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Square Line Picking -- from Wolfram MathWorld

Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...



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Square Line Picking -- from Wolfram MathWorld

https://mathworld.wolfram.com/SquareLinePicking.html

Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...



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https://mathworld.wolfram.com/SquareLinePicking.html

Square Line Picking -- from Wolfram MathWorld

Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...

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      Square Line Picking -- from Wolfram MathWorld
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      Square Line Picking
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    • DC.Description
      Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...
    • description
      Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...

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      Square Line Picking -- from Wolfram MathWorld
    • og:description
      Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...

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      Square Line Picking -- from Wolfram MathWorld
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      Square line picking is the selection of pairs of points (corresponding to endpoints of a line segment) randomly placed inside a square. n random line segments can be picked in a unit square in the Wolfram Language using the function RandomPoint[Rectangle[], {n, 2}]. Picking two points at random from the interior of a unit square, the average distance between them is the n=2 case of hypercube line picking, i.e., Delta(2) = 1/(15)[sqrt(2)+2+5ln(1+sqrt(2))] (1) = 1/(15)(2+sqrt(2)+5sinh^(-1)1)...
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