Resolution - Why does an LCD TV look ugly as a monitor?

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Solution 1

TVs, unlike computer monitors, historically enable overscan by default – they cut off a few pixels from each border of the input, and zoom in the rest. For compatibility, they do this even for digital inputs like HDMI, though most of them have an option to turn this off.

Since the image is zoomed a little, input pixels no longer correspond to screen pixels, and text ends up being blurry.

Look for a setting called "overscan", "display area: full pixel", "dot by dot", "screen fit", or similar.

Solution 2

What is the relationship between resolution and screen size?

Horizontal or vertical Resolution / DPI = Physical screen horizontal or vertical size in inches

Computer monitors used to have 96 DPI, but that's not true anymore. Monitors with greater DPI are made.

For a 96 DPI display, the size of a square pixel is 0.01 inches or 0.26 mm.

A 32 inches 16:9 TV has a screen size of 27.9 by 15.7 inches so its DPI is 1366 / 27.9 = 49 DPI. So a square pixel's size is 0.02 inches or 0.5 mm.

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Updated on September 18, 2022

Comments

  • asdgfasdfasdf
    asdgfasdfasdf over 1 year

    I extended my desktop to my 32" Emmerson LCD TV and set my resolution to the native 1366x760 which is 720P but things still look "ugly". The text is by far not as crisp as a monitor, however a 720p TV channel or movie looks fine. Why is this? Is it because the screen is physically too big? What is the relationship between resolution and screen size. 720p looks good on a 32" TV, but what about a 60", 100", 1000000"? Is there an upper limit to the physical size compared to resolution and that is why my monitor looks ugly?

  • Cornelius
    Cornelius almost 10 years
    Both. A screen with a greater DPI will need a higher resolution picture at the same screen size.
  • asdgfasdfasdf
    asdgfasdfasdf almost 10 years
    Why does a movie look good on the TV then?
  • AFH
    AFH almost 10 years
    Your dimensions are for a 56-inch TV: a 32-inch TV is 27.9 by 15.7 - it would be a very strange world indeed where one of the sides of a rectangle was 50% longer than the diagonal.