sqrt

sqrt :: Floating a => a -> a
base Prelude Numeric GHC.Float, hedgehog Hedgehog.Internal.Prelude, ghc GHC.Prelude.Basic, base-compat Prelude.Compat, protolude Protolude Protolude.Base, relude Relude.Numeric, rio RIO.Prelude, base-prelude BasePrelude, classy-prelude ClassyPrelude, Cabal-syntax Distribution.Compat.Prelude, basic-prelude CorePrelude, universum Universum.Base, clash-prelude Clash.HaskellPrelude, ghc-lib-parser GHC.Prelude.Basic, prelude-compat Prelude2010, ghc-internal GHC.Internal.Float GHC.Internal.Numeric, rebase Rebase.Prelude, xmonad-contrib XMonad.Config.Prime, constrained-categories Control.Category.Constrained.Prelude Control.Category.Hask, copilot-language Copilot.Language.Prelude, LambdaHack Game.LambdaHack.Core.Prelude, cabal-install-solver Distribution.Solver.Compat.Prelude, faktory Faktory.Prelude, vcr Imports, verset Verset, yesod-paginator Yesod.Paginator.Prelude, distribution-opensuse OpenSuse.Prelude, funcmp FMP.Types, hledger-web Hledger.Web.Import, termonad Termonad.Prelude
sqrt :: C a => a -> a
numeric-prelude Algebra.Algebraic NumericPrelude NumericPrelude.Numeric
sqrt :: C a => (a -> a) -> [a] -> [a]
numeric-prelude MathObj.PowerSeries.Core
We need to compute the square root only of the first term. That is, if the first term is rational, then all terms of the series are rational. 
equalTrunc 50 PSE.sqrtExpl (PS.sqrt (\1 -> 1) [1,1])

equalTrunc 500 (1:1:repeat 0) (PS.sqrt (\1 -> 1) (PS.mul [1,1] [1,1]))

checkHoles 50 (PS.sqrt (\1 -> 1)) 1
sqrt :: C a => [a]
numeric-prelude MathObj.PowerSeries.Example
sqrt :: C a => (a -> a) -> T a -> T a
numeric-prelude MathObj.PowerSeries2.Core
sqrt :: (C u, C a) => T (Sqr u) a -> T u a
numeric-prelude Number.DimensionTerm
sqrt :: Integer -> Integer -> Integer
numeric-prelude Number.FixedPoint
sqrt :: Basis -> T -> T
numeric-prelude Number.Positional
sqrt :: C a => T a -> T a
numeric-prelude Number.Root
sqrt :: ExpField a => a -> a
numhask NumHask NumHask.Algebra.Field
square root 
>>> sqrt 4
2.0
sqrt :: (SqRt property, Packing pack, PowerStrip lower, PowerStrip upper, C sh, Real a) => Quadratic pack property lower upper sh a -> Quadratic pack property lower upper sh a
lapack Numeric.LAPACK.Matrix.Function
sqrt :: SqrtS a -> a
sbv Documentation.SBV.Examples.WeakestPreconditions.IntSqrt
The floor of the square root
sqrt :: Floating a => Quantity d a -> Quantity (Sqrt d) a
dimensional Numeric.Units.Dimensional Numeric.Units.Dimensional.Prelude
Computes the square root of a Quantity using **. The NRoot type family will prevent application where the supplied quantity does not have a square dimension. 
(x :: Area Double) >= _0 ==> sqrt x == nroot pos2 x
sqrt :: Dimension' -> Maybe Dimension'
dimensional Numeric.Units.Dimensional.Dimensions.TermLevel
Takes the square root of a dimension, if it exists. 
sqrt d == nroot 2 d
sqrt :: Floating a => PDFExpression a -> PDFExpression a
HPDF Graphics.PDF.Expression
sqrt :: CanSqrt t => t -> SqrtType t
mixed-types-num Numeric.MixedTypes.Elementary
sqrt :: (CanSqrt t, SqrtType t ~ t, Floating t) => t -> SqrtType t
mixed-types-num Numeric.MixedTypes.Elementary
sqrt :: Rational -> Rational -> Rational
numbers Data.Number.FixedFunctions
sqrt :: (C w, Value w a, Floating a, C s) => T w s a -> T w s a
unique-logic-tf UniqueLogic.ST.TF.Expression
sqrt :: RoundMode -> Precision -> MPFR -> MPFR
hmpfr Data.Number.MPFR.Arithmetic
sqrt :: MMPFR s -> MMPFR s -> RoundMode -> ST s Int
hmpfr Data.Number.MPFR.Mutable.Arithmetic
sqrt :: (C w, C a, Floating a) => T w s a -> T w s a
unique-logic UniqueLogic.ST.Expression
SQRT :: Format -> Operand -> Reg -> Instr
ghc GHC.CmmToAsm.X86.Instr
module Math.NumberTheory.Moduli.Sqrt
arithmoi
Modular square roots and Jacobi symbol.
class (Property property) => SqRt property
lapack Numeric.LAPACK.Matrix.Function