great problem and explain the theory of radiation and the cycle of the emanations. The lower orders before they develop into higher ones must emanate from the higher spiritual ones, and when arrived at the turning-point, be reabsorbed again into the infinite. (8)

Misconstrual of the esoteric concepts of the computation of cycles has lead adventist religious sects and all kinds of misguided apocalyptic prophecy theories.
This method of calculating by the neroses, without allowing any consideration for the secrecy in which the ancient philosophers, who were exclusively of the sacerdotal order, held their knowledge, gave rise to the greatest errors. It led the Jews, as well as some of the Christian Platonists, to maintain that the world would be destroyed at the end of six thousand years. Gale shows how firmly this belief was rooted in the Jews. It has also led modern scientists to discredit entirely the hypothesis of the ancients. It has given rise to the formation of different religious sects, which, like the Adventists of our century, are always living in the expectation of the approaching destruction of the world. (34)

The ancient cycle of the Great Year is a cycle of creation and destruction characterized by a formation period followed by a dissolution phase mark by a cataclysm and a changing of the earth poles.
At the close of each “great year,” called by Aristotle — according to Censorinus — the greatest, and which consists of six sars* our planet is subjected to a thorough physical revolution. The polar and equatorial climates gradually exchange places; the former moving slowly toward the Line, and the tropical zone, with its exuberant vegetation and swarming animal life, replacing the forbidding wastes of the icy poles. This change of climate is necessarily attended by cataclysms, earthquakes, and other cosmical throes.*
As the beds of the ocean are displaced, at the end of every decimillennium and about one neros, a semi-universal deluge like the legendary Noachian flood is brought about. This year was called the Heliacal by the Greeks; but no one outside the sanctuary knew anything certain either as to its duration or particulars. The winter of this year was called the Cataclysm or the Deluge, — the Summer, the Ecpyrosis. (30)

An explanation is given of the traditional Hindu concept of the Four Yugas, a key concept that is closely adopted for theosophical purposes.
The Neroses, the Vrihaspati, or the periods called yugas or kalpas, are life-problems to solve. The Satya-yug and Buddhistic cycles of chronology would make a mathematician stand aghast at the array of ciphers. The Maha-kalpa embraces an untold number of periods far SHAPE back in the antediluvian ages. Their system comprises a kalpa or grand period of 4,320,000,000 years, which they divide into four lesser yugas, running as follows:
1st. — Satya yug — 1,728,000 years.
2d. — Tretya yug — 1,296,000 years.
3d. — Dvapa yug —— 864,000 years.
4th. — Kali yug —— 432,000 years.
Total ————– 4,320,000 years.
which make one divine age or Maha-yug; seventy-one Maha-yugs make 306,720,000 years, to which is added a sandhi (or the time when day and night border on each other, morning and evening twilight), equal to a Satya-yug, 1,728,000, make a manwantara of 308,448,000 years;* fourteen manwantaras make 4,318,272,000 years; to which must be added a sandhi to begin the kalpa, 1,728,000 years, making the kalpa or grand period of 4,320,000,000 of years. As we are now only in the Kali-yug of the twenty-eighth age of the seventh manwantara of 308,448,000 years, we have yet sufficient time before us to wait before we reach even half of the time allotted to the world. (32)

Part 1 

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