magic squares
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1: 27.17 Other Applications
2: 27.13 Functions
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►The basic problem is that of expressing a given positive integer as a sum of integers from some prescribed set whose members are primes, squares, cubes, or other special integers.
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§27.13(iv) Representation by Squares
►For a given integer the function is defined as the number of solutions of the equation … ►Jacobi (1829) notes that is the coefficient of in the square of the theta function : … ►For more than 8 squares, Milne’s identities are not the same as those obtained earlier by Mordell and others.3: Bibliography
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On magic squares constructed by the uniform step method.
Proc. Amer. Math. Soc. 2 (4), pp. 557–565.
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4: 1.1 Special Notation
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real variables. | |
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the space of all Lebesgue–Stieltjes measurable functions on which are square integrable with respect to . | |
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inverse of the square matrix | |
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determinant of the square matrix | |
trace of the square matrix | |
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adjoint of the square matrix | |
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5: 8.23 Statistical Applications
§8.23 Statistical Applications
… ►Particular forms are the chi-square distribution functions; see Johnson et al. (1994, pp. 415–493). …6: 19.38 Approximations
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►Approximations for Legendre’s complete or incomplete integrals of all three kinds, derived by Padé approximation of the square root in the integrand, are given in Luke (1968, 1970).
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7: 27.22 Software
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8: 34.14 Tables
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►Tables of exact values of the squares of the and symbols in which all parameters are are given in Rotenberg et al. (1959), together with a bibliography of earlier tables of , and symbols on pp.
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9: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
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