Archetype The concept of an archetype /ˈɑrkɪtaɪp/ is found in areas relating to behavior, modern psychological theory, and literary analysis. An archetype can be…: …a statement, pattern of behavior, or prototype which other statements, patterns of behavior, and objects copy or emulate; ……a Platonic philosophical idea referring to pure forms which embody the fundamental characteristics of a thing; ……a collectively-inherited unconscious idea, pattern of thought, image, etc., that is universally present in individual psyches, as in Jungian psychology; ……or a constantly recurring symbol or motif in literature, painting, or mythology (this usage of the term draws from both comparative anthropology and Jungian archetypal theory). Etymology Plato The origins of the archetypal hypothesis date back as far as Plato. Jungian archetypes Archetypal literary criticism See also References Jump up ^ Douglas Harper.
ANGEL NUMBER 444 Number 4 resonates with the vibrations of the Archangels, practicality and responsibility, productivity, illumination and initiation, building solid foundations, stability and ability, honesty and inner-wisdom, determination and endurance, hard work and progress. Number 4 also represents our passion and drive and encourages us to work harmoniously yet diligently to achieve our goals and aspirations. Number 4 is also the number that represents the four elements of Air, Fire, Water and Earth, and the four sacred directions, North, South, East and West. With three 4’s appearing, the influences and energies of the number 4 are magnified and enhanced. Angel Number 444 asks that you pay attention to your intuition and inner-wisdom as your connection with your angels and the angelic realm is very strong at this time. Number 444 relates to number 3 (4+4+4=12, 1+2=3) and Angel Number 3.
Parmenides (dialogue) Parmenides (Greek: Παρμενίδης) is one of the dialogues of Plato. It is widely considered to be one of the more, if not the most, challenging and enigmatic of Plato's dialogues. The Parmenides purports to be an account of a meeting between the two great philosophers of the Eleatic school, Parmenides and Zeno of Elea, and a young Socrates. The occasion of the meeting was the reading by Zeno of his treatise defending Parmenidean monism against those partisans of plurality who asserted that Parmenides' supposition that there is a one gives rise to intolerable absurdities and contradictions. At this point, Parmenides takes over as Socrates' interlocutor and dominates the remainder of the dialogue. After establishing that Socrates himself has made the distinction between Forms and sensibles, Parmenides asks him what sorts of Form he is prepared to recognize. The second part of the dialogue can be divided in the three following parts: Hypothesis n.1: If it is one.
Phyllotaxis In botany, phyllotaxis or phyllotaxy is the arrangement of leaves on a plant stem (from Ancient Greek phýllon "leaf" and táxis "arrangement"). Phyllotactic spirals form a distinctive class of patterns in nature. Pattern structure Opposite leaf pattern Whorled leaf pattern Two different examples of the alternate (spiral) leaf pattern Brabejum stellatifolium - new growth, showing whorls separated by long internodes. With an alternate (spiral) pattern, each leaf arises at a different point (node) on the stem. Distichous phyllotaxis, also called "two-ranked leaf arrangement" is a special case of either opposite or alternate leaf arrangement where the leaves on a stem are arranged in two vertical columns on opposite sides of the stem. Distichous leaf arrangement in Clivia Aloe plicatilis showing distichous phyllotaxis Boophane disticha is named for its phyllotaxis In an opposite pattern, if successive leaf pairs are perpendicular, this is called decussate. Repeating spiral Two primordia
Asclepius Asclepius (/æsˈkliːpiəs/; Greek: Ἀσκληπιός, Asklēpiós [asklɛːpiós]; Latin: Aesculapius) was a god of medicine and healing in ancient Greek religion. Asclepius represents the healing aspect of the medical arts; his daughters are Hygieia ("Hygiene", the goddess/personification of health, cleanliness, and sanitation), Iaso (the goddess of recuperation from illness), Aceso (the goddess of the healing process), Aglæa/Ægle (the goddess of beauty, splendor, glory, magnificence, and adornment), and Panacea (the goddess of universal remedy). He was associated with the Roman/Etruscan god Vediovis. He was one of Apollo's sons, sharing with Apollo the epithet Paean ("the Healer"). The rod of Asclepius, a snake-entwined staff, remains a symbol of medicine today. Those physicians and attendants who served this god were known as the Therapeutae of Asclepius. Etymology The etymology of the name is unknown. Mythology Birth He was the son of Apollo and a human woman, Coronis.
Fibonacci - Tesseract - Torus - Eye of Providence - Fish of Jesus - Cross - Flower of Life - Star of David - Lattice - Scalar - Sphere - Vesica Piscis - Ying Yang - Mandala - Duality - Opposing Vortex...ETC * Please be patient as this is a continuing work in progress. Until a proper manuscript can be written, the information provided may seem superfluous. I assure you it is not, and it directly relates to Mesopotamia, specifically the Sumerian Number System leading into the cuneiform writing style that to this day has not been properly deciphered or interpreted. (My conclusion is they did NOT use a Base 60 number system. Base 60 is a resonant number system of the Extended Fibonacci Tables as one of the foundations, like a central axis, is the number 12 squared, or 144. They did not count knuckles to arrive at the Base 60 number system. I've decided to release my findings. The reasoning behind this thought comes from the Fibonacci Sequence, and the fact that the sequence that he wrote about in Liber Abaci was not his creation or his own personal discovery, but was an example of the Hindu-Arabic numeral system. How does that relate to what I found? The universe is simple. email@example.com
Third man argument Principles of Plato's theory of Forms Plato's theory of Forms, as it is presented in such dialogues as the Phaedo, Republic and the first part of the Parmenides, seems committed to the following principles: "F" stands for any Form (appearance, property). One-over-many: For any plurality of F things, there is a form of F-ness by virtue of partaking of which each member of that plurality is F.Self-predication: Every form of F-ness is itself F.Non-self-partaking: No form partakes of itself.Uniqueness: For any property F, there is exactly one form of F-ness.Purity: No form can have contrary properties.One/many: The property of being one and the property of being many are contraries.Oneness: Every form is one. The argument However, the TMA shows that these principles are mutually contradictory, as long as there is a plurality of things that are F: (In the following sentences, large is used as an example; however the argumentation obviously holds for any F.) Interpretation
Implosion Group - Dan Winter's Fractal Physics + Bliss Science..Sacred Geometry&Physics Consciousness Infinite regress Distinction is made between infinite regresses that are "vicious" and those that are not. Aristotle Aristotle argued that knowing does not necessitate an infinite regress because some knowledge does not depend on demonstration: Some hold that, owing to the necessity of knowing the primary premises, there is no scientific knowledge. Consciousness Infinite regress in consciousness is the formation of an infinite series of "inner observers" as we ask the question of who is observing the output of the neural correlates of consciousness in the study of subjective consciousness. Optics References See also
The Bridges Organization - The Bridges Organization: art and mathematics New Jersey Devils -Red- Primary Logo Crewneck Sweatshirt Non-Euclidean geometry Behavior of lines with a common perpendicular in each of the three types of geometry In mathematics, non-Euclidean geometry consists of two geometries based on axioms closely related to those specifying Euclidean geometry. As Euclidean geometry lies at the intersection of metric geometry and affine geometry, non-Euclidean geometry arises when either the metric requirement is relaxed, or the parallel postulate is set aside. In the latter case one obtains hyperbolic geometry and elliptic geometry, the traditional non-Euclidean geometries. When the metric requirement is relaxed, then there are affine planes associated with the planar algebras which give rise to kinematic geometries that have also been called non-Euclidean geometry. Another way to describe the differences between these geometries is to consider two straight lines indefinitely extended in a two-dimensional plane that are both perpendicular to a third line: History Early history Terminology