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Ceiling Function -- from Wolfram MathWorld

The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....



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Ceiling Function -- from Wolfram MathWorld

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

The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....



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

Ceiling Function -- from Wolfram MathWorld

The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....

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      Ceiling Function -- from Wolfram MathWorld
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      The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....
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      The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....

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      Ceiling Function -- from Wolfram MathWorld
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      The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....

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      Ceiling Function -- from Wolfram MathWorld
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      The function [x] which gives the smallest integer >=x, shown as the thick curve in the above plot. Schroeder (1991) calls the ceiling function symbols the "gallows" because of the similarity in appearance to the structure used for hangings. The name and symbol for the ceiling function were coined by K. E. Iverson (Graham et al. 1994). The ceiling function is implemented in the Wolfram Language as Ceiling[z], where it is generalized to complex values of z as illustrated above....
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