| Literature DB >> 35606512 |
Václav Fanta1, Jaromír Beneš2,3, Jan Zouhar4,5, Volha Rakava4, Ivana Šitnerová2,3, Kristina Janečková Molnárová4, Ladislav Šmejda4,6, Petr Sklenicka4.
Abstract
Historical field systems are an essential part of the traditional cultural landscape of societies with primarily agricultural subsistence. They embody many functions and values, as they affect the productional, ecological and hydrological functioning of the landscape, its cultural values, the way people perceive the landscape, and their impact on present-day farming. As an aspect of the historical landscape, field systems are a topic investigated in landscape archaeology, environmental studies, historical geography, landscape ecology, and related disciplines. Historical field systems can form many complex spatial structures, shapes and patterns. This paper focuses on identifying environmental and historical/cultural driving forces during the formation and the historical development of various field pattern types. We worked with 523 settlements established in the medieval to the early modern period (approx. 900-1600 AD) in the present-day Czech Republic. We have determined the proportions of different field pattern types in the examined cadastres and have statistically compared them with a variety of environmental and geographical predictors. Our results indicate a strong influence of environmental predictors (terrain undulation, cadastre size), the impact of specific historical events and associated social changes (e.g. land confiscations by the state in the seventeenth century), and a significant relationship between field pattern types and settlement layout types. Furthermore, we have observed the different adaptations of field pattern types to similar environmental conditions, as well as the impact of social and political factors on the processes of landscape formation. Our paper provides the first detailed analysis of the geographical distribution of traditional field systems on the scale of an entire modern state, and emphasizes the importance of transdisciplinary research on cultural landscapes.Entities:
Mesh:
Year: 2022 PMID: 35606512 PMCID: PMC9126947 DOI: 10.1038/s41598-022-12612-8
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.996
Figure 1Five types of historical field pattern. (A) Segmental plužina (irregular, blocky structure; Czech: úseková), (B) plužina of consolidated/unconsolidated segments (regular, narrow, short strips arranged in many rectangular quadrangles; Czech: scelené/dělené úseky), (C) sectional plužina (narrow and medium-length strips parallel to each other, arranged into large irregular blocks; Czech: traťová), (D) croft plužina (very long parallel strips following each homestead; Czech: záhumenicová/délková), (E) without internal division, and others. First column: schematic drawing of the field pattern [drawings (A–D) by Šitnerová et al.[15], after Černý[81], drawing E by Václav Fanta, on the base of Černý’s[81]], second column: Imperial Imprints of the Stable Cadastre mid-nineteenth century maps[82], third column: historic (B,C) or recent (A,D,E) aerial photographs[82].
All variables used in the study.
| Variable name | Description | Data source |
|---|---|---|
| Number of field pattern types within one cadastre | Land Survey Office[ | |
| The relative extent of the respective field pattern type in the cadastre (0–100 %) | ||
| Meters above sea level | GISAT[ | |
| Average degree of slope within a 4 km radius | ||
| Geological bedrock, simplified | Czech Geological Survey[ | |
| Relative soil fertility (0 = worst, 100 = best) | State Land Office[ | |
| Age of the settlement | Institute of Archaeology of the Czech Academy of Sciences Prague[ | |
| Presence or absence of Neolithic findings in the cadastre | Institute of Archaeology of the Czech Academy of Sciences Prague[ | |
| Distance to medieval monasteries | Purš[ | |
| Areas confiscated in the seventeenth century | Semotanová and Cajthaml[ | |
| Type of layout composition | Kuča[ | |
| Square meters | Arcdata Praha[ | |
| agricultural/subsistence strategies in sixteenth century | Klír[ | |
Summary statistics for bivariate and multivariate regressions.
| Dependent variable | Proportions of field patterns | Field pattern diversity | |||||
|---|---|---|---|---|---|---|---|
| Model | Fractional multinomial logit | Ordinal logit | Truncated Poisson | ||||
| RVI | RVI | RVI | |||||
| Terrain undulation (log) | 523 | < 0.0001 | 0.998 | 0.509 | 0.284 | 0.025 | 0.280 |
| Altitude (log) | 523 | 0.0310 | 0.282 | 0.116 | 0.609 | 0.016 | 0.423 |
| Soil fertility | 516 | 0.0110 | 0.014 | 0.594 | 0.337 | 0.023 | 0.303 |
| Cadastre area (log) | 523 | < 0.0001 | 0.588 | < 0.001 | 0.997 | < 0.001 | 0.950 |
| Archaeological dating | 523 | < 0.0001 | 0.050 | 0.046 | 0.589 | 0.010 | 0.393 |
| Monasteries (log) | 523 | 0.1352 | 0.034 | 0.708 | 0.290 | 0.026 | 0.274 |
| Confiscates | 515 | 0.0013 | 0.212 | 0.638 | 0.267 | 0.024 | 0.284 |
| Settlement type | 514 | < 0.0001 | 1.000 | 0.041 | 0.064 | 0.019 | 0.054 |
| Geology | 405 | < 0.0001 | 0.661 | 0.146 | |||
N the number of observations in bivariate regressions; p-value overall model p-value in bivariate regressions; RVI relative variable importance, i.e., sum of the Akaike weights across all models containing the given covariate in the all-subset regressions (geology was not included in the all-subset regressions).
Figure 4(A–E) Geographical distribution of field pattern types within Bohemia (western part of the Czech Republic). The percentages refer to the proportion of each field pattern type in the examined cadastres. The field pattern types are shown in the schematic black-and-white drawings. (F) Diversity of field pattern types, i.e. the number of field pattern types within examined cadastres. All panels: The original point-based data were interpolated using the universal kriging interpolation tool in SAGA software[176]. The eastern part of the Czech Republic (Moravia, Silesia) is not represented because of missing archaeological data. The black-and-white schematic drawings of plužina types in panels (A–D) are from Šitnerová et al.[15], after Černý[81]. The map was created by authors using QGIS software (https://qgis.org/en/site/, version 3.22.0) and SAGA software (https://saga-gis.sourceforge.io/en/index.html, version 7.8.2).
Figure 3Influence of categorical variables. The percentages refer to the proportion of the specific field pattern type in the examined cadastres. The descriptions of variables of the x-axes are on the left side of the respective panels.
Figure 2Influence of continuous variables. The percentages refer to the proportion of the specific field pattern type in the examined cadastres. The descriptions of variables and their units of the x-axes are on the left side of the respective panels.
Average marginal effects from bivariate and multivariate regressions: fractional multinomial logit explaining the proportions of field patterns.
| Regression | A: segmental | B: (un)cons. segments | C: sectional | D: croft | E: others | |||||
|---|---|---|---|---|---|---|---|---|---|---|
| AME | SE | AME | SE | AME | SE | AME | SE | AME | SE | |
| Bivariate | 11.51*** | (0.0239) | − 8.253** | (0.0260) | − 9.605*** | (0.0212) | 6.503** | (0.0214) | − 0.158 | (0.0196) |
| Multivariate | 14.36*** | (0.0305) | − 10.33** | (0.0353) | − 11.39*** | (0.0306) | 2.922 | (0.0235) | 4.445 | (0.0253) |
| Bivariate | 4.320 | (0.0383) | − 2.210 | (0.0424) | − 1.873 | (0.0347) | 7.029* | (0.0289) | − 7.266* | (0.0326) |
| Multivariate | − 9.482 | (0.0487) | 9.951 | (0.0591) | 13.55** | (0.0521) | − 3.768 | (0.0388) | − 10.25* | (0.0419) |
| Bivariate | − 13.29 | (0.0790) | 13.00 | (0.0892) | 16.44* | (0.0724) | − 20.64* | (0.0802) | 4.490 | (0.0585) |
| Multivariate | − 10.42 | (0.110) | 0.845 | (0.125) | 11.86 | (0.106) | 0.0803 | (0.0887) | − 2.368 | (0.0796) |
| Bivariate | − 7.339*** | (0.0185) | − 1.146 | (0.0197) | 4.896** | (0.0165) | 3.625 | (0.0192) | − 0.0358 | (0.0120) |
| Multivariate | − 6.139*** | (0.0182) | − 3.239 | (0.0214) | 6.209*** | (0.0188) | 0.814 | (0.0207) | 2.354 | (0.0157) |
| Bivariate | 1.287 | (0.0114) | − 0.0455 | (0.0106) | − 3.123*** | (0.00857) | 2.980*** | (0.00824) | − 1.097 | (0.00725) |
| Multivariate | 0.656 | (0.0120) | 0.817 | (0.0122) | − 1.507 | (0.0101) | 1.027 | (0.00803) | − 0.993 | (0.00759) |
| Bivariate | − 1.612 | (0.0154) | − 0.491 | (0.0176) | − 2.628 | (0.0143) | 3.677 | (0.0201) | 1.054 | (0.0143) |
| Multivariate | − 1.413 | (0.0154) | − 0.0109 | (0.0203) | − 1.734 | (0.0163) | 1.945 | (0.0146) | 1.212 | (0.0136) |
| Bivariate | − 3.531 | (0.0269) | − 6.280* | (0.0310) | 5.533* | (0.0264) | 7.376** | (0.0239) | − 3.097 | (0.0204) |
| Multivariate | − 1.215 | (0.0265) | − 6.314* | (0.0317) | 5.939* | (0.0258) | 3.827 | (0.0201) | − 2.237 | (0.0206) |
| Ref. | Ref. | Ref. | Ref. | Ref. | ||||||
| Bivariate | 9.002* | (0.0434) | 15.45** | (0.0555) | 21.01*** | (0.0509) | − 53.19*** | (0.0542) | 7.720** | (0.0285) |
| Multivariate | 10.39* | (0.0460) | 10.87 | (0.0591) | 18.06*** | (0.0525) | − 46.77*** | (0.0571) | 7.453* | (0.0316) |
| Bivariate | 15.08 | (0.0791) | 14.72 | (0.0781) | 1.032 | (0.0554) | − 43.12*** | (0.0782) | 12.28* | (0.0571) |
| Multivariate | 10.99 | (0.0747) | 10.34 | (0.0775) | 4.493 | (0.0658) | − 39.68*** | (0.0760) | 13.86* | (0.0629) |
| Bivariate | 5.730 | (0.0386) | 22.54*** | (0.0485) | 14.44*** | (0.0430) | − 49.43*** | (0.0539) | 6.722** | (0.0241) |
| Multivariate | 7.993* | (0.0398) | 23.89*** | (0.0553) | 8.672* | (0.0417) | − 44.95*** | (0.0547) | 4.392 | (0.0271) |
| Bivariate | 15.45*** | (0.0353) | 13.26** | (0.0406) | 9.238* | (0.0364) | − 52.71*** | (0.0499) | 14.76*** | (0.0238) |
| Multivariate | 13.14*** | (0.0347) | 10.51* | (0.0470) | 10.39** | (0.0394) | − 47.04*** | (0.0550) | 12.99*** | (0.0275) |
| Ref. | Ref. | Ref. | Ref. | Ref. | ||||||
| Bivariate | − 9.048 | (0.0536) | 1.019 | (0.0525) | 10.74** | (0.0414) | 1.238 | (0.0307) | − 3.945 | (0.0384) |
| Bivariate | − 8.944 | (0.0601) | 3.976 | (0.0625) | 4.873 | (0.0453) | 2.946 | (0.0423) | − 2.851 | (0.0467) |
| Bivariate | − 14.63** | (0.0510) | − 2.842 | (0.0510) | 5.688 | (0.0387) | 20.52*** | (0.0399) | − 8.739* | (0.0365) |
(i) To enhance readability, archaeological date and soil fertility were divided by 100 prior to running the regressions. (ii) the standard errors, in parentheses, were obtained from regression estimates via the delta method. (iii) *p < 0.05, **p < 0.01, ***p < 0.001.
Coefficient estimates for bivariate and multivariate regressions explaining field pattern diversity.
| Regression | Ordinal logit | Truncated Poisson | ||
|---|---|---|---|---|
| Coeff. | SE | Coeff. | SE | |
| Bivariate | − 0.0963 | (0.146) | − 0.0254 | (0.0688) |
| Multivariate | 0.0657 | (0.739) | 0.0256 | (0.780) |
| Bivariate | − 0.364 | (0.232) | − 0.103 | (0.109) |
| Multivariate | − 0.438 | (0.182) | − 0.152 | (0.322) |
| Bivariate | 0.252 | (0.472) | 0.0347 | (0.219) |
| Multivariate | 0.101 | (0.882) | − 0.0139 | (0.964) |
| Bivariate | 0.450*** | (0.110) | 0.162** | (0.0507) |
| Multivariate | 0.401** | (0.002) | 0.134* | (0.026) |
| Bivariate | − 0.116* | (0.0580) | − 0.0345 | (0.0267) |
| Multivariate | − 0.101 | (0.134) | − 0.0259 | (0.399) |
| Bivariate | 0.0373 | (0.0996) | 0.00564 | (0.0467) |
| Multivariate | 0.0611 | (0.566) | 0.0184 | (0.714) |
| Bivariate | 0.0781 | (0.166) | 0.0571 | (0.0766) |
| Multivariate | 0.0281 | (0.871) | 0.0333 | (0.678) |
| Ref. | Ref. | |||
| Bivariate | 0.164 | (0.333) | 0.0983 | (0.160) |
| Multivariate | 0.138 | (0.694) | 0.103 | (0.536) |
| Bivariate | 0.146 | (0.461) | 0.0738 | (0.234) |
| Multivariate | 0.398 | (0.409) | 0.154 | (0.525) |
| Bivariate | 0.745* | (0.309) | 0.303* | (0.148) |
| Multivariate | 0.441 | (0.172) | 0.202 | (0.189) |
| Bivariate | 0.138 | (0.278) | 0.0822 | (0.138) |
| Multivariate | 0.178 | (0.548) | 0.112 | (0.437) |
| Ref. | Ref. | |||
| Bivariate | 0.350 | (0.285) | 0.0964 | (0.132) |
| Bivariate | 0.166 | (0.330) | 0.0291 | (0.153) |
| Bivariate | 0.211 | (0.281) | 0.0401 | (0.130) |
(i) To enhance readability, archaeological date and soil fertility were divided by 100 prior to running the regressions. (ii) *p < 0.05, **p < 0.01, ***p < 0.001.