Mahler's inequality
inequality relating geometric mean of two finite sequences of positive numbers to the sum of each separate geometric mean
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Mahler's inequality
Summary
Mahler's inequality is an inequality[1]. It draws 6 Wikipedia views per month (inequality category, ranking #20 of 41).[2]
Key Facts
- Mahler's inequality's instance of is recorded as inequality[3].
- Mahler's inequality's instance of is recorded as theorem[4].
- Kurt Mahler is named after Mahler's inequality[5].
- Mahler's inequality's Freebase ID is recorded as /m/04y6mz8[6].
- Mahler's inequality's defining formula is recorded as \prod_{k=1}^n (x_k + y_k)^{1/n} \ge \prod_{k=1}^n x_k^{1/n} + \prod_{k=1}^n y_k^{1/n}[7].
- Mahler's inequality's maintained by WikiProject is recorded as WikiProject Mathematics[8].
Why It Matters
Mahler's inequality draws 6 Wikipedia views per month (inequality category, ranking #20 of 41).[2] It has Wikipedia articles in 5 language editions, a strong signal of global cultural recognition.[9]