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Open E with dot below: George Herzog’s Jabo transcription Ɛ̣̀ ɛ̣̀: Open E with dot below and grave: Ɛ̣́ ɛ̣́: Open E with dot below and acute: Ɛ̣̂ ɛ̣̂: Open E with dot below and circumflex: Ɛ̣̃ ɛ̣̃: Open E with dot below and tilde: Ɛ̣̈ ɛ̣̈: Open E with dot below and diaeresis: Ɛ̣̈̀ ɛ̣̈̀: Open E with dot ...
In some cases, when, for a given function f, the equation g ∘ g = f has a unique solution g, that function can be defined as the functional square root of f, then written as g = f 1/2. More generally, when g n = f has a unique solution for some natural number n > 0, then f m/n can be defined as g m.
HTML Form format HTML 4.01 Specification since PDF 1.5; HTML 2.0 since 1.2 Forms Data Format (FDF) based on PDF, uses the same syntax and has essentially the same file structure, but is much simpler than PDF since the body of an FDF document consists of only one required object. Forms Data Format is defined in the PDF specification (since PDF 1.2).
Latin Capital Letter F with dot above 0651 ISO 8859-14: U+1E1F ḟ Latin Small Letter F with dot above 0652 U+1E20 Ḡ Latin Capital Letter G with macron U+1E21 ḡ Latin Small Letter G with macron U+1E22 Ḣ Latin Capital Letter H with dot above U+1E23 ḣ Latin Small Letter H with dot above U+1E24 Ḥ Latin Capital Letter H with dot below: U+1E25
In Haskell, the example foo = f ∘ g given above becomes: foo = f . g using the built-in composition operator (.) which can be read as f after g or g composed with f. The composition operator ∘ itself can be defined in Haskell using a lambda expression: (.)::
Storey refers to the number of open or closed stacked counters, especially in the context of the letters a and g and their typographic variants.. The lowercase 'g' has two typographic variants: the single-storey form (with a hook tail) has one closed counter and one open counter (and hence one aperture); the double-storey form (with a loop tail) has two closed counters.
The given functions (f, g) may be discontinuous, provided that they are locally integrable (on the given interval). In this case, Lebesgue integration is meant, the conclusions hold almost everywhere (thus, in all continuity points), and differentiability of g is interpreted as local absolute continuity (rather than continuous differentiability).