By Morris Rubinoff, Marshall C. Yovits
On account that its first quantity in 1960, Advances in desktops has awarded unique insurance of strategies in and software program and in machine idea, layout, and functions. It has additionally supplied participants with a medium within which they could study their matters in better intensity and breadth than that allowed through commonplace magazine articles. for this reason, many articles became commonplace references that remain of important, lasting worth regardless of the swift progress happening within the box.
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Extra info for Advances in Computers, Vol. 14
To simplify our proof we will use a special R A M model referred to a s CRAM (for concatenation). A C R A M is a R A M with the ability to con- 35 STRUCTURE OF FEASIBLE COMPUTATIONS catenate the contents of two registers in one operation, and also has the operator SUBSTR(A, B ) which replaces A by the string obtained from A by deleting the initial substring of the length 1, where I is the length of B. It can be seen that CRAM computations may be simulated easily by MRAM’s and that SUBSTR is not essential to the construction.
They are basically a set of programming tricks that enable us to do operations in parallel very efficiently. To simplify our proof we will use a special R A M model referred to a s CRAM (for concatenation). A C R A M is a R A M with the ability to con- 35 STRUCTURE OF FEASIBLE COMPUTATIONS catenate the contents of two registers in one operation, and also has the operator SUBSTR(A, B ) which replaces A by the string obtained from A by deleting the initial substring of the length 1, where I is the length of B.
On time and tape complexity of languages. Proc. 5th Annu. Ass. Comput. Math. Symp. Theor. Comput. pp. 10-19. Hunt, H. , 111, and Szymanski, T. (1975). On the complexity of grammar and related problems. Proc. 7th Annu. Ass. Comput. Math. Sump. Them. Comput. pp. 54-65. Karp, R. (1972). Reducibilities among combinatorial problems. I n “Complexity of Computer Computations” (R. Miller and J. ), pp. 85-104. Plenum, New York. Kuroda, S. Y. (1964). Classes of languages and linear bounded automata. Inform.
Advances in Computers, Vol. 14 by Morris Rubinoff, Marshall C. Yovits