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Samael Aun Weor
Samael Aun Weor ( he, סמאל און ואור; March 6, 1917 – December 24, 1977), born Víctor Manuel Gómez Rodríguez, was a spiritual teacher and author of over sixty books of esoteric spirituality. He taught and formed groups under the banner of "Universal Gnosticism", or simply gnosis. A prolific author of syncretistic books, Gómez first made a name in the early gnostic movement in his native country of Colombia, before moving to Mexico in 1956, where his movement gained increased popularity, and his works became popular among practitioners of occultism and esotericism, and were translated to other languages. Following his self-described "awakening" or "initiation" in 1948, Gómez started calling himself Aun Weor, which according to his own words would mean "the verb or messenger of God." In 1954, after undergoing a ceremony he described as the birth of "Inner Christ," he adopted the name of Samael Aun Weor, which he used until his death in 1977. Samael Aun Weor referr ...
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Occultism
The occult, in the broadest sense, is a category of esoteric supernatural beliefs and practices which generally fall outside the scope of religion and science, encompassing phenomena involving otherworldly agency, such as magic and mysticism and their varied spells. It can also refer to supernatural ideas like extra-sensory perception and parapsychology. The term ''occult sciences'' was used in 16th-century Europe to refer to astrology, alchemy, and natural magic. The term ''occultism'' emerged in 19th-century France, amongst figures such as Antoine Court de Gébelin. It came to be associated with various French esoteric groups connected to Éliphas Lévi and Papus, and in 1875 was introduced into the English language by the esotericist Helena Blavatsky. Throughout the 20th century, the term was used idiosyncratically by a range of different authors, but by the 21st century was commonly employed – including by academic scholars of esotericism – to refer to a range of es ...
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Sierra Nevada De Santa Marta
The Sierra Nevada de Santa Marta (English: ''Snow-Covered Mountain Range of Saint Martha'') is an isolated mountain range in northern Colombia, separate from the Andes range that runs through the north of the country. Reaching an elevation of just from the Caribbean coast, the Sierra Nevada is the highest coastal range in the tropics, and one of the highest coastal ranges in the world, being shorter than the Saint Elias Mountains in Canada. The Sierra Nevada encompasses about and serves as the source of 36 rivers. The range is in the Departments of Magdalena Department, Magdalena, Cesar Department, Cesar and La Guajira Department, La Guajira. The highest point of the Sierra Nevada group (and Colombia in general) may be either Pico Cristóbal Colón or Pico Simón Bolívar, both in the municipalities of Santa Marta and Aracataca; it has yet to be determined which is higher. SRTM data and local topographic maps show that their true elevations are approximately , lower than the ...
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Glorian
Glorian (Thomas Gideon) is a fictional character appearing in American comic books published by Marvel Comics. Publication history Glorian first appeared in ''Fantastic Four'' #135 (June 1973), and was created by Gerry Conway and John Buscema. Fictional character biography Thomas Gideon, son of billionaire Gregory Gideon and his wife Claire, was born in Rochester, New York. Thomas' father concocted a scheme to defeat the Fantastic Four within one week. As a result of Gregory Gideon's machinations, Thomas and the Thing were accidentally trapped in Gregory Gideon's time machine. They were returned to the present, and Thomas reconciled with his father. A few years later, Thomas was aboard a private jet with his parents when it was caught in the heat-pulse and blast wave of a Russian nuclear weapon test. The plane crashed, killing all but Thomas and his father. Picked up by a Russian trawler, the two Gideons were eventually hospitalized. There they were told that they were dying of ...
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Logos
''Logos'' (, ; grc, wikt:λόγος, λόγος, lógos, lit=word, discourse, or reason) is a term used in Western philosophy, psychology and rhetoric and refers to the appeal to reason that relies on logic or reason, inductive and deductive reasoning. Aristotle first systemised the usage of the word, making it one of the three principles of rhetoric. This specific use identifies the word closely to the structure and content of text itself. This specific usage has then been developed through the history of western philosophy and rhetoric. The word has also been used in different senses along with ''rhema''. Both Plato and Aristotle used the term ''logos'' along with ''rhema'' to refer to sentences and propositions. It is primarily in this sense the term is also found in religion. Background grc, wikt:λόγος, λόγος, lógos, lit=word, discourse, or reason is related to grc, wikt:λέγω, λέγω, légō, lit=I say, label=Ancient Greek which is cognate with la, ...
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Tiphereth
Tiferet ( he, תִּפְאֶרֶת ''Tip̄ʾereṯ,'' in pausa: תִּפְאָרֶת ''Tip̄ʾāreṯ'', lit. 'beauty, glory, adornment') alternatively Tifaret, Tiphareth, Tifereth or Tiphereth, is the sixth sefira in the kabbalistic Tree of Life. It has the common association of "Spirituality", "Balance", "Integration", "Beauty", "Miracles", and "Compassion". Description In the Bahir it states: "Sixth is the adorned, glorious, delightful throne of glory, the house of the world to come. Its place is engraved in wisdom as it says 'God said: Let there be light, and there was light.'" Arthur Green. ''A guide to the Zohar'' Tiferet is the force that integrates the Sefira of Chesed ("Kindness") and Gevurah Gevurah or Geburah ( he, גְּבוּרָה, Gəvūrā}, Tiberian: ''Găḇūrā,'' lit. 'strength'), is the fifth ''sephirah'' in the kabbalistic tree of life, and it is the second of the emotive attributes of the ''sephirot''. It sits below ... ("Strength, also called Din ...
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White Tantra
White is the lightest color and is achromatic (having no hue). It is the color of objects such as snow, chalk, and milk, and is the opposite of black. White objects fully reflect and scatter all the visible wavelengths of light. White on television and computer screens is created by a mixture of red, blue, and green light. The color white can be given with white pigments, especially titanium dioxide. In ancient Egypt and ancient Rome, priestesses wore white as a symbol of purity, and Romans wore white togas as symbols of citizenship. In the Middle Ages and Renaissance a white unicorn symbolized chastity, and a white lamb sacrifice and purity. It was the royal color of the kings of France, and of the monarchist movement that opposed the Bolsheviks during the Russian Civil War (1917–1922). Greek and Roman temples were faced with white marble, and beginning in the 18th century, with the advent of neoclassical architecture, white became the most common color of new churches ...
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Sexual Transmutation
In psychology, sublimation is a mature type of defense mechanism, in which socially unacceptable impulses or idealizations are transformed into socially acceptable actions or behavior, possibly resulting in a long-term conversion of the initial impulse. Sigmund Freud believed that sublimation was a sign of maturity and civilization, allowing people to function normally in culturally acceptable ways. He defined sublimation as the process of deflecting sexual instincts into acts of higher social valuation, being "an especially conspicuous feature of cultural development; it is what makes it possible for higher psychical activities, scientific, artistic or ideological, to play such an 'important' part in civilized life." Wade and Travis present a similar view, stating that sublimation occurs when displacement "serves a higher cultural or socially useful purpose, as in the creation of art or inventions." Origin In the opening section of ''Human, All Too Human'' entitled 'Of first ...
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The Perfect Matrimony
''The Perfect Matrimony'' or ''The Door to Enter Into Initiation'' is the first of approximately seventy books written by Samael Aun Weor. It was first published in 1950 then revised and expanded in 1961. It describes the esoteric teachings of alchemy, tantra, kabbalah, the mysteries of the Maya, Aztecs, ancient Egyptians, Tibetans, and Essenes, among others. The sexual aspect of religion is stressed in every religion it covers, stating bluntly that “the topic of this book is exclusively Sexual Magic.” Sexual magic is explained as the synthesis of all religion. From the introduction of the 1960 edition: :''Sexual magic is practiced in esoteric Christianity. Sexual magic is practiced in Zen Buddhism. Sexual magic is practiced amongst the Initiated Yogis. Sexual magic is practiced amongst the Muslim Sufis. Sexual magic was practiced in the Initiatic Colleges of Troy, Egypt, Rome, Carthage, Eleusis. Sexual magic was practiced by the mysterious Maya, Aztec, Inca, Druids, etc.'' ...
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Squaring The Circle
Squaring the circle is a problem in geometry first proposed in Greek mathematics. It is the challenge of constructing a square with the area of a circle by using only a finite number of steps with a compass and straightedge. The difficulty of the problem raised the question of whether specified axioms of Euclidean geometry concerning the existence of lines and circles implied the existence of such a square. In 1882, the task was proven to be impossible, as a consequence of the Lindemann–Weierstrass theorem, which proves that pi (\pi) is a transcendental number. That is, \pi is not the root of any polynomial with rational coefficients. It had been known for decades that the construction would be impossible if \pi were transcendental, but that fact was not proven until 1882. Approximate constructions with any given non-perfect accuracy exist, and many such constructions have been found. Despite the proof that it is impossible, attempts to square the circle have been common ...
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N-dimensional Space
In physics and mathematics, the dimension of a mathematical space (or object) is informally defined as the minimum number of coordinates needed to specify any point within it. Thus, a line has a dimension of one (1D) because only one coordinate is needed to specify a point on itfor example, the point at 5 on a number line. A surface, such as the boundary of a cylinder or sphere, has a dimension of two (2D) because two coordinates are needed to specify a point on itfor example, both a latitude and longitude are required to locate a point on the surface of a sphere. A two-dimensional Euclidean space is a two-dimensional space on the plane. The inside of a cube, a cylinder or a sphere is three-dimensional (3D) because three coordinates are needed to locate a point within these spaces. In classical mechanics, space and time are different categories and refer to absolute space and time. That conception of the world is a four-dimensional space but not the one that was found necessa ...
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Aztec Religion
The Aztec religion is a monistic pantheism in which the Nahua concept of was construed as the supreme god , as well as a diverse pantheon of lesser gods and manifestations of nature. The popular religion tended to embrace the mythological and polytheistic aspects, and the Aztec Empire's state religion sponsored both the monism of the upper classes and the popular heterodoxies. The Aztec Empire officially recognized the most popular cults such that the deity was represented in the central temple precinct of the capital . The imperial cult was specifically that of the distinctive warlike patron god of the Mexica . Subjugated peoples were allowed to retain their own religious traditions in conquered provinces so long as they added the imperial god to their local pantheons, while the Empire would often incorporate practices from its new territories into the mainstream religion. In common with many other indigenous Mesoamerican civilizations, the Aztecs put great ritual emphasis ...
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Four-dimensional Space
A four-dimensional space (4D) is a mathematical extension of the concept of three-dimensional or 3D space. Three-dimensional space is the simplest possible abstraction of the observation that one only needs three numbers, called ''dimensions'', to describe the sizes or locations of objects in the everyday world. For example, the volume of a rectangular box is found by measuring and multiplying its length, width, and height (often labeled ''x'', ''y'', and ''z''). The idea of adding a fourth dimension began with Jean le Rond d'Alembert's "Dimensions" being published in 1754, was followed by Joseph-Louis Lagrange in the mid-1700s, and culminated in a precise formalization of the concept in 1854 by Bernhard Riemann. In 1880, Charles Howard Hinton popularized these insights in an essay titled "What is the Fourth Dimension?", which explained the concept of a " four-dimensional cube" with a step-by-step generalization of the properties of lines, squares, and cubes. The simplest form ...
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