Barrow's inequality
inequality relating the sum of distances of a point to a triangle's vertices with the sum of distances to the vertices of the incentral triangle
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Barrow's inequality
Summary
Barrow's inequality is an inequality[1]. It draws 3 Wikipedia views per month (inequality category, ranking #24 of 41).[2]
Key Facts
- Barrow's inequality is credited with the discovery of David Francis Barrow[3].
- Barrow's inequality is credited with the discovery of Paul Erdős[4].
- Barrow's inequality's instance of is recorded as inequality[5].
- Barrow's inequality's instance of is recorded as theorem[6].
- David Francis Barrow is named after Barrow's inequality[7].
- Barrow's inequality's Freebase ID is recorded as /m/025zglw[8].
- Barrow's inequality's statement describes is recorded as triangle[9].
- Barrow's inequality's maintained by WikiProject is recorded as WikiProject Mathematics[10].
- Barrow's inequality's Microsoft Academic ID is recorded as 2779100135[11].
Body
Works and Contributions
Credited discoveries include David Francis Barrow[3], a mathematician[12], 1888–1970[13], of United States[14], specialised in geometry[15] and Paul Erdős[4], a mathematician[16], 1913–1996[17], of Hungary[18], awarded the Guggenheim Fellowship[19], specialised in probability theory[20].
Why It Matters
Barrow's inequality draws 3 Wikipedia views per month (inequality category, ranking #24 of 41).[2] It has Wikipedia articles in 8 language editions, a strong signal of global cultural recognition.[21]