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11—20 of 85 matching pages

11: 11.1 Special Notation

… ►Unless indicated otherwise, primes denote derivatives with respect to the argument. …

12: 19.15 Advantages of Symmetry

… ►Symmetry unifies the Landen transformations of §19.8(ii) with the Gauss transformations of §19.8(iii), as indicated following (19.22.22) and (19.36.9). …

13: 27.1 Special Notation

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$d,k,m,n$	positive integers (unless otherwise indicated).
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14: 28.17 Stability as $x\to \pm \mathrm{\infty }$

… ►For real $a$ and $q$ $(\ne 0)$ the stable regions are the open regions indicated in color in Figure 28.17.1. …

15: 21.1 Special Notation

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$g,h$	positive integers.
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$a\circ b$	intersection index of $a$ and $b$, two cycles lying on a closed surface. $a\circ b=0$ if $a$ and $b$ do not intersect. Otherwise $a\circ b$ gets an additive contribution from every intersection point. This contribution is $1$ if the basis of the tangent vectors of the $a$ and $b$ cycles (§21.7(i)) at the point of intersection is positively oriented; otherwise it is $-1$.
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16: 8.1 Special Notation

… ►Unless otherwise indicated, primes denote derivatives with respect to the argument. …

17: 15.1 Special Notation

… ►Unless indicated otherwise primes denote derivatives with respect to the variable. …

18: 6.4 Analytic Continuation

… ►Unless indicated otherwise, in the rest of this chapter and elsewhere in the DLMF the functions $E_1\left(z\right)$, $\mathrm{Ci}\left(z\right)$, $\mathrm{Chi}\left(z\right)$, $\mathrm{f}\left(z\right)$, and $\mathrm{g}\left(z\right)$ assume their principal values, that is, the branches that are real on the positive real axis and two-valued on the negative real axis. …

19: 7.1 Special Notation

… ►Unless otherwise noted, primes indicate derivatives with respect to the argument. …

20: 7.17 Inverse Error Functions

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