RESEARCH BASE

Search 3,721 documents across 34 fields — every claim tier-rated by evidence

3,721 Documents 34 Sections 43,625 Citations 34,852 Keywords Indexed 4 Evidence Tiers

3,633 are the core, quality-scored corpus (34 lettered sections — see How We Work); the remaining 88 are cross-corpus synthesis documents (68 InterDocs, 12 Connections, 8 Theories) also indexed here.

384 results for "network analysis" — page 4 of 20

F_2_13 Credible Lost Connections

F_2_13 — Copper Trade Networks: Great Lakes to Mediterranean

The Great Lakes copper deposits — particularly the vast deposits of native (naturally pure) copper on the Keweenaw Peninsula and Isle Royale of Michigan's Upper Peninsula — represent one of the world's most remarkable mi

copper native copper Great Lakes Lake Superior Isle Royale Keweenaw
F_4_32 Verified Lost Connections

F_4_32 — Obsidian Trade Networks: Volcanic Glass and Long-Distance Exchange

Obsidian — volcanic glass formed when felsic lava cools rapidly — was one of the most important raw materials in human prehistory, prized for its ability to produce the sharpest cutting edges known (fracture to edges of

obsidian trade networks volcanic glass sourcing geochemistry XRF
F_3_13 Credible Lost Connections

F_3_13 — Cave Art Networks — Ice Age Information Highways

Ice Age cave art — the painted, engraved, and sculpted images found in deep caves across Europe, Southeast Asia, and elsewhere, dating from the Upper Paleolithic (~45,000–10,000 BP) — is the oldest known evidence of comp

cave art parietal art rock art Upper Paleolithic Ice Age Pleistocene
V_3_02 Verified Mathematics & Information

V_3_02 — Graph Theory & Network Mathematics

Graph theory — the mathematics of networks, connections, and relationships — began with Euler's Königsberg bridge problem (1736) and has become one of the most broadly applicable branches of mathematics, with direct rele

graph theory network Euler Königsberg Erdős random graph
V_3_09 Verified Mathematics & Information

V_3_09 — Fourier Analysis: Signal Processing and the Mathematics of Frequency

Fourier analysis — the decomposition of functions into constituent sinusoidal waves — is one of the most transformative mathematical ideas in science and engineering. Joseph Fourier's 1822 insight that any periodic funct

Fourier analysis Fourier series Fourier transform FFT fast Fourier transform spectral analysis
U_5_18 Verified Art, Music & Culture

U_5_18 — Fractals in Art, Music & Mathematical Aesthetics

Fractal geometry is deeply woven into the fabric of human aesthetic experience across cultures and millennia — not as ornament, but as structure. Richard Taylor (University of Oregon) discovered in 1999 that Jackson Poll

fractal art fractal aesthetics Jackson Pollock 1/f music Taylor fractal analysis drip painting
K_3_17 Verified Consciousness

K_3_17 — Psychedelic Consciousness — DMT, Psilocybin Neural Effects

The psychedelic renaissance in neuroscience — a period of renewed scientific investigation beginning circa 2006 after decades of regulatory restriction — has produced an unprecedented body of neuroimaging, pharmacologica

psychedelic psilocybin DMT dimethyltryptamine LSD 5-HT2A receptor
ZG_3_14 Verified Linguistics & Communication

ZG_3_14 — Register, Style, and Genre: Variation Across Social Contexts

Every competent language user commands a range of styles or registers — varieties of language associated with particular situations, purposes, and audiences. A doctor does not speak to patients the same way she speaks to

register style genre formality Halliday field
ZB_5_17 Verified Ecology & Biology

ZB_5_17 — Constructal Law & Flow Architecture: Why Nature Branches the Way It Does

Most fractal descriptions of nature are descriptive: they observe that rivers branch like blood vessels, blood vessels branch like trees, trees branch like lightning bolts, and lightning bolts branch like river deltas. A

constructal law Adrian Bejan flow architecture branching networks Murray's law river delta
ZC_3_23 Verified Social Science

ZC_3_23 — Commons Governance — Ostrom

Elinor Ostrom (1933–2012), professor of political science at Indiana University Bloomington, became the first woman to receive the Nobel Memorial Prize in Economic Sciences (2009) for her groundbreaking work demonstratin

commons governance Elinor Ostrom common-pool resources tragedy of the commons Garrett Hardin institutional analysis
G_4_09 Verified Modern Frameworks

G_4_09 — Bioarchaeology and Forensic Anthropology: Reading the Dead

Bioarchaeology—the study of human remains from archaeological contexts—transforms skeletons from anonymous objects into biographical records of individual lives. Through stable isotope analysis of bone and tooth enamel,

bioarchaeology isotope analysis strontium carbon isotopes nitrogen isotopes oxygen isotopes
G_4_10 Verified Modern Frameworks

G_4_10 — Paleoclimatology Methods: Proxies, Models, and Reconstruction

Paleoclimatology reconstructs Earth's climate history using natural archives—physical, chemical, and biological proxies preserved in geological and biological materials. Speleothems (cave formations) record precipitation

paleoclimatology climate proxies speleothems pollen analysis palynology foraminifera
G_3_19 Credible Modern Frameworks

G_3_19 — Hermeneutics: Interpretive Frameworks for Ancient Texts

Hermeneutics — the theory and methodology of interpretation — provides the foundational framework for understanding ancient texts, inscriptions, and symbolic systems. Originating in biblical exegesis and classical philol

hermeneutics interpretation-theory gadamer schleiermacher ricoeur hermeneutic-circle
O_1_17 Speculative Earth Anomalies

O_1_17 — Ley Lines: Scientific Investigation of Alleged Landscape Alignments

Ley lines — the hypothesis that significant ancient sites (megalithic monuments, churches, hillforts, springs, crossroads) are aligned along straight lines across the landscape — originated with Alfred Watkins (1855–1935

ley lines landscape alignments Alfred Watkins straight tracks archaeoastronomy sacred geometry
D_1_19 Verified Sites & Artifacts

D_1_19 — Poverty Point: Louisiana's Enigmatic Archaic Earthwork Complex

Poverty Point is a Late Archaic period (approximately 1700–1100 BCE) earthwork complex located near the town of Epps in West Carroll Parish, northeastern Louisiana, on the Macon Ridge overlooking the floodplain of Bayou

Poverty Point Louisiana Archaic period mound builders earthworks concentric ridges
D_5_16 Credible Sites & Artifacts

D_5_16 — Color Symbolism in Ancient Sacred Architecture

Ancient sacred buildings were never the bare stone ruins we see today. From Egyptian temples blazing with red, blue, yellow, and green to Maya pyramids coated in vivid red plaster to Greek temples painted in polychromati

color-symbolism sacred-architecture pigment-analysis red-ochre lapis-lazuli temple-color
ZD_3_06 Verified Information & Computation

ZD_3_06 — Internet Architecture and Protocols

The Internet — a global network of interconnected networks — is arguably the most transformative technology of the late 20th century, connecting >5 billion users worldwide. Its architecture reflects deliberate design cho

internet TCP/IP protocol packet switching ARPANET HTTP
ZD_3_19 Credible Information & Computation

ZD_3_19 — Quantum Internet

The quantum internet — a network that transmits quantum information (qubits) between distant nodes using the principles of quantum mechanics, particularly entanglement and superposition — represents one of the most ambit

quantum internet quantum networking entanglement distribution quantum key distribution QKD quantum repeaters
ZD_3_20 Credible Information & Computation

ZD_3_20 — Edge Computing

Edge computing is a distributed computing paradigm that brings computation and data storage closer to the sources of data — at or near the "edge" of the network — rather than relying on a centralized data center. The con

edge computing fog computing IoT latency content delivery network MEC
ZD_5_01 Verified Information & Computation

ZD_5_01 — Graph Theory and Algorithms

Graph theory — the mathematical study of graphs (networks of vertices/nodes connected by edges/links) — is one of the most widely applicable branches of mathematics, modeling everything from social networks and transport

graph theory graph algorithm shortest path network flow Euler path Dijkstra