Borromean rings

Summary

Borromean rings is a prime link^[1]. It draws 346 Wikipedia views per month (prime_link category, ranking #1 of 3).^[2]

Key Facts

• Borromean rings's image is recorded as Borromean Rings Illusion.png^[3].
• Borromean rings's instance of is recorded as prime link^[4].
• Borromean rings's instance of is recorded as Brunnian link^[5].
• House of Borromeo is named after Borromean rings^[6].
• Borromean rings's Commons category is recorded as Borromean rings^[7].
• Borromean rings's has part is recorded as unknot^[8].
• Borromean rings's Freebase ID is recorded as /m/03khy_^[9].
• Borromean rings's different from is recorded as L6n1^[10].
• Borromean rings's Jones polynomial is recorded as -q^3-q^{-3}+3q^2+3q^{-2}-2q-2q^{-1}+4^[11].
• Borromean rings's maintained by WikiProject is recorded as WikiProject Mathematics^[12].
• Borromean rings's Microsoft Academic ID is recorded as 2776585292^[13].
• Borromean rings's Alexander–Briggs notation is recorded as 6^3_2^[14].
• Borromean rings's Online PWN Encyclopedia ID is recorded as 3879690^[15].
• Borromean rings's Knot Atlas ID is recorded as L6a4^[16].
• Borromean rings's Gauss notation is recorded as {1, -6, 5, -3}, {4, -1, 2, -5}, {6, -4, 3, -2}^[17].

Why It Matters

Borromean rings draws 346 Wikipedia views per month (prime_link category, ranking #1 of 3).^[2] It has Wikipedia articles in 19 language editions, a strong signal of global cultural recognition.^[18] It is known by 11 alternative names across languages and contexts.^[19]