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Oregon Ballot Measure 118, the Corporate Tax Revenue Rebate for Residents Initiative, was a proposed Oregon state initiative that was decided by voters as part of the 2024 Oregon elections on November 5, 2024.
In geometry, an octagon (from Ancient Greek ὀκτάγωνον (oktágōnon) 'eight angles') is an eight-sided polygon or 8-gon. A regular octagon has Schläfli symbol {8} [1] and can also be constructed as a quasiregular truncated square, t{4}, which alternates two types of edges. A truncated octagon, t{8} is a hexadecagon, {16}.
A truncated square is an octagon, t{4}={8}. A quasitruncated square, inverted as {4/3}, is an octagram, t{4/3}={8/3}. [2] The uniform star polyhedron stellated truncated hexahedron, t'{4,3}=t{4/3,3} has octagram faces constructed from the cube in this way. It may be considered for this reason as a three-dimensional analogue of the octagram.
This measure would raise the minimum tax on businesses with sales in the state in excess of $25 million by 3% and 'rebate' the proceeds to Oregonians. Election results: Measure 118, the so-called ...
118 is the smallest number that can be expressed as four sums with the same product in this way. [2] Because of its expression as 118 = 3 5 − 5 3, it is a Leyland number of the second kind. [3] 118!! - 1 is a prime number, where !! denotes the double factorial (the product of even integers up to 118). [4]
This notation represents (i) the number of vertices, (ii) the number of polygons around each vertex (arranged clockwise) and (iii) the number of sides to each of those polygons. For example: 3 6 ; 3 6 ; 3 4 .6, tells us there are 3 vertices with 2 different vertex types, so this tiling would be classed as a ‘3-uniform (2-vertex types)’ tiling.
F 0 = 3, F 1 = 5, F 2 = 17, F 3 = 257, and F 4 = 65537 (sequence A019434 in the OEIS). Since there are 31 nonempty subsets of the five known Fermat primes, there are 31 known constructible polygons with an odd number of sides. The next twenty-eight Fermat numbers, F 5 through F 32, are known to be composite. [3] Thus a regular n-gon is ...
[3] [4] It also means that the number of integer triangles with even numbered perimeters = is the same as the number of integer triangles with odd numbered perimeters = Thus there is no integer triangle with perimeter 1, 2 or 4, one with perimeter 3, 5, 6 or 8, and two with perimeter 7 or 10.