data:image/png;base64,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

true

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==The sum of your numbers is 2The average is 222The maximum number in your list is 222423,123,13,31,313903falseFalse(Numbers are NOT in ascending order2423423423,123,13,31,313