> Source: https://www.openingbid.art/artist/dan-perfect · updated 2026-11-01

# Dan Perfect (b. 1965)

Dan Perfect is a British artist with 13 auction lots recorded since 2003, median price $10,692.

A work by Dan Perfect sold in 2019 for $33,097, according to OpeningBid's index of auction results.

## What is a Dan Perfect work worth?

Across 10 sold lots tracked by OpeningBid, the median price of a Dan Perfect work is $10,692.

The median Dan Perfect painting sells for $11,518 across 9 lots.

## Price breakdown by category

| Category | Lots tracked | Median price | Record price | Sell-through | Last sale |
|---|---|---|---|---|---|
| Paintings | 10 | $11,518 | $33,097 | 90% | 2025-08-05 |

## Price by size

### Paintings

| Size | Sold lots | Typical range (p25–p75) | Median | Record |
|---|---|---|---|---|
| large (over 120 cm) | 8 | $9,363–$19,918 | $12,597 | $33,097 |

Size is the work's longest edge. Cells appear only with at least 5 sold lots.

## Notable results

| Medium | Year | Price |
|---|---|---|
| Paintings | 2019 | $33,097 |
| Paintings | 2003 | $23,622 |

The highest recorded result in each medium. The full sale history is in the OpeningBid app (free sign-up).

## Frequently asked questions

### What is a Dan Perfect worth?

Across 10 sold lots tracked by OpeningBid, the median price of a Dan Perfect work is $10,692. The median Dan Perfect painting sells for $11,518 across 9 lots.

### What is Dan Perfect's auction record?

Dan Perfect's auction record is $33,097, set in 2019.

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Data last updated 2026-11-01. OpeningBid tracks 15,222,099 auction lots from 571 auction houses, refreshed nightly.

Cite this page as: OpeningBid, “Dan Perfect auction prices”, https://www.openingbid.art/artist/dan-perfect (updated 2026-11-01).

Historical auction data, not investment advice. Prices are premium-inclusive USD where the buyer's premium is recorded. Figures marked † are hammer prices (buyer's premium not included); ‡ marks a price whose basis is not yet verified. Non-USD results are converted at the sale month's rate.