Originally posted by: PaperclipGod
Originally posted by: iGas
Depends on the application.
Film slide/transparency/negative lp/mm (line pair per mm) resolution often exceed optical lenses resolving power. High quality 25-50 ISO can often produce 100~150 lp/mm. High contrast technical film can reach as high as 350 lp/mm.
The highest resolution has to be spectroscopic plates at 2000 lp/mm.
Films: (350 lp/mm * 2) * (25.4 mm * 25.4 mm) = 451,612 DPI
Spectroscopic plates: (2000 lp/mm * 2) * (25.4 mm * 25.4 mm) = 2,580,640 DPI
I'm wondering more about transferring digital images onto a physical medium, though. i.e., what's the smallest unique point of digital data that can be resolved to paper?
For example: I take an extremely high-rez photo of 1 sq-in of the Mona Lisa. The quality is such that a single brushstroke looks gigantic. I continue taking similar shots of the entire painting, and then stitch them all together. I'm left with an incredibly detailed digital reproduction of the entire Mona Lisa. The computer can abstract the detail in the image, so that even if I zoom the image down to 5% of it's "true" size, I can still "zoom in" and reveal the greater levels of detail.
However, if I wanted to print a hardcopy of that image, I'd be restricted to the detail available at any given "zoom". i.e., if I print the image on a sheet of A4 paper, "zooming in" with a magnifying glass would only reveal individual dots of ink, not further detail.
Is there any way to print points of color (data) small enough that looking at the printed picture under a magnifying glass reveals further detail, not simply the underlying matrix of paper/ink?
I'm kind of a retard, though, so please go easy on me if I'm asking something stupid. :/