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.

2,633 results for "He Jiankui" — page 59 of 132

ZA_4_19 Verified Physics & Quantum

ZA_4_19 — Cryogenics and Low-Temperature Physics

Cryogenics — the production and behavior of materials at temperatures below ~120 K (−153 °C) — began with Heike Kamerlingh Onnes (Leiden), who first liquefied helium on July 10, 1908, reaching 4.2 K and opening the ultra

cryogenics low temperature liquid helium liquid nitrogen Kamerlingh Onnes absolute zero
I_2_04 Verified UAP Disclosure

I_2_04 — AARO, Congressional Oversight, and UAP Legislative History

The period from 2017 to the present represents the most significant legislative and institutional engagement with unidentified anomalous phenomena (UAP) in US government history. What began with the December 2017 New Yor

AARO All-domain Anomaly Resolution Office UAPTF AATIP Congressional oversight NDAA
I_2_01 Verified UAP Disclosure

I_2_01 — UAP Government Disclosure Timeline (1947–2026)

The history of government engagement with the UFO/UAP phenomenon spans nearly 80 years, from the first official U.S. Air Force investigations in 1947 through the modern era of Congressional hearings and institutional dis

Project Blue Book Project Sign Project Grudge Robertson Panel Condon Report AATIP
I_3_19 Credible UAP Disclosure

I_3_19 — UAP Hotspot Geographic Analysis

Geographic analysis of UAP (Unidentified Aerial Phenomena) sighting data reveals spatially non-random distributions, with persistent concentrations near military installations, nuclear facilities, coastlines, and geologi

uap-hotspot geographic-analysis sighting-clusters military-proximity nuclear-correlation skinwalker-ranch
I_3_02 Credible UAP Disclosure

I_3_02 — UAP & Nuclear Facilities Connection

A persistent pattern across decades and nations links UAP activity to nuclear installations — weapons storage, ICBM launch facilities, nuclear test sites, and reactor complexes. Robert Hastings documented 180+ military w

UFO nuclear Malmstrom AFB ICBM shutdown Hastings Salas nuclear weapons
I_5_10 Credible UAP Disclosure

I_5_10 — Crop Circles: History, Analysis, and Debunking

Crop circles (or "agriglyphs") are geometric patterns created by the systematic flattening of cereal crops, predominantly wheat, barley, and rapeseed. Although simple circular formations have been reported sporadically s

crop circles crop formations agriglyphs Doug Bower Dave Chorley circlemakers
I_5_01 Credible UAP Disclosure

I_5_01 — Whistleblowers & Key Figures

This document profiles 12 key individuals whose testimony, research, or institutional positions have shaped the UAP disclosure landscape. Each figure is rated independently using the tier system, with emphasis on verifia

Grusch Elizondo Fravor Graves Nell Gallaudet
I_5_07 Credible UAP Disclosure

I_5_07 — Pre-Modern UAP Accounts — Historical Sightings

Accounts of anomalous aerial phenomena predate the modern UFO era (1947) by millennia. Classical authors including Livy, Pliny the Elder, Plutarch, and Josephus recorded "prodigies" involving shields, spears, and armies

historical UAP Nuremberg 1561 Basel 1566 broadsheet aerial phenomena prodigies
I_5_09 Credible UAP Disclosure

I_5_09 — Cattle Mutilation and UAP Association

Cattle mutilation refers to the unexplained deaths of livestock — predominantly cattle — found with specific organs or tissue removed with what witnesses describe as "surgical precision," often accompanied by complete or

cattle mutilation animal mutilation surgical precision exsanguination predator exclusion UFO mutilation link
V_1_05 Verified 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_4_14 Credible Mathematics & Information

V_4_14 — Wavelets: Multi-Resolution Analysis and Signal Processing

Wavelets — localized, oscillating functions that can be scaled and shifted to analyze signals at multiple resolutions simultaneously — represent one of the most important mathematical developments of the late 20th centur

wavelet multi-resolution analysis wavelet transform Haar wavelet Daubechies wavelet signal processing
V_4_22 Verified Mathematics & Information

V_4_22 — DNA as Computing and Information Storage Substrate

DNA is not merely the molecule of heredity — it is emerging as a revolutionary substrate for computation and long-term data storage that could fundamentally challenge silicon-based information technology. The field was l

DNA computing DNA data storage biological computing Leonard Adleman molecular computing DNA origami
V_4_03 Verified Mathematics & Information

V_4_03 — Geometric Probability and Buffon's Needle

Geometric probability assigns probabilities to random geometric events — needle drops, random points in regions, random lines intersecting figures — formalizing questions that blend chance with spatial structure. Buffon'

geometric probability Buffon needle Bertrand paradox integral geometry stochastic geometry random convex sets
V_4_25 Verified Mathematics & Information

V_4_25 — Bayesian Inference: Probability as Rational Belief Updating

Bayesian inference — the mathematical framework for updating beliefs in light of evidence using Bayes' theorem — has become one of the most powerful and contested ideas in modern science. Named after Reverend Thomas Baye

bayesian inference bayes theorem prior probability posterior probability likelihood bayesian statistics
V_4_20 Credible Mathematics & Information

V_4_20 — Hypercomputation & Beyond-Turing Models

Hypercomputation refers to any model of computation that can solve problems beyond the theoretical capabilities of standard Turing machines — the abstract devices defined by Alan Turing in his landmark 1936 paper "On Com

hypercomputation super-Turing oracle machines analog computation Turing limit Church-Turing thesis
V_4_15 Credible Mathematics & Information

V_4_15 — Formal Verification: Proving Programs Correct

Formal verification — the use of rigorous mathematical methods to prove that a software or hardware system satisfies its specification — aims to provide absolute correctness guarantees, going beyond testing (which can re

formal verification program correctness Hoare logic model checking theorem proving type theory
V_3_04 Verified Mathematics & Information

V_3_04 — Combinatorics & Counting: Pascal's Triangle to Modern Applications

Combinatorics — the mathematics of counting, arrangement, and selection — is one of the oldest and most widely applicable branches of mathematics, with roots across multiple civilizations. Pascal's triangle — the triangu

combinatorics counting Pascal's triangle binomial coefficients Yang Hui Pingala
V_3_01 Verified Mathematics & Information

V_3_01 — Statistics & Probability: Pascal to Bayes

Probability and statistics — the mathematics of uncertainty — emerged as formal disciplines from the Pascal-Fermat correspondence (1654) on the "problem of points" (how to divide stakes in an interrupted game of chance),

statistics probability Pascal Fermat Bayes Bernoulli
V_3_14 Credible Mathematics & Information

V_3_14 — Stochastic Processes: Random Walks, Markov Chains, and Brownian Motion

Stochastic processes — mathematical models of systems evolving randomly over time — provide the essential framework for understanding phenomena where uncertainty is intrinsic: the jittery motion of pollen grains in water

stochastic processes random walk Markov chain Brownian motion Wiener process Poisson process
V_3_05 Verified Mathematics & Information

V_3_05 — Linear Algebra: Matrices, Vectors, and Transformations

Linear algebra is arguably the most practically important branch of mathematics, underpinning quantum mechanics, machine learning, computer graphics, engineering, statistics, and nearly every computational science. It st

linear algebra matrices vectors vector spaces eigenvalues eigenvectors