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Why the Order of Years Matters
Explain in plain words why selling pieces of your savings when prices are low creates a permanent gap — not a temporary one that recovers when markets bounce back
- Time
- 20–25 min
- Type
- exercise
- Bloom
- Understand → Understand
- XP
- 100
Architecture diagram for Why the Order of Years Matters. Dark background, gold-on-near-black. Two visual elements on one page. TOP: A horizontal row of 100 small square tiles spanning the full width. Three stacked panels. Panel A labeled HIGH PRICES: ten tiles shaded gold-red, captioned 'sell 10 tiles — raise $1,000'. Panel B labeled LOW PRICES — CRASH: twenty-five tiles shaded gold-red, captioned 'sell 25 tiles — same $1,000 out'. Panel C labeled RECOVERY: the extra sold tiles crossed out in bold, labeled 'GONE — missed the recovery'; remaining tiles intact. Caption in bold below all three panels: 'Same dollars out. More pieces sold when prices are low. Each tile is one piece you own — not a possible future.' BOTTOM: A two-column table spanning a 10-year decade. Columns: Year | Move on $100,000 | Column A Balance — Seller ($400/mo) | Column B Balance — Holder (no selling). The crash-year row (Year 9) is highlighted with a light grey band; text reads '−37% — the crash year.' A bold arrow at the Year 10 row points to the gap between the two balance columns, labeled 'permanent hole — ~$47,000.' All values in dollars only, no percentages in the balance columns. Blank annotation columns beside each balance column invite pencil notes.
You'll be able to
- Explain in plain words why selling pieces of your savings when prices are low creates a permanent gap — not a temporary one that recovers when markets bounce back
- Read a two-column table showing a seller versus a holder across a decade of identical returns and point to exactly where and why the columns diverge permanently
- Distinguish the piece-you-own picture in this lesson from the possible-futures grid in Unit 3 — one shows pieces you already hold; the other showed imagined futures you might live
- Connect the permanent-hole mechanism to the guardrail trim rule from Unit 4 and explain in your own words why that rule exists
Key concepts · tap to reveal
1/16·Watch·Beat 1 · Hook
0%
Hook
Same returns, same start — why does one account end up far smaller than the other?
Your task Write a prompt that asks Claude to recommend the right AI setup for a real task you're facing — then weigh its answer against this lesson, "Why the Order of Years Matters."
a strong prompt:role · context · task · format · example
Exercise · scenario
# Same Mechanism, Different Timing Imagine someone who hits their first big withdrawal year right as a crash arrives — savings near their highest point, then forced to sell tiles at the lowest prices of the decade. That is the worst case: peak holdings, bottom prices, the most tiles sold cheap. Now imagine a second person who had already been drawing money out for years before the same crash hit. Their balance was lower going in, so the raw dollar damage was smaller — but their tile count had already been reduced by years of selling, so each percentage drop hit a smaller pile. A third person is identical to the first except they kept a separate cash cushion to cover living costs through the crash and recovery. They barely sold any tiles from their main savings during the low-price stretch. Their permanent hole was tiny. The point: the timing of bad years relative to when you need to sell is not a detail. It is the mechanism. The worst scenario is a large drop right when your balance is near its peak and you are forced to sell many tiles at the lowest price.
Deliverable
Before you close this lesson, make sure you can say these three things in your own words — out loud, without looking at the table. **1. The mechanism, in one sentence.** When prices are low, you must sell more tiles to raise the same dollars. The tiles you sell are gone. They are not there when prices recover. That gap is permanent. **2. Why the two columns diverge — and why the gap does not close.** Column A (the seller) had to sell tiles during the stretch when prices were at their lowest. Column B (the holder) never sold a tile.
Practice · Scenarios
0 of 8 revealed
Scenario 1 of 8
In a crash year the market falls 37%. A person who still needed to pull out their usual amount that year had to sell pieces at these low prices. How does the number of pieces they sold in the crash year compare to a normal year?
Sources
- [1]Unknown source·Unknown source (2026) · Vendor
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