So we ran away ''.

So we see that a specialist is a man who knows more and more about less and less as he develops, as contrasted to the generalist, who knows less and less about more and more.

So we must first analyze our present institutions with respect to the effect of each on man's major needs.

So we are faced with a vast network of amorphous entities perpetuating themselves in whatever manner they can, without regard to the needs of society, controlling society and forcing upon it a regime representing only the corporation's needs for survival.

So all-important are ideas, we are told, that persons successful in business and happy in social life usually fall into two classes: those who invent new ideas of their own, and those who borrow, beg, or steal from others.

So it is that we relive his opening statement in the first television address with the dramatic immediacy of the present.

So when textbooks, like that of Baker set out drawings of the ' Ptolemaic System ', complete with earth in the center and the seven heavenly bodies epicyclically arranged on their several deferents, we have nothing but a misleading 20th-century idea of what never existed historically.

So there we were talking around and about it.

So we note approvingly a fresh sample of unanimity.

So be it -- then we must embark on a crash program for 200-megaton bombs of the common or hydrogen variety, and neutron bombs, which do not exist but are said to be the coming thing.

So, while we properly inveigh against the new poisoning, history is not likely to justify the pose of righteousness which some in the West were so quick to assume when Mr. Khrushchev made his cynical and irresponsible threat.

So we hurried over.

`` So, we have to protect the old man for his own good.

So we have three children and responsibilities.

So rules we made, in unabashed collusion.

So we asked such men in major companies in the design field to offer their opinions on the `` dual-road-up '' problem -- and more importantly -- their solutions.

But the greater part of semester time was actually centered around the attitudes: `` So we are married -- now how do we make the best of it ''??

So we may conceive the coexistence of the infinite number of universal, apparently momentary states of matter, successive one after another in consciousness, but permanent each on its own basic phase of the progressive frequencies.

So it is too with many other spirits which we all know: the spirit of Nazism or Communism, school spirit, the spirit of a street corner gang or a football team, the spirit of Rotary or the Ku Klux Klan.

So we are the more prepared to give Parker the credit for having taken the right side in an unnecessary controversy, to salute his courage, and to pass on, happily forgetting both him and the entire episode.

So we had some dazzling and memorable Milstein, but not great Brahms.

So I made no mention of air transport until we could get at least some of it ''.

So we fell apart ".

So the movement mounts up from the atoms and gradually emerges to the level of our senses, so that those bodies are in motion that we see in sunbeams, moved by blows that remain invisible.

Then decompose this field, at each point k, into two components, one of which points longitudinally, i. e. parallel to k, the other of which points in the transverse direction, i. e. perpendicular to k. So far, we have

So, the direct product of two irreducible representations can also be turned into a unitary representations and now, we have the neat orthogonality property allowing us to decompose the direct product into a direct sum of irreducible representations ( we're also using the property that for finite dimensional representations, if you keep taking proper subrepresentations, you'll hit an irreducible representation eventually.

So in the list below, after the number of synodic months listed in the numerator, approximately an integer number of tropical years as listed in the denominator have been completed:

So, to implement Zeller's congruence on a computer, the formulas should be altered slightly to ensure a positive numerator.

So the line is a horizontal tangent for the arctangent when x tends to −∞, and is a horizontal tangent for the arctangent when x tends to +∞.

So does not have an asymptote when x tends to +∞.

So the above product is always equal to the difference quotient, and to show that the derivative of at a exists and to determine its value, we need only show that the limit as x goes to a of the above product exists and determine its value.

So its limit as x goes to a exists and equals Q ( g ( a )), which is f ′( g ( a )).

So, is the relative price of a unit of x as to the number of units given up in y.

So we can identify the " class of all sets " with the predicate x = x or any equivalent predicate.

So any point P =( x, y ) on the parabola will be equidistant both to ( 0, f ) and ( x ,- f ).

So, the parabola can be written as ; and for a parabola such as f ( x )= x², the a coefficient is 1, so the focus F is ( 0, ¼ )

So, the prime number theorem can also be written as π ( x ) ~ Li ( x ).

So that the propagation velocity v is v = x / t = ω / k.

So too with " g " and " c ", and " p " and " b ", and also " s " and " z " ( and " x ").

So when the value x is assigned to y, the sentence can be rewritten to, which simplifies to, a contradiction.

So for the fuzzy variables x and y:

So that in fine, I cannot write you in x sheets of paper the strange sight I saw there, organs and all destroyed.

So we calculate the greatest common divisor of the polynomials p ( x ) and p ′( x ); adjust the leading coefficient to be one and call it g ( x ).

So the multiple root of p ( x ) is r = 1.

So any multiple of g ( x, y )- 3 may be added to f ( x, y ) leaving f ( x, y ) unchanged in the region of interest ( above the circle where our original constraint is satisfied ).