Hölder's inequality for sums
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Hölder's inequality for sums
Summary
Hölder's inequality for sums is a theorem[1].
Key Facts
- Hölder's inequality for sums's instance of is recorded as theorem[2].
- Hölder's inequality for sums's subclass of is recorded as inequality[3].
- Hölder's inequality for sums's subclass of is recorded as Hölder's inequality[4].
- Hölder's inequality for sums's defining formula is recorded as |\boldsymbol{x} \circ \boldsymbol{y}|_1 \leq |\boldsymbol{x}|_p |\boldsymbol{y}|_q[5].
- Hölder's inequality for sums's defining formula is recorded as \sum_{i = 1}^n x_i y_i \leq \left( \sum_{i = 1}^n x_i^p \right)^{1/p} \left( \sum_{i = 1}^n y_i^q \right)^{1/q}[6].
- Hölder's inequality for sums's maintained by WikiProject is recorded as WikiProject Mathematics[7].
- Hölder's inequality for sums's ProofWiki ID is recorded as Hölder's_Inequality_for_Sums[8].
- Hölder's inequality for sums's in defining formula is recorded as \boldsymbol{x}[9].
- Hölder's inequality for sums's in defining formula is recorded as \boldsymbol{y}[10].
- Hölder's inequality for sums's in defining formula is recorded as \circ[11].
- Hölder's inequality for sums's in defining formula is recorded as |\boldsymbol{x}|_1[12].
- Hölder's inequality for sums's in defining formula is recorded as |\boldsymbol{x}|_p[13].
- Hölder's inequality for sums's in defining formula is recorded as x_i[14].
- Hölder's inequality for sums's in defining formula is recorded as y_i[15].
- Hölder's inequality for sums's in defining formula is recorded as n[16].
- Hölder's inequality for sums's in defining formula is recorded as \sum_{i = 1}^n[17].
- Hölder's inequality for sums's in defining formula is recorded as p[18].
- Hölder's inequality for sums's in defining formula is recorded as q[19].
- Hölder's inequality for sums's generalization of is recorded as Cauchy–Schwarz inequality for sums[20].
- Hölder's inequality for sums's Digital Library of Mathematical Functions ID is recorded as 1.7.E2[21].
- Hölder's inequality for sums's Digital Library of Mathematical Functions ID is recorded as 1.2.E50[22].