We shall return to these statements and deal with them more fully as the evidence for them accumulates.

President Kennedy was right when he said, `` We shall never negotiate out of fear and we never shall fear to negotiate ''.

`` We, the Subscribers, do agree, that as soon as a convenient Number of Persons have subscribed to this, or a similar Writing, We will present a petition to the Hon'ble General Court of the Commonwealth of Massachusetts, praying for an Act incorporating into a Body politic the subscribers to such Writing with Liberty to build such a Bridge, and a Right to demand a Toll equal to that received at Malden Bridge, and on like Terms, and if such an Act shall be obtained, then we severally agree each with the others, that we will hold in the said Bridge the several shares set against our respective Names, the whole into two hundred shares being divided, and that we will pay such sums of Money at such Times and in such Manners, as by the said proposed Corporation, shall be directed and required ''.

Another woman, addressing Christmas cards, said to her husband: `` We sent them one last year but they didn't send us one, so they probably won't send us one this year because they'll think we won't send them one because they didn't last year, don't you think, or shall we ''??

We shall find a polynomial Af such that Af is the identity on Af and is zero on the other Af, and so that Af, etc..

We shall show that the polynomials Af behave in the manner described in the first paragraph of the proof.

We shall find a formula for the probability of exactly X successes for given values of P and N.

We now shall show that any involution with these characteristics is necessarily of the type we have just described.

We shall consider these in the inverse order of their presentation.

We shall not be able entirely to pass over these connections to the East as we consider Ripe Geometric pottery, the epic and the myth, and the religious evolution of early Greece ; ;

We shall not make a decisive advance in the ecumenical movement until such a church begins to see itself not merely as a haven of comfort and peace but as a base of Christian witness and mission to the world.

in effect, he was practicing what he preached in his Berlin message two weeks ago when he declared: `` We shall always be prepared to discuss international problems with any and all nations that are willing to talk, and listen, with reason ''.

We shall recommend to them that they shorten your trial period by half.

He who gives in charity and fears Allah And in all sincerity testifies to the Truth ; We shall indeed make smooth for him the path of Bliss

Marlborough realised the great opportunity created by the early victory of Ramillies: " We now have the whole summer before us ," wrote the Duke from Brussels to Robert Harley, " and with the blessing of God I shall make the best use of it.

) According to the professional Jewish scribes, the Sopherim, the text of 1: 12 was changed from " You do not die " to " We shall not die.

On the day of the Berlin Blockade, a Soviet representative told the other occupying powers " We are warning both you and the population of Berlin that we shall apply economic and administrative sanctions that will lead to circulation in Berlin exclusively of the currency of the Soviet occupation zone.

Paul says, " We shall not all sleep, but we shall all be changed, in a moment, in the twinkling of an eye, at the last trumpet.

: " We did not hesitate to shoot thousands of people, and we shall not hesitate, and we shall save the

We can now prove several lemmas.

We approach the proof of Theorem 2 by successively restricting the class of all formulas φ for which we need to prove " φ is either refutable or satisfiable ".

We seek to prove that there exist two irrational numbers and such that

Say instead we wish to prove proposition p. We can proceed by assuming " not p " ( i. e. that p is false ), and show that it leads to a logical contradiction.

We prove the inequality

We prove that there exists ( x, y, z ) such that

We should prove that the angular velocity previously defined is independent from the choice of origin, which means that the angular velocity is an intrinsic property of the spinning rigid body.

We will prove these things below ; let us first see an example of this proof in action.

We can prove the cancellation law easily using Euclid's lemma, which generally states that if an integer b divides a product rs ( where r and s are integers ), and b is relatively prime to r, then b must divide s. Indeed, the equation

In 1950, Time quoted Webb: " We don ’ t even try to prove that crime doesn ’ t pay ... sometimes it does " ( Dunning, 210 )

We can prove in a similar manner that the Kelvin statement implies the Clausius statement, and hence the two are equivalent.

We shall prove the five lemma by individually proving each of the 2 four lemmas.

We prove that if an increasing sequence is bounded above, then it is convergent and the limit is.

We wish to prove that they are all the same color.

We cannot use Russia's methods, as they only and at best prove that the economy of an agrarian nation can be leveled to the ground ; Russia's thoughts are not our thoughts.

Jim Capaldi used this hiatus to record a solo album, Oh How We Danced, which would prove to be the beginning of a long and successful solo career.

We shall therefore now consider only arguments that prove the theorem directly for any matrix using algebraic manipulations only ; these also have the benefit of working for matrices with entries in any commutative ring.

We prove that this is not true.

We need to prove that some time class TIME ( g ( n )) is strictly larger than some time class TIME ( f ( n )).

We prove that R ( r, s ) exists by finding an explicit bound for it.

We now prove the result for the general case of c colours.

We have given to us a conception A uniting among its constituent marks two that prove to be contradictory, say M and N ; and we can neither deny the unity nor reject one of the contradictory members.

We wish to prove 4T < sup > 2 </ sup >

We do not intend to prove otherwise.