Gauss–Jordan elimination

Summary

Gauss–Jordan elimination is a method for solving linear systems^[1]. It draws 5 Wikipedia views per month (method_for_solving_linear_systems category, ranking #6 of 6).^[2]

Key Facts

• Gauss–Jordan elimination's instance of is recorded as method for solving linear systems^[3].
• Carl Friedrich Gauss is named after Gauss–Jordan elimination^[4].
• Wilhelm Jordan is named after Gauss–Jordan elimination^[5].
• Gauss–Jordan elimination's Freebase ID is recorded as /m/0d4bqc^[6].
• Gauss–Jordan elimination's different from is recorded as Gaussian elimination^[7].
• Gauss–Jordan elimination's Brilliant Wiki ID is recorded as gaussian-elimination^[8].

Body

Designation and Status

Gauss–Jordan elimination's instance of is recorded as method for solving linear systems^[3].

History and Context

Things named after include Carl Friedrich Gauss^[4], a mathematician^[9], 1777–1855^[10], of Confederation of the Rhine^[11], awarded the Pour le Mérite for Sciences and Arts order^[12], specialised in number theory^[13] and Wilhelm Jordan^[5], a mathematician^[14], 1842–1899^[15], of Kingdom of Württemberg^[16], awarded the honorary doctor of the University of Munich^[17], specialised in geodesy^[18].

Why It Matters

Gauss–Jordan elimination draws 5 Wikipedia views per month (method_for_solving_linear_systems category, ranking #6 of 6).^[2] It has Wikipedia articles in 12 language editions, a strong signal of global cultural recognition.^[19] It is known by 16 alternative names across languages and contexts.^[20]