Synthesizing Linear Array Algorithms From Nested for Loop Algorithms
Synthesizing Linear Array Algorithms From Nested for Loop Algorithms
P Lee
The book Synthesizing Linear Array Algorithms From Nested for Loop Algorithms was written by author P Lee Here you can read free online of Synthesizing Linear Array Algorithms From Nested for Loop Algorithms book, rate and share your impressions in comments. If you don't know what to write, just answer the question: Why is Synthesizing Linear Array Algorithms From Nested for Loop Algorithms a good or bad book?
What reading level is Synthesizing Linear Array Algorithms From Nested for Loop Algorithms book?
To quickly assess the difficulty of the text, read a short excerpt:
Output: Matrix C[l.. M, l.. N], where C[i, j] = the length of the longest common subsequence of >1[1.. ?] and B[l.. J]. For i = 1 to m for J = 1 to n ifA[i]=B[j] then C[i, j]:=C[i- I, j- 1] + 1 else C[i, j] := max{C[i, i - l], C[i - l, j]} end_for end_for 4 ON SYNTHESIS OF LINEAR ARRAY ALGORITHMS 17 Here the algorithm model Ag = ({{i. J)'\l l[l.. M] and B[l.. N]. Output: Matrix C[l.. M, l.. N], where C[i, j] = the length of the longest common subsequence of . 4[1.. 2] and i?[l.. J]. For i = 1 t...o m for j = 1 to n 1. A^''J^[i] := /l(--^-i)[f]; 2. 5(''J)[j] := 5('-i'^'[i]; 3. C^''j)[i-lJ-l]:=C^'-'-^-''>[i-l, j-l]; 4. C(''J'[(:, i - 1] := c
User Reviews: