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On the Structure of Polynomial Time Reducibility
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Volume 22 ,  Issue 1  (January 1975) table of contents
Pages: 155 - 171  
Year of Publication: 1975
ISSN:0004-5411
Author
Richard E. Ladner  Department of Computer Science, University of Washington, Seattle, WA
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 21,   Downloads (12 Months): 549,   Citation Count: 36
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Axw, POn a subrecursive hierarchy and primitive recurslve degrees Trans. AMS 92 (1959), 85-105
 
2
BORODIN, A, CONSTABLE, R L, ~_ND HOPCROFT, J E Dense and nondense famihes of complexlty classes IEEE Conf Record Tenth Annual Syrup on Swltchang and Automata Theory, 1969, pp. 7-19
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4
Fr~I~:DB}~RG, It M Two recurs~vely enumerable sets of incomparable degrees of unsolvablhty. Proc Nat Acad Scz U S A. $3 (1957), 236-238
 
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GrtZEGORCZYK, A. Some Classes of Rect~rswe Fancl~ons Rozprawy Matematyczhe, Warsaw, 1953
 
6
KARP, R M Reducibility among combinatorial problems In Complexity of Computer Computatwns, R. E Mtller and J. W Thatcher, Eds., Plenum, New York, 1972, pp. 85-103.
 
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K~aP, R M Private commumcat~on.
 
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KLEENE, S C , AND POST, E L. The uppersem~-latUce of degrees of unsolvabihty Ann. Math., Ser. 2, 59 (1954), 379-407
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M~CHTEY, M Augmented loop languages and classes of computable functions J Comput. Sys~ Sc~. 6, 6 (1972), 603-624
 
13
MACHTEY, M The honest subrecurslve classes are a lattice. I~form and Contr. 24, 3 (1974), 247-263.
 
14
MACHT}.Y, M On the density of honest subrecurstve classes. Tech Rep. CSD TR 92, Comput. Sc~. Dep, Purdue U., Lafayette, Ind, 1973
 
15
MEYER, A R , AND R~TCHIL, D M A classification of the recursLve functmns Z Math Log~k Grul~dlagen Math 18 (1972), 71-82
 
16
MEYER, A R Private commumcatmn
 
17
MUCHNIK, A A On the unsolvabillty of the problem of reducibfilty m the theory of algorithms. Doklady Akadcm~ Navk SSSR, n s , 108 (1956), 194-197
 
18
PosT, E. L Recurslvely enumerable sets of posttlve integers and their decision problems. bull. AMS 50 (1944), 284-316
 
19
Pi~ iTT, V Every prime has a succinct certificate (In preparation )
 
20
RITCHIE, R W Classes of predictably computable functions Trans AMS 106 (1963), 139-173.
 
21
RoGrms Ji~, H Theory of Recurszve Funchons a~d Effective Computab~.hty McGraw-Hill, New York, 1967
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CITED BY  36
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 


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