RESEARCH BASE
Search 3,721 documents across 34 fields — every claim tier-rated by evidence
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.
407 results for "string theory" — page 4 of 21
ZD_1_14 — Type Theory: Lambda Calculus, Dependent Types, and the Curry-Howard Correspondence
Type theory is a foundational framework in mathematics, logic, and computer science that classifies values and expressions into types — categories that determine what operations are valid: a natural number can be added t
ZD_1_04 — Coding Theory & Error Correction
Coding theory — the mathematics of reliable communication over unreliable channels — was founded by Claude Shannon (1948), who proved the existence of channel capacity (a maximum rate at which information can be transmit
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
ZD_4_02 — Game Theory, Strategic Interaction, and Cooperation
Game theory is the mathematical study of strategic interaction among rational agents, founded by John von Neumann and Oskar Morgenstern's Theory of Games and Economic Behavior (1944) and revolutionized by John Nash's equ
ZD_4_13 — Network Science: Graph Theory, Small Worlds, and Scale-Free Networks
Network science is the study of complex systems represented as networks (graphs) — collections of nodes (vertices) connected by edges (links) — encompassing social networks (people connected by friendships, collaboration
ZD_2_05 — Robotics and Control Theory
Robotics integrates mechanical engineering, electrical engineering, computer science, and control theory to design, build, and program machines that sense, reason, and act in the physical world. Control theory — the math
P_2_17 — Philosophy of Law: Jurisprudence and Legal Theory
Jurisprudence — the philosophical study of law's nature, authority, and relationship to morality — addresses foundational questions: What makes a rule a "law"? Is law necessarily connected to morality? How should judges
R_1_16 — Endosymbiotic Theory: Modern Developments in Organelle Evolution
Endosymbiotic theory — the proposition that mitochondria and chloroplasts originated as free-living bacteria that were engulfed by ancestral eukaryotic cells and subsequently became obligate intracellular symbionts — is
R_1_12 — History of Evolutionary Theory
Evolutionary theory — the unifying framework of modern biology — has itself undergone a remarkable evolution over more than two centuries. Pre-Darwinian ideas included Lamarck's transformism (1809), which proposed that o
ZA_2_14 — Penrose Twistor Theory: Spinor Geometry and Spacetime
Twistor theory — conceived by Roger Penrose beginning in 1967 — is a radical reformulation of the geometry underlying physics in which the fundamental objects are not points in spacetime but rather twistors: elements of
ZA_1_02 — Quantum Field Theory: Foundations of Modern Physics
Quantum Field Theory (QFT) is the theoretical framework that combines quantum mechanics with special relativity, treating particles not as fundamental objects but as excitations — "ripples" — in underlying quantum fields
ZA_4_25 — Caloric Theory: The Heat Fluid That Built Thermodynamics
Caloric theory held that heat is a self-repelling, weightless, indestructible fluid — calorique — that flows from hotter bodies to cooler ones and can be stored within matter. Formalized by Antoine-Laurent de Lavoisier i
ZA_4_22 — Superconductivity: BCS Theory to High-Temperature
Superconductivity — the complete vanishing of electrical resistance and the expulsion of magnetic fields below a critical temperature — was discovered by Heike Kamerlingh Onnes on April 8, 1911, in mercury at 4.2 K. The
ZA_3_12 — Lattice Gauge Theory and Non-Perturbative QCD
Lattice gauge theory — the formulation of quantum field theories on a discrete spacetime lattice rather than in continuous spacetime — is the only known first-principles method for making non-perturbative calculations in
V_4_28 — Game Theory: Strategic Decision-Making and Evolutionary Dynamics
Game theory — the mathematical study of strategic interaction among rational agents — was formalized by John von Neumann and Oskar Morgenstern in Theory of Games and Economic Behavior (1944) and transformed by John Nash'
V_4_23 — Shannon Information Theory: Entropy, Communication, and the Mathematical Theory of Information
Claude Elwood Shannon (1916–2001) published "A Mathematical Theory of Communication" in the Bell System Technical Journal in July and October 1948, founding the field of information theory. Shannon defined information qu
V_4_24 — Chaos Theory: Nonlinear Dynamics, Strange Attractors, and the Butterfly Effect
Chaos theory — the study of deterministic systems exhibiting sensitive dependence on initial conditions — emerged in the 1960s–70s as a revolutionary insight: simple mathematical equations can produce behavior so complex
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
V_3_13 — Nonlinear Dynamics and Bifurcation Theory
Nonlinear dynamics studies systems whose behavior is not proportional to their inputs — where small changes can produce large effects, qualitative transitions, and deterministic chaos. While linear systems superpose pred
V_3_03 — Chaos Theory & Fractals: Mathematics of Complexity
Chaos theory — the mathematical study of systems that are deterministic yet unpredictable — represents one of the most profound discoveries of 20th-century mathematics. Edward Lorenz (1963) discovered that a simple syste
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