MORt | R Documentation |
This function computes an index of knowledge complexity of industries using the method of reflection from regions - industries (incidence) matrices. The index has been developed by Hidalgo and Hausmann (2009) for country - product matrices and adapted by Balland and Rigby (2016) to city - technology matrices.
MORt(mat, RCA = FALSE, steps = 19)
mat |
An incidence matrix with regions in rows and industries in columns |
RCA |
Logical; should the index of relative comparative advantage (RCA - also refered to as location quotient) first be computed? Defaults to FALSE (a binary matrix - 0/1 - is expected as an input), but can be set to TRUE if the index of relative comparative advantage first needs to be computed |
steps |
Number of iteration steps. Defaults to 19, but can be set to 0 to give ubiquity (number of regions that have a RCA in a industry), to 1 to give the average diversity of the regions that have a RCA in this industry, to 2 to give the average ubiquity of technologies developed in the same regions, or to any other number of steps < or = to 21. Note that above steps = 2 the index will be rescaled from 0 (minimum relative complexity) to 100 (maximum relative complexity). |
Pierre-Alexandre Balland p.balland@uu.nl
Hidalgo, C. and Hausmann, R. (2009) The building blocks of economic complexity, Proceedings of the National Academy of Sciences 106: 10570 - 10575.
Balland, P.A. and Rigby, D. (2017) The Geography of Complex Knowledge, Economic Geography 93 (1): 1-23.
location.quotient
, ubiquity
, diversity
, KCI
, TCI
, MORc
## generate a region - industry matrix with full count set.seed(31) mat <- matrix(sample(0:10,20,replace=T), ncol = 4) rownames(mat) <- c ("R1", "R2", "R3", "R4", "R5") colnames(mat) <- c ("I1", "I2", "I3", "I4") ## run the function MORt (mat, RCA = TRUE) MORt (mat, RCA = TRUE, steps = 0) MORt (mat, RCA = TRUE, steps = 1) MORt (mat, RCA = TRUE, steps = 2) ## generate a region - industry matrix in which cells represent the presence/absence of a RCA set.seed(32) mat <- matrix(sample(0:1,20,replace=T), ncol = 4) rownames(mat) <- c ("R1", "R2", "R3", "R4", "R5") colnames(mat) <- c ("I1", "I2", "I3", "I4") ## run the function MORt (mat) MORt (mat, steps = 0) MORt (mat, steps = 1) MORt (mat, steps = 2) ## generate the simple network of Hidalgo and Hausmann (2009) presented p.11 (Fig. S4) countries <- c("C1", "C1", "C1", "C1", "C2", "C3", "C3", "C4") products <- c("P1","P2", "P3", "P4", "P2", "P3", "P4", "P4") data <- data.frame(countries, products) data$freq <- 1 mat <- get.matrix (data) ## run the function MORt (mat) MORt (mat, steps = 0) MORt (mat, steps = 1) MORt (mat, steps = 2)
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