Introduction to Social Networks (SOC 321K)

University of Texas at Austin, Department of Sociology

Meeting Times: Tue/Thu 09:30 AM – 11:00 AM
Meeting Location: RLP 0.102

Course Instructor:
Casey Breen (Email: casey.breen@austin.utexas.edu)
🕒 Office Hours Sign-up (Tuesdays from 11:30am–2:00pm): Book Link


Course Overview

This course introduces the science of social networks—how people are connected and how those connections shape social behavior, opportunities, and outcomes. We will use concepts and methods from the social, natural, and mathematical sciences to define networks, analyze network data, and examine how networks are applied in both academic research and practice. The course draws on examples from public health (e.g., HIV prevention at CDC and UNAIDS), sociology (e.g., how friendship networks influence educational outcomes), and technology (e.g., the rise and diffusion of social media platforms in Silicon Valley). We will combine theory, empirical research, and hands-on data analysis to build a foundational understanding of social networks.


Learning Outcomes

At the conclusion of this course, students will be able to:

  • Understand the components and properties of social networks
  • Critically engage with classic and contemporary social network research
  • Evaluate how social networks structure the social world and shape life outcomes

Assignments and weight

  • Exam 1 — 20%
  • Exam 2 — 20%
  • Homeworks — 15%
  • Labs — 15%
  • Final Podcast Project — 20%
  • Attendance — 10%

Class Schedule

Date Type Topic Due
Jan 13 Lecture 1 Introduction to course + syllabus
Jan 15 Lecture 2 Basic graph theory / giant component / degree distributions
Jan 20 Lecture 3 Personal networks & social isolation
Jan 22 Lab 1 Intro to R and iGraph Lab 1 due
Jan 27 Lecture 4 Personal networks (cont.) & triadic closure
Jan 29 Lecture 5 Structural balance
Feb 3 Lecture 6 Strength of weak ties / social capital
Feb 5 Lecture 7 Network models
Feb 10 Lecture 8 Friendship paradox & centrality Homework 1 due
Feb 12 Review Exam 1 review
Feb 17 Exam Exam 1 Exam 1
Feb 19 Lecture 9 Homophily
Feb 24 Lecture 10 Contagions I
Feb 26 Lecture 11 Contagions II
Mar 3 Lecture 12 Social influence, herding & cascades
Mar 5 Lab 2 Network visualization & homophily indices Lab 2 due
Mar 10 Lecture 13 Community detection
Mar 12 Lecture 14 Empirical Studies of Contagion Homework 2 due
Mar 17 Spring break — no class
Mar 19 Spring break — no class
Mar 24 Lecture 15 RDS: Guest Lecture
Mar 26 Lecture 16 Concurrency and the HIV Epidemic
Mar 31 Review Exam 2 review
Apr 2 Exam Exam 2 Exam 2
Apr 7 Lecture 17 Final project overview & meet-up
Apr 9 Lecture 18 Class Wrap-Up Homework 3 due
Apr 14 Lab 3 Network scale-up method Lab 3 due
Apr 16 Flex Final project preparation
Apr 21 Presentation Final presentations
Apr 23 Presentation Final presentations

Daily Schedule

January 13 — Lecture 1

Welcome! Introduction to course + syllabus; examples of social network research

  • Course syllabus


January 15 — Lecture 2

Basic graph theory / giant component / degree distributions

  • Easley and Kleinberg Ch 1, Ch 2
  • Borgatti, Stephen P., Ajay Mehra, Daniel J. Brass, and Giuseppe Labianca. 2009. “Network Analysis in the Social Sciences.” Science.


January 20 — Lecture 3

Personal networks; social connectedness and social isolation in America

  • McPherson, Miller, Lynn Smith-Lovin, and Matthew E. Brashears. 2006. “Social Isolation in America: Changes in Core Discussion Networks over Two Decades.” American Sociological Review.

Note: Please install R and RStudio in advance of next sesion, which is an R lab.

January 22 — Lab 1

Intro to R and iGraph package

Lab 1 Due


January 27 — Lecture 4

Personal networks (cont); triadic closure


January 29 — Lecture 5

Structural Balance


February 3 — Lecture 6

Strength of weak ties / structural holes / social capital


February 5 — Lecture 7

Network Models and Small Worlds


February 10 — Lecture 8

The friendship paradox and node centrality

Homework 1 due


February 12 — Exam 1 Review

Exam Review


February 17 — Exam 1

Exam 1


February 19 — Lecture 9

Homophily


February 24 — Lecture 10

Contagions Part I


February 26 — Lecture 11

Contagions Part II


March 3 — Lecture 12

Social influence, herding, and cascades


March 5 — Lab 2

Visualizing network data and calculating homophily indices

Lab 2 Due


March 10 — Lecture 13

Community Detection


March 12 — Lecture 14

Empirical Studies of Contagion

Homework 2 Due


March 17 — Spring Break

No Class

March 19 — Spring Break

No Class


March 24 — Lecture 15

Guest Lecture: RDS in Practice


March 26 — Concurrency and the HIV Epidemic


March 31 — Exam 2 Review

Exam 2 Review


April 2 — Exam 2

Exam 2


April 7 — Lecture 17

Final Project Overview + Class Project Meet-up Day


April 9 — Lecture 18

Class Wrap-up

Homework 3 Due


April 14 — Lab 3

Network scale-up method

Lab 3 Due


April 16 — Presentation Prep

Final Project Prep (Flex Day)


April 21 — Presentations

Mini–conference — Final Presentation

April 23 — Presentations

Mini–conference — Final Presentation


Class Attendance

In this course, attendance at these meetings is mandatory and part of your grade.
Every student is allowed four (4) free absences with no questions asked. In other words, you do
not have to inform me (or your TA) that you are missing class. For every absence after the
allotted four (4), you lose 2.5% of the possible 10% for attendance/participation. You will receive a
0% for class attendance/participation after eight (8) absences.

Please do not email us if you are using a free absence from lecture “just to let us know.” You
can just not show up!


Religious Holy Days

By UT Austin policy, you must notify me of your pending absence for a religious holy day as far in
advance as possible of the date of observance. If you must miss a class, an examination, a work
assignment, or a project in order to observe a religious holy day, you will be given an opportunity to
complete the missed work within a reasonable time after the absence. For questions regarding
religious accommodations, please contact the Office of the Dean of Students


Academic Integrity

Academic integrity is foundational to scholarly work. To learn more about academic integrity
standards, tips for avoiding a potential academic misconduct violation and the overall conduct
process, please visit the Student Conduct and Academic Integrity website. I have a 0-tolerance policy
towards any type of academic misconduct.


Letter Grade Percentage

Final grades will be based on the standard UT grading scale. Grades will use +/-. Grades will not
be curved.

A 93% & above; A- 90% – 92.9%; B+ 87% – 89.9%; B 83% – 86.9%; B- 80% – 82.9%;
C+ 77% – 79.9%; C 73% – 76.9%; C- 70% – 72.9%; D+ 67% – 69.9%; D 63% – 66.9%;
D- 60% – 62.9%; F 59.9% and below


Incompletes

Incompletes (I) are given only when a student is unable to complete a segment of the course
because of circumstances beyond the student’s control. To be considered for an incomplete a
student must have completed two-thirds of all course work with at least a satisfactory grade. An
‘incomplete’ is never granted automatically and each request is carefully reviewed by both the
Professor and the Teaching Assistant.


Acknowledgements

This course is largely based on a course originally developed by the wonderful Prof. Dennis Feehan at UC Berkeley. I am grateful for his generosity in sharing materials and pedagogical approaches that informed the structure and content of this class.