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URL Encoder/Decoder Online The URL encoder decoder helps you to easily encode or decode unlimited URLs with advanced functions. It provides an option to encode or decode a string of text and vice versa. How does it work? To check the working of the URL decoder encoder, follow the steps below: Enter the URL or type a string of text in the input box. Select the desired button from the given options. Once you select the desired option, the tool will instantly perform the selected function and shows accurate results. What is URL encoding? URL encoding refers to encode specific characters in a URL by replacing them with one or more character triplets. The triplets consist of the percentage characters "%" followed by two unique hexadecimal digits. Which characters are allowed in a URL? The special characters allowed in the URL are: Percent Encoding Reserved Characters Percent Encoding Unreserved Characters The reserved characters are those characters that have some special meaning. Whereas, the unreserved characters are simple and have no such meaning.
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This phenomenon is explained by the value function of prospect theory. The value function states that people tend to overreact to small events, but underreact to medium and large events. It also states that if a user looks at respectively a gain and a loss of the same absolute size, the loss is perceived as having greater value than the gain. Thaler's 4 principles The concepts of loss aversion, status-quo bias, the endowment effect, and fairness and reciprocity is explained by what Kahneman and Tversky call the value function. The center of the value function is the user's point of reference from where any change will be seen as either a loss or a gain. The concave gain side and convex loss side illustrates loss aversion and diminishing sensitivity 1. The difference between $10 and $20 seem bigger than the difference between $1000 and $1010 and loosing $100 hurts more than gaining $100 yields pleasure. To leverage these facts, Thaler lists 4 principles 1 for framing. 1. Segregate gains, as the gain function is concave The perceived value of a series of gains as separate entities is greater than the perceived value of them combined.
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