I’ve visited the Computer History Museum in Mountain View California several times over the years. After my last visit, I decided to write about it.
A view can be thought of as an object that is derived from another without representing it explicitly.
In programming, a classic example is a string view: it can be used to represent a substring of a string without actually storing the whole substring: it only needs two indexes representing the start and end of the interval.
Another classic example are views in SQL. A view represents a table but it doesn’t actually store the rows explicitly. It’s a query to another table and it can be materialized on demand.
In this post I’d like to explore views but for std::vector
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This is a post with my notes on complex integration, corresponding to Chapter 4 in Ahlfors’ Complex Analysis.
In today’s post we’ll go over the Maximum Principle in Complex Analysis which states that a non-constant holomorphic function over an open set does not have a maximum value.
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