data:image/png;base64,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:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAACtUlEQVR4nO3BMQEAAADCoPVPbQwfoAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA+Bo3+AAF/RMkcAAAAAElFTkSuQmCC10Option 2: enter your code here for Bubble Sort

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]].

11111

i111

1,1,3,7,15,81,90,10038