The Founding of the United Nations: From the Atlantic Charter to 1945
How the UN was founded: the 1941 declarations, Moscow, Dumbarton Oaks, the Yalta veto deal, San Francisco and the Charter in force on 24 October 1945.
383 articles · page 3 of 16
Articles 49–72 of 383, newest first. The introduction to this reading list, its topic hubs and the guides other articles cite most are on the first page.
How the UN was founded: the 1941 declarations, Moscow, Dumbarton Oaks, the Yalta veto deal, San Francisco and the Charter in force on 24 October 1945.
A fractional share is less than one whole share. How dollar-based orders, dividends and splits work, and the limits on voting, order types and transfers.
How to compose functions, why order matters, when a function has an inverse, and how to find and check one, with examples on finite sets and the integers.
Every integer above 1 is a product of primes in exactly one way. Why that needs proof, how existence and uniqueness are shown, and what it tells you.
A generating function stores a sequence as the coefficients of a power series. How to build one, the core identities, and how to count and solve recurrences.
A proper coloring gives adjacent vertices different colors. How to find the chromatic number, the bounds that help, the four color theorem, and scheduling uses.
Two graphs are isomorphic when a relabelling turns one into the other. How to prove it with a bijection, disprove it with an invariant, and avoid the traps.
The vocabulary of graph theory explained with small examples: vertices, edges, degree, paths, cycles, connectivity and the handshake lemma, with its proof.
A Hamiltonian cycle visits every vertex exactly once. Why no simple test exists, the sufficient conditions that help, and how to rule one out.
How a company declares and pays a dividend, which date decides who receives it, why the share price often drops on the ex-date, and how stock dividends differ.
What happens between pressing buy and owning a share: brokers, exchanges, market makers, how prices form from bids and asks, and when a trade settles.
Build a truth table without errors: count the rows, fill the input columns in a fixed pattern, add one column per connective, and read the final column.
Last price, change, bid and ask, volume, ranges, market cap, P/E and yield: what each figure on a stock quote means and what it does not tell you.
What a company publishes each quarter, where to find it on EDGAR, and how to read the income statement, cash flow, risk factors and non-GAAP figures.
Each candlestick shows a period's open, high, low and close. How to read bodies and wicks, what common patterns are said to mean, and why none of them predicts.
A two-week plan for a discrete math exam: learn the definitions, test yourself instead of rereading, practise proofs from blank paper, and sit a timed mock.
A direct proof assumes the hypothesis and reasons forward to the conclusion. A reusable template, five worked proofs and the mistakes that cost marks.
England and France fought on and off from 1337 to 1453. The three phases, the truces between them, and why a war named by later historians ran 116 years.
Inclusion–exclusion counts a union of overlapping sets: add the sets, subtract pairwise overlaps, add back triple overlaps. Formulas and four worked problems.
An index fund aims to match an index's return before fees rather than beat it. How tracking works, why costs matter, tracking difference and the limits.
One-to-one, onto, or both? Definitions, worked examples on finite and infinite sets, how to prove each property, and how to count each kind of function.
The warning signs the SEC lists: guaranteed high returns, pressure to act now, unsolicited contacts, odd payment methods and pump-and-dump stock tips.
Knights always tell the truth and knaves always lie. How to turn each statement into a biconditional, solve by cases or truth table, and check the answer.
How many shortest routes cross a grid? Why the answer is a binomial coefficient, how to count paths through or around a point, and the Pascal link.