Perception can be defined as our recognition and interpretation of sensory information. The best example in observing how people differ in perception is through optical illusions, particularly the ones where multiple images can be seen throughout one image. Here we can see who would see a face and who would see the word liar.
or who sees a vase and who see two faces
and lastly, who see a frog and who sees a horse?
![Image result for optical illusions frog](data:image/jpeg;base64,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)
Optical illusions are a fun part of perception, the fact that we can all stare at the same image and see different things. Most recently there was the famous controversy over a dress. Do you see black and blue or gold and white?
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