Whenever we are dealing with unstructured textual data, we are often confronted with a huge amount of it. Imagine being a law firm, publishing agency or a historian; the sheer number of documents created and collected makes them very difficult to navigate. If we are lucky, there’s a great archival system in place, but often all we have to work with is just a collection of text documents. We could use a little help here to get an idea of the topics of our documents, without having to read them first. For this, we can use a technique called Topic Modelling. I have used Trifork blog posts to showcase how to use Topic Modelling to get value from a large collection of free-form text. In this blog I will explain the experiment which you can find in this jupyter notebook.
Imagine we have a large collection of documents that we want to understand without going through the arduous process of reading each and every one of them. Since we don’t have any prior information that tells us the content or subject of each document we have what we call in Machine Learning an unsupervised problem.
Topic Modelling is a great option for this task, since it is an unsupervised technique that aims to find latent topics or themes in a collection of documents. We refer to the topics as latent because they are unknown to us, hence the need for an algorithm to uncover these latent topics.
For this experiment we use posts from the Trifork blog as our collection of documents. These posts are manually assigned a category at posting time and, while we will not make use of these categories to discover the topics, we can use them to validate the outcome of our Topic Modelling. The data is pre-processed using a common pipeline for NLP tasks: tokenization, removing stop words, lemmatization and removing punctuation (which you can see in a jupyter notebook in the repository).
Let’s try to understand how Topic Modelling discovers latent topics in textual data. There are several algorithms for this task: Latent Dirichlet allocation (LDA), Latent Semantic Analysis (LSA) and Non-Negative Matrix Factorization (NMF). These algorithms are not limited to the Topic Modelling domain, for instance, they are also used in recommender systems. In this experiment I will use NMF since it is a popular approach.
Using the concept of matrix factorization from linear algebra, the algorithm outputs two matrices:
Using these scores, we can determine the top-n topics to which each document belongs and hopefully give a human interpretable definition to each topic based on their top-n words. Nicolas Gillis gives a nice explanation of the mathematics behind this algorithm if you’re keen to learn more [1].
For the experiment I used the scikit-learn library in Python, which includes an implementation of NMF. Once you have trained an NMF model, you can get the two output matrices and explore the scores. In the image below you can see the vector with the scores for each topic for a given blog post (document). This blog post chiefly belongs to topic 11 (index 11) with a score of 0.6366 and to a smaller extent to topics 1 and 2. Note that these are not probabilities so they should not add to 1.
When using NMF, you have to specify the number of topics up front (for the above example I chose 15). However this number is often unknown to us because we don’t know the content of the documents well enough to know the topics. This brings us to the two main challenges of Topic Modelling:
To select the correct number of topics we need a quantitative way to evaluate if the topics are meaningful. The Topic Coherence-Word2Vec (TC-W2V) metric measures the coherence between words assigned to a topic, i.e.: how semantically close are the words that describe a topic. We can train a Word2Vec [2] model on our collection of documents that will organise the words in a n-dimensional space where semantically similar words are close to each other. The TC-W2V for a topic will be the average similarity between all pairs of the top-n words describing the topic (we define similarity to be 1 when the distance between the words in the n-dimensional space is 0). We then train an NMF model for different values of the number of topics (k) and for each we calculate the average TC-W2V across all topics. The k with the highest average TC-W2V is used to train a final NMF model. In this case, k=15 yields the highest average value, as shown in the graph. The paper on Topic Coherence [3] also provides several interesting heuristics to help with the analysis and interpretation of the retrieved topics.
We have trained a model with an optimal number of topics without having to manually read the documents. The next step is to interpret the topic scores from the two output matrices, H and W. In our case, we will describe each topic by its top-10 words. Below I show the words for some of the topics:
From this we can see that the model has found, amongst others, topics about Java, Spring tutorials and the Axon Framework which match the manually assigned categories in the Trifork’s blog top menu bar, as seen below.
var ldavis_el233981124279818248885724637_data = {“mdsDat”: {“x”: [-0.15744875401005473, -0.2592596932845396, -0.13266552582503752, -0.1792651049207985, -0.16016950870097188, -0.13273693564042816, -0.1603968342710193, 0.12254977867495233, 0.15235299128392235, 0.06652037693390035, 0.14897074468866586, 0.11783279523143729, 0.17711057487536172, 0.19509332813840113, 0.20151176682620983], “y”: [0.0018423680614496243, -0.014748746074555102, -0.011471062261601559, 0.022870302625946668, -0.006379482624555521, 0.0504267499567305, -0.08962024175177966, 0.22281473221273604, -0.2646824286001932, 0.0030843719874043742, 0.2856737138191911, -0.043745222340040454, 0.11876046634113535, -0.0155449565756716, -0.25928056477619754], “topics”: [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15], “cluster”: [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1], “Freq”: [36.236647045951706, 16.328013791884928, 8.342894008017188, 7.9071677561207725, 7.463806351173997, 7.211675577344559, 2.805479936272056, 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“type”, “api”, “term”, “result”, “3x”, “indexwriter”, “compute”, “jira”, “searchable”, “searchterm”, “invert”, “consequently”, “indexsearcher”, “committer”, “indexed”, “snowball”, “solr”, “crawl”, “sortfield”, “spatial”, “compatibility”, “rewrite”, “hood”, “norm”, “bytesref”,
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“work”, “workshop”, “start”, “people”, “focus”, “today”, “success”, “travel”, “way”, “problem”, “make”, “model”, “value”, “consul”, “enablediscoveryclient”, “circuit”, “secret”, “cloudbees”, “starter”, “kubernetes”, “reset”, “accompany”, “services”, “credential”, “capital”, “boot”, “discover”, “discovery”, “repo”, “webinar”, “actuator”, “microservice”, “aws”, “cloud”, “git”, “metric”, “admin”, “city”, “config”, “deploy”, “service”, “sencha”, “endpoint”, “spring”, “configuration”, “access”, “dependency”, “application”, “web”, “parameter”, “springframework”, “client”, “mvc”, “conference”, “run”, “talk”, “16”, “env”, “pull”, “ps”, “precise”, “op”, “lxc”, “socket”, “webapp”, “kb”, “jul”, “jdk7”, “foreground”, “supervisor”, “quinten”, “quintenk”, “cmd”, “dockerfile”, “tomcat7”, “daemon”, “upstart”, “usr”, “vagrant”, “created”, “vm”, “docker”, “container”, “curl”, “echo”, “conf”, “ubuntu”, “bash”, “image”, “oracle”, “chef”, “kernel”, “stop”, “apt”, “root”, “tomcat”, “run”, “mysql”, “jenkin”, 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18.0, 11.0, 20.0, 12.0, 11.0, 19.0, 14.0, 18.0, 11.0, 7.0, 7.0, 7.0, 8.0, 6.0, 9.0, 18.0, 7.0, 10.0, 7.0, 8.0, 12.0, 17.0, 13.0, 5.0, 0.28693111238885244, 0.5034988755970015, 1.0476805423542954, 0.18410521405778016, 0.008358351983689428, 0.06940093383744843, 0.7402835603603166, 0.31785350382221356, 0.045611602727321614, 1.093202926014119, 0.14025091207610538, 0.02439647706422978, 0.42207778811352176, 0.11038513467647061, 0.739664677094359, 0.04894374374233853, 0.03384695632898087, 0.47777517321276086, 1.1485233001609092, 0.9260332371788181, 0.5655657606562756, 0.28478031282053323, 0.15998184744553606, 1.3316692035838757, 0.01691229957365841, 0.007456435213944721, 0.6084182828118354, 0.3035081117828512, 0.24900863239659402, 0.6370730279046659, 7.732839880309184, 6.618735242024621, 6.565062933885076, 5.040186838506468, 3.400968777954326, 2.9096305917139915, 2.61222131056657, 2.5555289815455144, 5.040008822046629, 2.4537406758393216, 2.413042020257609, 2.2642994837107424, 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LDAvis_load_lib(“https://cdnjs.cloudflare.com/ajax/libs/d3/3.5.5/d3.min.js”, function(){
LDAvis_load_lib(“/wp-content/uploads/vis/vis.js”, function(){
new LDAvis(“#” + “ldavis_el233981124279818248885724637”, ldavis_el233981124279818248885724637_data);
})
});
}
Finally, we can also manually explore the documents that are assigned to each topic by using matrix H and checking which topic has the highest score for each document. You can find this process in the jupyter notebook.
After these steps we have a much clearer picture of the content covered in Trifork’s blog posts, with our effort expended on automation instead of reading through each and every document. If we wanted to read about the Axon framework we would get the documents assigned to such topic. Moreover, on top of this relatively simple example, we can now develop functionality to automatically assign labels to new blog posts and help authors categorise their work. As you can see, Topic Modelling is a powerful way to navigate and get an insight into the nature of a text corpus, enabling other processes such as summarisation, text analytics and predictive tasks.
[1] Gillis, N. (2014). The why and how of nonnegative matrix factorization. Regularization, Optimization, Kernels, and Support Vector Machines, 12(257).
[2] Mikolov, T., Sutskever, I., Chen, K., Corrado, G. S., & Dean, J. (2013). Distributed representations of words and phrases and their compositionality. In Advances in neural information processing systems (pp. 3111-3119).
[3] O’Callaghan, D., Greene, D., Carthy, J., & Cunningham, P. (2015). An analysis of the coherence of descriptors in topic modeling. Expert Systems with Applications.