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359 results for "EMA" — page 1 of 18

U_2_15 Credible Art, Music & Culture

U_2_15 — Art and Mathematics: Escher, Perspective, and Golden Ratio in Practice

The relationship between art and mathematics is one of the oldest and richest intersections in human intellectual history — from the geometric patterns of Islamic tile work and the proportional systems of ancient Greek s

art and mathematics Escher perspective golden ratio phi Fibonacci
ZH_1_03 Verified Archaeoastronomy

ZH_1_03 — Babylonian MUL.APIN and Mathematical Astronomy

Babylonian astronomy represents the first mathematical science in human history — the first tradition to develop quantitative, predictive models of celestial phenomena based on systematic observation and arithmetic calcu

Babylonian astronomy MUL.APIN mathematical astronomy cuneiform Enuma Anu Enlil planetary theory
E_4_04 Cataclysms & Chronology

E_4_04 — Mathematical Encoding in Mythology

Certain numbers appear with suspicious regularity across ancient mythologies worldwide: 72 (Egyptian conspirators against Osiris, degrees of precessional shift per degree), 108 (Hindu/Buddhist sacred number, suitors of P

mathematical encoding precessional numbers 72 108 432000 25920
ZG_5_16 Credible Linguistics & Communication

ZG_5_16 — Machine Translation and Semantic Loss: What Gets Lost Between Languages

Machine translation (MT) — the use of computational systems to translate text or speech from one language to another — has undergone revolutionary transformation since the 2010s through the advent of neural machine trans

machine translation NMT semantic loss untranslatability Google Translate transformer
Credible

INTERDOC_34 — Mathematics, Nature, and the Universal Language

[KEY FINDING] Eugene Wigner's 1960 essay "The Unreasonable Effectiveness of Mathematics in the Natural Sciences" (Communications in Pure and Applied Mathematics) posed what remains one of the deepest unsolved problems in

mathematics nature Fibonacci fractals Mandelbrot Wigner unreasonable effectiveness
T_1_15 Credible Psychology & Social

T_1_15 — Schema Theory: Cognitive Frameworks, Scripts, and Knowledge Organization

Schema theory — the idea that the mind organizes knowledge into structured mental frameworks (schemas) that guide perception, memory, and reasoning — is one of the foundational concepts in cognitive psychology, linking w

schema schema theory Bartlett Piaget assimilation accommodation
D_2_05 Sites & Artifacts

D_2_05 — Troy (Hisarlik): Schliemann, Stratigraphy, and the Birth of Field Archaeology

Troy (modern Hisarlik, northwestern Turkey) is one of the most famous archaeological sites in the world, identified with the legendary city of Homer's Iliad. The mound contains at least nine major stratigraphic layers sp

Troy Hisarlik Schliemann Dörpfeld Blegen Korfmann
ZD_1_09 Information & Computation

ZD_1_09 — Conway's Game of Life and Recreational Mathematics

Conway's Game of Life (1970), a two-dimensional cellular automaton devised by mathematician John Horton Conway (1937–2020), stands as perhaps the most famous example of how astonishingly complex behavior can arise from e

Game of Life cellular automata Conway recreational information-computation emergence self-replication
ZD_5_06 Verified Information & Computation

ZD_5_06 — Knowledge Representation: Ontologies, Semantic Web, and Knowledge Graphs

Knowledge representation (KR) is the field of artificial intelligence concerned with how to formally encode information about the world — facts, relationships, concepts, rules, and constraints — in formats that computer

knowledge representation ontology semantic web knowledge graph RDF OWL
P_5_01 Philosophy & Meaning

P_5_01 — Is Mathematics Discovered or Invented?

One of the oldest and most consequential questions in philosophy: Does mathematics exist independently of human minds (Platonism), or is it a human invention — a language we construct to describe patterns (formalism/cons

mathematical platonism formalism intuitionism Gödel Wigner unreasonable effectiveness
P_5_06 Philosophy & Meaning

P_5_06 — Philosophy of Mathematics

The philosophy of mathematics investigates the nature of mathematical objects, the status of mathematical truth, and the relationship between mathematics and the physical world. The fundamental question is: Are mathemati

philosophy of mathematics mathematical realism Platonism mathematics nominalism formalism logicism
N_1_14 Verified Secret Societies

N_1_14 — Pythagorean Brotherhood: Mathematics, Mysticism & Secret Knowledge

The Pythagorean Brotherhood (c. 530–400 BCE), founded by Pythagoras of Samos in Croton (southern Italy), was simultaneously a philosophical school, a religious community, and a political movement. The Pythagoreans are cr

Pythagoras Pythagorean Croton Magna Graecia number mysticism harmonic ratios
N_3_09 Verified Secret Societies

N_3_09 — OTO Thelema and Aleister Crowley

Thelema is a philosophical and religious system developed by English occultist Aleister Crowley (1875–1947), centered on the principle "Do what thou wilt shall be the whole of the Law" — articulated in The Book of the La

OTO Ordo Templi Orientis Thelema Aleister Crowley Book of the Law Aiwass
V_1_08 Mathematics & Information

V_1_08 — Mathematical Puzzles & Recreational Mathematics

Mathematical puzzles — problems posed for amusement, education, or intellectual challenge — have served as engines of mathematical discovery for over 4,000 years. The Rhind Mathematical Papyrus (c. 1650 BCE, Egypt) conta

mathematical puzzles recreational mathematics Rhind Papyrus Archimedes cattle problem Fibonacci rabbits Tower of Hanoi
V_1_19 Credible Mathematics & Information

V_1_19 — Non-Western Mathematical Traditions

The standard Eurocentric narrative of mathematics — from Greek geometry to the European Scientific Revolution — obscures the fact that many foundational mathematical innovations originated in India, China, the Islamic wo

indian-mathematics chinese-mathematics islamic-mathematics mayan-mathematics zero decimal-system
V_1_05 Mathematics & Information

V_1_05 — Ancient Number Systems & Gematria

Every literate civilization developed a number system, and the diversity of these systems reveals both universal mathematical needs and culturally specific solutions.

number systems gematria Babylonian base-60 sexagesimal Egyptian fractions Rhind Papyrus
V_1_09 Mathematics & Information

V_1_09 — Ancient Egyptian & Babylonian Mathematics

Ancient Egyptian and Babylonian mathematics — the two oldest documented mathematical traditions — represent fundamentally different approaches to mathematical thinking, both achieving remarkable sophistication millennia

Egyptian mathematics Babylonian mathematics Rhind Papyrus Moscow Papyrus Plimpton 322 cuneiform
V_1_02 Mathematics & Information

V_1_02 — Infinity, Paradoxes, and Mathematical Philosophy

Infinity has been a source of wonder, terror, and paradox since the ancient Greeks first grappled with Zeno's paradoxes of motion. Georg Cantor's revolutionary set theory (1870s-1890s) proved that infinities come in diff

infinity Cantor set theory Zeno paradoxes Russell paradox continuum hypothesis
V_1_14 Mathematics & Information

V_1_14 — Mathematical Constants: e, φ, √2, and Beyond

Mathematical constants are fixed numerical values that arise naturally from mathematical structures — appearing independently across diverse areas from geometry and analysis to probability and physics. The most famous, $

mathematical constants pi Euler number golden ratio phi square root two
V_1_10 Mathematics & Information

V_1_10 — Ancient Greek Mathematics

Ancient Greek mathematics (c. 600 BCE – 500 CE) transformed mathematics from a collection of empirical recipes into a deductive science built on axioms, definitions, and rigorous proof. Thales of Miletus (c. 624–546 BCE)

Greek mathematics Euclid Elements Pythagoras Archimedes Thales