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Hammersley Point Set -- from Wolfram MathWorld

The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...



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Hammersley Point Set -- from Wolfram MathWorld

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

The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...



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

Hammersley Point Set -- from Wolfram MathWorld

The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...

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      Hammersley Point Set -- from Wolfram MathWorld
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      The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...
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      The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...

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      Hammersley Point Set -- from Wolfram MathWorld
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      The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...

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      The two-dimensional Hammersley point set of order m is defined by taking all numbers in the range from 0 to 2^m-1 and interpreting them as binary fractions. Calling these numbers x_i, then the corresponding y_i are obtained by reversing the binary digits of x_i. For example, the x_i for the Hammersley point set of order 2 are given by 0.00_2, 0.10_2, 0.01_2, and 0.11_2, or (0, 1/2, 1/4, 3/4). Reversing the bits then gives the second component, leading to the set of points (0, 0), (1/2, 1/4),...
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