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Assume that a game is being played by four players: Alice, who is dealing ; Bob, who is sitting to her left ; Carol to his left ; David to Carol's left.
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Assume and game
Assume a Bayesian game in which the agent's strategy and payoff are functions of its type and what others do,.
Assume and is
and measure the parameter s from c. Assume r is to the right of c since the other case is implied by symmetry.
For systems where the volume is preserved by the flow, Poincaré discovered the recurrence theorem: Assume the phase space has a finite Liouville volume and let F be a phase space volume-preserving map and A a subset of the phase space.
Assume further that the coordinate systems are oriented so that, in 3 dimensions, the x-axis and the x ' - axis are collinear, the y-axis is parallel to the y ' - axis, and the z-axis parallel to the z ' - axis.
Assume and being
Assume there are a group of N atoms, each of which is capable of being in one of two energy states, either
Assume the motion of the projectile is being measured from a Free fall frame which happens to be at ( x, y )=( 0, 0 ) at t = 0.
Assume a C ++ application being edited in Visual Studio has a class < tt > Foo </ tt > with some member functions:
Assume that the owners of the factories are rewarded by receiving income proportional to the capital that they advanced for production ( with the proportion being determined by the profit rate ).
Assume and played
Assume and by
Assume that by a uniform pricing system the monopolist would sell five units at a price of $ 10 per unit.
Assume that Carol's key has been revoked ( e. g. by exceeding its expiration date, or because of a compromise of Carol's matching private key ).
Let's say this interaction is described by a unitary transformation U acting upon H. Assume the initial state of the environment is
Assume there are four agents: two use the tit-for-tat strategy, and two are " defectors " who will simply try to maximize their own winnings by always giving evidence against the other.
Consider a polygon P and a triangle T, with one edge in common with P. Assume Pick's theorem is true for both P and T separately ; we want to show that it is also true to the polygon PT obtained by adding T to P. Since P and T share an edge, all the boundary points along the edge in common are merged to interior points, except for the two endpoints of the edge, which are merged to boundary points.
Assume, as was taken for granted in Galton's time, that surnames are passed on to all male children by their father.
Assume that each case of cooperation increases the chance of survival and reproduction by 10 units, which is divided among the interacting pair ( group of two ).
Assume a ( pseudo ) Riemann manifold is embedded into Euclidean space via a ( twice continuously ) differentiable mapping such that the tangent space at is spanned by the vectors
Assume “ that most if not all frontal functions can be explained by one construct ( homogeneity of function ) such as working memory or inhibition ” ( Stuss, 1999, p. 348 ; cf.
Proof by Contradiction: Assume that there is a non-empty set of natural numbers that are not interesting.
Assume that the traditional sector pays workers one unit of output which is subsequently spent equally by them in all sectors.
Assume that a string x is read by a deterministic finite automaton, with the machine proceeding into state p. If y is another string read by the machine, also terminating in the same state p, then clearly one has.
Let V < sup > i </ sup > be the subspace of V on which L < sub > 0 </ sub > has eigenvalue i. Assume that V is acted on by a group G which preserves all of its structure.
Assume that the temperature leaving the coil is 10 ° C ( 50 ° F ) and is heated to room temperature ( not mixed with room air ), which is found by following the horizontal humidity ratio from the dew point or saturation line to the room dry bulb temperature line and reading the relative humidity.
Assume that the combined system determined by two random variables X and Y has entropy, that is, we need bits of information to describe its exact state.
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