Title and Description Master

A result in computational complexity theory that states that any polynomial-size formula can be computed by a branching program of width 5 and length O(4d) where d is the depth of the formula (correct)

A result in physics that describes the behavior of particles in a magnetic field

A result in biology that explains the process of photosynthesis in plants.

A result in psychology that explores the effects of social media on mental health.

A sequence of m instructions, each of which is a tuple (i, p, q) where i is the index of variable to check (1 ≤ i ≤ n), and p and q are functions from {1, 2,…, k } to {1, 2,…, k }. (correct)

A sequence of m instructions, each of which is a tuple (i, p, q) where i is the index of variable to check (1 ≤ i ≤ n), and p and q are functions from {1, 2,…, k } to {1, 2,…, k+1 }.

A sequence of m instructions, each of which is a tuple (i, p, q) where i is the index of variable to check (1 ≤ i ≤ n+1), and p and q are functions from {1, 2,…, k } to {1, 2,…, k }.

A sequence of m instructions, each of which is a tuple (i, p, q) where i is the index of variable to check (1 ≤ i ≤ n), and p and q are functions from {1, 2,…, k+1 } to {1, 2,…, k+1 }.

The width of the branching program is fixed at 5, while the length is proportional to the depth of the formula (correct)

The width and length of the branching program are both fixed at 5.

The width of the branching program is proportional to the length, while the length is fixed at O(4d).

There is no relationship between the width and length of the branching program.