By Richard Bird, Jeremy Gibbons (auth.), Johan Jeuring, Simon L. Peyton Jones (eds.)
This educational booklet offers seven revised lectures given via major researchers on the 4th foreign tuition on sensible Programming, AFP 2002, in Oxford, united kingdom in August 2002.
The lectures offered introduce instruments, language positive factors, domain-specific languages, challenge domain names, and programming equipment. All lectures comprise routines and functional assignments. The software program accompanying the lectures might be accessed from the AFP 2002 site. This e-book is designed to allow members, small teams of scholars, and academics to review fresh paintings within the swiftly constructing zone of sensible programming.
Read or Download Advanced Functional Programming: 4th International School, AFP 2002, Oxford, UK, August 19-24, 2002. Revised Lectures PDF
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Extra info for Advanced Functional Programming: 4th International School, AFP 2002, Oxford, UK, August 19-24, 2002. Revised Lectures
Radio Eng. Vol 40, No 9, 1098–1101, Sept. 1952. 10. J. Jiang. Novel design of arithmetic coding for data compression. IEE Proc. Comput. Dig. , Vol 142, 6 (Nov) 419–424, 1995. 11. E. Meijer, M. Fokkinga and R. Paterson. Functional programming with bananas, lenses, envelopes and barbed wire. In Functional Programming Languages and Computer Architecture, Lecture Notes in Computer Science 523, 124–144, 1991. 12. A. Moﬀat, R. M. Neal, and I. H. Witten. Arithmetic coding revisited. ACM Trans. on Inf.
Keller Moreover, we have the following correspondence between the new and the standard form of array comprehensions: [:e1 | p ← e2 , q:] = listArray bnds [e1 | p ← elems e2 , q ] where the other qualiﬁers q are treated similarly and bnds depends on the size of the list produced by the list comprehension. We assume that for each list operation of the Haskell Prelude (that generates ﬁnite lists), there exists a corresponding operation on the array type [: · :]. In particular, we require the existence of functions lengthP , zipP , ﬁlterP, replicateP , and concatP .
The number of segments) is not suﬃcient for newMP to allocate a segmented array structure, as we also need to know the total number of elements across all segments to determine the storage requirements. Moreover, we cannot simply pass the total number of elements to newMP as this does not place an upper bound on the storage requirements of the segment descriptor; after all, there may be an arbitrarily large number of empty segments. Hence, we need to introduce a more complex operation newMSP :: FArray r arr ⇒ Int → Int → ST s (MSPArr s arr e) that receives both the number of segments as well as the total number of elements across all segments to allocate a segmented array.