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Supplemental data: The Brain of Dante
Each block shows the data for a single dataset "SetXY" from the paper Scale-Free Brain Functional Networks, where X is the subject number and Y is the experiment number for X. The functional tasks that the subjects are performing in each experiment are described in info.txt. The only experiment where the subject is at rest is Set14. At the bottom there are few additional datasets FraimanN0X from the paper Ising-like dynamics in large-scale functional brain networks. The data are for the graphs obtained from the full correlation matrices by thresholding them with a given correlation threshold, i.e., the link between two voxels exists if the positive correlation between the voxels exceeds the threshold.

Notations:

  • r -- correlation threshold
  • |S1| -- relative size of the largest connected component
  • |S2| -- relative size of the second largest connected component
  • N -- graph size
  • kmax -- largest degree
  • <k> -- average degree
  • <c> -- average clustering excluding nodes of degree 1
  • k -- node degree
  • P(k) -- degree distribution
  • c(k) -- degree-dependent clustering
The blue dotted line shows the power law with exponent 2 everywhere.

Set11

Set11_gsSet11_gs2

Set11_nnSet11_km

Set11_kaSet11_ca

Set11Threshold05_pkSet11Threshold05_ck

Set11Threshold06_pkSet11Threshold06_ck

Set11Threshold07_pkSet11Threshold07_ck

Set11Threshold08_pkSet11Threshold08_ck

Set11Threshold09_pkSet11Threshold09_ck


Set12

Set12_gsSet12_gs2

Set12_nnSet12_km

Set12_kaSet12_ca

Set12Threshold05_pkSet12Threshold05_ck

Set12Threshold06_pkSet12Threshold06_ck

Set12Threshold07_pkSet12Threshold07_ck

Set12Threshold08_pkSet12Threshold08_ck

Set12Threshold09_pkSet12Threshold09_ck


Set13

Set13_gsSet13_gs2

Set13_nnSet13_km

Set13_kaSet13_ca

Set13Threshold05_pkSet13Threshold05_ck

Set13Threshold06_pkSet13Threshold06_ck

Set13Threshold07_pkSet13Threshold07_ck

Set13Threshold08_pkSet13Threshold08_ck

Set13Threshold09_pkSet13Threshold09_ck


Set14

Set14_gsSet14_gs2

Set14_nnSet14_km

Set14_kaSet14_ca

Set14Threshold05_pkSet14Threshold05_ck

Set14Threshold06_pkSet14Threshold06_ck

Set14Threshold07_pkSet14Threshold07_ck

Set14Threshold08_pkSet14Threshold08_ck

Set14Threshold09_pkSet14Threshold09_ck


Set21

Set21_gsSet21_gs2

Set21_nnSet21_km

Set21_kaSet21_ca

Set21Threshold05_pkSet21Threshold05_ck

Set21Threshold06_pkSet21Threshold06_ck

Set21Threshold07_pkSet21Threshold07_ck

Set21Threshold08_pkSet21Threshold08_ck

Set21Threshold09_pkSet21Threshold09_ck


Set22

Set22_gsSet22_gs2

Set22_nnSet22_km

Set22_kaSet22_ca

Set22Threshold05_pkSet22Threshold05_ck

Set22Threshold06_pkSet22Threshold06_ck

Set22Threshold07_pkSet22Threshold07_ck

Set22Threshold08_pkSet22Threshold08_ck

Set22Threshold09_pkSet22Threshold09_ck


Set23

Set23_gsSet23_gs2

Set23_nnSet23_km

Set23_kaSet23_ca

Set23Threshold05_pkSet23Threshold05_ck

Set23Threshold06_pkSet23Threshold06_ck

Set23Threshold07_pkSet23Threshold07_ck

Set23Threshold08_pkSet23Threshold08_ck

Set23Threshold09_pkSet23Threshold09_ck


Set31

Set31_gsSet31_gs2

Set31_nnSet31_km

Set31_kaSet31_ca

Set31Threshold05_pkSet31Threshold05_ck

Set31Threshold06_pkSet31Threshold06_ck

Set31Threshold07_pkSet31Threshold07_ck

Set31Threshold08_pkSet31Threshold08_ck

Set31Threshold09_pkSet31Threshold09_ck


Set32

Set32_gsSet32_gs2

Set32_nnSet32_km

Set32_kaSet32_ca

Set32Threshold05_pkSet32Threshold05_ck

Set32Threshold06_pkSet32Threshold06_ck

Set32Threshold07_pkSet32Threshold07_ck

Set32Threshold08_pkSet32Threshold08_ck

Set32Threshold09_pkSet32Threshold09_ck


Set33

Set33_gsSet33_gs2

Set33_nnSet33_km

Set33_kaSet33_ca

Set33Threshold05_pkSet33Threshold05_ck

Set33Threshold06_pkSet33Threshold06_ck

Set33Threshold07_pkSet33Threshold07_ck

Set33Threshold08_pkSet33Threshold08_ck

Set33Threshold09_pkSet33Threshold09_ck


Set41

Set41_gsSet41_gs2

Set41_nnSet41_km

Set41_kaSet41_ca

Set41Threshold05_pkSet41Threshold05_ck

Set41Threshold06_pkSet41Threshold06_ck

Set41Threshold07_pkSet41Threshold07_ck

Set41Threshold08_pkSet41Threshold08_ck

Set41Threshold09_pkSet41Threshold09_ck


Set42

Set42_gsSet42_gs2

Set42_nnSet42_km

Set42_kaSet42_ca

Set42Threshold05_pkSet42Threshold05_ck

Set42Threshold06_pkSet42Threshold06_ck

Set42Threshold07_pkSet42Threshold07_ck

Set42Threshold08_pkSet42Threshold08_ck

Set42Threshold09_pkSet42Threshold09_ck


Set43

Set43_gsSet43_gs2

Set43_nnSet43_km

Set43_kaSet43_ca

Set43Threshold05_pkSet43Threshold05_ck

Set43Threshold06_pkSet43Threshold06_ck

Set43Threshold07_pkSet43Threshold07_ck

Set43Threshold08_pkSet43Threshold08_ck

Set43Threshold09_pkSet43Threshold09_ck


Set51

Set51_gsSet51_gs2

Set51_nnSet51_km

Set51_kaSet51_ca

Set51Threshold05_pkSet51Threshold05_ck

Set51Threshold06_pkSet51Threshold06_ck

Set51Threshold07_pkSet51Threshold07_ck

Set51Threshold08_pkSet51Threshold08_ck

Set51Threshold09_pkSet51Threshold09_ck


Set52

Set52_gsSet52_gs2

Set52_nnSet52_km

Set52_kaSet52_ca

Set52Threshold05_pkSet52Threshold05_ck

Set52Threshold06_pkSet52Threshold06_ck

Set52Threshold07_pkSet52Threshold07_ck

Set52Threshold08_pkSet52Threshold08_ck

Set52Threshold09_pkSet52Threshold09_ck


Set53

Set53_gsSet53_gs2

Set53_nnSet53_km

Set53_kaSet53_ca

Set53Threshold05_pkSet53Threshold05_ck

Set53Threshold06_pkSet53Threshold06_ck

Set53Threshold07_pkSet53Threshold07_ck

Set53Threshold08_pkSet53Threshold08_ck

Set53Threshold09_pkSet53Threshold09_ck


Set61

Set61_gsSet61_gs2

Set61_nnSet61_km

Set61_kaSet61_ca

Set61Threshold05_pkSet61Threshold05_ck

Set61Threshold06_pkSet61Threshold06_ck

Set61Threshold07_pkSet61Threshold07_ck

Set61Threshold08_pkSet61Threshold08_ck

Set61Threshold09_pkSet61Threshold09_ck


Set62

Set62_gsSet62_gs2

Set62_nnSet62_km

Set62_kaSet62_ca

Set62Threshold05_pkSet62Threshold05_ck

Set62Threshold06_pkSet62Threshold06_ck

Set62Threshold07_pkSet62Threshold07_ck

Set62Threshold08_pkSet62Threshold08_ck

Set62Threshold09_pkSet62Threshold09_ck


Set63

Set63_gsSet63_gs2

Set63_nnSet63_km

Set63_kaSet63_ca

Set63Threshold05_pkSet63Threshold05_ck

Set63Threshold06_pkSet63Threshold06_ck

Set63Threshold07_pkSet63Threshold07_ck

Set63Threshold08_pkSet63Threshold08_ck

Set63Threshold09_pkSet63Threshold09_ck


Set71

Set71_gsSet71_gs2

Set71_nnSet71_km

Set71_kaSet71_ca

Set71Threshold05_pkSet71Threshold05_ck

Set71Threshold06_pkSet71Threshold06_ck

Set71Threshold07_pkSet71Threshold07_ck

Set71Threshold08_pkSet71Threshold08_ck

Set71Threshold09_pkSet71Threshold09_ck


Set72

Set72_gsSet72_gs2

Set72_nnSet72_km

Set72_kaSet72_ca

Set72Threshold05_pkSet72Threshold05_ck

Set72Threshold06_pkSet72Threshold06_ck

Set72Threshold07_pkSet72Threshold07_ck

Set72Threshold08_pkSet72Threshold08_ck

Set72Threshold09_pkSet72Threshold09_ck


Set73

Set73_gsSet73_gs2

Set73_nnSet73_km

Set73_kaSet73_ca

Set73Threshold05_pkSet73Threshold05_ck

Set73Threshold06_pkSet73Threshold06_ck

Set73Threshold07_pkSet73Threshold07_ck

Set73Threshold08_pkSet73Threshold08_ck

Set73Threshold09_pkSet73Threshold09_ck


Set81

Set81_gsSet81_gs2

Set81_nnSet81_km

Set81_kaSet81_ca

Set81Threshold05_pkSet81Threshold05_ck

Set81Threshold06_pkSet81Threshold06_ck

Set81Threshold07_pkSet81Threshold07_ck

Set81Threshold08_pkSet81Threshold08_ck

Set81Threshold09_pkSet81Threshold09_ck


Set82

Set82_gsSet82_gs2

Set82_nnSet82_km

Set82_kaSet82_ca

Set82Threshold05_pkSet82Threshold05_ck

Set82Threshold06_pkSet82Threshold06_ck

Set82Threshold07_pkSet82Threshold07_ck

Set82Threshold08_pkSet82Threshold08_ck

Set82Threshold09_pkSet82Threshold09_ck


Set83

Set83_gsSet83_gs2

Set83_nnSet83_km

Set83_kaSet83_ca

Set83Threshold05_pkSet83Threshold05_ck

Set83Threshold06_pkSet83Threshold06_ck

Set83Threshold07_pkSet83Threshold07_ck

Set83Threshold08_pkSet83Threshold08_ck

Set83Threshold09_pkSet83Threshold09_ck


FraimanN01

FraimanN01_gsFraimanN01_gs2

FraimanN01_nnFraimanN01_km

FraimanN01_kaFraimanN01_ca

FraimanN01Threshold06_pkFraimanN01Threshold06_ck

FraimanN01Threshold07_pkFraimanN01Threshold07_ck

FraimanN01Threshold08_pkFraimanN01Threshold08_ck

FraimanN01Threshold09_pkFraimanN01Threshold09_ck


FraimanN03

FraimanN03_gsFraimanN03_gs2

FraimanN03_nnFraimanN03_km

FraimanN03_kaFraimanN03_ca

FraimanN03Threshold06_pkFraimanN03Threshold06_ck

FraimanN03Threshold07_pkFraimanN03Threshold07_ck

FraimanN03Threshold08_pkFraimanN03Threshold08_ck

FraimanN03Threshold09_pkFraimanN03Threshold09_ck


FraimanN04

FraimanN04_gsFraimanN04_gs2

FraimanN04_nnFraimanN04_km

FraimanN04_kaFraimanN04_ca

FraimanN04Threshold06_pkFraimanN04Threshold06_ck

FraimanN04Threshold07_pkFraimanN04Threshold07_ck

FraimanN04Threshold08_pkFraimanN04Threshold08_ck

FraimanN04Threshold09_pkFraimanN04Threshold09_ck


FraimanN06

FraimanN06_gsFraimanN06_gs2

FraimanN06_nnFraimanN06_km

FraimanN06_kaFraimanN06_ca

FraimanN06Threshold06_pkFraimanN06Threshold06_ck

FraimanN06Threshold07_pkFraimanN06Threshold07_ck

FraimanN06Threshold08_pkFraimanN06Threshold08_ck

FraimanN06Threshold09_pkFraimanN06Threshold09_ck


FraimanN07

FraimanN07_gsFraimanN07_gs2

FraimanN07_nnFraimanN07_km

FraimanN07_kaFraimanN07_ca

FraimanN07Threshold06_pkFraimanN07Threshold06_ck

FraimanN07Threshold07_pkFraimanN07Threshold07_ck

FraimanN07Threshold08_pkFraimanN07Threshold08_ck

FraimanN07Threshold09_pkFraimanN07Threshold09_ck

  Last Modified: Thu Sep-14-2017 16:51:39 PDT
  Page URL: http://www.caida.org/publications/papers/2012/network_cosmology/supplemental/index.xml