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Azir, Emperor of the Sands (Overnumbered) (SFD) #247 Price
Riftbound · Spiritforged (2026) · English
Match the collector number, language and variant before comparing prices. Recorded sales show what sold; listings show asking prices. Compare raw copies separately from graded copies, and match the grading company and grade.
- Last sale (raw)
- $76.78
- 2026-11-13
- View sale
- Last sale (PSA 10)
- $164.77
- 2026-11-02
- View sale
- Lowest eBay listing
- $122.00
- Buy It Now
- Last BGS Sale
- $3,119.00
- BGS 10 BL · 2026-09-01
- View sale
Description
- Collector no.
- 247/221
- Type
- Legend
- Rarity
- Showcase
- Language
- English
Azir, Emperor of the Sands (Overnumbered) (SFD) #247 last sold for $164.77 as a PSA 10 on November 2, 2026. The lowest active eBay listing is $122.00. Riftbot's loaded history includes 19 sales. The 30-day median PSA 10 price is $164.77.
Market summary
Sales counts cover the available history, not only the median's time window or every transaction in the market.
| Grade | Sales | 30d median | 90d median | 90d low | 90d high | 30d change |
|---|---|---|---|---|---|---|
| PSA 10 | 14 | $164.77 | $245.00 | $164.77 | $265.00 | — |
| BGS 10 BL | 2 | — | $3,119.00 | $3,119.00 | $3,119.00 | — |
| BGS 9.5 | 1 | — | $130.00 | $130.00 | $130.00 | — |
| CGC 10 | 1 | — | $123.64 | $123.64 | $123.64 | — |
Frequently asked questions
- How much is Azir, Emperor of the Sands (Overnumbered) (SFD) #247 worth?
- As of November 15, 2026, Riftbot's 30-day median for Azir, Emperor of the Sands (Overnumbered) (SFD) #247 is $164.77 as a PSA 10. The most recent recorded sale was $164.77 on November 2, 2026.
- What does a PSA 10 Azir, Emperor of the Sands (Overnumbered) (SFD) #247 sell for?
- Over the last 90 days a PSA 10 Azir, Emperor of the Sands (Overnumbered) (SFD) #247 sold for a median of $245.00, ranging from $164.77 to $265.00 in the available dated history.
- Is Azir, Emperor of the Sands (Overnumbered) (SFD) #247 worth grading?
- A PSA 10 copy has a median sale price of $245.00 versus $76.78 raw, a 3.2× premium. Weigh that gap against grading fees and the chance of receiving a lower grade.