<snapdata remixID="8800618"><project name="Lab 4.4 Number Cruncher" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes>1- Sum&#xD;2- Average&#xD;3- Does list contain a negative value&#xD;4- Is list increasing&#xD;5- The max value in list&#xD;6- makes list all positive numbers&#xD;7- says all even values&#xD;8- Adds the two lists                      MORE BELOW&#xD;9- Change Value in List&#xD;0- Changes the list you interact with&#xD;Space- Stops the Sprite from displaying a value&#xD;&#xD;Note: I&apos;ve chosen to use the (repeat) block with the value (length of list) in it, over the (for each item in list) block, because it&apos;s more usefull</notes><thumbnail>data:image/png;base64,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