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  2. Pythagorean addition - Wikipedia

    en.wikipedia.org/wiki/Pythagorean_addition

    Similarly, the version of hypot included with Ruby extends to Ruby-based domain-specific languages such as Progress Chef. [46] In Rust, hypot is implemented as a method of floating point objects rather than as a two-argument function. [47] Metafont has Pythagorean addition and subtraction as built-in operations, under the symbols ++ and ...

  3. Givens rotation - Wikipedia

    en.wikipedia.org/wiki/Givens_rotation

    An alternative formulation avoiding this problem (Golub & Van Loan 1996, §5.1.8) is implemented as the hypot function in many programming languages. The following Fortran code is a minimalistic implementation of Givens rotation for real numbers.

  4. Hypotenuse - Wikipedia

    en.wikipedia.org/wiki/Hypotenuse

    This calculation of from and is called Pythagorean addition, [8] and is available in many software libraries as the hypot function. [ 9 ] [ 10 ] As a consequence of the Pythagorean theorem, the hypotenuse is the longest side of any right triangle; that is, the hypotenuse is longer than either of the triangle's legs.

  5. Persistence of a number - Wikipedia

    en.wikipedia.org/wiki/Persistence_of_a_number

    The additive persistence of a number is smaller than or equal to the number itself, with equality only when the number is zero. For base b {\displaystyle b} and natural numbers k {\displaystyle k} and n > 9 {\displaystyle n>9} the numbers n {\displaystyle n} and n ⋅ b k {\displaystyle n\cdot b^{k}} have the same additive persistence.

  6. Riemann hypothesis - Wikipedia

    en.wikipedia.org/wiki/Riemann_hypothesis

    The value ζ(0) = −1/2 is not determined by the functional equation, but is the limiting value of ζ(s) as s approaches zero. The functional equation also implies that the zeta function has no zeros with negative real part other than the trivial zeros, so all nontrivial zeros lie in the critical strip where s has real part between 0 and 1.

  7. Fourier number - Wikipedia

    en.wikipedia.org/wiki/Fourier_number

    In the study of heat conduction, the Fourier number, is the ratio of time, , to a characteristic time scale for heat diffusion, . This dimensionless group is named in honor of J.B.J. Fourier , who formulated the modern understanding of heat conduction. [ 1 ]

  8. Hyperbolic functions - Wikipedia

    en.wikipedia.org/wiki/Hyperbolic_functions

    The legs of the two right triangles with hypotenuse on the ray defining the angles are of length √ 2 times the circular and hyperbolic functions. The hyperbolic angle is an invariant measure with respect to the squeeze mapping , just as the circular angle is invariant under rotation.

  9. Likelihood function - Wikipedia

    en.wikipedia.org/wiki/Likelihood_function

    More generally, for each value of , we can calculate the corresponding likelihood. The result of such calculations is displayed in Figure 1. The result of such calculations is displayed in Figure 1. The integral of L {\textstyle {\mathcal {L}}} over [0, 1] is 1/3; likelihoods need not integrate or sum to one over the parameter space.