THE THEORY OF CITY DESIGN.

G. H. Knibbs, F.R.A.S.,

Journal and Proceedings of the Royal Society of New South Wales for 1901 35 (1901):62-112.

When he delivered this long and detailed paper before the Royal Society of New South wales on September 4, 1901, the author was Lecturer in Surveying at the University of Sydney. Little is known about the early life and education of George Handly Knibbs (1858-1929) before he joined the New South Wales public service in 1877 and received an appointment a year later as a licensed surveyor. Becoming a member of the N.S.W. Royal Society in 1881, he later served as its honorary secretary and editor of its Journal and Proceedings as well as being elected its president in 1898. He was also president of the N.S.W.Institution of Surveyors in 1892, 1893, and 1900.

As a teacher in the engineering school of the University of Sydney from 1889 to 1905, Knibbs lectured in geodesy, astronomy, and hydraulics. In 1905 he was appointed acting professor of physics, serving in that capacity while also holding the office of N.S.W. superintendent of technical education. In 1906 Knibbs became the first Commonwealth statistician to head the new Commonwealth Bureau of Census and Statistics. It was under his administration that the first Australian census was taken in 1911 as well as the special war census of 1915. During the First World War and immediately thereafter Knibbs sat on several committees and commission before becoming in 1921 director of the newly created Commonwealth Institute of Science and Industry. Knibbs received many honors, being elected an honorary fellow of the Royal Statistical Society, a fellow of the Royal Astronomical Society, an honorary member of the American Statistical Association, and several related organizations in France, Hungary, and the United States. His knighthood was conferred in 1923.

His paper on city planning was doubtless inspired by the provision in the just adopted Australian constitution for a new capital city. This stimulated a great deal of discussion on the matter throughout Australia, a conference of professionals was held in Melbourne in 1901 to consider the subject, and proposals for designs began to appear. In the competition begun in 1911 for the design of the new city a number of the contestants submitted plans with the majority of the streets angled at 45 degrees from the cardinal points of the compass. Although Knibbs was not the only authority to advocate that practice on grounds of public health, his detailed statement on this points almost certainly influenced the Australian contestants whose designs incorporated that feature. However, his prescriptions for the ideal city went well beyond matters of sunlight exposure and public health, as the outline with which he begins his paper demonstrates.

1. Introductory.

2. General idea of a city.

3. Radial Street-system.

4. Position of radial centres.

5. Combination of radial and rectangular street systems.

6. Curved streets.

7. Cardinal direction of rectangular streets.

8. Width of streets.

9. Localisation of the various types of street.

10. Grade and cross-section of streets.

11. Engineering features of streets.

12. Size of blocks between streets.

13. Height of buildings.

14. Theory of aspect.

15. The aesthetics of design.

16. Sites for monumental buildings and monuments.

17. Treatment of streets from the standpoint of aesthetics.

18. Public parks and gardens.

19. Hygienic elements of design.

20. The preliminaries of design.

21. Conclusion.

1. Introductory--The duty of designing and setting out an important city,(1) is one which, in the near future and in the ordinary course of things, will be cast upon the Commonwealth of Australia. An elaboration of the principles which should govern the design of such a city, and a statement of the several matters which call for systematic consideration in connection therewith, is therefore not inopportune. Neither is it of small moment. Such an office as the creation of a capital city, practically unhampered by any conditions of existing settlement, and limited only by the topographical features of any selected site, is a unique one in the history of a country: the manner in which that office is discharged is of an importance which can hardly be overstated. A capital city, its general design, its utilitarian and aesthetic features, constitute an enduring index of the intelligence and foresight, the nobility of the sentiment, and the dignity of the artistic idea of the people creating it. The achievement must necessarily depend mainly upon two things, one the state of technical preparation, the other what may be defined as the moment of our aesthetic consciousness. Faultless technical knowledge is not in itself sufficient. It is, as it were, merely the instrument necessary for the proper realisation of the higher element; and if a city is to awaken in the beholder a distinct impression of its beauty, if it is to be in this respect one of the silent, subtle, but none the less high and powerful influences on the people who create it, and their descendants, then the artistic apperception, and the recognition of the dignity of the task, must be correspondingly vivid, and the outlook broader than would be dictated by mere utility.

The question of the normal elements of motivity I do not, of course, propose to discuss. The beauty and magnificence already realised in some cities are sufficient to remind us that no poverty of conception or present limitation should operate to make it forever impossible to create a beautiful city. It is therefore all-important that the city-designer shall take cognisance of what has already been attained, and further that as far as his instinct of prescience will allow, he shall anticipate the requirements and probable developments of the far distant future.

What I do propose to discuss, are those things that must necessarily command technical attention by way of preparation for what lies before a people when called upon to create a capital or other important city; and shall assume as given, a suitable site or sites, with its sine qua non, an abundant water-supply.

2. General idea of a city.--In order that the concentration of human activity, which is the essential feature of the aggregation of human beings in a city, shall be of the highest efficiency, it is necessary that the lines of intercommunication between the buildings, forming as it were the real theatres of that activity, and also between them and the lesser centres of outlying territory, shall be the shortest possible, and therefore the most convenient. This is nothing more nor less than the affirmation that all systems of roads and streets should provide the greatest possible number of "short cuts" from place to place, and thus economise as far as can be, human effort in the transaction of business, and in all other features of city life. The other element of importance is the appropriate localisation of the various types of industrial and other activity, so that the necessity for intercommunication itself, shall be reduced to a minimum. These two elements, viz., the street arrangement, and the determination of the purposes for which the blocks so formed shall be available, are the most fundamental in the development of a city- design. It is at once evident that both are greatly influenced by the topography of the site; a general disposition of streets and buildings which might be most suitable for one site, might be wholly unsuitable for another with different topographical features: any discussion of principles therefore can lead only to general results: these must, in any application, be taken as a general guide, to be modified as occasion demands. It is of course impossible to produce in detail an ideal design applicable to every site

3. Radial street-system--If one glances at any territorial map shewing towns and the roads leading therefrom to other similar aggregations of settlement, it becomes at once evident, that the lines of communication are on the whole radial, that is they tend to occupy the direct lines joining any one centre with those surrounding it: if diverted therefrom, it can be only because of topographical difficulties, or through the arbitrary interferences of the boundaries of real estate, or else from mere caprice. Any four centres forming, say a quadrilateral figure, would be united, not merely by the lines constituting the boundaries of the quadrilateral, but also by the lines forming its diagonals; at least unless some element existed to hinder this. It is obvious from what has been said that the rectangular system of roads and streets so much in vogue in the States of Australia, is inconsistent with what may be properly called, not merely the natural position, but also the position of maximum efficiency; for to travel by any but the shortest way except for some adequate reason, is to waste effort.

Given a number of streets radiating from a centre, the shortest system of lines for connecting them one with another will be such as make equal angles with each radial pair: consequently the scheme of cross-streets, necessary to complete the radial system proper, will form a sort of ring-system, or else a polygonal system, like the lines on a geometrical spider's web.(2)

. This is not identical with a diagonal system, properly so called, as a reference to the illustrative figures hereinafter, Figs. l to 5, will shew. A definite numerical comparison of the relative merits

of the various systems in respect to shortness of path of travel from place to place, may be readily obtained, and will serve to fix our ideas. The two squares, Figs. 1 and 3, and the three circles, Figs. 2, 4, 5, have the same area, the length of the side of the square therefore being ½, when the diameter of the circle is unity. In each figure therefore the same area is commanded by the series of lines, which may be taken to represent streets. The two elements of importance are, (a)) the total length of street to be provided, and (b) the mean distance of travel from all points to the centres, which are denoted by the letter C. The following table gives the results absolutely, and also in percentages.

    I.--Mean distances of Travel and Total Length of Street 
    Fig.
    (1)
    (2)
    (3)
    (4)
    (5)
    Mean Distance
    .443
    .446
    .378
    .348
    .381
    Total Length
    5.317
    5.142
    7.824
    7.142
    6.142
    Mean Distance %
    100, say,
    100.7
    85.4
    78.6
    86.0
    Total Length %
    100, say,
    96.7
    147.1
    134.3
    115.5
    Fig
    (1)
    (2)
    (3)
    (4)
    (5)
    Absolute
    12.00
    11.52
    20.69
    20.51
    16.12
    Percentage
    100.0
    96.0
    172.4
    140.9
    134.4
    Summer solstice.
    Dec. 22
    O-S
    204
    Jan.19, Nov. 24
    O-J
    262
    Feb. 19, Oct. 24
    O-F
    433
    Mar. 21, Sep. 23
    O-E
    700
    Apl. 21, Aug. 23
    O-A
    1057
    May 22, July 23
    O-M
    1446
    Winter solstice.
    June 22
    O-W
    1629
    Dec.22
    Jan. 19
    Feb. 19
    Mar. 21
    Solstice.
    Nov. 24
    Oct. 24
    Sep. 23
    h m
    h m
    h m
    h m
    A.M.
    8. 30
    8. 10
    7. 10
    6. 0
    P.M.
    3. 30
    3. 50
    4. 50
    6. 0
    Dec. 22
    Jan. 19
    Feb. 19
    Mar. 21
    Solstice.
    Nov. 24
    Oct. 24
    Sep 23
    h. m
    h. m.
    h. m. 
    h. m.
    3.40
    3.10
    1.43
    0.0
    Time of Year.
    Face of Building 
    S.E.
    N.E.
    N.W.
    S.W.
    December 22
    4.50-11.10
    4.50-12.50
    11.10-7.10
    12.50-7.10
    Jan. 19, Nov. 24
    5.0-11.0
    5.0-1.0
    11.0-7.0
    1.0-7.0 
    Feb. 19, Oct. 24
    5.27-10.33
    5.27-1.27
    10.33-6.33
    1.27-6.33
    Mar. 21, Sept. 23
    6.0-10.0
    6.0-2.0
    10.0-6.0
    2.0-6.0
    Apr. 21, Aug. 23
    6.33-9.27
    6.33-2.33
    9.27-5.27
    2.33-5.27
    May 22, July 23
    7.0-9.0
    7.0-3.0
    9.0-5.0
    3.0-5.0
    June 22
    7.10-8.50
    7.10-3.10
    8.50-4.50
    3.10-4.50-
    Metres.
    Public institutions, large factories, and large establishments generally
    100 x 200
    Large suburban residences with grounds
    80 x 160
    Larger business sites, city residences, etc.
    60 x 120-160
    Smaller establishments
    40 x 80; 30 x 60-90; 20 x 60
    Workmen's dwellings
    10 x 30
    Date.
    Jan. 19
    Feb. 19
    Mar. 21
    Apr. 21
    May 22
    Dec. 22
    Nov. 24
    Oct. 24
    Sep. 23
    Aug. 23
    July 23
    June 22
    45° off
    27(a)
    35(b)
    59(c)
    100(d)
    155(e)
    276(f)
    350(g)
    3 hrs. Off
    86
    90
    107
    141
    197
    273
    314
    Direction 
    86°
    81 3/4°
    71 1/2°
    60 1/4°
    51°
    45°
    43°