data:image/png;base64,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CHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCCThis is your list, hit space to have your numbers sorted from least to greatest!4Take any number of input lists, and create a new list containing the items of the input lists. So
APPEND [A B] [C D]
where the [,,,] are lists reports the list
[A B C D]
not [[A B] [C D]].11111trueF41,63,79,82,9982