Any good book about arithmetic progression and geometric progression

It's a fairly straightforward subject mentioned maybe at the start of one on series

Complex analysis is basically geometric progressions

>>8812386
>Complex analysis is basically geometric progressions
could you be a little more clear?

Just use the line equation and exponential curves.

> asked for books
> 5 comments not a book linked

I think a good discrete maths book should cover the subject.

>>8812264
Hall & Knight - Higher Algebra
Chrystal - Algebra

>>8812484
When I had a course on it, like half the exercises and proofs involved invoking some sort manipulation to end up with an infinite geometric sum

>>8813181
Thank you, although it briefly covers the subject, it's already better than nothing.

bumpongig

bumping for interest

What more do you want to know about arithmetic progression that isn't covered in the Wikipedia page or any calculus textbook?

this is like asking for a book dedicated to the product rule

http://4chan-science.wikia.com/wiki/Math_Textbook_Recommendations

OT: Can anyone recommend me a good starting book to grok Combinatorics?

On an unrelated note: Is there a textbook series geared towards highlighting applications of different Math subdisciplines in basic Computer Science topics (Algorithm design, Complexity theory, Locking, TLB-throughput, Invariants, Threading, Formal Models, SAT solving, ...) while not beeing too shallow?

File: read-on-the-computer-screen.jpg (75KB, 450x299px) Image search: [Google]

75KB, 450x299px

>>8814757
>>8814774

>>8814823
You need to expand on what you want. You aren't going to get any recommendations beyond the sequences and series section of a calculus textbook, if all you ask for is something "about arithmetic progression and geometric progression."

>>8814823
>>8812264
I suppose the most progressions you're gonna get is in a competition problem book, just look up IMO training books and concentrate on the sequences