Suppose at this very moment her father was calling my house in an effort to cancel the plans??

Suppose you recognize one student — call her Anna — from a prior course in which Anna either excelled or did poorly.

Suppose Alice wants to prove her identity to Bob.

Suppose, for example, that a man gives a woman a ring and tells her that it is for her next birthday and to hold on to it until then.

Suppose that Lois Lane fell out of a window and Superman caught her.

Suppose that Lois Lane believes that Clark Kent will investigate a news story with her.

Moore continued to say " I wanted to sock him in the head ," and her song " It Ain't Suppose To Be This Way " is believed to reference the event of Comb's " stealing " her song.

Suppose they both had ventured into realms which their colleagues thought infidel: is this the way gentlemen settle frank differences of opinion??

and I asked myself a question: Suppose I had the same number of peas as there are atoms in my body, how large an area would they cover??

Suppose that we had a general decision algorithm for statements in a first-order language.

Suppose that Alice and Bob had decided to measure spin along the x-axis.

Suppose that the universe were not expanding, and always had the same stellar density ; then the temperature of the universe would continually increase as the stars put out more radiation.

:: “ Suppose that a sheriff were faced with the choice either of framing a Negro for a rape that had aroused hostility to the Negroes ( a particular Negro generally being believed to be guilty but whom the sheriff knows not to be guilty )— and thus preventing serious anti-Negro riots which would probably lead to some loss of life and increased hatred of each other by whites and Negroes — or of hunting for the guilty person and thereby allowing the anti-Negro riots to occur, while doing the best he can to combat them.

* Suppose & B is equivalent to & D. If we acquire new information A and then acquire further new information B, and update all probabilities each time, the updated probabilities will be the same as if we had first acquired new information C and then acquired further new information D. In view of the fact that multiplication of probabilities can be taken to be ordinary multiplication of real numbers, this becomes a functional equation

Suppose someone told you they had a nice conversation with someone on the train.

Suppose you had a list of unique identifiers for each person in the room, like a social security number in the United States.

Suppose that we had a proof that all sets of four horses were the same color.

'" G. K. Chesterton suggested that Dickens " may never once have had the unfriendly thought, ' Suppose Hunt behaved like a rascal!

'; he may have only had the fanciful thought, ' Suppose a rascal behaved like Hunt!

Suppose that supporters of the 2004 Republican candidate, George W. Bush, had set up vote pairing web sites so that Buchanan supporters from swing states in the US ( such as Ohio, where the Democrats and Republicans were in a close race ) would get matched with Bush supporters in solidly Democrat states ( such as Massachusetts ).

Suppose that we had two received texts, and one said: " She flowered the table ," but the other text said: " She floured the table.

It is therefore known that in the conflict some aboriginals were killed, and that the colonists " had reason to Suppose more were wounded, as one was seen to be taken away bleeding ".

Suppose the stone had a greater mass ( hence greater weight as g = constant ).

Jasper says to Puffer at the end of the book: " Suppose you had something in your mind ; something you were going to do ... Should you do it in your fancy, when you were lying here doing this ?...

Suppose that the Fermat equation with exponent &# 8467 ; ≥ 3 had a solution in non-zero integers a, b, c. Let us form the corresponding Frey curve E. It is an elliptic curve and one can show that its discriminant Δ is equal to 16 ( abc )< sup > 2 &# 8467 ;</ sup > and its conductor N is the radical of abc, i. e. the product of all distinct primes dividing abc.

This problem reduces to a question on the coframe bundle of M. Suppose we had such a closed coframe

Suppose that an earthquake had occurred along the Kego fault within the last 2000 years, the risk would be unchanged.

" Suppose he had not come to London that time!

" Suppose we were to say to such persons: ' But look, you didn't have sufficient or conclusive prior reasons for choosing as you did since you also had viable reasons for choosing the other way.

I accept A and B and C and D. Suppose I still refused to accept Z?

`` Suppose you let me explain.

Suppose that and let tend to from above.

Suppose that U: D → C is a functor from a category D to a category C, and let X be an object of C. Consider the following dual ( opposite ) notions:

Suppose that P does not lie on a sideline, BC, CA, AB, and let P < sup >-1 </ sup > denote the isogonal conjugate of P. The pedal triangle of P is homothetic to the antipedal triangle of P < sup >-1 </ sup >.

Suppose Ω is given in the standard form and let M be a 2n × 2n block matrix given by

Suppose r is an element of R which is not in Rad ( I ), and let S be the set

Suppose is the order parameter space for a medium, and let be a Lie group of transformations on.

Suppose that our regulatory network has nodes, and let represent the concentrations of the corresponding substances at time.

Suppose is path connected and nonempty, and let x < sub > 0 </ sub > be a point in it that will be used as the base of all fundamental groups, then X is path connected and the inclusion morphisms draw a commutative pushout diagram:

Suppose that M is a Cartan geometry modelled on G / H, and let ( Q, α ) be the principal G-bundle with connection, and ( P, η ) the corresponding reduction to H with η equal to the pullback of α.

Suppose M is n-dimensional, and let J: TM → TM be an almost complex structure.

Suppose ( X, M, μ ) is a measure space and let

Suppose that X is a random variable taking values in and let f be a uniquely decodable code from to where.

For example, let us take the mathematically straightforward yet biologically improbable case of the rabbits: Suppose directional selection were taking place.

Suppose that the data is generated by a first-order system and let denote the solution of the filter's Riccati equation.

Let F be a functor from the category of ringed spaces to the category of sets, and let G ⊆ F. Suppose that this inclusion morphism G → F is representable by open immersions, i. e., for any representable functor Hom (−, X ) and any morphism Hom (−, X )→ F, the fibered product G ×< sub > F </ sub > Hom (−, X ) is a representable functor Hom (−, Y ) and the morphism Y → X defined by the Yoneda lemma is an open immersion.

Suppose by symmetry that this is the case for, let be the leading term of, and let be the mentioned common divisor ( here the contents of is just its unique coefficient ).

Suppose the strong energy condition holds in some region of our spacetime, and let be a timelike geodesic unit vector field with vanishing vorticity, or equivalently, which is hypersurface orthogonal.