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      <image:title>Observations - DITW 06: Barriers and Bottlenecks - Make it stand out</image:title>
      <image:caption>Image taken of a broken gate behind a popular cafe in Columbus, OH</image:caption>
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      <image:title>Observations - DITW 05: Constraints / Everything but Net - Make it stand out</image:title>
      <image:caption>Image taken of a basketball hoop without a rim/net in Columbus, OH during Covid</image:caption>
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      <image:title>Observations - DITW 04: Signage - Make it stand out</image:title>
      <image:caption>Image taken on a hiking trail in Bear Canyon in Tucson, AZ</image:caption>
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      <image:title>Observations - DITW 03: Externalities - Make it stand out</image:title>
      <image:caption>Image taken on a block I used to live on in Columbus, OH</image:caption>
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      <image:title>Observations - DITW 02: Skeuomorphic Sriracha - Make it stand out</image:title>
      <image:caption>Image taken after getting an order from HelloFresh</image:caption>
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      <image:title>Observations - DITW 01: Enter Data - Make it stand out</image:title>
      <image:caption>Image taken at a gas station in Howe on 2019</image:caption>
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      <image:title>Observations - Measurement</image:title>
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      <image:title>Observations - Measurement - Make it stand out</image:title>
      <image:caption>At first glance, visualizations like these can make it seem like there is an obvious preference for one thing versus another, which can be useful information. But upon determining a confidence interval, we can see that there is some overlap between these two values, suggesting there might not be a meaningful difference between our results. Ramping up the sample size is a good way to reduce the confidence interval.</image:caption>
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      <image:loc>https://images.squarespace-cdn.com/content/v1/63b0588a28a0a54e641281e9/3291d0b2-064a-4207-a2d5-090efd12915b/standard+deviation.png</image:loc>
      <image:title>Observations - Measurement - The confidence interval formula for 95% confidence. If you report out results on metrics, you should understand this formula.</image:title>
      <image:caption>You will end up with a negative and a positive value of the same number from this formula. You should attach this to the top and bottom of your mean, which will provide a range (e.g. 40%-60%) if that range overlaps with any value you are measuring your mean against in the same study, there may not be a meaningful difference. For those unfamilar with standard deviation, it means the average distance from the mean for each piece of data.</image:caption>
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      <image:title>Observations - Neuroception</image:title>
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