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. 2018 Dec 26;13(12):e0208744.
doi: 10.1371/journal.pone.0208744. eCollection 2018.

Spatial constraints on the diffusion of religious innovations: The case of early Christianity in the Roman Empire

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Spatial constraints on the diffusion of religious innovations: The case of early Christianity in the Roman Empire

Jan Fousek et al. PLoS One. .

Abstract

Christianity emerged as a small and marginal movement in the first century Palestine and throughout the following three centuries it became highly visible in the whole Mediterranean. Little is known about the mechanisms of spreading innovative ideas in past societies. Here we investigate how well the spread of Christianity can be explained as a diffusive process constrained by physical travel in the Roman Empire. First, we combine a previously established model of the transportation network with city population estimates and evaluate to which extent the spatio-temporal pattern of the spread of Christianity can be explained by static factors. Second, we apply a network-theoretical approach to analyze the spreading process utilizing effective distance. We show that the spread of Christianity in the first two centuries closely follows a gravity-guided diffusion, and is substantially accelerated in the third century. Using the effective distance measure, we are able to suggest the probable path of the spread. Our work demonstrates how the spatio-temporal patterns we observe in the data can be explained using only spatial constraints and urbanization structure of the empire. Our findings also provide a methodological framework to be reused for studying other cultural spreading phenomena.

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Conflict of interest statement

The authors have declared that no competing interests exist.

Figures

Fig 1
Fig 1. The spatio-temporal distribution of the documented presence of Christian congregations.
The congregations from the three periods of interest [20] are shown on the outline of Roman provinces [21]. The map includes also congregations outside the empire.
Fig 2
Fig 2. Factors of the time of Christianization.
(A) Travel expense to Jerusalem, (B) population size, (C) gravity model with ρ = 1, and (D) gravity model with ρ = 2. The boxes show the median and the quartiles, the whiskers extend past the quartiles by 1.5 interquartile range.
Fig 3
Fig 3. A geographical view of the shortest effective distance tree from Jerusalem.
Fig 4
Fig 4. Effective distance from Jerusalem and the time of Christianization.
(A) the radial distance is equal to the effective distance, colors correspond to the time of Christianization. (B) the distribution of the effective distance against the time of Christianization. The box shows the median and the quartiles, the whiskers extend past the quartiles by 1.5 interquartile range.

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