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  1. idOp :: Op '[a] a

    backprop Numeric.Backprop.Num

    An Op that just returns whatever it receives. The identity function.

    idOp = opIso id id
    

  2. idOp :: Op '[a] a

    backprop Numeric.Backprop.Op

    An Op that just returns whatever it receives. The identity function.

    idOp = opIso id id
    

  3. identifier :: T -> String

    bibtex Text.BibTeX.Entry

    No documentation available.

  4. identifier :: CharParser st String

    bibtex Text.BibTeX.Parse

    No documentation available.

  5. idDF :: forall (dom :: Domain) en a . DataFlow dom en en a a

    clash-prelude Clash.Prelude.DataFlow

    Identity circuit

  6. iddr :: forall (fast :: Domain) (fPeriod :: Nat) (edge :: ActiveEdge) (reset :: ResetKind) (init :: InitBehavior) (polarity :: ResetPolarity) (slow :: Domain) (m :: Nat) . (HasCallStack, KnownConfiguration fast ('DomainConfiguration fast fPeriod edge reset init polarity), KnownConfiguration slow ('DomainConfiguration slow (2 * fPeriod) edge reset init polarity), KnownNat m) => Clock slow -> Reset slow -> Enable slow -> Signal fast (BitVector m) -> Signal slow (BitVector m, BitVector m)

    clash-prelude Clash.Xilinx.DDR

    Xilinx specific variant of ddrIn implemented using the Xilinx IDDR primitive in SAME_EDGE mode. Reset values are 0 Of the output pair (o0, o1), o0 is the data clocked in on the falling edge and o1 is the data clocked in on the rising edge, and o0 comes before o1 in time. NB: This primitive only supports rising edges as the active edge. Trying to instantiate this function in a domain where falling edges are the active edge will lead to a HDL generation or Haskell simulation error.

  7. ident :: Int -> Matrix

    dense-linear-algebra Statistics.Matrix

    Create the square identity matrix with given dimensions.

  8. idPrefix :: forall n f . Functor f => (Text -> f Text) -> Options SVG V2 n -> f (Options SVG V2 n)

    diagrams-svg Diagrams.Backend.SVG

    Lens onto the idPrefix of the svg options. This is the prefix given to clipping paths to distinguish them from other svg files in the same web page.

  9. idft :: (FFTWReal r, Ix i, Shapable i) => CArray i (Complex r) -> CArray i (Complex r)

    fft Math.FFT

    1-dimensional complex inverse DFT. Inverse of dft.

  10. idftN :: (FFTWReal r, Ix i, Shapable i) => [Int] -> CArray i (Complex r) -> CArray i (Complex r)

    fft Math.FFT

    Multi-dimensional inverse DFT.

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