Consider the following candidate PRG: defined by the following rule: G: {0, 1}"→ {0, 1}"+¹ G(1₁ In) = InIn-1 I1In Show that G is not a PRG. Consider the following candidate PRG: G: {0, 1}"{0, 1}"+¹ defined as follows: First G(r₁ rn) computes f = Σ (that is, is the number of one's in the given input string). Next, it computes y = 2112@n. Finally, it outputs the n+1 bit-string: 12 YIt+1 n That is, it places y in the 'th index where f is based on the input string. Show that this is not a PRG.
Consider the following candidate PRG: defined by the following rule: G: {0, 1}"→ {0, 1}"+¹ G(1₁ In) = InIn-1 I1In Show that G is not a PRG. Consider the following candidate PRG: G: {0, 1}"{0, 1}"+¹ defined as follows: First G(r₁ rn) computes f = Σ (that is, is the number of one's in the given input string). Next, it computes y = 2112@n. Finally, it outputs the n+1 bit-string: 12 YIt+1 n That is, it places y in the 'th index where f is based on the input string. Show that this is not a PRG.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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