trihexagonal

In geometry|lang=en terms the difference between vertex and trihexagonal

is that vertex is (geometry) the common point of the two rays of the angle, or its equivalent structure in polyhedra (meeting of edges) and higher order polytopes while trihexagonal is (geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

As a noun vertex

is the highest point of something.

As an adjective trihexagonal is

(geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

As a noun hexagon

is hexagon.

As an adjective trihexagonal is

(geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

As a proper noun triangle

is the area comprising the cities of used with "the" except when attributive.

As an adjective trihexagonal is

(geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

As a noun tiling

is a covering of tiles.

As a verb tiling

is .

As an adjective trihexagonal is

(geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

In geometry|lang=en terms the difference between semiregular and trihexagonal

is that semiregular is (geometry) while trihexagonal is (geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.

As adjectives the difference between semiregular and trihexagonal

is that semiregular is somewhat regular; occasional while trihexagonal is (geometry) pertaining to a semiregular tiling of the euclidean plane with two triangles and two hexagons alternating on each vertex.