Simplification
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@ -5,9 +5,9 @@ include("helper.jl")
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# Gaussian potentials in HO space
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# Gaussian potentials in HO space
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inv_factorial(n) = Iterators.prod(inv.(1:n))
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inv_factorial(n) = Iterators.prod(inv.(1:n))
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sqrt_factorial(n) = Iterators.prod(sqrt.(n:-1:1))
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sqrt_factorial(n) = Iterators.prod(sqrt.(n:-1:1))
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N_lnk(l, n, k) = (-1)^(n-k) * inv_factorial(k) * binomial(n+l+1/2, n-k) * sqrt_factorial(n) / sqrt(gamma(n+l+3/2))
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N_lnk(l, n, k) = 1/sqrt_factorial(n) * binomial(n, k) * sqrt(gamma(n + l + 3/2)) / gamma(k + l + 3/2)
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Talmi(l, R, k1, k2) = (1 + 1/R^2)^-(3/2 + l + k1 + k2) * gamma(3/2 + l + k1 + k2)
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Talmi(l, R, k1, k2) = (-1)^(k1 + k2) * (1 + 1/R^2)^-(3/2 + l + k1 + k2) * gamma(3/2 + l + k1 + k2)
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V_Gaussian(R, l, n1, n2) = better_sum([N_lnk(l, n1, k1) * N_lnk(l, n2, k2) * Talmi(l, R, k1, k2) for (k1, k2) in Iterators.product(0:n1, 0:n2)])
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V_Gaussian(R, l, n1, n2) = (-1)^(n1 + n2) * better_sum([N_lnk(l, n1, k1) * N_lnk(l, n2, k2) * Talmi(l, R, k1, k2) for (k1, k2) in Iterators.product(0:n1, 0:n2)])
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function get_sp_basis(E_max)
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function get_sp_basis(E_max)
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Es = Int[]
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Es = Int[]
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