Robert Noyce: The Man Behind the Microchip by Leslie Berlin (2006) Updated 2025-01-10 +Created 1970-01-01
Borrow from the Internet Archive for free: archive.org/details/manbehindmicroc000berl/page/n445/mode/2up
Anywhere north, including NE and NW: fenlands, i.e. marshes. Quite a few quarries as well. Extremely flat, very uniform, towns often have to be on top of small hills to escape the incessant flooding. Norfolk Coast AONB is beautiful if you take a train ride first, the beaches are very wide and many of them have few people if you avoid a few very busy spots.
East and SE: rolling hills towards Suffolk and the coast. Beautiful county, both Dedham Vale AONB and Suffolk Coast AONB.
South: first one of the hilliest nearby areas around Elmdon and Arkesden, then gently going down to the lush Lee River valley.
Southwest: larger and larger cities as you move towards London. From a train starting point, you can reach the Northen Chilterns, for some serious hills.
West: mostly flat farmland until you hit the River Great Ousse.
While listening to endless hours of vaporwave while coding, Ciro Santilli spotted some amazing Buddhist-like voice samples, and eventually found that they were by Allan Watts.
Self-help? Maybe. Cult leader? Maybe. But at least it is one that Ciro buys into.
Is there a correlation between software engineers and Buddhism and liking the dude? Because this exists: wattsalan.github.io
A vector field with a bilinear map into itself, which we can also call a "vector product".
Note that the vector product does not have to be neither associative nor commutative.
Examples: en.wikipedia.org/w/index.php?title=Algebra_over_a_field&oldid=1035146107#Motivating_examples
- complex numbers, i.e. with complex number multiplication
- with the cross product
- quaternions, i.e. with the quaternion multiplication
Allele means "other" in Greek.
A linear map can be seen as a (1,1) tensor because:is a number, . is a dual vector, and W is a vector. Furthermoe, is linear in both and . All of this makes fullfill the definition of a (1,1) tensor.
Unlisted articles are being shown, click here to show only listed articles.