Notes
97.01 Power solutions of some Diophantine equations
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- 23 January 2015, pp. 107-110
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97.02 Solutions to φ (m) = k! and σ(n) = k!
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- 23 January 2015, pp. 110-115
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97.39 Fibonometry
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- 23 January 2015, pp. 494-495
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Notes 97.17 to 97.38
97.21 Some more on Estermann and Pythagoras
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- 23 January 2015, pp. 272-273
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97.22 A proof that the series is convergent for p > 1
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- 23 January 2015, pp. 273-274
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Notes
97.40 Infinitely many proofs that there are infinitely many primes
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- 23 January 2015, pp. 495-498
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97.03 Insert a root to crack the cubic
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- 23 January 2015, pp. 115-120
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97.41 The equation py 2 = x 4 + x
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- 23 January 2015, pp. 498-501
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97.04 The solution of quintic equations
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- 23 January 2015, pp. 120-122
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Notes 97.17 to 97.38
91.23 On the monotonocity of the correction term in Ramanujan's factorial approximation
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- 23 January 2015, pp. 274-275
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Notes
97.42 The Bombelli approach to solving cubic equations
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- 23 January 2015, pp. 501-504
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Notes 97.17 to 97.38
97.24 A constant in a formula of Ramanujan
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- 23 January 2015, pp. 276-277
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Notes
97.05 Two proofs without words
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- 23 January 2015, pp. 123-124
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Notes 97.17 to 97.38
97.25 Error terms for Jensen's and Levinson's Inequalities
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- 23 January 2015, pp. 277-280
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Notes
97.43 Evaluation of by a double integral
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- 23 January 2015, pp. 504-505
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97.06 Trigonometry of The Gold-Bug
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- 23 January 2015, pp. 124-127
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97.44 Another proof that ζ(2) = π2/6 via double integration
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- 23 January 2015, pp. 506-507
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97.07 Four methods for a trigonometric integral
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- 23 January 2015, pp. 127-131
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Notes 97.17 to 97.38
97.26 The cosine rule in three dimensions and de Gua's theorem
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- 23 January 2015, pp. 281-284
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Notes
97.08 Interesting bilateral series generalising a result of Euler
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- 23 January 2015, pp. 131-133
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