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11: 10.10 Continued Fractions
§10.10 Continued Fractions
12: 10.33 Continued Fractions
§10.33 Continued Fractions
13: 4.25 Continued Fractions
§4.25 Continued Fractions
See Lorentzen and Waadeland (1992, pp. 560–571) for other continued fractions involving inverse trigonometric functions. …
14: 8.9 Continued Fractions
§8.9 Continued Fractions
15: 7.9 Continued Fractions
§7.9 Continued Fractions
16: 4.9 Continued Fractions
§4.9 Continued Fractions
§4.9(i) Logarithms
For other continued fractions involving logarithms see Lorentzen and Waadeland (1992, pp. 566–568). …
§4.9(ii) Exponentials
For other continued fractions involving the exponential function see Lorentzen and Waadeland (1992, pp. 563–564). …
17: 8.25 Methods of Computation
§8.25(iv) Continued Fractions
The computation of γ ( a , z ) and Γ ( a , z ) by means of continued fractions is described in Jones and Thron (1985) and Gautschi (1979b, §§4.3, 5). …
18: 33.8 Continued Fractions
§33.8 Continued Fractions
The continued fraction (33.8.1) converges for all finite values of ρ , and (33.8.2) converges for all ρ 0 . … The ambiguous sign in (33.8.4) has to agree with that of the final denominator in (33.8.1) when the continued fraction has converged to the required precision. …
19: 14.14 Continued Fractions
§14.14 Continued Fractions
20: Wadim Zudilin
Zudilin is author or coauthor of numerous publications including the book Neverending Fractions, An Introduction to Continued Fractions published by Cambridge University Press in 2014. …