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# and vertex
# Electron in the initial state is represented by a solid line with an arrow pointing toward the vertex (→•).
# Electron in the final state is represented by a line with an arrow pointing away from the vertex: (•→).
# Positron in the initial state is represented by a solid line with an arrow pointing away from the vertex: (←•).
# Positron in the final state is represented by a line with an arrow pointing toward the vertex: (•←).
# Each integration coordinate is represented by a point ( sometimes called a vertex );
# First, analysis to determine structural properties of a network, such as the distribution of vertex degrees and the diameter of the graph.
# Convert the Eulerian circuit of into a Hamiltonian cycle of in the following way: walk along, and each time you are about to come into an already visited vertex, skip it and try to go to the next one ( along ).
# stand on an arbitrary vertex as current vertex.
# find out the shortest edge connecting current vertex and an unvisited vertex V.
# set current vertex to V.
# Input Assembler: Reads in vertex data from an application supplied vertex buffer and feeds them down the pipeline.
# Vertex Shader: Performs operations on a single vertex at a time, such as transformations, skinning, or lighting.
# Domain Shader: Performs operations on vertices output by the tessellation stage, in much the same way as a vertex shader.
# Maekawa's theorem: at any vertex the number of valley and mountain folds always differ by two in either direction
# Kawasaki's theorem: at any vertex, the sum of all the odd angles adds up to 180 degrees, as do the even.
# The altitude of a triangle, which is the length from a vertex of a triangle to the line formed by the opposite side ;
# In an isosceles triangle, if the ratio of the base angle to the angle at the vertex is algebraic but not rational, is then the ratio between base and side always transcendental?
# Edges connecting an interior and exterior vertex.
# Each vertex on an edge of ABC is to be colored only with one of the two colors of the ends of its edge.
# A vertex algebra V is constructed that is a graded algebra affording the moonshine representations on M, and it is verified that the monster module has a vertex algebra structure invariant under the action of M. V is thus called the monster vertex algebra.

# and cover
His lengthiest interview was featured as the cover story in The Comics Journal # 127 in the late 1980s.
These longer strips include The Bash Street Kids Adventures written and drawn by Kev F Sutherland which since 2004 have featured parodies of famous comic strip images, including Amazing Fantasy's first Spider-Man cover, Action Comics ' first Superman cover, and most recently the cover of X Men # 100.
# X has a sub-base such that every cover of the space by members of the sub-base has a finite subcover ( Alexander's sub-base theorem )
# Every open cover of A has a finite subcover.
These skillfully rendered paintings encouraged fan Glenn Bray to ask Barks if he could commission a painting of the ducks (" A Tall Ship and a Star to Steer Her By ", taken from the cover of Walt Disney's Comics and Stories # 108 by Barks ).
# Wildlife: stream improvement, fish stocking, food and cover planting
The company's second title, New Comics # 1 ( cover date December 1934 ), appeared in a size close to what would become comic books ' standard during the period fans and historians call the Golden Age of Comic Books, with slightly larger dimensions than today's.
# Evergreen needleleaf forest – Natural forest with > 30 % canopy cover, in which the canopy is predominantly (> 75 %) needleleaf and evergreen.
# Deciduous needleleaf forests – Natural forests with > 30 % canopy cover, in which the canopy is predominantly (> 75 %) needleleaf and deciduous.
# Mixed broadleaf / needleleaf forest – Natural forest with > 30 % canopy cover, in which the canopy is composed of a more or less even mixture of needleleaf and broadleaf crowns ( between 50: 50 % and 25: 75 %).
# Broadleaf evergreen forest – Natural forests with > 30 % canopy cover, the canopy being > 75 % evergreen and broadleaf.
# Deciduous broadleaf forest – Natural forests with > 30 % canopy cover, in which > 75 % of the canopy is deciduous and broadleaves predominate (> 75 % of canopy cover ).
# Freshwater swamp forest – Natural forests with > 30 % canopy cover, composed of trees with any mixture of leaf type and seasonality, but in which the predominant environmental characteristic is a waterlogged soil.
# Sclerophyllous dry forest – Natural forest with > 30 % canopy cover, in which the canopy is mainly composed of sclerophyllous broadleaves and is > 75 % evergreen.
# Sparse trees and parkland – Natural forests in which the tree canopy cover is between 10 – 30 %, such as in the steppe regions of the world.
# Exotic species plantation – Intensively managed forests with > 30 % canopy cover, which have been planted by people with species not naturally occurring in that country.
# Native species plantation – Intensively managed forests with > 30 % canopy cover, which have been planted by people with species that occur naturally in that country.
# Lowland evergreen broadleaf rain forest – Natural forests with > 30 % canopy cover, below altitude that display little or no seasonality, the canopy being > 75 % evergreen broadleaf.
# Lower montane forest – Natural forests with > 30 % canopy cover, between 1200 – 1800 m altitude, with any seasonality regime and leaf type mixture.
# Upper montane forest – Natural forests with > 30 % canopy cover, above altitude, with any seasonality regime and leaf type mixture.
# Freshwater swamp forest – Natural forests with > 30 % canopy cover, below altitude, composed of trees with any mixture of leaf type and seasonality, but in which the predominant environmental characteristic is a waterlogged soil.
# Semi-evergreen moist broadleaf forest – Natural forests with > 30 % canopy cover, below altitude in which between 50 – 75 % of the canopy is evergreen, > 75 % are broadleaves, and the trees display seasonality of flowering and fruiting.

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