In other fields
- In astrology, when two planets are 135 degrees apart, they are in an astrological aspect called a sesquiquadrate. The aspect was first used by Johannes Kepler.
Wikimedia Commons has media related to 135 (number) .
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|---|---|---|---|---|
| Cardinal | one hundred thirty-five | |||
| Ordinal | 135th (one hundred thirty-fifth) | |||
| Factorization | 33 × 5 | |||
| Divisors | 1, 3, 5, 9, 15, 27, 45, 135 | |||
| Greek numeral | ΡΛΕ´ | |||
| Roman numeral | CXXXV, cxxxv | |||
| Binary | 100001112 | |||
| Ternary | 120003 | |||
| Senary | 3436 | |||
| Octal | 2078 | |||
| Duodecimal | B312 | |||
| Hexadecimal | 8716 | |||
135 (one hundred [and] thirty-five) is the natural number following 134 and preceding 136.
There are 135 total Krotenheerdt k-uniform tilings for k < 8, with no other such tilings for higher k. [1] 135 is a Harshad number.
In astrology, an aspect is an angle that planets make to each other in the horoscope; as well as to the Ascendant, Midheaven, Descendant, Lower Midheaven, and other points of astrological interest. As viewed from Earth, aspects are measured by the angular distance in degrees and minutes of ecliptic longitude between two points. According to astrological tradition, they indicate the timing of transitions and developmental changes in the lives of people and affairs relative to the Earth.
42 (forty-two) is the natural number that follows 41 and precedes 43.
12 (twelve) is the natural number following 11 and preceding 13.
17 (seventeen) is the natural number following 16 and preceding 18. It is a prime number.
32 (thirty-two) is the natural number following 31 and preceding 33.
109 is the natural number following 108 and preceding 110.
150 is the natural number following 149 and preceding 151.
151 is a natural number. It follows 150 and precedes 152.
Euclidean plane tilings by convex regular polygons have been widely used since antiquity. The first systematic mathematical treatment was that of Kepler in his Harmonices Mundi.
In geometry, the hexagonal tiling or hexagonal tessellation is a regular tiling of the Euclidean plane, in which exactly three hexagons meet at each vertex. It has Schläfli symbol of {6,3} or t{3,6} .
In geometry, the square tiling, square tessellation or square grid is a regular tiling of the Euclidean plane. It has Schläfli symbol of {4,4}, meaning it has 4 squares around every vertex. Conway called it a quadrille.
In geometry, the truncated hexagonal tiling is a semiregular tiling of the Euclidean plane. There are 2 dodecagons (12-sides) and one triangle on each vertex.
In geometry, the snub hexagonal tiling is a semiregular tiling of the Euclidean plane. There are four triangles and one hexagon on each vertex. It has Schläfli symbol sr{3,6}. The snub tetrahexagonal tiling is a related hyperbolic tiling with Schläfli symbol sr{4,6}.
In geometry, a vertex configuration is a shorthand notation for representing the vertex figure of a polyhedron or tiling as the sequence of faces around a vertex. For uniform polyhedra there is only one vertex type and therefore the vertex configuration fully defines the polyhedron.
14 (fourteen) is the natural number following 13 and preceding 15.
In geometry, a uniform honeycomb or uniform tessellation or infinite uniform polytope, is a vertex-transitive honeycomb made from uniform polytope facets. All of its vertices are identical and there is the same combination and arrangement of faces at each vertex. Its dimension can be clarified as n-honeycomb for an n-dimensional honeycomb.
In geometry, the 3-7 kisrhombille tiling is a semiregular dual tiling of the hyperbolic plane. It is constructed by congruent right triangles with 4, 6, and 14 triangles meeting at each vertex.
In geometry, a planigon is a convex polygon that can fill the plane with only copies of itself. In the Euclidean plane there are 3 regular planigons; equilateral triangle, squares, and regular hexagons; and 8 semiregular planigons; and 4 demiregular planigons which can tile the plane only with other planigons.
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