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Click below to download : Memoir Of John Lothrop Motley - Volume I - Chapter XI (Format : PDF)
Memoir Of John Lothrop Motley - Volume I - Chapter XI
Volume I - Chapter XI
1856-1857. AEt. 42-43.
The labor of ten years was at last finished. Carrying his formidable manuscript with him,--and how formidable the manuscript which melts down into three solid octavo volumes is, only writers and publishers know,--he knocked at the gate of that terrible fortress from which Lintot and Curll and Tonson looked down on the authors of an older generation. So large a work as the "History of the Rise of the Dutch Republic," offered for the press by an author as yet unknown to the British public, could hardly expect a warm welcome from the great dealers in literature as merchandise. Mr. Murray civilly declined the manuscript which was offered to him, and it was published at its author's expense by Mr. John Chapman. The time came when the positions of the first-named celebrated publisher and the unknown writer were reversed. Mr. Murray wrote to Mr. Motley asking to be allowed to publish his second great work, the "History of the United Netherlands," expressing at the same time his regret at what he candidly called his mistake in the first instance, and thus they were at length brought into business connection as well as the most agreeable and friendly relations. An American edition was published by the Harpers at the same time as the London one.
If the new work of the unknown author found it difficult to obtain a publisher, it was no sooner given to the public than it found an approving, an admiring, an enthusiastic world of readers, and a noble welcome at the colder hands of the critics.
"The Westminster Review" for April, 1856, had for its leading article a paper by Mr. Froude, in which the critic awarded the highest praise to the work of the new historian. As one of the earliest as well as one of the most important recognitions of the work, I quote some of its judgments.
"A history as complete as industry and genius can make it now lies before us of the first twenty years of the Revolt of the United Provinces; of the period in which those provinces finally conquered their independence and established the Republic of Holland. It has been the result of many years of silent, thoughtful, unobtrusive labor, and unless we are strangely mistaken, unless we are ourselves altogether unfit for this office of criticising which we have here undertaken, the book is one which will take its place among the finest histories in this or in any language. . . . All the essentials of a great writer Mr. Motley eminently possesses. His mind is broad, his industry unwearied. In power of dramatic description no modern historian, except perhaps Mr. Carlyle, surpasses him, and in analysis of character he is elaborate and distinct. His principles are those of honest love for all which is good and admirable in human character wherever he finds it, while he unaffectedly hates oppression, and despises selfishness with all his heart."
After giving a slight analytical sketch of the series of events related in the history, Mr. Froude objects to only one of the historian's estimates, that, namely, of the course of Queen Elizabeth.
"It is ungracious, however," he says, "even to find so slight a fault with these admirable volumes. Mr. Motley has written without haste, with the leisurely composure of a master. . . . We now take our leave of Mr. Motley, desiring him only to accept our hearty thanks for these volumes, which we trust will soon take their place in every English library. Our quotations will have sufficed to show the ability of the writer. Of the scope and general character of his work we have given but a languid conception. The true merit of a great book must be learned from the book itself. Our part has been rather to select varied specimens of style and power. Of Mr. Motley's antecedents we know nothing. If he has previously appeared before the public, his reputation has not crossed the Atlantic. It will not be so now. We believe that we may promise him as warm a welcome among ourselves as he will receive even in America; that his place will be at once conceded to him among the first historians in our common language."
The faithful and unwearied Mr. Allibone has swept the whole field of contemporary criticism, and shown how wide and universal was the welcome accorded to the hitherto unknown author. An article headed "Prescott and Motley," attributed to M. Guizot, which must have been translated, I suppose, from his own language, judging by its freedom from French idioms, is to be found in "The Edinburgh Review" for January, 1857. The praise, not unmingled with criticisms, which that great historian bestowed upon Motley is less significant than the fact that he superintended a translation of the "Rise of the Dutch Republic," and himself wrote the Introduction to it.
A general chorus of approbation followed or accompanied these leading voices. The reception of the work in Great Britain was a triumph. On the Continent, in addition to the tribute paid to it by M. Guizot, it was translated into Dutch, into German, and into Russian. At home his reception was not less hearty. "The North American Review," which had set its foot on the semi-autobiographical medley which he called "Morton's Hope," which had granted a decent space and a tepid recognition to his "semi-historical" romance, in which he had already given the reading public a taste of his quality as a narrator of real events and a delineator of real personages,--this old and awe-inspiring New England and more than New England representative of the Fates, found room for a long and most laudatory article, in which the son of one of our most distinguished historians did the honors of the venerable literary periodical to the new-comer, for whom the folding-doors of all the critical headquarters were flying open as if of themselves. Mr. Allibone has recorded the opinions of some of our best scholars as expressed to him.
Dr. Lieber wrote a letter to Mr. Allibone in the strongest terms of praise. I quote one passage which in the light of after events borrows a cruel significance:--
"Congress and Parliament decree thanks for military exploits, --rarely for diplomatic achievements. If they ever voted their thanks for books,--and what deeds have influenced the course of human events more than some books?--Motley ought to have the thanks of our Congress; but I doubt not that he has already the thanks of every American who has read the work. It will leave its distinct mark upon the American mind."
Mr. Everett writes:--
"Mr. Motley's 'History of the Dutch Republic' is in my judgment a work of the highest merit. Unwearying research for years in the libraries of Europe, patience and judgment in arranging and digesting his materials, a fine historical tact, much skill in characterization, the perspective of narration, as it may be called, and a vigorous style unite to make it a very capital work, and place the name of Motley by the side of those of our great historical trio,--Bancroft, Irving, and Prescott."
Mr. Irving, Mr. Bancroft, Mr. Sumner, Mr. Hillard, united their voices in the same strain of commendation. Mr. Prescott, whose estimate of the new history is of peculiar value for obvious reasons, writes to Mr. Allibone thus:--
"The opinion of any individual seems superfluous in respect to a work on the merits of which the public both at home and abroad have pronounced so unanimous a verdict. As Motley's path crosses my own historic field, I may be thought to possess some advantage over most critics in my familiarity with the ground.
"However this may be, I can honestly bear my testimony to the extent of his researches and to the accuracy with which he has given the results of them to the public. Far from making his book a mere register of events, he has penetrated deep below the surface and explored the cause of these events. He has carefully studied the physiognomy of the times and given finished portraits of the great men who conducted the march of the revolution. Every page is instinct with the love of freedom and with that personal knowledge of the working of free institutions which could alone enable him to do justice to his subject. We may congratulate ourselves that it was reserved for one of our countrymen to tell the story-better than it had yet been told--of this memorable revolution, which in so many of its features bears a striking resemblance to our own."
The public welcomed the work as cordially as the critics. Fifteen thousand copies had already been sold in London in 1857. In America it was equally popular. Its author saw his name enrolled by common consent among those of the great writers of his time. Europe accepted him, his country was proud to claim him, scholarship set its jealously guarded seal upon the result of his labors, the reading world, which had not cared greatly for his stories, hung in delight over a narrative more exciting than romances; and the lonely student, who had almost forgotten the look of living men in the solitude of archives haunted by dead memories, found himself suddenly in the full blaze of a great reputation.
Memoir Of John Lothrop Motley - Volume I - Chapter XII
Memoir Of John Lothrop Motley - Volume I - Chapter X
- Memoir Of John Lothrop Motley - Volume I - Chapter XII
- Memoir Of John Lothrop Motley - Volume I - Chapter XIII
- Memoir Of John Lothrop Motley - Volume I - Chapter XIV
- Memoir Of John Lothrop Motley - Volume I - Chapter XV
- Memoir Of John Lothrop Motley - Volume II - Chapter XVI
- Memoir Of John Lothrop Motley - Volume II - Chapter XVII
- Memoir Of John Lothrop Motley - Volume II - Chapter XVIII
- Memoir Of John Lothrop Motley - Volume II - Chapter XIX
- Memoir Of John Lothrop Motley - Volume II - Chapter XX
- Memoir Of John Lothrop Motley - Volume II - Chapter XXI


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Run or slide into first base? Let's ask Statcast
Is sliding into first base faster than simply running through it? It's a question that's been kicked around baseball for years, with few satisfying answers. Of course, for most of those years, Statcast™ data weren't available to apply to situations like this. Let's use it now to dig into one of baseball's longest-running discussions, and hopefully we can prove at least part of it.
As the only non-home base that allows the runner to run through the bag rather than requiring him to stay on it, first base occupies a special place in the baserunning conversation. While everyone agrees a slide is fine if you're specifically trying to avoid a tag, there's never been 100 percent consensus about the best approach otherwise.
Is sliding into first base faster than simply running through it? It's a question that's been kicked around baseball for years, with few satisfying answers. Of course, for most of those years, Statcast™ data weren't available to apply to situations like this. Let's use it now to dig into one of baseball's longest-running discussions, and hopefully we can prove at least part of it.
As the only non-home base that allows the runner to run through the bag rather than requiring him to stay on it, first base occupies a special place in the baserunning conversation. While everyone agrees a slide is fine if you're specifically trying to avoid a tag, there's never been 100 percent consensus about the best approach otherwise.
Those against sliding into first argue, reasonably, that when your feet stop pumping, you lose propulsion and then incur friction -- i.e., slow down -- upon the rest of your body scraping against the ground. Those in favor of the practice don't disagree with that, but they argue that the ability to get horizontal and reach out with your arms ahead of your center of mass make up for that fact. The correct answer is probably in between, in that diving or sliding may be as fast if you do it perfectly -- except it's rarely done perfectly.
Since we'll be showing just a handful of examples here and not doing a full large-scale investigation, this won't end the discussion. But we are hopefully going to add to the conversation in a new way, with Yankees outfielder Brett Gardner as our test case. It's faster to run, of course. But is it better?
Video: Brett Gardner accepts Heart and Hustle award
We chose Gardner because he's long been one of baseball's foremost examples of slides into first, to the point that he was featured in an article about the topic here more than six years ago.
"If somebody wants to argue with me about it," Gardner told MLB.com in 2011, "I'll sit them down in front of a computer for two minutes and show them that I do get there faster."
We don't wish to argue; after all, the article later noted that Gardner "has pored over the tape [and] has timed himself down the line," so he'd clearly put the work into it, and Gardner has been a successful regular for nearly a decade doing things his way. We do have the computers, though, in a way we didn't in 2011. Let's put Statcast™ to work.
Everything we're about to show you uses Sprint Speed, which measures runner speed in "feet per second," in a runner's fastest one-second window. The Major League average is 27 feet per second, and Gardner, averaging 28.7 feet per second on his max-effort runs, is well above average on the leaderboards. Each of the play diagrams shows the moment the runner hits first base.
Let's keep it simple to start, showing two Gardner runs to first where he ran hard the entire time and ran through the base.
Apr. 21, 2017 (No slide)
30.2 feet per second, 3.67 seconds home-to-first
Video: NYY@PIT: Statcast™ measures Gardner's speed on bunt
Back in April, Gardner attempted to bunt his way on against the Pirates, and while he wasn't successful, he did come up with his fastest home-to-first time of the season, 3.67 seconds, which seems like a good place to start. As you can see in the speed chart of the second half of the play, he ran hard the entire time, topping out just above 30 feet per second, and getting faster as he neared the base.
Aug. 17, 2017 (No slide)
30.3 feet per second, 3.94 seconds home-to-first
Video: NYY@NYM: Gardner sprints 30.3 feet per second
We'll show a similar play against the Mets from mid-August, except this one wasn't a bunt. This 3.94 second time was Gardner's second-fastest non-bunt home-to-first time of the season (we're showing this rather than his fastest, since inefficient defense made that one less than competitive), and these two help us put a baseline to what a full-run play "looks like." Both times, he's at or near his peak speed as he gets to the base.
But what about when Gardner doesn't run all 90 feet?
Aug. 28, 2017 (Slide)
30.5 feet per second, 4.09 seconds home-to-first
Video: CLE@NYY: Gardner sprints 30.5 feet per second
In late August, Gardner attempted to beat out a grounder to the right side against Corey Kluber, and he was narrowly thrown out while sliding into first. Unlike the two full-run plays, there's now a noticable speed dip at the end of the play diagram, making it clear when the slide began. When he stopped running, he stopped maintaining his speed.
Instead, Gardner got slower. While his Sprint Speed of 30.5 feet per second in his fastest one-second window was similar to what he'd done in the first two examples, that peak window came earlier in the run -- and the overall time to first was higher.
Aug. 2, 2017 (Slide)
30.6 feet per second, 4.09 seconds home-to-first
Video: DET@NYY: Gardner's speed reaches 30.6 feet per second
We can see the same thing in a play from early August. Gardner grounded out to first baseman Miguel Cabrera, who flipped to Jordan Zimmermann to narrowly get a sliding Gardner, with the ball arriving just .18 seconds before Gardner did. Again, the speed decline is clear.
Sept 22, 2016 (Slide)
30.7 feet per second, 4.11 seconds home-to-first
Video: NYY@TB: Statcast™ measures Gardner's speed to first
One more example, this time from last September against the Rays. The speed decline upon diving is clear, and Gardner was out. While five plays isn't exactly a huge sample size, these are the three fastest home-to-first times on diving plays he's put up in the past year, so this isn't a case of choosing only favorable plays. We have two of Gardner's fastest overall times, and his three fastest sliding times.
Let's combine them all to show what these look like all at once. The speed Gardner shows for most of the play is nearly identical, and then at the end, there's a clear speed drop when he dives. It's hard to dispute.
Now if we just left it there, you might think we've proven that sliding into first is indisputably slower and no one could argue against that. If we're talking about simple running speed, that's basically true; it's difficult to accelerate without your feet. As you can see in the diagrams, Gardner's speed while sliding is dropping from slightly over 30 feet per second to more like 21 feet per second, and dropping rapidly as he gains friction.
But as we said, the argument to the contrary is that if done properly, the ability to reach out with your hands can make up for that, and Gardner has been used as an example in other studies of someone good at doing just that.
So let's acknowledge that. So far, we've been focusing on Sprint Speed, which clearly drops when you dive, and we've talked about time, in seconds, of home-to-first. But really, the first 80 feet or so ought to be identical no matter whether you slide or not. Would we find a difference if we look at the final 10 feet for these selected plays? If sliding is faster, that's where it would present itself.
Video: NYM@NYY: Gardner sprints 30.1 feet per second on bunt
The answer is … inconclusive, perhaps. Looking at our five plays, Gardner got to the 80-feet mark in as little as 3.29 seconds and as high as 3.76 seconds. Over the last 10 feet, he got there in .34 and .35 seconds running, and .36, .36 and .37 seconds sliding.
If we repeat it using 85 feet rather than 80 feet, it's about the same. Over the last five feet, Gardner needed .18 and .18 running, and .18, .19 and .20 seconds sliding. It's not much of a difference. Or put another way, if he ran the final 10 feet at 30 feet per second, he'd need an estimated .33 seconds, which is what he showed in our pair of "running through" plays. If Gardner slid the final seven feet at 21 feet per second (seven, rather than 10, assuming he can reach out with his arms for the final three), that would be ... an identical .33 seconds.
So Gardner could at least make a reasonable argument that even though he's no longer maintaining his top speed, he's not losing as much speed as you'd think, gaining the ability to grab the bag, which may get him there a split second or so faster than we're giving him credit for. (Plus, it doesn't matter that after 90 feet, diving is indisputably slower.)
There's more to it, of course. This is just five plays, and five plays from a veteran who somewhat specializes in this sort of thing, at that. The injury risk that headfirst slides can cause -- and slides into first base are just about always headfirst -- is another part of the discussion entirely. (And let's not forget about the "lunge", when a player finds himself caught in between run and diving and tries to "leap" to first, which is awkward and can also result in injury.)
There's probably never going to be one concrete answer that applies to all players on all plays. As we said, this might just create arguments, more than end them.
Mike Petriello is an analyst for MLB.com and the host of the Statcast podcast.

subset: commoncrawl


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"The oldest and strongest emotion of mankind is fear, and the oldest and strongest kind of fear is fear of the unknown"
This is where my journey and this blog begins. My name is Diana and I am a twenty-something year old on the verge of a quarter century life crisis. I've taken the path that any responsible young adult would take. I did the whole college-prep, part-time jobs, unpaid internships, 4-year degree in 5 years thing. I made the right choices, graduated with a STEM degree, got a great job out of college. My life for the past 10 years was planned for this very moment, and now here I am, unsure with what to do next.
This blog will be my living canvas as I discover, share, and explore this unknown part of my life. Hopefully, you and I can learn a thing or two while here. I welcome any comments, words of wisdom, jokes and insightful anecdotes. Thank you!


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ABC AB AB. A'BC A'B _ — BA" or The constant ratio of corresponding areas is equal and opposite to the ratio in which the axis divides the segment joining two corresponding points. - § 18. Several special cases of parallel projection are of interest. Orthographic Projection.—If the two planes a and ar' have a definite position in space, and if a figure in r is projected to r' by rays perpendicular to this plane, then the projection is said to be orthographic. If in this case the plane a be turned till it coincides with a' so that the figures remain perspective, then the projecting rays will be perpendicular to the axis of projection, because any one of these rays is, and remains during the turning, perpendicular to the axis. The constant ratio of the area of the projection so that of the original figure is, in this case, the cosine of the angle between the two planes w and a', as will be seen by projecting a rectangle which has its base in the axis. Orthographic projection is of constant use in geometrical drawing. Shear.—If the centre of projection be taken at infinity on the axis, then the projecting rays are parallel to the axis; hence corresponding points will be equidistant from the axis. In this case, therefore, areas of corresponding figures will be equal. If A, A' and B, B' (fig. 7) are two pairs of corresponding points on the same line, parallel to the axis, then, as corresponding segments parallel to the axis are equal, it follows that AB = A'B', hence also AA'=BB'. If these points be joined to any point 0 on the axis, then AO and A'O will be corresponding lines; they will there-fore be cut by any line parallel to the axis in corresponding points. In the figure therefore C, C' and also D, D' will be pairs of corresponding points and CC' = DD'. As the ratio CC'/AA' equals the ratio of the distances of C and A from the axis, therefore Two corresponding figures may be got one out of the other by moving all points in the one parallel to a fixed line, the axis, through distances which are proportional to their own distances from the axis. Points in a line remain hereby in a line. Such a transformation of a plane figure is produced by a shearing stress in any section of a homogeneous elastic solid. For this reason Lord Kelvin gave it the name of shear. A shear of a plane figure is determined if we are given the axis and the distance through which one point has been moved; for in this case the axis, the centre, and a pair of corresponding points are given. § 19. Symmetry and Skew-Symmetry.—If the centre is not on the axis, and if corresponding points are at equal distances from it, they must be on opposite sides of it. The figures will be in involution (§ Ii). In this case the direction of the projecting rays is said to be conjugate to the axis. The conjugate direction may be perpendicular to the axis. If the line joining two corresponding points A, A' cuts the axis in B, then AB = BA'. Therefore, if the plane be folded over along the axis, A will fall on A'. Hence by this folding over every point will coincide with its corresponding point. The figures therefore are identically equal or congruent, and in their original position they are symmetrical with regard to the axis, which itself is called an axis of symmetry. If the two figures are considered as one this one is said to be symmetrical with regard to an axis, and is said to have an axis of symmetry or simply an axis. Every diameter of a circle is thus an axis; also the median line of an isosceles triangle and the diagonals of a rhombus are axes of the figures to which they belong. In the more general case where the projecting rays are not perpendicular to the axis we have a kind of twisted symmetry which may be called skew-symmetry. It can be got from symmetry by giving the whole figure a shear. It will also be easily seen that we get skew-symmetry if we first form a shear to a given figure and then separate it from its shear by folding it over along the axis of the shear, which thereby becomes an axis of skew-symmetry. Skew-symmetrical and therefore also symmetrical figures have the following properties: Corresponding areas are equal, but of opposite sense. Any two corresponding lines are harmonic conjugates with regard to the axis and a line in the conjugate direction. If the two figures be again considered as one whole, this is said to be skew-symmetrical and to have an axis of skew-symmetry. Thus the median line of any triangle is an axis of skew-symmetry, the side on which it stands having the conjugate direction, the other sides being conjugate lines. From this it follows, for in-stance, that the three median lines of a triangle meet in a point. For two median lines will be corresponding lines with regard to the third as axis, and must therefore meet on the axis. An axis of skew-symmetry is generally called a diameter. Thus every diameter of a conic is an axis of skew-symmetry, the conjugate direction being the direction of the chords which it bisects. § 20. We state a few properties of these figures useful in mechanics, but we omit the easy proofs: If a plane area has an axis of skew-symmetry, then the mass-centre (centre of mean distances or centre of inertia) lies on it. If a figure undergoes a shear, the mass-centre of it*. area remains the mass-centre; and generally In parallel projection the mass-centres of corresponding areas (or of groups of points, but not of curves) are corresponding points. The moment of inertia of a plane figure does not change if the figure undergoes a shear in the direction of the axis with regard to which the moment has been taken. If a figure has an axis of skew-symmetry, then this axis and—the conjugate direction are conjugate diameters of the momental ellipse for every point in the axis. If a figure has an axis of symmetry, then this is an axis of the momental ellipse for every point in it. The truth of the last propositions follows at once from the fact that the product of inertia for the lines in question vanishes. It is of interest to notice how a great many propositions of Euclid are only special cases of projection. The theorems Euc. I. 35—41 about parallelograms or triangles on equal bases and between the same parallels are examples of shear, whilst I. 43 gives a case of similarly E'F'G'H' = K'L'M'N skew-symmetry, hence of involution. Figures which are identically equal are of course projective, and they are perspective when placed so that they have an axis or a centre of symmetry (cf. Henrici, Elementary Geometry, Congruent Figures). In this case again the relation is that of involution. The importance of treating similar figures when in perspective position has long been recognized; we need only mention the well-known proposition about the centres of similitude of circles. Applications to Conics. § 21. Any conic can be projected into any other conic. This may be done in such a manner that three points on one conic and the tangents at two of them are projected to three arbitrarily selected points and the tangents at two of them on the other. If u and u' are any two conics, then we have to prove that we can project ii in such a manner that five points on it will be projected to points on u'. As the projection is determined as soon as the projections of any four points or four lines are selected, we cannot project any five points of u to any five arbitrarily selected points on u'. But if A, B, C be any three points on u, and if the tangents at B and C meet at D, if further A', B', C' are any three points on u', and if the tangents at B' and C' meet at D', then the plane of u may be projected to the plane of u' in such a manner that the points A, B, C, D are projected to A', B', C', D'. This determines the correspondence (§ i4). The conic u will be projected into a conic, the points A, B, C and the tangents BD and CD to the points A', B', C' and the lines B'D' and C'D', which are tangents to u' at B' and C'. The projection of u must therefore (G. § 52) coincide with u', because it is a conic which has three points and the tangents at two of them in common with u'. Similarly we might have taken three tangents and the points of contact of two of them as corresponding to similar elements on the other. If the one conic be a circle which cuts the line j, the projection will cut the line at infinity in two points; hence it will be a hyper-bola. Similarly, if the circle touches j, the projection will be a parabola; and, if the circle has no point in common with j, the projection will be an ellipse. These curves appear thus as sections of a circular cone, for in case that the two planes of projection are separated the rays projecting the circle form such a cone. Any conic may be projected into itself. If we take any point S in the plane of a conic as centre, the polar of this point as axis of projection, and any two points in which a line through S cuts the conic as corresponding points, then these will be harmonic conjugates with regard to the centre and the axis. We therefore have involution (§ ii), and every point is projected into its harmonic conjugate with regard to the centre and the axis—hence every point A on the conic into that point A' on the conic in which the line SA' cuts the conic again, as follows from the harmonic properties of pole and polar (G. § 62 seq.). Two conics which cut the line at infinity in the same two points are similar figures and similarly situated—the centre of similitude being in general some finite point. To prove this, we take the line at infinity and the asymptotes of one as corresponding to the line at infinity and the asymptotes of the other, and besides a tangent to the first as corresponding to a parallel tangent to the other. The line at infinity will then correspond to itself point for point; hence the figures will be similar and similarly situated. § 22. Areas of Parabolic Segments.—One parabola may always be considered as a parallel projection of another in such a manner that any two points A, B on the one correspond to any two points A', B' on the other; that is, the points A, B and the point at infinity on the one may be made to correspond respectively to the points A', B' and the point at infinity on the other, whilst the tangents at A and at infinity of the one correspond to the tangents at B' and at infinity of the other. This completely determines the correspondence, and it is parallel projection because the line at infinity corresponds to the line at infinity. Let the tangents at A and B meet at C, and those at A', B' at C'; then C, C will correspond, and so will the triangles ABC and A'B'C' as well as the parabolic segments cut off by the chords AB and A'B'. If (AB) denotes the area of the segment cut off by the chord AB we have therefore (AB)/ABC = (A'B')/A'B'C'; or The area of a segment of a parabola stands in a constant ratio to the area of the triangle formed by the chord of the segment and the tangents at the end points of the chord. If then (fig. 8) we join the point C to the mid-point M of AB, then this line l will be bisected at D by the parabola (G. § 74), and the tangent at D will be parallel to AB. Let this tangent cut AC in E and CB in F, then by the last theorem (AB) _ (AD) (BD) ABC—ADE _ —BFD =In' where m is some number to be determined. The figure gives (AB) =ABD+(AD) +(BD). Combining both equations, we have ABD=m (ABC—ADE—BFD). But we have also ABD = z ABC, and ADE = BFD = 4 ABC; hence a ABC =m ABC, or m= g. The area of a parabolic segment equals two-thirds of the area of the triangle formed by the chord and the tangents at the end points of the chord. § 23. Elliptic Areas.—To consider one ellipse a parallel projection of another we may establish the correspondence as follows. If AC, BD are any pair of conjugate diameters of the one and A'C', B'D'. any pair of conjugate diameters of the other, then these may be made to correspond to each other, and the correspondence will be completely determined if the parallelogram formed by the tangents at A, B, C, D is made to correspond to that formed by the tangents at A', B', C', D' (§§ 17 and 21). As the projection of the first conic has the four points A', B', C', D' and the tangents at these points in common with the second, the two ellipses are projected one into the other. Their areas will correspond, and so do those of the parallelograms ABCD and A'B'C'D'. Hence The area of an ellipse has a constant ratio to the area of any inscribed parallelogram whose diagonals are conjugate diameters, and also to every circumscribed parallelogram whose sides are parallel to conjugate diameters. It follows at once that All parallelograms inscribed in an ellipse whose diagonals are conjugate diameters are equal in area; and All parallelograms circumscribed about an ellipse whose sides are parallel to conjugate diameters are equal in area. If a, b are the length of the semi-axes of the ellipse, then the area of the circumscribed parallelogram will be 4ab and of the inscribed one tab. For the circle of radius r the inscribed parallelogram becomes the square of area 2r2 and the circle has the area rear; the constant ratio of an ellipse to the inscribed parallelogram has therefore also the value Ir. Hence The area of an ellipse equals abs-. § 24. Projective Properties.—The properties of the projection of a figure depend partly on the relative position of the planes•of the figures and the centre of projection, but principally on the properties of the given figure. Points in a line are projected into points in a line, harmonic points into harmonic points, a conic into a conic; but parallel lines are not projected into parallel lines nor right angles into right angles, neither are the projections of equal segments or angles again equal. There are then some properties which remain unaltered by projection, whilst others change. The former are called projective, or descriptive, the latter metrical properties of figures, because the latter all depend on measurement. To a triangle and its median lines correspond a triangle and three lines which meet in a point, but which as a rule are not median lines. In this case, if we take the triangle together with the line at infinity, we get as the projection a triangle ABC, and some other line j which cuts the sides a, b, c of the triangle in the points Al, B1, Cl. If we now take on BC the harmonic conjugate A2 to Ai and similarly on CA and AB the harmonic conjugates to Bi and Ci respectively, then the lines AA2, BB2, CC2 will be the projections of the median lines in the given figure. Hence these lines must meet in a point. As the triangle and the fourth line we may take any four given lines, because any four lines may be projected into any four given lines (§ 14). This gives a theorem: If each vertex of a triangle be joined to that point in the opposite side which is, with regard to the vertices, the harmonic conjugate of the point in which the side is cut by a given line, then the three lines thus obtained meet in a point. We get thus out of the special theorem about the median lines of a triangle a more general one. But before this could be done we had to add the line at infinity to the lines in the given figure. In a similar manner a great many theorems relating to metrical properties can be generalized by taking the line at infinity or points at infinity as forming part of the original figure. Conversely special cases relating to measurement are obtained by projecting some line in a figure of known properties to infinity. This is true for all properties relating to parallel lines or to bisection of segments, but not immediately for angles. It is, however, possible to establish for every metrical relation the corresponding projective property. To do this it is necessary to consider imaginary elements. These have originally been introduced into geometry by aid of co-ordinate geometry, where imaginary quantities constantly occur as roots of equations. Their introduction into pure geometry is due principally to Poncelet, who by the publication of his great work Traite des Proprittes Projectives des Figures became the founder of projective geometry in its widest sense. Monge had considered parallel projection and had already distinguished between permanent and accidental properties of figures, the latter being those which depended merely on the accidental position of one part to another. Thus in projecting two circles which lie in different planes it depends on the accidental position of the centre of projection whether the projections be two conics which do or do not meet. Poncelet introduced the principle of continuity in order to make theorems general and independent of those accidental positions which depend analytically on the fact that the equations used have real or imaginary roots. But the correctness of this principle remained without a proof. Von Staudt has, however, shown how it is possible to introduce imaginary elements by purely geometrical reasoning, and we shall now try to give the reader some idea of his theory. § 25. Imaginary Elements.—If a line cuts a curve and if the line be moved, turned for instance about a point in it, it may happen that two of the points of intersection approach each other till they coincide. The line then becomes a tangent. If the line is still further moved in the same manner it separates from the curve and two points of intersection are lost. Thus in considering the relation of a line to a conic we have to distinguish three cases—the line cuts the conic in two points, touches it, or has no point in common with it. This is quite analogous to the fact that a quadratic equation with one unknown quantity has either two, one, or no roots. But in algebra it has long been found convenient to express this differently by sayipg a quadratic equation has always two roots, but these may be either both real and different, or equal, or they may be imaginary. In geometry a similar mode of expressing the fact above stated is not less convenient. We say therefore a line has always two points in common with a conic, but these are either distinct, or coincident, or invisible. The word imaginary is generally used instead of invisible; but, as the points have nothing to do with imagination, we prefer the word " invisible " recommended originally by Clifford. Invisible points occur in pairs of conjugate points, for a line loses always two visible points of intersection with a curve simultaneously. This is analogous to the fact that an algebraical equation with real coefficients has imaginary roots in pairs. Only one real line can be drawn through an invisible point, for two real lines meet in a real or visible point. The real line through an invisible point contains also its conjugate. Similarly there are invisible lines—tangents, for instance, from a point within a conic—which occur in pairs of conjugates, two con ugates having a real point in common. The introduction of invisible points would be nothing but a play upon words unless there is a real geometrical property indicated which can be used in geometrical constructions—that it has a definite meaning, for instance, to say that two conics cut a line in the same two invisible points, or that we can draw one conic through three real points and the two invisible ones which another conic has in common with a line that does not actually cut it. We have in fact to give a geometrical definition of invisible points. This is done by aid of the theory of involution (G. § 76 seq.). An involution of points on a line has (according to G. § 77 [2]) either two or one or no foci. Instead of this we now say it has always two foci which may be distinct, coincident or invisible. These foci are determined by the involution, but they also determine the involution. If the foci are real this follows from the fact that conjugate points are harmonic conjugates with regard to the foci. That it is also the case for invisible foci will presently appear. If we take this at present for granted we may replace a pair of real, coincident or invisible points by the involution of which they are the foci. Now any two pairs of conjugate points determine an involution (G. § 77 [61). Hence any point-pair, whether real or invisible, is completely determined by any two pairs of conjugate points of the involution which has given the point-pair as foci and may therefore be replaced by them. Two pairs of invisible points are thus said to be identical if, and only if, they are the foci of the same involution. We know (G. § 82) that a conic determines on every line an in-volution in which conjugate points are conjugate poles with regard to the conic—that is, that either lies on the polar of the other. This holds whether the line cuts the conic or not. Furthermore, in the former case the points common to the line and the conic are the foci of the involution. Hence we now say that this is always the case, and that the invisible points common to a line and a conic are the invisible foci of the involution in question. If then we state the problem of drawing a conic which passes through two points given as the intersection of a conic and a line as that of drawing a conic which determines a given involution on the line, we have it in a form in which it is independent of the accidental circumstance of the intersections being real or invisible. So is the solution of the problem, as we shall now show. § 26. We have seen (§ 21) that a conic may always be projected into itself by taking any point S as centre and its polar s as axis of projection, corresponding points being those in which a line through S cuts the conic. If then (fig. 9) A, A' and B, B' are pairs of corresponding points so that the lines AA' and BB' pass through S, then the lines AB and A'B', as corresponding lines, will meet at a point R on the axis, and the lines AB' and A'B will meet at another point R' on the axis. These points R, R' are conjugate points in the involution which the conic determines on the line s, 433 because the triangle RSR' is a polar triangle (G. § 62), so that R' lies on the polar of R. This gives a simple means of determining for any point Q on the line s its conjugate point Q'. We take any two points A, A' on the conic which lie on a line through S, join Q to A by a line cutting the conic 'again in C, and join C to A'. This line will cut s in the point Q' required. To draw some conic which shall determine on a line s a given involution. We have here to reconstruct the fig. 9, having given on the line s an involution. Let Q, Q' _ and _R, R' (fig. 9) be two pairs of conjugate points in this C involution. We take any point B and join it to R and R', and another point C to Q and Q'. Let BR and CQ meet at A, and BR' and CQ' at A'. If now a point P be moved along s its conjugate point P' will also move and the two points will describe projective rows The two rays AP and A'P' will therefore describe projective pencils, and the intersection of corresponding rays will lie on a conic which basses through A, A', B and C. This conic determines on s the given involution. Of these four points not only B and C but also the point A may be taken arbitrarily, for if A, B, C are given, the line AB will cut s in some point R. As the involution is supposed known, we can find the point R' conjugate to R, which we join to B. In the same way the line CA will cut s in some point Q. Its conjugate point Q' we join to C. The line CQ' will cut BR' in a point A', and then AA' will pass through the pole S (cf. fig. 9). We may now interchange A and B and find the point B'. Then BB' will also pass through S, which is thus found. At the same time five points A, B, C, A', B' on the conic have been found, so that the conic is completely known which determines on the line s the given involution. Hence Through three points we can always draw one conic, and only one, which determines on a given line a given involution, all the same whether the involution has real, coincident or invisible foci. In the last case the theorem may now also be stated thus: It is always possible to draw a conic which passes through three given real points and through two invisible points which any other conic has in common with a line. § 27. The above theory of invisible points gives rise to a great number of interesting consequences, of which we state a few. The theorem at the end of § 21 may now be stated Any two conics are similar and similarly situated if they cut the line at infinity in the same two points—real, coincident or invisible. It follows that Any two parabolas are similar; and they are similarly situated as soon as their axes are parallel. The involution which a circle determines at its centre is circular (G. § 79); that is, every line is perpendicular to its conjugate line. This will be cut by the line at infinity in an involution which has the following property: The lines which join any finite point to two conjugate points in the involution are at right angles to each other. Hence all circular involutions in a plane determine the same involution on the line at infinity. The latter is therefore called the circular involution on the line at infinity; and the involution which a circle determines at its centre is called the circular involution at that point. All circles determine thus on the line at infinity the same involution; in other words, they have the same two invisible points in common with the line at infinity. Ml circles may be considered as passing through the same two points at infinity. These points are called the circular points at infinity, and by Professor Cayley the absolute in the plane. They are the foci of the circular involution in the line at infinity. Conversely—Every conic which passes through the circular points is a circle; because the involution at its centre is circular, hence conjugate diameters are at right angles, and this property only circles possess. We now see why we can draw always one and only one circle through any three points; these three points together with the circular points at infinity are five points through which one conic only can be drawn. Any two circles are similar and similarly situated because they have the same points at infinity (§ 21). Any two concentric circles may be considered as having double contact at infinity, because the lines joining the common centre to the circular points at infinity are tangents to both circles at the circular points, as the line at infinity is the polar of the centre. Any two lines at right angles to one another are harmonic conjugates with regard to the rays joining their intersection to the circular points, because these rays are the focal rays of the circular involution at the intersection of the given lines. To bisect an angle with the vertex A means (G. § 23) to find two rays through A which are harmonic conjugates with regard to the limits of the angle and perpendicular to each other. These rays are therefore harmonic with regard to the limits of the given angle and with regard to the rays through the circular points. Thus perpendicularity and bisection of an angle have been stated in a projective form. It must not be forgotten that the circular points do not exist at all; but to introduce them gives us a short way of making a statement which would otherwise be long and cumbrous. We can now generalize any theorem relating to metrical properties. For instance, the simple fact that the chord of a circle is touched by a concentric circle at its mid point proves the theorem If two conics have double contact, then the points where any tangent to one of them cuts the other are harmonic with regard to the point of contact and the point where the tangent cuts the chord of contact. (0. H.)End of Article: ABC AB AB
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Christmas is not Christmas without a decent Christmas cake. All the better if it is home baked, but I have had some nice shop bought ones too. The other night I covered the cakes in marzipan ready for the fondant icing. And, as there were trimmings, we ate them whilst watching the telly! I was going to use the spare marzipan to make something but...
Over the next day or two I'll be decorating these lovelies and then they will be ready for the Christmas festivities!
Wednesday, 21 December 2011
Christmas Prep: Christmas Cake in Progress
Posted by Princess Crafts at 10:26
2 comments:
You put me to shame! I cheat and get my mother in law to make ours. (Well she is so good at it! Well thats my excuse!)ReplyDelete
Can't wait to see the finished cakes.
X x
PS Don't forget to enter my blog birthday give away.
X x
Haha, I'm making my mother-in-law's this year! She usually buys hers.ReplyDelete
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The Solar power bank market is expected to be valued at USD +25.15 Billion by 2022, growing at a CAGR of +21.1% between 2017 and 2022.
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Top Key Players: Limefuel LLC, EassyAcc.com, Inc., GP Batteries International Ltd, Anker, Samsung Electronics Co. Ltd., itachi Maxell, Ltd., Xtorm BV, Panasonic Corporation, Sony Corporation, Xiaomi Technology Co., Ltd, Apacer Technologies, Inc., and others.
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The current indicators as well as its past essentials from the government and private sectors is used to estimate the position of the present-day market and to assign its place in the next five years. Taking into contemplation the research information since 2018 and calculating several fundamental mechanisms that affect market growth, a clear cut result has been enrolled.
This market intelligence comprises in depth splitting up of products, stock and demand trends analysis. Additionally, you can expect a five year forecast of the markets expansion, volume of product market history, manufacture analysis, its introduction and distribution of data and the dissimilar market methodology.
All-inclusive study of the Global Solar Power Bank Market, with involvements from the research data since 2018, and prognosis of its Compound Annual Growth Rate (CAGR) are also used as a mainstay of this research.
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Rising demand for district heating in the cool climatic area including Europe will push the Solar Power Bank Market. In Denmark, around of district heat is created by the frameworks.
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Table of Content:
Chapter 1 Solar Power Bank Market Overview
Chapter 2 Global Economic Impact on Industry
Chapter 3 Global Market Competition by Manufacturers
Chapter 4 Global Production, Revenue (Value) by Region
Chapter 5 Global Supply (Production), Consumption, Export, Import by Regions
Chapter 6 Global Production, Revenue (Value), Price Trend by Type
Chapter 7 Global Market Analysis by Application
Chapter 8 Manufacturing Cost Analysis
Chapter 9 Industrial Chain, Sourcing Strategy and Downstream Buyers
Chapter 10 Marketing Strategy Analysis, Distributors/Traders
Chapter 11 Market Effect Factors Analysis
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Let's talk transcripts…
…and clear up some confusion about the cycle dates. The cycle date is the date you posted to the master file. Posting cycles run from Friday to Thursday. Friday starts 01, you skip Sat and Sun, going to Monday with 02 and so on and so forth. Thursday is 05. So, a cycle date of 20150402 means you posted on 1/26/2015. You add 4 business days to that and your DDD is 1/30/2015. Please be aware that an 05 could be weekly OR daily.
What Transcripts Can Tell You
There are several different types of transcripts that can either be viewed online or mailed to you. The two types that we will focus on for seeing where you're at with processing are tax Return Transcript and Tax Account Transcript.
- The Tax Return Transcript will show lines from the original tax return (1040, 1040A, 1040EZ) you filed. (AGI, Credits, etc) along with any schedules or forms you filed. It will not show any adjustments made with an Amended Return (1040X). This transcript will only generate once you have processed. It is the most common transcript used as proof of income in lending for things like mortgages and student loans. Note: This transcript typically becomes available after the Tax Account Transcript is finished.
- The Tax Account Transcript shows basic information such as marital status, AGI, income, etc. It will also show any changes made to your account (amended return). What makes the account transcript important to figuring out the processing timeline is the codes than may appear on it. Each code can give you more information to what is going on with your refund and can even help you figure out when you may be able to expect your direct deposit (DD). The most important code that will signify your refund has been approved is "846" (refund release). If your account transcript has the "846" code then you can also use the cycle code to determine your direct deposit date (DDD). Note: This transcript typically becomes available before the Tax Return Transcript.*
Things to remember:
- The IRS has updated their security measures in order to view transcripts online. An account will need to be made and certain security questions will need to be answered and verified.
- If you are unable to view your transcripts online, then there is no way to say for sure that you will have a DDD soon. Although it is generally a good sign that things are moving along if you can order them, there is a chance that the transcripts have not finished updating and can be sent out containing no information.
- Generally once you are able to access both of these transcripts, then WMR should update the next day with more information. (Please refer back to #2)
For more information visit the links below.
- Codes and Errors
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- Where to get Transcripts


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If you're anything like me, you've probably tried a million different mascaras — several times. I have long and somewhat thick lashes, but they aren't naturally black, so I still need a good mascara to make my eyes really pop. I've tried high end mascaras, low end and everything in between. It wasn't until just recently I decided to try the Rimmel Max Volume Flash mascara and it was love at first swipe. I'm serious. It's a very black mascara, absolutely no clumping and the brush coats every single lash without hassle.
I've been wearing it everyday for about three weeks now and I thought maybe only I noticed the difference when I applied it in the morning, but that in the scheme of things it wouldn't make a big enough difference that someone else would notice. I was wrong. So many people in the past few weeks have asked me what mascara I use and then tell me my lashes look great. I've have been recommending this mascara non-stop, so I thought I'd share it with y'all too. Hats off to Rimmel and their amazingly wonderful mascara under $5!


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Nice shaped postcard of Monkey with Year of Monkey stamp with First Day Cover cancellation. Thanks to Mitch of Philippines.
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My worldwide collection of postcards written stamped and mailed to me from the country of origin. Trying to get 20 postcards sent from every country. Thank you. Xie xie. Merci. Gracias. Terima kasih.


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3 cups flour
1 t soda
½ t salt
½ c butter
½ c shortening
1 c sugar
½ c brown sugar firmly packed
2 eggs
2 T water
1 t vanilla
3 pkg (9 oz each) chocolate kisses or mints)
walnut halves, optional
Sift flour, soda and salt - set aside. Cream butter and shortening; Add sugars and cream until light and fluffy. Add eggs, water, and vanilla. Beat well. Blend in dry ingredients thoroughly and chill at least 2 hours. Shape cookies by enclosing a kiss in 1 T dough. Place on greased baking sheet about 2" apart. Top cookies with walnut half. Bake 375°F. 10-12 minutes.
Hint: Put one slice bread in cookie container to keep them softer and fresher.
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Browns plains 149m2 office warehouse for sale
Browns plains office warehouse for sale
* 149 m2 Office warehouse with a lease
* office partitioning, M/F amenities, air conditioning, clear span, 3 phase power
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Expressions of Interest
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The Noble brand of handcrafted wares is proud to bring you Noble Tonic 01: Tuthilltown Bourbon Barrel Matured Maple Syrup. Noble procures medium amber grade Maple syrup from heritage sugar shacks in the ancient maple orchards of Québec. The syrup is then matured in Tuthilltown charred American oak barrels, with just a hint of raw Tuthilltown bourbon. This combination and process produces a distinct bourbon, maple and oak flavored syrup. Tuthilltown is New York's first whiskey distillery since the age of Prohibition. This small batch micro-distillery, using locally sourced heirloom corn, apples and grains, embodies the new American pioneering spirit of our age. Noble Handcrafted reflects this same spirit. We hope you enjoy this collaboration of tradition and craft.
Petite Noble Tonic 01
2oz | 60 ml
Noble Handcrafted
United States
Ingredients: Medium Amber grade maple syrup, Tuthilltown single grain bourbon.
Brick & Mortar Policy
New and unworn/unused items purchased at the Moniker General Brick & Mortar location are eligible for exchange or store credit only. All items must be noticeably unused and all original tags must be attached. The Moniker General team must be notified within 7 DAYS of the purchase. Bikes, surfboards, and plants are ineligible for return, exchange, or store credit. We reserve the right to refuse any exchange or store credit for any reason.
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New Delhi: BJP on Tuesday attacked UPA alleging it was gripped by "policy paralysis" and said it was on a "shaky footing" as it bowed to dictates of alliance partners.
On the conclusion of the budget session of Parliament, the party said in a statement that it "has once again brought to fore the policy paralysis which has gripped the UPA ever since the corruption within its ranks got exposed. It is now clear that the government is on the backfoot. There is a crisis of confidence.
The coalition is on a shaky footing as it limps along by bowing to the dictates of its alliance partners."
The opposition party`s attack covered a wide range of issues including the President`s address to Parliament to the general and rail budgets and a host of other issues like Lokpal, GARR, fiscal deficit, subsidies, alleged attack on federal structure and foodgrain storage and shortage of gunny bags.
"The President`s address reflected the gloom within the UPA... It was divorced from the reality of the political and economic situation faced by the nation... The address reflected the growing disconnect within the government, the BJP statement said.
On the rollback of rail fare hike announced in rail budget, the party said "Congress had to bite the dust and beat a hasty retreat because its attempts to drive a wedge within an alliance partner severely backfired. The message that comes out of these political blunders is that the UPA can play around with important economic decisions just for narrow political gains."


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Nick Cannon will be joining the cast of Brooklyn Nine-Nine.
Cannon has been cast as the nephew of the 99th Precinct's Captain Ray Holt (Andre Braugher) in a recurring role.
The actor will make his first appearance in December as part of a storyline that sees his character Marcus staying with Holt after moving to New York City.
Cannon's previous television credits include All That, his own improv comedy series Wild 'N Out and recently-renewed The Real Husbands of Hollywood.
Captain Ray Holt's season two storyline sees him openly clashing with NYPD Deputy Chief Madeline Wuntch (Kyra Sedgwick).
Eva Longoria, Craig Robinson, Sandra Bernhard, Ed Helms and Stephen Root are also guest starring in Brooklyn Nine-Nine this season.
Brooklyn Nine-Nine airs on Fox in the US at 8.30pm ET on Sundays. Channel 4 airs the show in the UK.


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For those of us living in cities who only encounter food related crisis in the form of exorbitant prices at our neighbourhood mandis from time to time, the crisis faced by our farmers across the length and breadth of this vast country seems like an bewildering knot of complications and contradictions.
On one hand, we have access to a variety and quantum of food that is unprecedented, as is our ability to shell out prices that would have certainly encouraged our parent's generation to turn 'breatharian'. On the other hand, we have the spiralling instances of farmer suicides, which appear periodically like a stubborn smudge on our device screens, activating our instinct for rapid scrolling, almost like a car driving away in a big rush, turning everything around it into an unremarkable blur. If the human disaster of farmer suicides had us feeling our way through a sadness that we could not fully comprehend, the recent police shooting on a farmer protest which left many dead and several others injured in its aftermath, left us feeling astounded. Today, the story of their plight is emerging from state after state, like some kind of a morbid procession that we are all forced to watch. We are also forced to witness repeated attempts by administration, both state and central, to spin the tragedy away from anything that suggests state apathy, inaction or lack of coherent policy on their part. However, in a situation such as this to simply step aside and redirect all accountability to the government is fraught with ethical dilemmas as it takes the form of collective capitulation in the face of a genuine crisis.
Yet ever since Independence, the story of India's progress, her ability to surmount great odds and the dream of a sustainable future were all located in the story of Indian agriculture and the desire in the heart of India's farmers to carry the nation closer to its destiny. Whether it was Nehru's famous proclamation immediately after independence where he sais "everything else can wait, but not agriculture" or Lal Bahadur Shastri's rallying cry of "jai jawan, jai kisan" seemed to signal an intent that came from the very core of our nationalist heartland. India after independence was staring down the barrel of an impending food crisis. Our food-grain production was still a fraction what was needed to feed a population that was at 500 million and exploding. These were not empty slogans designed to appease, but attempts to motivate a stricken people, who during the course of our struggle for freedom had demonstrated their ability to organise and oppose the oppression of the British.
The story of the Bardoli satyagraha surprisingly finds barely any mention today, at a time when we seem to be rediscovering our 'martyrs' and showering ourselves with lost glory. Yet it was in this rural heartland of Gujarat where hope that ordinary people would stand united against the British regime, bore fruit. It was through the success of this satyagraha that Vallabhbahi Patel earned his title, the Sardar of Bardoli. The people of Bardoli showed an immense capacity for co-operation and restraint while they were subjected to land confiscations, loss of livelihood, cattle and property. Their faith in the leadership stayed true despite efforts by the local administration, who tried to discredit the leaders by way of labelling them as 'outsiders' fomenting trouble. In the words of Mahadev Desai who chronicled this movement, "if the victory dealt a severe moral blow to the British government, it added to the moral stature of the peasant throughout the length and breadth of India". Through the early decades after independence it was this 'moral stature' that India's national leadership invoked when a food crisis seemed to be at its doorstep and it is the same moral courage that seemed to steady the farmers' hand as they ushered in the 'green revolution'. This time the path to food Swaraj was led by the farmers of Punjab, who embraced new technologies, seeds, irrigation systems that would shape the future of agriculture in the decades to come and in doing so proved wrong doomsday theorists of the West that were widely acclaimed, abounding in titles such as 'Famine 75' and 'The Population Bomb'.
It is not easy to comprehend how this sense of gradual affluence ushered in by the hands of our farmers gave way to this casual apathy that we have for them today. One could make a lazy argument, that by delivering the nation from a doomsday scenario and ensuring a future for our growing population, the farmers condemned themselves to apathy of the very masses that they kept alive. Even if this were to be true, at least to an extent (people do have short memories, history proves this often enough) it is important to understand how this unfolded in India. A look at some of the films produced by the state documentary arm, Films Division paints an interesting picture. These films document the transition from food scarcity to a new era of abundance, congratulating the Indian farmers and their efforts to secure the nation's future. The films division documentaries were consumed in their black and white, grainy purdah, that showed untold devastation and destitution brought on by droughts, floods, crop failures in pre-independence India. I could only imagine us in the 70's and 80's sitting in our velvety movie theatre seats with small packets of popcorn in hand, cringing at the sight of malnourished farmers and animal carcasses. In these heroic stories set to Indian classical music, India fought back to rescue itself from the doorstep of destruction, to mark the dawn of hope and prosperity,. However, the dawn of hope seemed to coincide with the dawn of technology rather than a dramatically new imagination of the farmer. In the second half of the documentary Revolution Indian Agriculture, the imposing baritone of the narrator's voice extolled the virtues of new technology, seeds, pesticides and more. Large farm machines filled the screen and the classical music temporarily receded, making way for the heavy metal of tractors and harvesters. While seemingly celebrating the story of the farmer, and by extension the nation, what these films actually did create two universes of imagination. One of the farmer, identified with scarcity and untold misery, the other of machines and industry, that equipped people and delivered them to a life of prosperity, one with greater guarantees of survival.
While the Green Revolution was meant to be the rebirth of the Indian farmer, its imagery seeded an alternate narrative, the miracle of industrialisation. What was meant to be a farmer's movement, scripting a new India story, instead segued neatly into the other flagship project of the state — the promotion and popularising of new technology. What it inadvertently established was the unimaginable plight of being a farmer and the pitiful conditions under which rural India lived and worked. The arrival of industrial equipment and technology altered the productivity of their fields without altering their life in visible, material ways. In the film mentioned earlier, the narrator says' "as if the smell and character of their soil had permeated the very being of the Indian farmers, who could not imagine new alternatives to their way of farming and living.' Implied in this statement was the assertion that new imagination could only come from an external source, like technology. Through these stories urban India developed its own emotional vocabulary of pity and fear through which farmers were to be viewed in times to come. Through these instances of powerful superimpositions of technology over peasantry, the highway of national imagination was split into two alternate timelines.
In every era, difficult situations and challenges are dealt with in a manner that to the best of our knowledge at that time, address them most effectively only to be torn apart at a later point in history as flawed ideas that cause greater distress in the long run. Today, five decades after India heralded its agricultural miracle, the consequences have come home to roost. The effects of industrial farming have taken their toll on land and water resources in different ways. The same Punjab, that had served as the laboratory of our agro-miracle today has one of the highest suicide rates among farmers in the country. There are several other states where farmers are being driven to desperation, recently farmers from Tamil Nadu have been gathering in the national capital, to draw attention of the central government to their plight. We as a nation overcame a threat of great severity to our future, but that did not translate into a meaningful transformation of the farmer's life or prospects. In our minds, they had become pitiable beings, bound to a harsh life, ill-equipped for any kind of heroic endeavour.
The last time any concerted effort was made to understand the state of Indian farmers was when the Indian government constituted up NCF and initiated a study under the Swaminathan Commission. The report is detailed and the number of measures suggested are quite staggering. It is difficult to assess how much or what aspect of these recommendations were actually initiated. Interventions have instead been driven by a 'politics of pity' where the collective conscience of the nation heaves a sigh of relief every time there is a governmental sign-off on loan waivers for distressed farmers. We have in the meantime internalised our imagination of the pitiable farmer, the Achilles heel of an otherwise triumphant nation, victims of inscrutable forces, who we at best feel sorry for. What is incredible is how over time we've taken a community that has shown courage, resolve and the ability to fight unthinkable odds and chosen to see them as weak and dispirited. Our eyes have been drawn to absence of a material progress and mistaken it for an absence of strength. We have seen them in terms that suit our purposes the best, people trapped in a cycle of eternal hardship with basic needs and demands, content to merely survive. Recently, at a seminar P Sainath, who has extensively documented the life and struggles of rural India spoke of how little we get to know about farmers through mainstream media. Its either the delirious optimism that accompanies a good monsoon or the unbridled pessimism that accompanies every farmer suicide. In between all we hear are the voices of government announcing 'never before' schemes to transform rural India. Sainath's work demonstrates the possibility of operating somewhere in between these extremes, in a large open space that he calls 'hope.'
Some people have chosen the path of hope rather than pity. They are in rural areas, training farmers in new sustainable techniques, documenting and working towards conservation of agricultural heritage, educating people on the harmful effects of pesticides, chemical fertilisers and GM seeds, introducing solar technology and more. The new connected age has made it easier than ever before to reach out and join hands with these individuals, organisations and partner them materially, physically and be becoming a media channel so that each one of these people and initiatives are amplified and reach more people in turn. If we acted out of a weakness yesterday, that led us to shrink away in pity, today we have the means to overcome those past weaknesses. It is simply unacceptable that today our schools lack a compulsory 'field study' of rural India. Parents pay school fees at a scale that would have been unthinkable even ten years ago. Every other day there are news reports on how education is being made more impactful through the use of technology and an updated curriculum. While we rediscover forgotten martyrs and saints, can we not erase from our awareness, how the majority of India still lives and makes a livelihood? The truth is, our years of pushing the farmer's troubling reality away from our line of vision has been nothing but a bad loan that sits and accrues interest. The perceived burden of rural India, multiplied by the plight of farmers has only grown heavier with time, while we have become a little weaker. The only path to easing this burden is sharing it.
While there will always be the occasional motivated individual who sets out to make change happen, we must accept that we need them as much as they need us and our support. We need to think of each one of them as valuable intermediaries who bring us and our farmers closer to each other, help us understand what we can do and in the process let hope leak in and unburden one another.


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Checking on our new house.
(means playing in a HUGE pile of sand for the boys)
Karson making sure the bricks are good and sturdy!
Of course....more fishing!
A day at the waterpark with just Mommy, Daddy, & Karson.
He had a blast enjoying his "only child" time.
Lunch time!
And then there's this tree. I don't know what it is about this tree but everytime Karson comes outback he has to "cut the tree down". That poor tree!
My blondie! Such a sweetheart
When they say that your two children will not be the same boy are they right. Kipton is such an inside boy. He loves being inside playing with his toys while Karson would sleep outside if we would let him. Most days, Kipton does take one for the team and plays patiently waiting to come back in, but others he's ready to come in. I love them both so much!
Hope your having a great summer!
*Save our site on your favorites for updates on our boys :)


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Top Guidelines Of Weight Loss Foods"Melissa is our fearless Chief that is with us each week. She brings a lot of Electricity, determination, and inspiration to our group. She is prepared with the highway map to accomplishment, and displays us how to get there." Jeanine Conferences
Caloric restriction without exercise Loss of muscle Subsequent greater loss of resting metabolic amount (RMR) No firming influence Increased chance of regaining weight Exercise is the major predictor of long-term weight maintenance Exercise with no suitable Dietary Intervention A lot more activity needs to be done for more time intervals for even a modest loss of weight Exercise or activity needs to be executed most times of your 7 days.
Following are fats. They will allow you to remain complete and keep you balanced. Some fats may even enable you to lose weight faster. Be sure you eat some kind of Unwanted fat at each and every meal.
Hi there, I'm 46 and have been dealing with an auto-immune disease which has an effect on my muscles, for the final 27 yrs. I have received weight on account of many of my medicines rather than having the ability to genuinely exercise.
Some are viewed as incredibly small calorie diets that happen to be prone to result in malnutrition. Quite a few usually do not sufficiently exchange the vitamins and minerals that could generally be equipped by sound foods. This may result in deficiencies that could potentially cause problems. By way of example, if your body isn't going to get ample calcium, the risk of osteoporosis and rickets boosts.
I have categorized these healthful foods into 12 varieties… also, all of them are quickly readily available and very affordable for all.
Prepopik is actually a medication that is definitely utilized to organize the colon for your colonoscopy by causing elimination.
This really is 1 problem that responds properly to a transparent liquid diet mainly because it will allow the digestive tract to rest and recuperate.
The bias from the post is proven in The point that the creator, on numerous occasions, writes that "exercise won't make you skinny". One particular phrase would've improved everything, simply because had he created "exercise might not make you skinny", the statement might have been correct!
The nutritious performing on the thyroid is essential for wholesome metabolism. The top quality iodine equipped by these fish foods make the thyroid glands to function healthily which in turn would create nutritious metabolic pursuits within our system.[two,three]
The liquid diet comes in many versions and each personal is free of charge to select the one particular that matches her or him finest. Having said that, It is far from recommended that you adhere to this diet for lengthier than 7 days. The typical advised size of this type of diet is 4 to 5 days. A liquid sort of diet is suggested for detoxification.
Put together to get a colonoscopy by preventing sound foods the day prior to the process. Using a laxative or enema the week with the method will also be effective.
It can be exciting to note right here… If you're a Health and fitness freak and bodybuilder, the should have diet in your diet program is definitely the tuna fish as it can be the most check here effective normal sources of higher protein.[6]
Lean meats are one of several foods that help in weight loss, but I am guaranteed a number of you will not concur with me simply because you nevertheless adhere to the old-fashioned diet checklist.


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Thank you for supporting St. Leo Food Pantry
at the 15th Annual Hunger Hunger Walk.
Thank you again and again to the many donors, registered participants and sponsors who supported the 2018 Hunger Walk on behalf of the St. Leo Food Pantry. We simply can't thank you enough! All donations, registration fees, t-shirt fees and sponsor contributions go directly to our account at the FreeStore FoodBank, which should cover our food expense for the next year. All of us at St. Leo's are deeply grateful.
St. Leo The Great Parish
Rev. James R. Schutte, Pastor
2573 St. Leo Place
Cincinnati, OH 45225
513-921-1044 ext. 21
Quick Links
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St. Leo Food Pantry
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Geri names newborn son after late friend Michael
Former Spice Girl Geri Horner is thought to have paid tribute to George Michael by naming her newborn son after the star.
The 44-year-old, known as Ginger Spice in the girl band, was close to the late Wham! singer, who was found dead at his home on December 25.
Horner posted a snap on Instagram of her holding her son's foot, hours after his birth on Saturday, in which she revealed his name.
"Montague George Hector Horner arrived this morning, a beautiful brother for Bluebell and Olivia," it said.
While it is Horner's second child, following the birth of her daughter Bluebell Madonna in 2006, it is her first with husband Christian Horner, who she married in 2015 and who has a daughter, Olivia, from his first marriage.
Horner was close to Michael and his former partner Kenny Goss, who is said to be Bluebell's Godfather.
She tweeted following the news of his death: "So so so sad, RIP George, a dear friend, the kindest, most generous and talented person. My thoughts are with his family."
The birth of her son comes less than a day after Horner posted a picture of herself and her baby bump on Instagram, with the simple message: "Hello."
As she shared the happy news of the birth, Horner posted on Twitter: "Christian and I are delighted to announce our baby boy was born this morning weighing 7lbs 8oz."


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Helix High Pressure Tubing is a premium polyurethane , 85 durometer, which provides for superior abrasion, kink, tear, oxidation and chemical resistance. This tubing is very strong with a nylon inner band yet stays flexible.
Please select color from the drop down menu.
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In addition to the pre-existing products the brand offers, BenQ Materials is all set to launch Miacare's 'SOHO' and 'DELIGHT' in India.
Eyeing the opportunity and with the aim to eliminate contact lens related discomfort and risks, BenQ Materials launched their contact lens brand called Miacare™, which literally means 'My Care' in India.
As a leading optical material manufacturer and one of the BenQ group companies, BenQ Materials integrates its core technologies and resources, introducing Miacare™ contact lens products to the market, which delivers a revolutionary technology that perfectly combines silicone molecules with hydrogel, without the use of solvents. Thanks to the patented EautraSil™ Hydrophilic Silicone Technology, Miacare™ solutions are not only quality award-winning products but also featuring the highest oxyen transmissibility up to 187.5 Dk/t.
Dr. Z. C. Chen (Chairman & CEO – BenQ Materials) said: "Our idea of innovation has never been competitor/competition focused, because you have to wait until there is a competitor doing something. Being 'People' focused allows us to be pioneering. We understand the hypoallergenic concerns and high oxygen needs for contact lens wearers and then coming up with Miacare™ to bring comfortable, healthy and beautiful solutions to contact lens wearers."
In addition Miacare™ SOHO and DELIGHT, Miacare™ Relux (Si-Hy,) which is the world's first and only blue-cut silicon-hydrogel contact lens, will be available to the Indian market in Q1 2018, and by Q3 Miacare™ will bring Silicon-Hydrogel color contact lens in India, said Mr. Dheeraj Mudgil (Sales Sr. Manager-BenQ Materials).
"Vishnu Traders" & "Vision Source" will be Miacare's official distribution partners in India. Mr. Lalit Kalra (Dayal Opticals-MD), Mr. Sanjeev Madan (Bon-Ton-MD), Mr. Sandeep Pahwa (Laxmi Optical-MD) & Mr. Alok Binani (Himalaya Opticals-MD) were all present at this launch event and promised to provide the best services and products for Indian contact lens wearers. Miacare™ Delight: Silicone Hydrogel and Miacare™ SOHO range will be available at the leading chain stores like Dayal Opticals, Bon-Ton, Lakshmi Opticals and other Tier-I optical stores only.
In the upcoming months, BenQ Materials will be launching its 2 other brands called AnsCare™ which is a range of "Professional Advanced Wound Care" products and DermaAngel™ which is "Acne Skincare" range, targeting India market in 360 degree.


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- ClickbairroAsked on March 21, 2016 at 11:04 AM
Eu consigo com vcs, elaborar um contrato de empresa, para preencher-lo com dados do cliente, e ele assinar com a caneta do meu tablet, no próprio tablet
- victorAnswered on March 21, 2016 at 11:36 AM
If I understand you correctly, you would like to create a form where users can sign it at the end. Jotform contains E-Signature widget, which enables users to sign the form.
Please let us know if you require additional information.


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I went shopping the other day with a friend of mine on Whyte Ave (in Edmonton!), I actually bought a couple things for myself and a couple things for my friend (literally emptied my pocket of money...have to save save save now!). I found my dream cross earrings *____* I've always wanted cross earrings since grade 8 when I saw JaeJoong (from the original DBSK). I've worn them basically everyday with every outfit (((o(*゚▽゚*)o)))
I got a maxi dress as well! My first maxi dress ever & the top half really suited my figure. It looked really good with the sun hat (that I've been dying to add into a coord -_-*)!
Coord Rundown:
Hat - H&M
Maxi Dress
Belt - GARAGE
Bag - H&M
Shoes - ALDO


text: Superior Furnace Repair in Fairfield County Questioning if you can depend on your furnace to make it through the winter in Fairfield County is not the ideal way to ensure a warm and happy winter. It's not exciting to deal with a worn-out furnace or stew about prospective furnace repairs – so instead of waiting around for your furnace to fail after a large snowfall, let the team at Alltemp Comfort Services LLC and their services ensure that your furnace is running at peak performance this time of the year. Our experts at Alltemp Comfort Services LLC can resolve any problem. They are NATE-certified and trained to confront a range of furnace troubles. They have seen almost everything and have a great total understanding of how to fix even the weirdest of complications – and for any brand. That's right, we can offer repairs regardless of your furnace's make or model! But our professionals also know that they do their finest work when routine service is done and repairs are made quickly. Alltemp Comfort Services LLC's professionals offer quick and efficient furnace repair in Fairfield County that will leave you in great hands for the upcoming colder months. FOR FURNACE REPAIR CALL NOW 803-220-0753 Here are some things to contemplate when you're choosing between furnace repair or furnace replacement: Spotty heating: systems that are improperly fastened lead to uneven heating, therefore lowering energy efficiency and increasing costs. Loud noises: when a system is improperly sized, it can make the furnace function in steady cycling, which can be noisy and can damage the system long-term. Continuous maintenance: furnaces may need more consideration the older they get, but there is also a point when extreme maintenance no longer makes sense and replacement may be necessary. Energy expenses: new technologies make today's furnace systems extra energy efficient. If you know that your system is old or out of date, new system replacement can save you more money over time. Wondering how long your furnace will survive is the long-standing and all important question for any furnace owners. While there is no exact answer to the question, as each furnace and home environment is unique, there are a few industry-wide tips that are trusted: If your furnace repair costs are adding up to around 50% of the furnace's worth, it's time to replace it. Furnaces over 12-years-old have a much bigger risk of encountering frequent issues, big or small. During maintenance and inspections, Alltemp Comfort Services LLC will do a in-depth check to see if it is suggested to do a full replacement or not. Either way, our professionals are ready to enhance your furnace or just complete easy repairs. It should be noted that newer furnaces do have greater technological advances that operate at greater energy efficiency, and produce lower costs and quieter operation. To know what might be perfect for your furnace, a new HVAC system or an emergency repair, contact our specialists at Alltemp Comfort Services LLC here in Winnsboro online or via phone at 803-220-0753 to consider options and set up an appointment today. For Service Call 803-220-0753. First Name* Required Last Name* Required Phone Invalid value Email * Required Invalid value Comments *Required fields Submit My State of Residence Favorite Wine Phone Manufacturer


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Friday: 9am - 4.30pm
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Bank holidays by Prior Arrangement only, Closed on Christmas Day, Boxing Day New Years Day
Hours may vary, especially during busier periods (i.e Summer and Christmas) and hours reduce to Winter Hours in January & February (10am - 5pm Tuesday to Thursday and 10am - 4pm Friday & Saturday)
Early Morning and Evening Appointments also available on request. Please ring to discuss.
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Mob: 07840 180889
If no answer PLEASE leave a message and we will ring you back as we may be grooming and cannot always get to the phone.
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