lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot. Trigonometric and hyperbolic functions All the standard trigonometric quote. 8.13 Annotated Strings Note The API for AnnotatedStrings is considered experimental and is subject to change between Julia versions. It is sometimes useful to be able to hold metadata relating to

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot.CHAPTER 5. MATHEMATICAL OPERATIONS AND ELEMENTARY FUNCTIONS 36 Function julia> h(4) 7 julia> h(4.0) 1.0 However, you should not define local methods conditionally or subject to control flow, as in function f2(inc) if inc g(x) = x + 1 else g(x) = x - 1 end end function

lucid presentation of how floating-point numbers are represented, see John D. Cook's article on the subject as well as his introduction to some of the issues arising from how this repre- sentation differs expm1, and log1p are necessary and useful, see John D. Cook's excellent pair of blog posts on the subject: expm1, log1p, erfc, and hypot.CHAPTER 5. MATHEMATICAL OPERATIONS AND ELEMENTARY FUNCTIONS 36 Function julia> h(4) 7 julia> h(4.0) 1.0 However, you should not define local methods conditionally or subject to control flow, as in function f2(inc) if inc g(x) = x + 1 else g(x) = x - 1 end end function