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Program comprehension (also program understanding or [source] code comprehension) is a domain of computer science concerned with the ways software engineers maintain existing source code. The cognitive and other processes involved are identified and studied. [1] The results are used to develop tools and training. [2]
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The methods of neuro-linguistic programming are the specific techniques used to perform and teach neuro-linguistic programming, [1] [2] which teaches that people are only able to directly perceive a small part of the world using their conscious awareness, and that this view of the world is filtered by experience, beliefs, values, assumptions, and biological sensory systems.
At Cambridge, a tutorial is known as a supervision. In Australian, New Zealand, and South African universities, a tutorial (colloquially called a tute or tut) is a class of 10–30 students. Such tutorials are very similar to the Canadian system, although, tutorials are usually led by honours or postgraduate students, known as 'tutors'.
Concepts, Techniques, and Models of Computer Programming is a textbook published in 2004 about general computer programming concepts from MIT Press written by Université catholique de Louvain professor Peter Van Roy and Royal Institute of Technology, Sweden professor Seif Haridi.
How to Design Programs (HtDP) is a textbook by Matthias Felleisen, Robert Bruce Findler, Matthew Flatt, and Shriram Krishnamurthi on the systematic design of computer programs. MIT Press published the first edition in 2001, and the second edition in 2018, which is freely available online and in print.
The Oxbridge tutorial system was established in the 1800s at the University of Oxford and the University of Cambridge in the United Kingdom. [1] It is still practised today, and consists of undergraduate students being taught by college fellows, or sometimes doctoral students and post-docs [2]) in groups of one to three on a weekly basis.
In mathematics, a Nakayama algebra or generalized uniserial algebra is an algebra such that each left or right indecomposable projective module has a unique composition series. They were studied by Tadasi Nakayama ( 1940 ) who called them "generalized uni-serial rings".