A wider world. A closer read.
International
Brazil heads for a tense run-offFlávio Bolsonaro leads the first round; Lula faces him again on 25 October.
Art
Banksy, ceramics and survivalAn Essex opening, imaginative sculpture from New Mexico and artists working through Gaza’s fragile ceasefire.
Your week
Studios, stories and a glass of wineCapriasca’s two-day art trail, Zürich improv and Festa del vino, which starts tomorrow.
The Back Page
The week ahead • a learning experiment • a puzzlePut these dates within reach
Action & deadlines. Wednesday: Festa del vino begins at terrasse. Thursday, 17:00: WASTELANDS opens at Galerie 111; the Andermatt wine masterclass starts at the same time, so choose rather than double-book. Friday and Saturday, 20:00: Theater Ida’s residency shows. Saturday: GC rugby at Brunau; Capriasca’s studios open for the weekend. Sunday, 15:00: the Pavillon tour in English. 25 October: the ICRC application deadline. Zürich and Ticino times are local.
Design a lesson with an improviser’s constraint
Research idea • try it in twenty minutes. Take one real workplace decision and remove the slides. Give a pair of colleagues three pieces of evidence and one unexpected change halfway through. Ask them to explain their choices aloud, then swap roles. Notice when they ask a useful question, revise an assumption or recover from an error. Use those moments to redesign the learning activity. This is an experiment in observing judgement, not a validated assessment of someone’s overall ability.
The label that counts itself
Today’s puzzle • self-reference. A museum stores four-digit inventory labels. A special label describes its own digits: the first digit counts its zeros, the second counts its ones, the third counts its twos, and the fourth counts its threes. Every digit must be 0, 1, 2 or 3, and the first cannot be zero. Find all labels that tell the truth. There is more than one. Bonus: can you explain why the four digits must add up to four?
The Swaddle Daily · The Back PageDesk 12
Puzzle solution — open when ready
1210 and 2020. In 1210 there is one zero, two ones, one two and no threes. In 2020 there are two zeros, no ones, two twos and no threes. The counts must add to four because every digit belongs to exactly one of those four categories. For completeness: with one zero, the other digits must be 1, 1 and 2. Zero cannot occupy the ones or twos count, so it is last; the two ones then force 1210; if it is two, the only other nonzero count must be two, giving 2020; if it is three, the sole nonzero digit would be 3, which would require the fourth position to count a three as well—a contradiction. A label beginning with zero is excluded.