Solve the 0/1 Knapsack problem using dynamic programming to maximize the total value of items without exceeding the weight capacity.
One major ethical concern related to AI is bias and fairness. AI systems can inadvertently reinforce and amplify biases present in the data they are trained on, leading to unfair and discriminatory outcomes. For example, an AI recruitment tool used by a major tech company was found to be biased agaiRead more
One major ethical concern related to AI is bias and fairness. AI systems can inadvertently reinforce and amplify biases present in the data they are trained on, leading to unfair and discriminatory outcomes.
For example, an AI recruitment tool used by a major tech company was found to be biased against female candidates. The tool was trained on historical resume data that predominantly featured male candidates, resulting in the system favoring men over women for technical positions. This instance highlights the challenges of ensuring fairness in AI-driven hiring processes.
Another significant issue is seen in facial recognition technology, which has been criticized for its inaccuracies and biases. Research has shown that such systems often perform less accurately on darker-skinned and female faces compared to lighter-skinned and male faces. This discrepancy underscores the importance of using diverse and representative training data to prevent reinforcing societal inequalities.
To address these concerns, it is crucial to implement robust testing, utilize diverse datasets, and ensure transparent and accountable methodologies in AI development. Fairness in AI is essential for building trust and ensuring that these technologies serve all individuals equitably.
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Defination: Maximize total value of items without exceeding weight limit using given weights and values. def knapsack(values,weights,capacity): n=len(values) dp=[[0 for _ in range(capacity+1)] for _ in range(n+1)] #Fill the dp array for i in range(1,n+1): for w in range(1,capacity+1): if weights[i-1Read more
Defination: Maximize total value of items without exceeding weight limit using given weights and values.
Explanation:
dp
wheredp[i][w]
represents the maximum value that can be obtained using the firsti
items with a total weight not exceedingw
.i
(from 1 ton
), and for each weightw
(from 1 tocapacity
):i
(weights[i-1]
) is less than or equal tow
, we have two choices:i
: The value isdp[i-1][w]
.i
: The value isdp[i-1][w-weights[i-1]] + values[i-1]
.i
is greater thanw
, we exclude the itemi
.dp[n][capacity]
.