Longs Peak

‘Longs Peak, Colorado’ (1870)
Artist: Sanford Robinson Gifford (1823-1880)

Sanford Robinson Gifford, an American landscape luminary and key Hudson River School figure, conjured ethereal landscapes brimming with luminous light. Born in Greenfield, New York, to an iron foundry owner, Gifford embarked on an artistic journey in 1845, leaving Brown University. In New York City, he honed his craft under John Rubens Smith's tutelage, delving into anatomy and drawing. His first masterpiece graced the National Academy in 1847, and by 1854, he was an academician. Gifford dedicated himself to landscapes, becoming a Hudson River School icon.

*The digital download of Longs Peak include the following sizes: 5x7, 8x10, 8x12, 8x16, 11x14, 12x16, 12x30, 16x20, 18x24. 

*If you would like a larger or custom size, please send us an email. We are happy to accommodate.

Fine Art Prints:

Our premium fine art prints are printed on heavyweight paper and canvas.

Fine Art Paper: 230gsm matte paper.

Fine Art Canvas: 420gsm premium cotton/poly blend. Unframed canvas prints will have no border. If you wish to have a border/mirrored edging, please email us with your requirements.


Digital Prints:

Our digital prints are delivered within minutes of placing your order. You'll receive an email containing instructions on how to access and download your artwork.

Framing is available for Paper Prints and Canvas Prints. Canvas framing is for 'A' Ratio only. For specific/custom needs, please email us and we will see what we can do.

Our frames are all made to order within New Zealand and are are completed with taped backs and hanging hardware attached.

Our regular frame dimensions are 20-22mm wide and 20mm deep.

For Canvas float frames the dimensions are 10mm wide and 45mm deep.

Our framing previews are shown with A2 size prints. The look of the finished product will vary depending on the size you order. For example, if you order a 5x7 framed print, naturally the frame will appear thicker as the print is smaller. However it is still within the aforementioned dimensions.