@@ -14,22 +14,22 @@ programs.
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Operation | Meaning
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----------|-------------------------------------------------
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- ` f + g ` | sum of * f * and * g *
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- ` f - g ` | difference of * f * and * g *
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- ` f ^ g ` | * f * to the power * g *
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- ` f @ g ` | * f * composed with * g * (can also be written * f(g)* when * f * is a name)
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- ` f ? g ` | coefficients of * f * selected by nonnegative integer coefficients of * g *
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- ` f * g ` | product of * f * and * g *
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- ` f / g ` | quotient of * f * and * g *
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- ` f .* g ` | coefficient-wise/Hadamard product of * f * and * g *
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- ` f ./ g ` | coefficient-wise quotient of * f * and * g *
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+ ` f + g ` | sum of ` f ` and ` g `
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+ ` f - g ` | difference of ` f ` and ` g `
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+ ` f ^ g ` | ` f ` to the power ` g `
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+ ` f @ g ` | ` f ` composed with ` g ` (can also be written ` f(g) ` when ` f ` is a name)
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+ ` f ? g ` | coefficients of ` f ` selected by nonnegative integer coefficients of ` g `
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+ ` f * g ` | product of ` f ` and ` g `
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+ ` f / g ` | quotient of ` f ` and ` g `
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+ ` f .* g ` | coefficient-wise/Hadamard product of ` f ` and ` g `
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+ ` f ./ g ` | coefficient-wise quotient of ` f ` and ` g `
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## Derivative and integral
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- Operation | Meaning
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- ------------|--------------------------------------------
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- D(f) | derivative of * f *
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- integral(f) | integral of * f *
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+ Operation | Meaning
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+ -------------- |--------------------------------------------
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+ ` D(f) ` | derivative of ` f `
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+ ` integral(f) ` | integral of ` f `
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## Functions
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@@ -54,15 +54,13 @@ Function | Meaning
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` artanh(f) ` | area hyperbolic tangent function
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` laplace(f) ` | ` f .* {n!} `
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` laplacei(f) ` | ` f ./ {n!} `
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- ` revert(f) ` | the compositional inverse of * f *
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+ ` revert(f) ` | the compositional inverse of ` f `
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## Transforms
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Transform | Meaning
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---------------|----------------------------------------
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` ABS(f) ` | coefficient-wise absolute value
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- ` AERATE1(f) ` | ` f(x^2) `
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- ` AERATE2(f) ` | ` f(x^3) `
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` BARRY1(f) ` | ` 1/(1-x-x^2*f) `
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` BARRY2(f) ` | ` 1/(1+x+x^2*f) `
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` BINOMIAL(f) ` | ` g=exp(x)*laplacei(f);laplace(g) `
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