Glossary
The sunk cost fallacy is letting money already spent dictate the next decision - the losing stock held until it 'gets back to even', the renovation poured into a property that will not repay it. The past is gone; only the forward maths counts.
A sunk cost is money already spent that no decision can recover: the purchase price of a share that has fallen, the renovation already poured in, the fees already paid. The sunk cost fallacy is treating that money as a reason to continue - holding the loser to 'get back to even', spending more to justify the first lot. The rational question is forward-looking only: knowing what I know now, would I buy this today at today's price?
In Australia the fallacy runs through the share portfolio, the investment property and the fixed-rate mortgage. A realised capital loss is not only a psychological reset. It is worth up to 32 cents in the dollar of tax offset at a 32 percent marginal rate, because capital losses reduce assessable income. The ATO's view and the behavioural view point the same direction for once. The loss has value when it is realised and none while it is held and hoped over.
The mechanics run through the decision point. A position bought at $50 that now trades at $30 carries $20,000 of decline on a $50,000 parcel, and every option is priced from the $30: hold, sell or add. The $50 is gone regardless of what happens next, which is why it is not an input to the decision. The only question with a forward answer is whether $30 of that company today is a good use of $30.
The tax arithmetic is the part the hope ignores. Realising the $20,000 loss at a 32 percent marginal rate saves $6,400 of tax, because capital losses offset assessable income - and the offset pairs against full-rate gains first, per the ordering rule. The realised cash can be redeployed at today's prices, which is the forward decision the fallacy postpones. The tax-loss harvesting entry covers the wash-sale rules that constrain the repurchase.
The mortgage version has a twist: the break cost on a fixed loan is not a sunk cost, it is a real forward price. Staying in a 6.5 percent fixed loan because the $17,000 break cost stung is the fallacy running in reverse - the comparison is between the break cost and the interest saved by leaving, not between the break cost and nothing. The mortgage break costs entry covers the bank's economic-loss calculation that sets the price.
For an Australian reader, the fallacy is the reason losing positions are held for years and renovations are added to rentals that will not repay them. Every month of holding costs money - interest, rates, insurance, the opportunity cost of the cash tied up - and the hope of getting back to even pays none of it. The fallacy also keeps bad fund choices and bad loans alive past the point where the forward maths has decided. The opportunity cost entry covers the counterfactual the fallacy never runs.
A colleague named Brent (yes, that Brent) held a small-cap position for four years waiting to get back to even. The $8,000 remaining was worth exactly $8,000 of decision, and the four years of hope cost roughly $2,000 of dividends, offsets and attention. The highest-leverage thing most Australians can do is run every holding through the 'would I buy it today' test once a year, and let the tax loss work when the answer is no. The tax-loss harvesting calculator prices the offset on any realised loss.
A 1,000-share parcel bought at $50 is now worth $30 a share: $30,000 against $50,000 invested. The $20,000 is sunk, and the forward question is whether $30,000 of the company today beats $30,000 of anything else. Realising the loss at a 32 percent marginal rate saves $6,400 of tax and frees the $30,000 for today's prices. Holding for four more years to break even requires a 67 percent gain just to return to the price the fallacy is anchored on.
An $80,000 renovation on a $600,000 rental adds $30,000 of value and $26 of weekly rent - roughly $1,350 a year, a 1.7 percent return on the renovation. The $80,000 is spent regardless, and the forward question is whether the next $80,000 goes into the property or the offset. At 6 percent, the offset returns $4,800 a year on the same money. The fallacy finishes the renovation; the arithmetic asks about the next one.
A $600,000 loan fixed at 6.5 percent carries a $17,000 break cost, and the variable rate has fallen to 5.5 percent. Leaving saves 1 percent - $6,000 a year - so three more years on the fixed rate costs $18,000 of extra interest against the $17,000 break cost. The comparison is roughly break-even, which means the break cost is a real forward price rather than a reason to stay by default. The fallacy treats the $17,000 as sunk; the arithmetic treats it as a price.
Mistake: Holding a losing investment to 'get back to even'.
Why it bites you: The purchase price is gone regardless, and every month of holding costs interest, fees and opportunity. Brent held for four years and the arithmetic never noticed.
Mistake: Pouring more money in to justify the first lot.
Why it bites you: The second lot does not rescue the first; it doubles the exposure to the same thesis. Dollar-cost averaging into a broad index is a different decision; averaging into the same loser is the fallacy with a schedule.
Mistake: Treating a break cost as a reason to stay.
Why it bites you: The break cost is a real forward price: compare it to the interest saved by leaving, not to nothing. On a $600,000 loan, three years at a 1 percent gap roughly cancels the $17,000.
Mistake: Ignoring the tax value of a realised loss.
Why it bites you: A $20,000 capital loss saves $6,400 at a 32 percent marginal rate and resets the decision on today's prices. Hope is not a tax-deductible strategy.
I spent an evening with my own portfolio and a spreadsheet column titled 'would I buy it today', so you don't have to. Two positions failed the column on sight, and both had been held for years on the strength of a purchase price nobody could recover. The column is brutal and the column is correct, which is the usual combination.
Brent's small-cap is the case study: four years of hope on an $8,000 remainder, roughly $2,000 of holding costs, and a thesis nobody re-tested once. I ran the realised-loss arithmetic on both failed positions and the tax office funded the reset - $6,400 of offset does more for a portfolio than four years of getting back to even ever did. The past is not an input; it is a receipt.
It is letting money already spent dictate the next decision. The rational question is forward-looking only: would you buy the asset today at today's price?
The fall in price is irrelevant to the decision; the company's prospects at today's price are everything. If you would not buy it today, the realised loss has tax value worth up to 32 cents in the dollar.
Yes - renovations poured into a rental that will not repay them are the classic case. The forward question is whether the next dollar beats the offset, not whether the last one was justified.
No - it is a real forward price set by the bank's economic loss. Compare it to the interest saved by leaving, which on a $600,000 loan at a 1 percent gap is $6,000 a year.
Run every holding through the 'would I buy it today' test once a year, and decide on the forward maths. Realising the loss where the answer is no resets the decision and the cost basis.
Disclaimer: This information is general in nature and does not constitute financial or legal advice. Always consult a qualified professional for your specific situation.

Financial Chaos Analyst
Ivy Sinclair-Wren is a Financial Chaos Analyst covering investing, AI, wealth psychology, and the emotional consequences of opening finance apps during market crashes. Based in Melbourne, she specializes in demystifying the Australian tax code and helping users navigate the intersection of spreadsheet logic and human irrationality.