data:image/png;base64,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

true

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==Fix the custom Smallest block so it will report the smallest value. Test it with both lists by clicking each!4,8,3,2,6234,5,9,8,23,14,104673