Gold Bar Break-Even Premium Calculator

Work backward from a future gold price to determine how much purchase premium a gold bar can carry before the transaction stops breaking even after resale costs.

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Maximum Premium—
Maximum Purchase Multiple—
Future Net Spot Multiple—
Scenario Outcome—

How Break-Even Premium Is Calculated

The calculation compares a modeled future net resale value with today's spot-metal benchmark. It then determines how much additional purchase premium can be paid while still meeting your chosen return target.

Future Net Factor = (Future Spot ÷ Current Spot) × (1 − Resale Discount) × (1 − Transaction Cost)

Maximum Purchase Multiple = Future Net Factor ÷ (1 + Desired Return)

Break-Even Premium = Maximum Purchase Multiple − 1

Why Future Price Assumptions Matter

A premium can be economically tolerable under one future-price scenario and unattractive under another. This calculator makes that relationship explicit rather than treating the purchase premium as an isolated percentage.

How to Interpret a Negative Premium

A negative result means that under your chosen future-price, resale-cost and return assumptions, even a purchase below today's spot-equivalent metal value would not meet the target return. That is a scenario result, not a statement about what a dealer must charge.

This is scenario analysis, not a forecast of future gold prices.

Frequently Asked Questions

What does break-even premium mean?

It is the highest purchase premium compatible with the selected future price, resale discount, costs and desired return.

Can the answer be negative?

Yes.

Does this predict gold prices?

No. You provide the future-price assumption.

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