Counterfactual History: What If Questions, Taken Seriously
What-if history has real uses and real limits. How historians use counterfactuals, where they break down, and how a simulation handles the problem.
383 articles · page 16 of 16
Articles 361–383 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.
What-if history has real uses and real limits. How historians use counterfactuals, where they break down, and how a simulation handles the problem.
Matching pairs is one memory task among many. The formats we built instead, what each one actually stresses, and the ones that did not survive testing.
An honest read on brain training claims: what practice reliably improves, what it does not transfer to, and what regulators have said about the marketing.
Anchoring, chunking and sequence-first methods for holding onto dates, and why memorising isolated years is the least effective approach.
A workable self-study routine for history: picking a spine, choosing sources, taking notes that survive, and knowing when to go narrow.
Halving and doubling, factor splitting, divisibility checks and remainder handling: the division methods that survive contact with a real number.
The Silk Road was a network, not a road, and most traders never crossed it end to end. What moved along it and what that changed.
Several civilisations failed within about fifty years around 1200 BC. The leading explanations, the evidence behind each, and what remains unsettled.
The fall of Rome has at least four competing explanations. What each one claims, what evidence supports it, and why historians still argue about the date.
What BCE and CE stand for, why they replaced BC and AD in academic writing, why there is no year zero, and how that affects century arithmetic.
Why short daily practice beats long occasional sessions, how to design a minimum you can always hit, and what streaks are actually good and bad at.
Rounding, front-end estimation, compatible numbers and order-of-magnitude checks — the techniques that make arithmetic useful when precision is not the point.
Why calendars need leap rules, how solar and lunar systems differ, why the Gregorian switch happened at different times, and what that means for old dates.
Stone Age to modern: what each era label covers, why the boundaries are conventions rather than discoveries, and where the standard scheme stops working.
Chunking, the method of loci, elaboration and retrieval practice — which memory techniques have support, and the important limit on what any of them do.
Doubling and halving, multiplying by 11, the difference of squares, and near-round-number tricks — each with the algebra that makes it work.
The 1% and 10% anchors, the commutative trick that makes hard percentages easy, tips and discounts, and how to reason about percentage change correctly.
What makes a source primary, why the label depends on the question you are asking, and a practical procedure for evaluating any historical claim.
What working memory is, how small its capacity really is, and an honest account of why researchers still disagree about whether training transfers to anything.
Stratigraphy, radiocarbon, tree rings, written records and astronomy — how each dating method works, what it can and cannot establish, and why dates change.
Base-100 multiplication, percentage reversal, unit conversion and root estimation — every method worked through, with the case where each one fails.
Mental arithmetic methods with every worked example checked, an honest account of what daily practice does, and a way to drill it in a few minutes.
What a chronology app teaches well, where its dates get slippery, how to tell documented fact from historians' interpretation, and how to check a claim.