REPRESENTING (2N-N) AS A SUM OF SQUARES

[1] On generalisations of Bertrands postulates, that lie between the prime numbers x and 2x [J]. MATHEMATISCHE ZEITSCHRIFT, 1932, 34 : 505 - 526

[2] Burton D.M., 2012, ELEMENTARY NUMBER TH

[3] Erdos P., 1951, J LOND MATH SOC, V26, P176, DOI [10.1112/jlms/s1-26.3.176, DOI 10.1112/JLMS/S1-26.3.176]

[4] Hardy G.H., 1960, THEORY NUMBERS, V4th ed.

[5] GEOMETRY OF BINOMIAL COEFFICIENTS [J]. AMERICAN MATHEMATICAL MONTHLY, 1984, 91 (09) : 566 - 571

[1] On generalisations of Bertrands postulates, that lie between the prime numbers x and 2x [J]. MATHEMATISCHE ZEITSCHRIFT, 1932, 34 : 505 - 526

[2] Burton D.M., 2012, ELEMENTARY NUMBER TH

[3] Erdos P., 1951, J LOND MATH SOC, V26, P176, DOI [10.1112/jlms/s1-26.3.176, DOI 10.1112/JLMS/S1-26.3.176]

[4] Hardy G.H., 1960, THEORY NUMBERS, V4th ed.

[5] GEOMETRY OF BINOMIAL COEFFICIENTS [J]. AMERICAN MATHEMATICAL MONTHLY, 1984, 91 (09) : 566 - 571