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Part II

Published online by Cambridge University Press:  13 December 2019

Sander van der Leeuw
Affiliation:
Arizona State University

Information

Figure 0

Figure 8.1 The relationship between cognitive capacity and infant growth in Pan and in Homo sapiens sapiens. The trend line is projected from the regression of time-delay response (Diamond and Doar, 1989) on infant age. Data are rescaled for each dataset to make the trend line pass through the mean of that dataset. Working memory scaled to STWM = 7 at 144 months. The “fuzzy” vertical bars compare the age of nut cracking among chimpanzees with the age for relative clause acquisition and theory of mind conceptualization in humans. [Data on STWM are here represented by the following symbols: • = Imitation (Alp 1994); + = time delay (Diamond & Doar, 1989); □ = number recall (Siegel & Ryan 1989); x = total language score (Johnson et al., 1989); x = relative clauses (Corrêa 1995; ■ = count label, span (Carlson et al., 2002); o = 6 month retest (Alp 1989); ▲ = world recall (Siegel & Ryan 1989); ● = spatial recall (Kemps et al., 2000); ♦ = relative clauses (Kidd & Bavin 2002); -, spatial working memory (Luciana & Nelson 1998); ––– = linear time delay (Diamond & Doar 1989)].

(Source: Read 2008 under CC-BY-NC)
Figure 1

Figure 8.2 Graph of encephalization quotient (EQ) estimates based on hominid fossils and Pan (Chimpanzees). Early hominid fossils have been identified by taxon. Each data point is the mean for hominid fossils at that time period. Height of the “fuzzy” vertical bars is the hominid EQ corresponding to the data for the appearance of the stage represented by the fuzzy bar. Right vertical axis represents STWM.

Data are adapted from the following: triangles: Epstein 2002; squares: Rightmire 2004; diamonds: Ruff et al. 1997. EQ= brain mass/(11.22 * body mass0.76), cf. Martin 1981. (Source: Read 2008 under CC-BY-NC)
Figure 2

Figure 8.3 For humans to attain the capacity to conceive of a three-dimensional object (a pebble or stone tool) in three dimensions takes around 2 million years. (a) Taking a flake off at the tip of the pebble is an action in 0 dimensions, and takes STWM 3; (b) successively taking off several adjacent flakes creates a (one-dimensional) line, and requires STWM 4; (c) stretching the line until it meets itself, defines a surface by drawing a line around it represents STWM 4.5; distinguishing between that line and the surface it encloses implies fully working in two dimensions, and requires STWM 5; (c) preparing two sides in order to remove the flakes from the third side testifies to a three-dimensional conceptualization of the pebble, and requires STWM 7.

(Source: van der Leeuw 2000; by permission of the editors)
Figure 3

Figure 8.4 From left top to bottom, left to right, the image shows the technological advances in stone toolmaking, from an Oldowan chopper, via an Acheulean handaxe, a Mousterian handaxe, a Levallois tool, a Solutrean blade, to a Neolithic handaxe. The first four images refer to STWM stages below 7 ± 2, the last two have reached STWM 7 ± 2.

(Source: van der Leeuw 2000, by permission of the editors)
Figure 4

Figure 8.5 Graph showing the debasement of Roman coinage following the end of the Roman imperial conquests in around CE 100.

(Source: Tainter 2000; reproduced by permission from the author)
Figure 5

Figure 9.1 The dynamics of category formation as described by Tversky and Gati (1978). For an explanation, see the text.

(Source: van der Leeuw 1990)
Figure 6

Figure 10.1 Administrative units in western Holland, c. 1280. Kennemerland and Rijnland were later brought under the authority of the Hoogheemraadschap Rijnland for all matters concerning water.

(Source M. van Tielhof and P. J. E. M. van Dam, Waterstaat in stedenland. Het hoogheemraadschap van Rijnland voor 1857, Utrecht 2006, by permission Stichting Matrijs)
Figure 7

Figure 10.2 The situation in around 1300. Rijnland is in diverse shades of green. Note the civil engineering works (dikes, locks, dams) containing and guiding the water of the Rhine to the north and south of the area.

(Source M. van Tielhof and P. J. E. M. van Dam, Waterstaat in stedenland. Het hoogheemraadschap van Rijnland voor 1857, Utrecht 2006. By permission Stichting Matrijs)
Figure 8

Figure 10.3 Detail of a map of a peat exploitation area in the Zegwaard. Author and date unknown. The map shows how the land surface is exploited, and how in certain areas, larger surfaces of water are emerging.

(Source: Archive of the Hoogheemraadschap Rijnland number: A-1310 (NL-LdnHHR, Collectie kaarten, A-1310). Reproduced under CC-BY-SA)
Figure 9

Figure 10.4 Top view of the Western lock in the Spaarndammerdijk at Halfweg by Cornelis Cornelis Frederixzoon (1556). The area to be drained is to the north of the lock (top of the illustration). When it is low tide to the south, the lock opens automatically and allows the water to flow out of the drained area. At high tide, the lock closes automatically, preventing water from flowing in.

(Source: Archive of the Hoogheemraadschap Rijnland. Number A-0601 (NL-LdnHHR, Collectie kaarten, A-0601) Reproduced under CC-BY-SA)
Figure 10

Figure 10.5a Topographic map of the Beemster polder in the Netherlands in 2015. One clearly sees the canal surrounding the polder, which served to drain it (and now keeps it dry), and the rectangular spatial organization of ditches that connect to the surrounding canal. At the time of drainage, the water was removed by windmills, as in Figure 10.5b; now it is removed by modern pumps.

(Open access CC-BY)
Figure 11

Figure 10.5b Set of three windmills near Reeuwijk. Author and date unknown. Three windmills are required to pump the water from the polder into the drainage canal surrounding it.

(Source: Archive of the Hoogheemraadschap Rijnland number A-0517. (NL-LdnHHR, Collectie kaarten, A-0517) (Reproduced under CC-BY-SA)
Figure 12

Figure 10.6 Owing to the insolvency of the Hoogheemraadschap it could not repair the dams; the cities Haarlem, Leiden, and Amsterdam took control over the whole area.

(Source: M. van Tielhof and P. J. E. M. van Dam, Waterstaat in stedenland. Het hoogheemraadschap van Rijnland voor 1857, Utrecht 2006) (by permission of Stichting Matrijs Utrecht)
Figure 13

Figure 10.7

Figure 14

Figure 10.7

(Source: M. van Tielhof and P. J. E. M. van Dam, Waterstaat in stedenland. Het hoogheemraadschap van Rijnland voor 1857, Utrecht 2006). (By permission of the publisher, Stichting Matrijs Utrecht)
Figure 15

Figure 10.8 Overview of the areas of the Netherlands that were artificially drained in various periods of the country’s history.

(Source: van der Leeuw)
Figure 16

Figure 11.1 Graph of egalitarian information processing with universal control: all individuals are communicating with all others.

(Source: van der Leeuw)
Figure 17

Figure 11.2 Graph of hierarchical organization with partial control: some people have more information at their disposal than others.

(Source: van der Leeuw)
Figure 18

Figure 11.3 Graph of random communication network, without any control, in which all individuals have partial knowledge.

(Source: van der Leeuw)
Figure 19

Figure 11.4 Phase diagram of a spreading activation net. The vertical axis represents the parameter α/γ and the horizontal axis represents the connectivity parameter μ. Phase space I represents localized activation in space and time; phase space II represents localized but continuous activation; phase space III represents infinite activation.

(Source: van der Leeuw after Huberman & Hogg 1986)
Figure 20

Figure 11.5 (a) Hierarchical array of barriers over which a particle diffuses. The barriers are labeled by ε, the probability per unit time that they will be crossed; ε is small for a tall barrier. The hierarchy may or may not extend down to infinity. (b) Ultrametric structure: to travel between two points in the top branches of the tree without leaving the tree, one must go down by a number of levels equal to the ultrametric distance separating the points.

(Source: van der Leeuw after Huberman & Kerzberg 1985)
Figure 21

Figure 11.6 Phase space stability portrait articulating the interaction between the time horizon of the actors’ payoffs (H), their transaction cost (T), and the stability of the system (σ) for a fixed set of payoffs: G1 = 4 + 7 f – 5.333f2 and G2 = 4+3f, α = 1, τ = 6. The system is always stable in region C, always unstable in region A, and in region B it either relaxes to a fixed point or goes into a limit cycle, depending on initial conditions (see Glance & Huberman 1997, 125).

(Source: van der Leeuw & McGlade 1977 by permission: Routledge)
Figure 22

Figure 11.7 Phase space stability portrait articulating the interaction between the time horizon of the actors’ payoffs (H), their transaction cost (T) and the stability of the system (σ) for a fixed set of payoffs: G1 = 4 + 7f - 5.333f2 and G2 = 4+3f, α = 1, τ = 6 σ = 0.5, T = 1 The system is always stable in region C, always unstable in region A, and in region B it either relaxes to a fixed point or goes into a limit cycle, depending on initial conditions

(see Glance & Huberman 1997, 125). (Source: van der Glance & Huberman 1997; by permission Routledge)
Figure 23

Figure 13.1 The wider context of pottery-making includes the physical, geographic, technological, social, and economic environment in which the potter works. Under each rubric only some of the actual variables are presented to give an idea of what each category stands for. These variables will differ from case to case.

(Source: van der Leeuw)
Figure 24

Figure 13.2 Once the potter starts gathering the raw materials, she will have a number of variables from the different categories in this figure in mind. If she intends to make cooking pots, for example, the wall of the pot has to be porous because heat gets transmitted into the pot through the water that penetrates the wall. Hence the potter looks for clay with relatively large nonplastic particles in it, or if that is not available she will add such particles. But in deciding which materials to use, she will also take effort into account (depth of clay, distance, effort involved in mixing).

(Source: van der Leeuw)
Figure 25

Figure 13.3 Paste preparation is a question of dosage and mixing of the plastic and nonplastic ingredients and water. The characteristics of each of these three are taken into account in determining the proportions of each to mix. More water makes the paste easier to shape, but if there is too much the paste will lose coherence. The exact dose of water depends to a large extent on the proportions and the nature of the clay and the nonplastic materials chosen, which in turn depend on the function of the pottery, as we see in Figure 13.2.

(Source: van der Leeuw)
Figure 26

Figure 13.4 Conceiving the shape and other qualities of the pottery to be produced integrates the topology, partonomy, and sequentiality of her conception of pottery, her assessment of her capabilities in handling the technique chosen, the function(s) of the pottery to be produced, the nature and quality of the tools at her disposal, as well as the nature of the paste to be used (see Figure 13.3). But it also relates to the quantity to be produced, and thus to the size of the market, the capabilities of the workshop, etc. For mass production, for example, molding or throwing are more efficient than coil building.

(Source: van der Leeuw)
Figure 27

Figure 13.5 Once the potter has conceived the vessel, the same factors will play a role in the shaping of the object. In reality, that shaping occurs in two or three phases, (1) shaping, (2) drying, and (3) firing. Much of the shaping will now be a question not of the conscious memory of the potter, but of her know-how, the musculo-skeletal memory and the memory of the nervous system, here summarized under “manufacturing routines developed.” The second phase, drying, is one in which only the atmosphere of the pot and the time allotted to drying are controlled. It may be interrupted by some minor modifications in the shape of the pottery or by decoration, but it does not require any major handling. In the third phase, firing, the paste and fuel categories play an important role, but they are integrated in the process of conceiving of the pottery. The categories “fuel qualities” and “paste qualities” have been added to this figure for reasons of space, although they should be seen as part of the last one.

(Source: van der Leeuw)
Figure 28

Figure 13.6 The workshop organization determines the overall production capacity, but is itself composed of such elements as the degree of specialization of the functions to be fulfilled, and thus the number of people involved in the workshop. That in turn relates to the family structure and the question whether outside help is hired or not. But it also relates to the competency of the members of the workshop, its spatial organization, and the time involved in firing, for example, which is again related to the means of firing chosen and the length of firing time needed for the products made. Ultimately, of course, the workshop’s capacity greatly impacts on the quantity of pottery produced, and thus on the economics of pottery manufacture in the place of production.

(Source: van der Leeuw)
Figure 29

Figure 13.7 Throughout the manufacturing process, in all the phases in which the potter conceives the pottery and makes her choices about how to instantiate it, the marketing of the pottery and the organization of the workshop (Figure 13.6) are domains that are systematically taken into account, as together they determine the quantity and quality of the products to be made.

(Source: van der Leeuw)
Figure 30

Photo 13.8 A female potter in Tanjay, Negros Oriental, Philippines makes a vessel by rotating a lump of clay on a small turntable. She began by opening the ball and shaping the rim, while leaving the remainder of the pot unshaped (see the two vessels she is not working on). Next, she is thinning out the wall between one hand supporting it on the outside and the other shaping it on the inside. After some drying, she will shape the bottom of the vessels with a hammer-and-anvil technique, then let the vessel dry and fire it.

Figure 31

Photo 13.9 Another female potter in Zamboanguita, Negros Oriental, Philippines is shaping a coil of clay on an inverted, fired pot covered by a piece of coarse fabric that serves as a mold. This coil will be shaped into the rim and upper shoulder of the vessel. The fabric serves to ensure that the wet clay does not stick to the inverted pot. Behind her stand some finished pots, and lies a paddle with which the vessels are given their final shape.

Figure 32

Photo 13.10a The same potter now shapes the base of a vessel over the inverted pot. After some drying, it will be united with one of the pre-shaped rims that lie in front of her, drying in the sun.

Figure 33

Photo 13.10b Once the two pieces have been joined, as in this photo, and have had some time to dry a little, the potter gives the vessels their final form by thinning their wall between a paddle (as seen in photo 13.9) and a rounded stone or piece of wood that serves as an anvil. Once that is done the vessel can be dried and fired.

Figure 34

Photo 13.11a An (exceptionally male) potter in San Carlos City, Negros Oriental, Philippines shapes a vessel on a turntable by opening a lump of clay, then shaping the rim and continuing by thinning the rest of the lump somewhat between his hands.

Figure 35

Photo 13.11b The potter then takes the vessel off the turntable, and places it in a fabric-covered basket so that he can start working on the base of the vessel. Ultimately, the vessel wall is thinned and the vessel given its globular shape between a paddle and an anvil.

Figure 36

Photo 13.12 Another female potter, in Dumaguete, Negros Oriental, Philippines is shaping large vessels in two halves, by placing coils on a fired, upturned vessel that is fixed on a stick. The stick is placed in a hollow upright bamboo, so that the whole contraption can turn more freely than the turntables in the earlier photos. Three coils are shaped into the base of the vessel, and then another three coils are shaped over the same mold into its shoulder and rim (as on the photo). Finally, after some drying, the two halves are joined and left to dry until the pot can be fired.

Figure 37

Photo 13.13 In Michoacán, Mexico, vessels are shaped in molds. Here, a closed vessel (with its opening narrower than its belly) is shaped by placing a pancake of clay in one half mold, then doing the same in the accompanying half. Both halves are then joined from the inside of the vessel. The vessel is left to dry, and after a while one half mold can be taken off (as here in the photo). A little later the other half can be takes off, the pot placed upside down on its rim, and the outside of the joint removed with a knife. The pot is then dried until ready for firing.

Figure 38

Photo 13.14 In Michoacán, Mexico, open vessels (bowls, plates, etc.) are shaped horizontally by placing a pancake of clay over a mushroom-shaped mold made by attaching a handle to an upside-down, fired, bowl. The potter shapes the vessel by hand against the mold, then shapes the rim by removing excess clay with a wire held between the teeth and one hand while rotating the mold. The photo shows two molds for open vessels above the resultant vessels, and one closed vessel in a vertical half-mold.

Figure 39

Figure 14.1 Generic time behavior of rural production according to the relationship dR/dt = B(R - T) (K - R) ; R > 0 (1), in which R = rural environment production (represented by the black line in the figure); T = lower threshold; K = upper asymptote; B = a positive growth function.

(Source: van der Leeuw & McGlade 1997, by permission from Routledge)
Figure 40

Figure 14.2 The rural environment equilibria represented as a function of f = mU + nU*. For an explanation, see text.

(Source: van der Leeuw & McGlade 1997, by permission from Routledge)
Figure 41

Figure 14.3 (a) Urban/rural equilibrium in the absence of long-distance trade; (b) center specializing in long-distance trade; (c) long-distance trade in a rural area. Pt is the urban population Pf the rural population; Ut is the urban and Uf the rural utility level; t is the long distance transportation cost. Above a certain threshold of t there is no trade (and very little, if any, information flow), but as t declines, trade and information flow increase. E is the equilibrium.

(Source: van der Leeuw & McGlade 1997, by permission from Routledge)
Figure 42

Figure 14.4 A generic cycle of fast and slow variables. A is the system’s initial state; X is a slow variable symbolizing interactivity and knowledge; Y is a fast variable representing system evolution. In the L-zone, structures are stable; B is a threshold of change in urban productive activity (bifurcation point). In the H-zone, unstable structures emerge; at D the system returns to the initial state A.

(Source: van der Leeuw & McGlade 1997, by permission from the publisher, Routledge)
Figure 43

Figure 14.5 Simulation results of the center–rural environment interaction model (see text).

(Source: van der Leeuw & McGlade 1997, by permission from the publisher, Routledge)
Figure 44

Figure 14.6 Another set of simulation results, showing how the system is slowly driven to chaotic behavior.

(Source: van der Leeuw & McGlade 1997. Reproduced by permission from the publisher, Routledge)

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  • Part II
  • Sander van der Leeuw, Arizona State University
  • Book: Social Sustainability, Past and Future
  • Online publication: 13 December 2019
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  • Part II
  • Sander van der Leeuw, Arizona State University
  • Book: Social Sustainability, Past and Future
  • Online publication: 13 December 2019
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  • Part II
  • Sander van der Leeuw, Arizona State University
  • Book: Social Sustainability, Past and Future
  • Online publication: 13 December 2019
Available formats
×