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Copy file name to clipboardExpand all lines: lib/node_modules/@stdlib/repl/help/data/data.csv
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@@ -1641,7 +1641,7 @@ base.sliceNonReducedDimensions,"\nbase.sliceNonReducedDimensions( slice )\n R
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base.sliceReducedDimensions,"\nbase.sliceReducedDimensions( slice )\n Returns a list of reduced dimensions in an un-normalized multi-slice.\n\n Parameters\n ----------\n slice: MultiSlice\n Input slice object.\n\n Returns\n -------\n out: Array<integer>\n Dimension indices.\n\n Examples\n --------\n > var s = new MultiSlice( 1, 3, null );\n > var out = base.sliceReducedDimensions( s )\n [ 0, 1 ]\n\n See Also\n --------\n base.sliceLength, base.sliceNonReducedDimensions, base.sliceShape\n"
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base.sliceShape,"\nbase.sliceShape( slice )\n Returns the shape of a normalized multi-slice.\n\n Parameters\n ----------\n slice: MultiSlice\n Input normalized multi-slice object.\n\n Returns\n -------\n sh: Array<integer>\n Slice shape.\n\n Examples\n --------\n > var s = new Slice( 1, 10, 1 );\n > var ms = new MultiSlice( s, s );\n > base.sliceShape( ms )\n [ 9, 9 ]\n\n See Also\n --------\n base.sliceLength, base.sliceNonReducedDimensions, base.sliceReducedDimensions\n"
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base.snakecase,"\nbase.snakecase( str )\n Converts a string to snake case.\n\n Parameters\n ----------\n str: string\n Input string.\n\n Returns\n -------\n out: string\n Snake-cased string.\n\n Examples\n --------\n > var out = base.snakecase( 'Hello World!' )\n 'hello_world'\n > out = base.snakecase( 'I am a tiny little teapot' )\n 'i_am_a_tiny_little_teapot'\n\n See Also\n --------\n base.camelcase, base.lowercase, base.stickycase, base.uppercase"
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base.spence,"\nbase.spence( x )\n Evaluates Spence’s function, which is also known as the dilogarithm.\n\n Parameters\n ----------\n x: number\n Input value.\n\n Returns\n -------\n y: number\n Function value.\n\n Examples\n --------\n > var y = base.spence( 3.0 )\n ~-1.437\n > y = base.spence( 0.0 )\n ~1.645\n > y = base.spence( -9.0 )\n NaN\n > y = base.spence( NaN )\n NaN\n\n"
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base.spence,"\nbase.spence( x )\n Evaluates Spence's function, which is also known as the dilogarithm.\n\n Parameters\n ----------\n x: number\n Input value.\n\n Returns\n -------\n y: number\n Function value.\n\n Examples\n --------\n > var y = base.spence( 3.0 )\n ~-1.437\n > y = base.spence( 0.0 )\n ~1.645\n > y = base.spence( -9.0 )\n NaN\n > y = base.spence( NaN )\n NaN\n\n"
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base.sqrt,"\nbase.sqrt( x )\n Computes the principal square root of a double-precision floating-point\n number.\n\n For `x < 0`, the principal square root is not defined.\n\n Parameters\n ----------\n x: number\n Input value.\n\n Returns\n -------\n y: number\n Principal square root.\n\n Examples\n --------\n > var y = base.sqrt( 4.0 )\n 2.0\n > y = base.sqrt( 9.0 )\n 3.0\n > y = base.sqrt( 0.0 )\n 0.0\n > y = base.sqrt( -4.0 )\n NaN\n > y = base.sqrt( NaN )\n NaN\n\n See Also\n --------\n base.cbrt, base.rsqrt\n"
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base.sqrt1pm1,"\nbase.sqrt1pm1( x )\n Computes the principal square root of `1+x` minus one.\n\n This function is more accurate than the obvious approach for small `x`.\n\n Parameters\n ----------\n x: number\n Input value.\n\n Returns\n -------\n y: number\n Square root of `1+x` minus one.\n\n Examples\n --------\n > var y = base.sqrt1pm1( 3.0 )\n 1.0\n > y = base.sqrt1pm1( 0.5 )\n ~0.225\n > y = base.sqrt1pm1( 0.02 )\n ~0.01\n > y = base.sqrt1pm1( -0.5 )\n ~-0.293\n > y = base.sqrt1pm1( -1.1 )\n NaN\n > y = base.sqrt1pm1( NaN )\n NaN\n\n See Also\n --------\n base.sqrt\n"
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base.sqrtf,"\nbase.sqrtf( x )\n Computes the principal square root of a single-precision floating-point\n number.\n\n For `x < 0`, the principal square root is not defined.\n\n Parameters\n ----------\n x: number\n Input value.\n\n Returns\n -------\n y: number\n Principal square root.\n\n Examples\n --------\n > var y = base.sqrtf( 4.0 )\n 2.0\n > y = base.sqrtf( 9.0 )\n 3.0\n > y = base.sqrtf( 0.0 )\n 0.0\n > y = base.sqrtf( -4.0 )\n NaN\n > y = base.sqrtf( NaN )\n NaN\n\n See Also\n --------\n base.cbrtf, base.rsqrtf, base.sqrt\n"
base.sliceReducedDimensions,"\nbase.sliceReducedDimensions( slice:MultiSlice )\n Returns a list of reduced dimensions in an un-normalized multi-slice.\n"
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base.sliceShape,"\nbase.sliceShape( slice:MultiSlice )\n Returns the shape of a normalized multi-slice.\n"
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base.snakecase,"\nbase.snakecase( str:string )\n Converts a string to snake case.\n"
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base.spence,"\nbase.spence( x:number )\n Evaluates Spence’s function, which is also known as the dilogarithm.\n"
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base.spence,"\nbase.spence( x:number )\n Evaluates Spence's function, which is also known as the dilogarithm.\n"
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base.sqrt,"\nbase.sqrt( x:number )\n Computes the principal square root of a double-precision floating-point\n number.\n"
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base.sqrt1pm1,"\nbase.sqrt1pm1( x:number )\n Computes the principal square root of `1+x` minus one.\n"
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base.sqrtf,"\nbase.sqrtf( x:number )\n Computes the principal square root of a single-precision floating-point\n number.\n"
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