LOGOS

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Imagining the first moment of creation, combining geometry with basic cocepts of dimensional increase, to reveal an emergent, symbolic template for the subsequent genesis of matter, life, intelligence and sentient beings predisposed towards the conceit that such things are imaginable. As above, so below, the shape and proportion of numbers are universal constants. Over the ages some have felt such awe for these patterns as to fear they speak the unspeakable name of God.

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Logos (pronounced /ˈloʊɡɒs/ or /ˈlɒgɒs/; Greek λόγος logos) is an important term in philosophy, analytical psychology, rhetoric and religion.

Heraclitus (ca. 535–475 BC) established the term in Western philosophy as meaning both the source and fundamental order of the cosmos. The sophists used the term to mean discourse, and Aristotle applied the term to rational discourse. The Stoic philosophers identified the term with the divine animating principle pervading the universe. After Judaism came under Hellenistic influence, Philo adopted the term into Jewish philosophy. The Gospel of John identifies Jesus as the incarnation of the Logos, through which all things are made. The gospel further identifies the Logos as divine (theos).[1] Second-century Christian Apologists, such as Justin Martyr, identified Jesus as the Logos or Word of God, a distinct intermediary between God and the world.

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Kabbalah (Hebrew: קַבָּלָה‎, lit. “receiving”) is a discipline and school of thought concerned with the mystical aspect of Judaism. It is a set of esoteric teachings that is meant to explain the relationship between an infinite, eternal and essentially unknowable Creator with the finite and mortal universe of His creation. In solving this paradox, Kabbalah seeks to define the nature of the universe and the human being, the nature and purpose of existence, and various other ontological questions.

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Early geometry

The earliest recorded beginnings of geometry can be traced to cavemen, who discovered obtuse triangles in the ancient Indus Valley (see Harappan Mathematics), and ancient Babylonia (see Babylonian mathematics) from around 3000 BC. Early geometry was a collection of empirically discovered principles concerning lengths, angles, areas, and volumes, which were developed to meet some practical need in surveying, construction, astronomy, and various crafts. Among these were some surprisingly sophisticated principles, and a modern mathematician might be hard put to derive some of them without the use of calculus. For example, both the Egyptians and the Babylonians were aware of versions of the Pythagorean theorem about 1500 years before Pythagoras; the Egyptians had a correct formula for the volume of a frustum of a square pyramid; the Babylonians had a trigonometry table.

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