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1.
《测量评论》2013,45(16):81-85
AbstractThe foundation of my former paper was nothing more substantial than a recollection of reading or hearing long ago that the property of the four colours existed in practice but had never yielded to strict theoretical analysis. I am therefore most grateful to Col. G. S. C. Cooke and Mr. G. W. Ross Jackson for their letters to the Editor (vol. iii, no. 15, pp. 52–5) citing the relative authorities, as they enable me to locate and acknowledge my debt to Mr. W. W. Rouse Ball, whose book was certainly in my hands in the Oxford Union Library some forty years ago. I wish I could remember his demonstration of the problem, but my subconscious faculties seem, from what Col. Cooke says, to have evolved a tolerable imitation of it, and until I have an opportunity of seeing the book again or of consulting any of the other authorities, I shall rest content in the assurance that, wherever my arguments may differ in substance from those of Mr. Rouse Ball, my errors will be so flagrant as to deceive none but myself, though my serenity in this connexion is somewhat shaken by the fate that seems to have attended the first welcome efforts to unmask a few of them. 相似文献
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《测量评论》2013,45(12):329-330
AbstractMajor Hotine (E.S.R., No. II, pp. 264–8) still finds the location of a reference spheroid to offer insuperable difficulties. I confess that my difficulty is to see his! In my previous article (E.S.R., No. 8) at the foot of page 76, I used the word “coincidence” in error for “parallelism”. This harmonizes the article and I am glad that Major Hotine has directed attention to the error. 相似文献
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《测量评论》2013,45(11):264-268
AbstractI may say at once that this article has nothing to do with either the Gaiety chorus or the “Old Firm”: it is merely a statement of what seem to me the fancies in Dr. de Graaff Hunter's paper “Figures of Reference for the Earth”, E.S.R., No. 8,pp. 73–8. Many readers of the Review will share my gratitude to Dr. Hunter for his lucid presentation of the theory underlying the usual geodetic processes. I disagree with only one of his points, and its implications, but unfortunately that point is fundamental. 相似文献
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《测量评论》2013,45(13):386-391
Abstract The International Population Union.—In 1927, as President of the Geographical Association, it was my duty to deliver an address to the Association. I chose as my subject “Population and Migration” with special reference to the English-speaking peoples. One result of the publication of this in Geography, the journal of the Association, was that I was invited to attend the World Population Conference, which was held at Geneva in August-September 1927. The Conference was a very interesting affair. It was organized, and largely paid for, by Mrs. Margaret Sanger. About twenty-four countries were represented. The late Sir Bernard Mallet presided, and in one of his speeches, winding up the Conference, he truly said that we might “congratulate ourselves on having shown the world that population questions, which bristle with controversy, political, moral, and religious, can be discussed by sensible people without animosity or unseemly wrangling”. 相似文献
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AbstractI. Introduction.—Map projection is a branch of applied mathematics which owes much to J. H. Lambert (v. this Review, i, 2, 91). In his “Beyträge zum Gebrauche der Mathematik und deren Anwendung” (Berlin, 1772) he arrived at a form of projection whereof the Transverse Mercator is a special case, and pointed out that this special case is adapted to a country of great extent in latitude but of small longitudinal width. Germain (“Traité des Projections”, Paris, 1865) described it as the Projection cylindrique orthomorphe de Lambert, but he also introduced the name Projection de Mercator transverse or renversée; he shows that Lambert's treatment of the projection was remarkably simple. 相似文献
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《测量评论》2013,45(58):152-153
AbstractIn vol. iv, nos. 29 and 30, of the E.S.R., there appeared an article by Mr. D. R. Hendrikz on the “Adjustment of the Secondary Triangulation of South Africa”. He shows that, in applying the Schols method of orthomorphic transmission to the adjustment of a secondary net to a primary triangle, the secondary sides suffer small displacements. 相似文献
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Abstract19. Formulae.—In Nos. 6, vol. i, and 9, vol. ii, pp. 259 and 156, there has been described a new method for dealing with long geodesics on the earth's surface. There the so-called “inverse” problem has claimed first attention: given the latitudes and longitudes of the extremities of a geodesic, to find its length and terminal azimuths. It remains to discuss the “direct” problem : a geodesic of given length starts on a given azimuth from a station of known latitude and longitude; to find the latitude and longitude of its extremity and the azimuth thereat. The solution of this direct problem demands a certain recasting of the formulae previously given. In order of working the several expressions now assume the forms below. 相似文献
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《测量评论》2013,45(22):481-486
AbstractI Was on special short leave in England in June and personally represented Ceylon at the Empire Surveyors' Conference and the Empire Meteorologists' Conference in London, returning to. Ceylon in October. During my absence Mr. R. W. E. Ruddock, Deputy Surveyor-General, acted for me. 相似文献
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《测量评论》2013,45(71):39-43
AbstractA Newcomer to Malaya visiting Cameron Highlands for the first time may probably wonder, after his car has made its tortuous ascent into the mountains, how this area became Malaya's main hill station and why it received its name. He may not know that years before the Highlands came under serious consideration and after it was obvious the development of Fraser's Hill could only be limited, Gunong Tahan, the highest mountain in the peninsula (7,186 feet) on the borders of Kelantan and Pahang, was for a long time considered as Malaya's only hope of a hill station likely to rival those of India and Ceylon. In fact, a topographical survey made by the Federated Malay States Survey Department just before and during the 1914–18 war revealed the presence there of an extensive plateau at a height of about 5,400 feet, It seemed so promising that in 1912 the Governor, Sir Arthur Young, made the ascent on foot to inspect it. However, before coming to a decision Government considered it advisable to test the climatic conditions there, and accordingly a party of observers was recruited from England for the purpose. They spent a year on Gunong Tahan between 1921 and 1922 and subsequently made a report on their observations. Opinion then became unfavourable, partly because the plateau is but imperfectly furnished with soil, partly because it is somewhat inaccessible from most of the inhabited areas of the peninsula, and partly because during too many days of the year it is liable to become enshrouded in heavy mists. The idea of immediately developing Gunong Tahang was therefore abandoned. Those who thought they saw in this mountain another Newara-Eliya or Ootacamund were naturally disappointed and soon cast around for another site to accommodate the hill station of their dreams. In this quest someone remembered or alighted upon in the archives of the Perak Public Works Department a report by an explorer named William Cameron on his journey overland about 1884 from Kinta to the mouth of the Pahang River. The late Sir Frank Swettenham, in his last book, “ Footprints in Malaya “, published by Hutchinson & Co., Ltd., London, in 1942, throws some light on Cameron and his activities about this time. He says, “ Amongst the strangers from Ceylon and India, from Shanghai, Hong-Kong, Australia and elsewhere, who strayed into Selangor was Mr. William Cameron, brother of the editor of the Straits Times, a highly respected resident of Singapore. Mr. William Cameron came to Selangor shortly after I became British Resident there, and he asked to be allowed to do something which would help in the development of the country. His culture and his quiet manner appealed to me, and I asked him what he proposed to do. He explained that he had some knowledge of minerals and geology, and he suggested that he should be given a roving commission to go, with a party of wild people whom he would collect, and explore the depths of the jungle and report the result of his search …. I engaged Mr. Cameron to do what he suggested. He made all his own arrangements, managed somehow to collect a party of aborigines, and disappeared into the jungle for weeks at a time. When he returned from these expeditions he used to come to the Residency, stay a few days, make his report and start off again. After one prolonged absence, when I became anxious about his safety, he returned very ill and had to be carried the last stage of his journey. He then reported the discovery of the high table-land on the borders of Perak and Pahang, now known as Cameron Highlands. I do not know what had upset him, unless it was the hardships he went through in those many weeks of travel up and down the jungle-covered mountains of the main range, but while he stayed with me he was subject to strange delusions, walked about the house at 3 a.m., carrying an iron bar, and two or three times in a night I had to put him back in his bed. Finally, one morning, he produced a revolver and shot at his Chinese servant, and when I went to his room and told him I had removed all his firearms because of that incident, he merely remarked: ‘Yes, but I didn't ·hit him.’ Eventually it was necessary to send him to the Singapore Hospital’ for proper care, and there he died.” 相似文献
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《测量评论》2013,45(53):276-278
AbstractI Have read with interest Mr. L. P. Lee's remarkably well-informed article in the January number (vii, 51, 190) on “The Nomenclature and Classification of Map Projections”. I agree with much of what Mr. Lee says, but I cannot think that he has always been happy in his choice of names. 相似文献
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《测量评论》2013,45(61):267-271
AbstractSome publications that have dealt with the question of convergence of meridians seem, to the present writer, to be clouded with misconception, and these notes are intended to clarify some points of apparent obscurity. For instance, A. E. Young, in “Some Investigations in the Theory of Map Projections”, I920, devoted a short chapter to the subject, and appeared surprised to find that the convergence on the Transverse Mercator projection differs from the spheroidal convergence; the explanation which he advanced can be shown to be faulty. Captain G. T. McCaw, in E.S.R., v, 35, 285, derived an expression for the Transverse Mercator convergence which is equal to the spheroidal convergence, and described this as “a result which might be expected in an orthomorphic system”. Perhaps McCaw did not intend his remark to be so interpreted, but it seems to imply that the convergence on any orthomorphic projection should be equal to the spheroidal convergence, and it is easily demonstrated that this is not so. Also, in the second edition of “Survey Computations” there is given a formula for the convergence on the Cassini projection which is identical, as far as it goes, with that given for the Transverse Mercator, while the Cassini convergence as given by Young is actually the spheroidal convergence. Obviously, there is some confusion somewhere, and it is small wonder that Young prefaced his remarks with the admission that the subject had always presented some difficulty to him. 相似文献
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《测量评论》2013,45(2):71-76
AbstractIn chapter 5, page 12, of my “Report on a Rapid Geological Survey of the Gambia” (Gold Coast Geological Survey Bulletin, NO. 3) I have stated the opinion of Prof. Julius Hann of Vienna that the barometric curves may be analysed into two components:- <list list-type="alpha"> <list-item>semi-diurnal, constant, depending on latitude and altitude (with a slight yearly alteration);</list-item> <list-item>diurnal, depending chiefly on temperature (and humidity ?).</list-item> </list> 相似文献
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《测量评论》2013,45(43):274-284
AbstractRecently the writer of this article became interested in the conical orthomorphic projection and wanted to see a simple proof of the formula for the modified meridian distance for the projection on the sphere. Owing to the exigencies of the war, however, he has been separated from the bulk of his books, and, consequently, has had to evolve a proof for himself. Later, this proof was shown to a friend who told him that he had some memory of a mistake in the sign of the spheroidal term in m4given in “Survey Computations”, perhaps the first edition. Curiosity therefore suggested an attempt to verify this sign, which meant extending his work to the spheroid. This has now been done, with the result that the formula given in “Survey Computations”, up to the terms of the fourth order at any rate, is found correct after all. 相似文献
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《测量评论》2013,45(8):73-78
Abstract1. The object of this note is to clear up what I believe to be some misconceptions regarding the use of a reference system by a surveyor of the earth's surface. In his article “An Aspect of Attraction”, E.S.R., No. 7, pp. 24–8, Major M. Hotine expressed doubts as to the validity of the process usually followed. I may say at once that I consider these doubts are unfounded. 相似文献
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《测量评论》2013,45(5):207-214
Abstract Artillery Survey.—Included in the term “Artillery Survey are two distinct problems, the first that of determining the “line” and “range” at which fire should be opened, and the second that of laying the gun in the required line. To appreciate these problems it. is necessary to know a little about the technique of gunnery, and for the benefit of those who have no acquaintance with the subject the following brief résumé may be given. 相似文献
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《测量评论》2013,45(76):255-260
AbstractWhilst turning over some old papers the other day I came across a copy of the first Annual Report of the Colonial Survey Committee, and the recent, much regretted death of Sir Herbert Read reminded me of his services in the development of the surveys and explorations of British possessions in Africa, especially his suggestion, which was approved by the Secretary of State for the Colonies, of the formation of the Colonial Survey Committee, an Advisory Committee which was set up in August, 1905. This Committee advised the Secretary of State “in matters affecting the survey and exploration of British Colonies and Protectorates, more especially those in Tropical Africa”. 相似文献
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《测量评论》2013,45(29):413-417
AbstractIn the E.S.R. No. 17 of July 1935, page 138, there appeared an article by Prof. F. A. Redmond on “The use of Even Angles in Stadia Surveying”. Since I have given this method a six-months' test in the field, using Prof. Redmond's “Tacheometric Tables” for the reduction of the measurements, the conclusions reached may be of some interest. 相似文献