Recent content by mxwlljack

If (a_n\to a), write [ \sum_{n\ge0}a_n\frac{x^n}{n!} =ae^x+\sum_{n\ge0}(a_n-a)\frac{x^n}{n!}. ] Since (a_n-a\to0), the second sum is (o(e^x)). Hence [ \boxed{\sum_{n\ge0}a_n\frac{x^n}{n!}\sim ae^x\quad(x\to\infty).} ]

It’s fascinating to look back at how quickly AI was already progressing in 2018. The SQuAD results were a good example of AI moving beyond games and into practical language understanding and information retrieval. What stands out to me is how improvements in computing power, data, and...