symmetric polynomial
polynomial where any interchange in variables results in the same polynomial
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symmetric polynomial
Summary
symmetric polynomial ranks in the top 2% of general entities by monthly Wikipedia readership (106 views/month).[1]
Key Facts
- symmetric polynomial's subclass of is recorded as polynomial[2].
- symmetric polynomial's NDL Authority ID is recorded as 00572575[3].
- symmetric polynomial's Freebase ID is recorded as /m/051rlw[4].
- symmetric polynomial's defining formula is recorded as P=t^n+a_{n-1}t^{n-1}+\cdots+a_2t^2+a_1t+a_0[5].
- symmetric polynomial's MathWorld ID is recorded as SymmetricPolynomial[6].
- symmetric polynomial's maintained by WikiProject is recorded as WikiProject Mathematics[7].
- symmetric polynomial's Microsoft Academic ID is recorded as 52153879[8].
- symmetric polynomial's Brilliant Wiki ID is recorded as symmetric-polynomials-definition[9].
- symmetric polynomial's Encyclopedia of Mathematics article ID is recorded as Symmetric_polynomial[10].
- symmetric polynomial's OpenAlex ID is recorded as C52153879[11].
Why It Matters
symmetric polynomial ranks in the top 2% of general entities by monthly Wikipedia readership (106 views/month).[1] It has Wikipedia articles in 17 language editions, a strong signal of global cultural recognition.[12] It is known by 9 alternative names across languages and contexts.[13]