KOSKK network model in NetLogo











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I am trying to replicate the KOSKK model (Kumpula et al. 2007) in NetLogo but I am stuck.



The original algorithm is:




(I) Select a node i randomly, and




  • (a) select a friend’s friend k (by weighted search) and introduce
    it to i with prob. p_1 (with initial tie strength w_0) if not already
    acquainted. Increase tie strengths by "d" along the search path, as
    well as on the link l_{ik} if it was already present.


  • (b) Additionally, with prob. p_r (or with prob. 1 if i has no connections), connect i to a random node j (with tie strength w_0).



(II) Select a random node and with prob. p_d remove all of its ties.




In particular, I am struggling to write correctly the initial step I-a. How can I tell the program to pick the friend k of a friend j (!= myself, i) in the highest weighted path (l_{ij},l_{jk})?










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  • What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
    – JenB
    Nov 8 at 10:05










  • So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
    – Marco
    Nov 8 at 13:45















up vote
0
down vote

favorite












I am trying to replicate the KOSKK model (Kumpula et al. 2007) in NetLogo but I am stuck.



The original algorithm is:




(I) Select a node i randomly, and




  • (a) select a friend’s friend k (by weighted search) and introduce
    it to i with prob. p_1 (with initial tie strength w_0) if not already
    acquainted. Increase tie strengths by "d" along the search path, as
    well as on the link l_{ik} if it was already present.


  • (b) Additionally, with prob. p_r (or with prob. 1 if i has no connections), connect i to a random node j (with tie strength w_0).



(II) Select a random node and with prob. p_d remove all of its ties.




In particular, I am struggling to write correctly the initial step I-a. How can I tell the program to pick the friend k of a friend j (!= myself, i) in the highest weighted path (l_{ij},l_{jk})?










share|improve this question









New contributor




Marco is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.




















  • What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
    – JenB
    Nov 8 at 10:05










  • So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
    – Marco
    Nov 8 at 13:45













up vote
0
down vote

favorite









up vote
0
down vote

favorite











I am trying to replicate the KOSKK model (Kumpula et al. 2007) in NetLogo but I am stuck.



The original algorithm is:




(I) Select a node i randomly, and




  • (a) select a friend’s friend k (by weighted search) and introduce
    it to i with prob. p_1 (with initial tie strength w_0) if not already
    acquainted. Increase tie strengths by "d" along the search path, as
    well as on the link l_{ik} if it was already present.


  • (b) Additionally, with prob. p_r (or with prob. 1 if i has no connections), connect i to a random node j (with tie strength w_0).



(II) Select a random node and with prob. p_d remove all of its ties.




In particular, I am struggling to write correctly the initial step I-a. How can I tell the program to pick the friend k of a friend j (!= myself, i) in the highest weighted path (l_{ij},l_{jk})?










share|improve this question









New contributor




Marco is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.











I am trying to replicate the KOSKK model (Kumpula et al. 2007) in NetLogo but I am stuck.



The original algorithm is:




(I) Select a node i randomly, and




  • (a) select a friend’s friend k (by weighted search) and introduce
    it to i with prob. p_1 (with initial tie strength w_0) if not already
    acquainted. Increase tie strengths by "d" along the search path, as
    well as on the link l_{ik} if it was already present.


  • (b) Additionally, with prob. p_r (or with prob. 1 if i has no connections), connect i to a random node j (with tie strength w_0).



(II) Select a random node and with prob. p_d remove all of its ties.




In particular, I am struggling to write correctly the initial step I-a. How can I tell the program to pick the friend k of a friend j (!= myself, i) in the highest weighted path (l_{ij},l_{jk})?







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Check out our Code of Conduct.











share|improve this question









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Check out our Code of Conduct.









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edited Nov 8 at 9:18









Yannick

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asked Nov 8 at 8:39









Marco

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Marco is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.






Marco is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.












  • What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
    – JenB
    Nov 8 at 10:05










  • So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
    – Marco
    Nov 8 at 13:45


















  • What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
    – JenB
    Nov 8 at 10:05










  • So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
    – Marco
    Nov 8 at 13:45
















What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
– JenB
Nov 8 at 10:05




What do you have so far? You will definitely need the networks extension. There are primitives in that to find weighted paths, for example.
– JenB
Nov 8 at 10:05












So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
– Marco
Nov 8 at 13:45




So far, I only know how to recall a random friend of a friend of a node using the function to-report find-partner2 report one-of other turtles-on (turtle-set ([link-neighbors] of link-neighbors)) end The net ext allows me to calculate the total weight of a path but I have got two issues then. 1) how to select the path with highest total weight, and 2) how to select from that path the terminal node.
– Marco
Nov 8 at 13:45

















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