Stephen Wolfram is the creator of Mathematica and Wolfram|Alpha and the author of A New Kind of Science and An Elementary Introduction to the Wolfram Language. In this short ebook, Dr. Wolfra...

Buy Now From Amazon

Stephen Wolfram is the creator of Mathematica and Wolfram|Alpha and the author of A New Kind of Science and An Elementary Introduction to the Wolfram Language. In this short ebook, Dr. Wolfram dives into his theories of computation and the universe. 



Take a look at this short excerpt from the ebook Computation and the Future of the Human Condition: 




“In traditional engineering, one starts with some purpose in mind, then explicitly tries to construct a system that achieves that purpose.



And typically at each step one insists on foreseeing what the system will do.

With the result that the system must always be quite computationally reducible.



But in the computational universe there are lots of systems that aren’t computationally reducible.



So can we use these systems for technology?



The answer is absolutely yes.



Sometimes we look at the systems and realize that there’s some purpose for which they can be used.



But more often, we first identify a purpose, and then start searching the computational universe for systems that can achieve that purpose.



Things like this have been done a little in traditional engineering—even, say, with



Edison searching for his light-bulb filaments.



But it’s vastly more efficient and streamlined in the computational universe.




Similar Products

Idea Makers: Personal Perspectives on the Lives & Ideas of Some Notable PeopleMachine Learning: The New AI (The MIT Press Essential Knowledge series)An Elementary Introduction to the Wolfram LanguageMachine Learning With Random Forests And Decision Trees: A Mostly Intuitive Guide, But Also Some PythonBayes Theorem Examples: An Intuitive GuideBayes Theorem: A Visual Introduction For BeginnersProbability With Permutations and Combinations: The Classic Equations, Better ExplainedHidden In Plain Sight 6: Why Three Dimensions?