Sunk and recoverable are the two categories, and most financial situations are a mixture. People misclassify in both directions, and both directions are expensive.
The commoner error is treating a recoverable amount as sunk. "I have too much in this house to sell now" describes equity, which is money that comes back on a sale net of transaction costs, so it is not sunk at all and it is available to do something else. The same applies to the surrender value of a cash-value insurance policy and to the current market value of an investment: what you paid is history, but what it is worth today is a live asset you are choosing to keep. The rarer error runs the other way, treating a truly unrecoverable expense as though continuing could redeem it. A non-refundable deposit, a front-end sales charge already deducted, a completed repair, an exam fee, a year of tuition: those are gone under every option on the table, including the option of walking away.
So the useful sequence is a bookkeeping question first and a psychology question second. Split the amount already committed into the part that comes back under some available option and the part that does not. Put the first part into the decision and strike the second out of both columns. What remains is a comparison between two futures, which is the only comparison there is.
The reframing that does the work is a change of tense, not a change of resolve. The question "should I keep this?" invites a justification of the original purchase, because you made it. The questions that avoid the trap are ones the past cannot answer: given where things stand today, would I choose this from scratch? If a stranger handed me this position, this project, or this car this morning, would I keep it or sell it? What is the best use of the next dollar? Those formulations are not motivational; they simply omit the variable that has no place in the arithmetic.
Personal responsibility for the original decision intensifies it, which is the most actionable finding in the literature. Barry Staw's 1976 study "Knee-deep in the big muddy," in Organizational Behavior and Human Performance 16(1), found that people commit further resources to a failing course of action more readily when they were responsible for choosing it in the first place. The behavior is often called escalation of commitment, and it identifies the specific mechanism at work: what is being defended is the earlier judgment rather than the asset. It follows that the practical countermeasures are structural. Ask someone with no history in the decision what they would do. Write down in advance the condition under which you would stop, before there is anything to defend. And treat the honest admission that an earlier decision was wrong as the cheap part of the transaction rather than the expensive part.
It is a different error from the two it is most often merged with. Reluctance to sell at a loss is loss aversion working on a reference point, usually the purchase price, and it concerns how the outcome is scored. Treating money in one labeled pot as unavailable to another purpose is mental accounting, and it concerns which account an outcome lands in. The sunk cost fallacy is about the past expenditure functioning as a reason to continue, and it appears where there is no loss and no separate pot at all: a prepaid course you no longer want, an unused membership, a subscription paid annually. Those cases are the diagnostic ones, because nothing there is underwater and the pull is present anyway.
The honest boundary, because "sunk cost" is now used to dismiss reasoning that is sound. Three continuations are not fallacies. Where partly completed work genuinely lowers the remaining cost of finishing, the prior spending has changed the forward-looking numbers and belongs in them. Where abandoning carries a contractual penalty or a real reputational consequence, that penalty is a future cost and belongs in the comparison. And where someone keeps a commitment because they value being a person who keeps commitments, that is a preference about how to live rather than an error in arithmetic. The fallacy is specifically the case where the only argument for continuing is the size of what has already gone.