data:image/png;base64,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AAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCCEnter the last item in your listunsorted listsort?Take 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]].111111,3,4,4,5,668851556