History of Power sum symmetric polynomials $p_k$

       \ range(n)])\n    return sum(g^k for g in R.gens())\n\npower_sum(6, 13)    \       \             # the next degree after this table"-Numbers: []+Numbers:+- params:+    n: '1'+    k: '1'+  number: x1+- params:+    n: '1'+    k: '2'+  number: x1^2+- params:+    n: '1'+    k: '3'+  number: x1^3+- params:+    n: '1'+    k: '4'+  number: x1^4+- params:+    n: '1'+    k: '5'+  number: x1^5+- params:+    n: '1'+    k: '6'+  number: x1^6+- params:+    n: '1'+    k: '7'+  number: x1^7+- params:+    n: '1'+    k: '8'+  number: x1^8+- params:+    n: '1'+    k: '9'+  number: x1^9+- params:+    n: '1'+    k: '10'+  number: x1^10+- params:+    n: '1'+    k: '11'+  number: x1^11+- params:+    n: '1'+    k: '12'+  number: x1^12+- params:+    n: '2'+    k: '1'+  number: x1 + x2+- params:+    n: '2'+    k: '2'+  number: x1^2 + x2^2+- params:+    n: '2'+    k: '3'+  number: x1^3 + x2^3+- params:+    n: '2'+    k: '4'+  number: x1^4 + x2^4+- params:+    n: '2'+    k: '5'+  number: x1^5 + x2^5+- params:+    n: '2'+    k: '6'+  number: x1^6 + x2^6+- params:+    n: '2'+    k: '7'+  number: x1^7 + x2^7+- params:+    n: '2'+    k: '8'+  number: x1^8 + x2^8+- params:+    n: '2'+    k: '9'+  number: x1^9 + x2^9+- params:+    n: '2'+    k: '10'+  number: x1^10 + x2^10+- params:+    n: '2'+    k: '11'+  number: x1^11 + x2^11+- params:+    n: '2'+    k: '12'+  number: x1^12 + x2^12+- params:+    n: '3'+    k: '1'+  number: x1 + x2 + x3+- params:+    n: '3'+    k: '2'+  number: x1^2 + x2^2 + x3^2+- params:+    n: '3'+    k: '3'+  number: x1^3 + x2^3 + x3^3+- params:+    n: '3'+    k: '4'+  number: x1^4 + x2^4 + x3^4+- params:+    n: '3'+    k: '5'+  number: x1^5 + x2^5 + x3^5+- params:+    n: '3'+    k: '6'+  number: x1^6 + x2^6 + x3^6+- params:+    n: '3'+    k: '7'+  number: x1^7 + x2^7 + x3^7+- params:+    n: '3'+    k: '8'+  number: x1^8 + x2^8 + x3^8+- params:+    n: '3'+    k: '9'+  number: x1^9 + x2^9 + x3^9+- params:+    n: '3'+    k: '10'+  number: x1^10 + x2^10 + x3^10+- params:+    n: '3'+    k: '11'+  number: x1^11 + x2^11 + x3^11+- params:+    n: '3'+    k: '12'+  number: x1^12 + x2^12 + x3^12+- params:+    n: '4'+    k: '1'+  number: x1 + x2 + x3 + x4+- params:+    n: '4'+    k: '2'+  number: x1^2 + x2^2 + x3^2 + x4^2+- params:+    n: '4'+    k: '3'+  number: x1^3 + x2^3 + x3^3 + x4^3+- params:+    n: '4'+    k: '4'+  number: x1^4 + x2^4 + x3^4 + x4^4+- params:+    n: '4'+    k: '5'+  number: x1^5 + x2^5 + x3^5 + x4^5+- params:+    n: '4'+    k: '6'+  number: x1^6 + x2^6 + x3^6 + x4^6+- params:+    n: '4'+    k: '7'+  number: x1^7 + x2^7 + x3^7 + x4^7+- params:+    n: '4'+    k: '8'+  number: x1^8 + x2^8 + x3^8 + x4^8+- params:+    n: '4'+    k: '9'+  number: x1^9 + x2^9 + x3^9 + x4^9+- params:+    n: '4'+    k: '10'+  number: x1^10 + x2^10 + x3^10 + x4^10+- params:+    n: '4'+    k: '11'+  number: x1^11 + x2^11 + x3^11 + x4^11+- params:+    n: '4'+    k: '12'+  number: x1^12 + x2^12 + x3^12 + x4^12+- params:+    n: '5'+    k: '1'+  number: x1 + x2 + x3 + x4 + x5+- params:+    n: '5'+    k: '2'+  number: x1^2 + x2^2 + x3^2 + x4^2 + x5^2+- params:+    n: '5'+    k: '3'+  number: x1^3 + x2^3 + x3^3 + x4^3 + x5^3+- params:+    n: '5'+    k: '4'+  number: x1^4 + x2^4 + x3^4 + x4^4 + x5^4+- params:+    n: '5'+    k: '5'+  number: x1^5 + x2^5 + x3^5 + x4^5 + x5^5+- params:+    n: '5'+    k: '6'+  number: x1^6 + x2^6 + x3^6 + x4^6 + x5^6+- params:+    n: '5'+    k: '7'+  number: x1^7 + x2^7 + x3^7 + x4^7 + x5^7+- params:+    n: '5'+    k: '8'+  number: x1^8 + x2^8 + x3^8 + x4^8 + x5^8+- params:+    n: '5'+    k: '9'+  number: x1^9 + x2^9 + x3^9 + x4^9 + x5^9+- params:+    n: '5'+    k: '10'+  number: x1^10 + x2^10 + x3^10 + x4^10 + x5^10+- params:+    n: '5'+    k: '11'+  number: x1^11 + x2^11 + x3^11 + x4^11 + x5^11+- params:+    n: '5'+    k: '12'+  number: x1^12 + x2^12 + x3^12 + x4^12 + x5^12+- params:+    n: '6'+    k: '1'+  number: x1 + x2 + x3 + x4 + x5 + x6+- params:+    n: '6'+    k: '2'+  number: x1^2 + x2^2 + x3^2 + x4^2 + x5^2 + x6^2+- params:+    n: '6'+    k: '3'+  number: x1^3 + x2^3 + x3^3 + x4^3 + x5^3 + x6^3+- params:+    n: '6'+    k: '4'+  number: x1^4 + x2^4 + x3^4 + x4^4 + x5^4 + x6^4+- params:+    n: '6'+    k: '5'+  number: x1^5 + x2^5 + x3^5 + x4^5 + x5^5 + x6^5+- params:+    n: '6'+    k: '6'+  number: x1^6 + x2^6 + x3^6 + x4^6 + x5^6 + x6^6+- params:+    n: '6'+    k: '7'+  number: x1^7 + x2^7 + x3^7 + x4^7 + x5^7 + x6^7+- params:+    n: '6'+    k: '8'+  number: x1^8 + x2^8 + x3^8 + x4^8 + x5^8 + x6^8+- params:+    n: '6'+    k: '9'+  number: x1^9 + x2^9 + x3^9 + x4^9 + x5^9 + x6^9+- params:+    n: '6'+    k: '10'+  number: x1^10 + x2^10 + x3^10 + x4^10 + x5^10 + x6^10+- params:+    n: '6'+    k: '11'+  number: x1^11 + x2^11 + x3^11 + x4^11 + x5^11 + x6^11+- params:+    n: '6'+    k: '12'+  number: x1^12 + x2^12 + x3^12 + x4^12 + x5^12 + x6^12