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For this week, I used my actual workplace, but with theoretical names and job titles. I decided to depict the pyramid scheme of jobs, whom talks to whom and where each can talk to (level of command when someone needs help). For example, the CEO talks back and forth with both branch managers. The branch managers talk to each other, and so don't the teller supervisors. However, the tellers can't talk up or tell the higher ups what to do, and they cannot speak with the other tellers at the other branch because they're separate.
-Betelgeuse

p.s. please let me know if attachment is actually attached. The file drop said it was, but I want to make sure! Thank you.

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by: Carina

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I chose to do the relationship of coworkers and show if they are on duty at the same time. The Matrix-if it has a 1 then they work on duty at teh same time at some point every week, if it's a 0 then they do not work together on the same shift ever.

Hope this looks right.
Libra

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Week #3 discussion (this week was challenging for me, please email me if I need to make any corrections, thank you!)

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My fictional network is a made up PTA network. The network consists of 9 individuals.
Phoenix - President
Kelly - Vice-President
Sarah - Secretary
Jamie - Fundraising
Ruth - Treasurer
Casey - Communications
Beth - Community
Kris - Enrichment
April - Fundraising
As you can see with in the social network graph that not everybody has a direct tie. I chose to use a social network graph and an edge list!
Edge List:
Phoenix, Kelly
Phoenix, Ruth
Phoenix, Sarah
Kelly, Sarah
Kelly, Ruth
Sarah, April
Sarah, Jamie
Jamie, Beth
Jamie, April
Jamie, Casey
Ruth, Sarah
Ruth, April
Ruth, Jamie
Casey, Kris
Kris, April
Kris, Jamie
Kris, Beth

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I made up an imaginary social network where K= Karen, D= Doug, P= Phil, T= Tina, W= Wendy. In this social network Karen and Doug are dating, Phil is Doug’s friend, Karen and Tina are sisters, Tina and Wendy are friends, and Wendy is Phil’s cousin. You can see from the information that not everyone in the social network has ties. I chose to do a matrix and an edge list to show this information.

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I drew out my network graph using my friends and family as the nodes. Orange= Karen, Green=Mike, Yellow=Nick, Red=Elisha, and Purple=Quincey. Karen and Mike are Nick’s parents which are multiple connections among them, and Elisha is Quincy’s mother who is dating Nick. Nick is the connection between the four other individuals. Some day soon hopefully the connection between Nick, his girlfriend and her daughter Quincy can connect and bond with Nick’s parents Mike and Karen. If you click the attachment below the lines will line up together.

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I am going to use my family network to show the “blood relationship” or genetic tie between the nodes which will represent each of my family members:  A is me, B is my husband Kevin, C is my daughter Grace, D is my daughter Cindy, E is Kevin’s daughter Sally, F is Kevin’s daughter Shelley, and G is Adam the son of me and Kevin.  The edge list and matrix below depict this network. …. VEGA

List          A - C,D,G

B - E,F,G

C - A,D,G

D - A,C,G

E - B,F,G

F - B,E,G

G - A,B,C,D,E,F

Matrix                                     A   B  C  D  E  F  G

A  0   0   1  1   0  0  1

B  0  0    0  0   1  1  1

C  1  0    0  1   0  0  1

D  1  0    1  0   0  0  1

E  0  1    0  0   0  1  1

F  0  1    0  0   1   0  1

G 1  1    1   1   1  1  0
I also made a graph but when I copied and pasted this document the graph didn't show up?

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I decided to create a not so fictional network based on coworkers I had contact with at work, that was work related, on this past Thursday. "Good Morning" and "How are you?" didn't count. I am pretty confident on the contact between my contacts as well. I attempted an adjacency matrix and an edge list. Hopefully, they match up. In the adjacency matrix, an "X" means there was work contact and a "0" was placed for no work contact. Me was for me. The other labels are either for my coworker's first name or title.

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The network graph that I decided to create is one that displays one of the most common social networks-- a group of friends. This graph shows seven nodes with eight different connections. Every person shown in the graph has at least one friend in the graph, but nobody is friends with everybody.. much like a real group of friends!
(In order to make sure my graph showed everything correctly, I had to screenshot this from Microsoft Word and upload it as a photo, which is why the red line on the "E" is showing).

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Edge List:
A, K
F,A
K,R
Q,K
One of my lines in the chart should be from K to F. This chart represents my family dynamic.

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Antares presents the all American band that I envision and the relationship between the members and their responsibilities.  For simplicity, here is an introduction of the band members through a personal approach as depicted in this table outlining the band as individuals, followed by Edge List and Adjacency Matrix   

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Antares presents the all American band that I envision and the relationship between the members and their responsibilities.  For simplicity, here is an introduction of the band members through a personal approach as depicted in this table outlining the band as individuals, followed by Edge List and Adjacency Matrix   

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Band member      Responsibility                    Variable (s)
Mick                       Bass Guitar Player                 M, B
Zappa                     Drummer                                 Z, A
Janice                     Lead Singer                            J,  N
Clyde                       Electric Guitar Player             C, G
Willie                        Bus Driver                               W, O
Luke                         Stage Hand                             L,  R

Edge List:
M,B
Z,A
J,N
C,G
W,O
L,R

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SOC COM 375 KENNEDY WEEK3 LECTURE SOCIAL NW

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For my network graph I am showing the connections between a group of friends. As you can see every person is friends with at least two of the other people in the graph, but no one is friends with all of the people. There are five nodes with a total of six connections in the edge list.

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For my network graph I am showing the connections between a group of friends. As you can see every person is friends with at least two of the other people in the graph, but no one is friends with all of the people. There are five nodes with a total of six connections in the edge list.

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(Electra)

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I've decided to draw my network graph using friends and family as the nodes. L represents Laura, A represents Alyssa, which is Lauren's sister. B represents Brittney, S represents Samanatha, and T represents Trevor which is Samantha's brother, and Brittney's boyfriend. As you can see, there are multiple connections because friends and siblings are all related some how. We see with the edge list that there are 6 connections between these nodes. Laura and Brittney, Brittney and
Samantha, Laura and Alyssa, Alyssa and Brittney, Samantha and Trevor, and Brittney and Trevor.

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I decided I would try to draw a network graph without direction, and an edge list to show the relationship of my family to my co-worker's family. In the graph, the nodes  "T" represents myself, "S" represents my husband, and "R" represents my son. The "M" is my co-worker, and the "T" on her side is her husband. "B" and "C" are her two dogs. The tie between the "T" and "C" crosses over as obviously there is a relationship between all four members in the household.

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I decided I would try to draw a network graph without direction, and an edge list to show the relationship of my family to my co-worker's family. In the graph, the nodes  "T" represents myself, "S" represents my husband, and "R" represents my son. The "M" is my co-worker, and the "T" on her side is her husband. "B" and "C" are her two dogs. The tie between the "T" and "C" crosses over as obviously there is a relationship between all four members in the household.

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I wanted to play a little with this method. Since we are discussing the concepts of individual nodes in this lesson, I thought I would play with the idea of multiple nodes having similar titles. For example, you can see here that the letter 'L' is displayed twice as a node. While this might typically be problematic or confusing, because of the ways in which the nodes are tied to one another, we can see that they are two separate nodes altogether.

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My network consists of the { * & # @} signs.