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Within LTS Haskell 24.50 (ghc-9.10.3)

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1. showExpr :: Fix SRTree -> String

   srtree	Data.SRTree.Print

   convert a tree into a string in math notation

   >>> showExpr $ "x0" + sin ( tanh ("t0" + 2) )
   "(x0 + Sin(Tanh((t0 + 2.0))))"
   

2. showExprWithVars :: [String] -> Fix SRTree -> String

   srtree	Data.SRTree.Print

   convert a tree into a string in math notation given named vars.

   >>> showExprWithVar ["mu", "eps"] $ "x0" + sin ( "x1" * tanh ("t0" + 2) )
   "(mu + Sin(Tanh(eps * (t0 + 2.0))))"
   

3. showLatex :: Fix SRTree -> String

   srtree	Data.SRTree.Print

   Displays a tree as a LaTeX compatible expression.

   >>> showLatex $ "x0" + sin ( tanh ("t0" + 2) )
   "\\left(x_{, 0} + \\operatorname{sin}(\\operatorname{tanh}(\\left(\\theta_{, 0} + 2.0\\right)))\\right)"
   

4. showLatexWithVars :: [String] -> Fix SRTree -> String

   srtree	Data.SRTree.Print

   No documentation available.

5. showOp :: Op -> String

   srtree	Data.SRTree.Print

   No documentation available.

6. showPython :: Fix SRTree -> String

   srtree	Data.SRTree.Print

   Displays a tree as a numpy compatible expression.

   >>> showPython $ "x0" + sin ( tanh ("t0" + 2) )
   "(x[:, 0] + np.sin(np.tanh((t[:, 0] + 2.0))))"
   

7. showTikz :: Fix SRTree -> String

   srtree	Data.SRTree.Print

   Displays a tree in Tikz format

8. showOutput :: Output -> Fix SRTree -> String

   srtree	Text.ParseSR

   Returns the corresponding function from Data.SRTree.Print for a given Output.

9. showSF :: (Show a, Show b) => SF a b -> String

   step-function	Data.Function.Step

   Show SF as Haskell code

10. showSF :: (Show a, Show b) => SF a b -> String

    step-function	Data.Function.Step.Discrete.Closed

    Show SF as Haskell code

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