<?xml version="1.0" encoding="UTF-8"?><rss xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:content="http://purl.org/rss/1.0/modules/content/" xmlns:atom="http://www.w3.org/2005/Atom" version="2.0" xmlns:media="http://search.yahoo.com/mrss/"><channel><title><![CDATA[<Blog />]]></title><description><![CDATA[Web Tech. Neuroscience. Design.]]></description><link>https://blog.alexgordienko.com/</link><image><url>https://blog.alexgordienko.com/favicon.png</url><title>&lt;Blog /&gt;</title><link>https://blog.alexgordienko.com/</link></image><generator>Ghost 4.36</generator><lastBuildDate>Mon, 16 Mar 2026 15:38:05 GMT</lastBuildDate><atom:link href="https://blog.alexgordienko.com/rss/" rel="self" type="application/rss+xml"/><ttl>60</ttl><item><title><![CDATA[Computational Neural Network Model of Cholinergic Activity in the Hippocampus]]></title><description><![CDATA[This research was completed as an undergraduate independent project under the supervision of Dr. Katherine Duncan. Here, I instantiate a neural network model of cholinergic effect in the hippocampus which executes pattern separation tasks under various levels of simulated ACh activity.]]></description><link>https://blog.alexgordienko.com/nnm/</link><guid isPermaLink="false">5f7215188c521071d88ebcd6</guid><category><![CDATA[Neuroscience]]></category><category><![CDATA[Research]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Fri, 02 Apr 2021 17:13:00 GMT</pubDate><content:encoded><![CDATA[<h2 id="abstract">Abstract</h2><blockquote>	An increasing body of research indicates that high cholinergic states in the hippocampus improve encoding ability while not affecting retrieval. While there exist previous computational models of cholinergic activity in the hippocampus (Hasselmo, 2006), they lack the descriptive power of more recent hippocampal models which incorporate theta rhythms and error-driven learning, increasing model capacity and yielding more robust results (Ketz, Morkonda, &amp; O&apos;Reilly, 2013). Here, I instantiate a neural network model of cholinergic effect in the hippocampus, capable of differentiating similar inputs under various levels of simulated cholinergic activity. The known effects of acetylcholine on subregional inhibition in the hippocampus along with simulated theta amplitude modification observed in biological studies were used to inform the computational model. Model testing revealed that high internal cholinergic states would significantly improve performance on input differentiation tasks while low cholinergic states would impair performance - results that are inline with previous literature. Individual testing of simulated cholinergic mechanisms revealed that dentate gyrus inhibition and theta rhythm amplitude effects are in support of existing literature and biological evidence. This work provides a foundation from which to address further questions about cholinergic effects on the hippocampus through a modernized simulation.</blockquote><h2 id="introduction">Introduction</h2><p>	The human hippocampus is critically involved in several functions including the formation and retrieval of memories and spatial navigation (Rudy, 2018). The investigation of these critical functions has led to the creation of a number of computational neural network models aimed at elucidating the underlying processes that allow the hippocampus (HPC) to work the way that it does. These networks have achieved impressive performance on tasks that cortical models have struggled with (Ketz, Morkonda, &amp; O&apos;Reilly, 2013). But hippocampi do not exist in a vacuum, they are constantly receiving neuromodulation from other brain regions. One such region is the basal forebrain (BF) and its release of acetylcholine (ACh) in the hippocampus is thought to affect learning and memory ability (Ballinger et al., 2016). As a result, there remains a lot of room for improving upon previous HPC neural network models by incorporating the dynamic effects of cholinergic modulation to answer important questions such as why we have the ability to remember past memories in vivid detail, but also sometimes fail to remember things that we know. Furthermore, having access to accurately represented cholinergic activity in the HPC could shed light on the underlying mechanisms of how age-related decline in cholinergic modulation relates to the observed parallel decline in memory performance (Richter et al., 2014).</p><p>	The current research aims to instantiate a computational neural network model capable of executing pattern separation tasks under various levels of simulated cholinergic activity. Pattern separation (PS) is the act of breaking apart similar inputs into their own separate representations and is complemented by pattern completion (PC), which is the reactivation of a previously established representation from a partial cue (Sahay et al., 2011). At a network level, PS entails transforming similar inputs into dissimilar representations as the input moves along a network of regions, while PC requires the retrieval of full representations based on partial cues from preceding regions. The processes of pattern completion and pattern separation are themselves integral to human memory. For example, upon hearing the word &#x2018;breakfast&#x2019;, we can simultaneously understand that breakfast, in a general sense, is a meal eaten in the morning (pattern completion), but we can also differentiate between what we ate for breakfast this morning from yesterday (pattern separation). Given that the hippocampus is known to be crucial for both encoding and retrieval (Rudy, 2018) with existing pharmacological inactivation studies showing that deficits in the hippocampus leads to deficient pattern completion or pattern separation ability (Holt and Maren, 1999; Packard and McGaugh, 1996), the hippocampus must therefore be able to handle both PS and PC. But, as PS and PC seemingly oppose each other, there must be a way to activate or suppress one or the other - a task for which acetylcholine is thought to be a good candidate (Hasselmo, 2006). Below, I review the known effects of acetylcholine on the hippocampus, followed by the present state of computational modelling of the HPC.</p><h3 id="acetylcholine-and-the-hippocampus"><strong>Acetylcholine and the Hippocampus</strong></h3><p>	Acetylcholine plays a vital role in the hippocampus&#x2019; ability to perform pattern separation tasks well. Rogers and Kesner (2004) found that scopolamine - a known ACh blocker - when injected directly into the CA3 region of a rat hippocampus performing a spatial memory task, impairs encoding (during which pattern separation is needed) but has no effect on retrieval (during which pattern completion is needed). Conversely, the researchers found that injections into the rat&#x2019;s CA3 with physostigmine - a drug used to enhance the effects of ACh - had the opposite effect: no detriment to encoding but impaired retrieval. Atri et al. (2004) showed a similar result in humans. Participants injected with scopolamine showed impaired encoding, but similar retrieval as compared to the control. Though these studies were telling of the importance of acetylcholine in pattern completion and pattern separation tasks, an analysis of the particular mechanisms by which acetylcholine affects the hippocampus is critical for reproducing its effect in a computational model. The mechanisms through which acetylcholine interacts with the hippocampus are numerous and complex, but can be grouped into four overarching categories: inhibition, theta rhythms, long term potentiation, and disinhibition of pyramidal neurons. The first two are mechanisms that have been instantiated in the current computational model, while the second two are reviewed for the purpose of completeness.</p><h3 id="inhibition">Inhibition</h3><p>	The inhibition of neurons in particular hippocampal subregions by acetylcholine has been both researched in <em>in vitro </em>and <em>in vivo </em>model organisms, as well as being modelled computationally. The HPC is divided into a number of subregions which are thought to be particularly adept at specific tasks. Though there are others, this work will be mostly focused on the Entorhinal Cortex (EC), the Dentate Gyrus (DG), the CA3, and the CA1 regions of the hippocampus. Rodent research has demonstrated that acetylcholine inhibits dentate gyrus neurons, further promoting the sparsity already observed in this hippocampal region (Pabst et al., 2016). Furthermore, acetylcholine has been shown to inhibit recurrent collateral activity in the CA3 region along with biasing the CA1 region to novel input from the entorhinal cortex by suppressing excitatory CA3 to CA1 connections (Hasselmo &amp; Schnell, 1994; Hasselmo, Schnell, &amp; Barkai, 1995). These effects coupled together are thought to inhibit pattern completion ability but bolster pattern separation, with early hippocampal computational modelling successfully implicating high cholinergic levels with high degrees of inhibition in the mentioned regions, resulting in improved pattern separation (Hasselmo, Shnell, &amp; Barkai, 1995). I selected this mechanism for implementation in the current work as previous modelling had already demonstrated its success, and the straight-forward nature of high ACh implying high inhibition in the DG and CA3 lends itself well to computational modelling and reproducibility.</p><h3 id="theta-rhythms">Theta Rhythms</h3><p>	The coupling between cholinergic level and theta rhythms has been repeatedly observed in rodent models, with lesions to the septal hippocampal cholinergic system resulting in lower amplitude theta activity (Lee et al., 1994). Well established <em>in vivo</em> rodent studies have further demonstrated that higher acetylcholine levels in the hippocampus have been found to increase the amplitude of theta oscillations (Zhang et al., 2010). Theta rhythms, or theta oscillations, are a 4-12Hz wave found to be strongest in the hippocampal fissure, which either oscillates from 4-6Hz during immobility and REM sleep, or from 7-12Hz during voluntary movement and exploration (Kramis et al., 1975). Theta rhythms serve a number of functions within the hippocampus, acting as an internal clock, allowing for place cell encoding of spatial input, heightened plasticity, and enhanced memory ability (Lubenov &amp; Siapas, 2009; Vertes, 2005). It is important to note, however, that though cholinergic neurons have been found to play a role in regulating theta rhythms (Apartis et al., 1998) the medial septum/diagonal band of Broca (MSDB), which projects both GABAergic and cholinergic neurons to the hippocampus, is responsible for theta rhythm generation (Xu et al., 2004).</p><p>	Furthermore, optogenetic studies have confirmed that higher levels of acetylcholine in the hippocampus can increase HPC theta rhythm power while also showing that lower levels of acetylcholine cause sharp wave ripples (SWRs) to be more pronounced (Vandecasteele et al., 2014). And SWRs (150-200Hz) are commonly associated with supporting episodic memory consolidation (Buzs&#xE1;ki, 2015). The theta peak phase has been hypothesized to support memory encoding and pattern separation while the theta trough supports memory retrieval and pattern completion (Hasselmo, Bodel&#xF3;n, &amp; Wyble, 2002). &#xA0;Interestingly, rodent studies have also shown that during learning tasks, a synchronization effect can occur between theta waves and gamma waves (30-300Hz) in the hippocampus, which further supports synaptic change important for memory formation, storage and retrieval (Tort et al., 2009).</p><p>	I selected the theta rhythm mechanism for implementation in the current computational neural network model for two reasons. First, as will be discussed in the next section, the framework from which the current model is built already has an implementation of theta rhythms in the hippocampus. Second, the theory of theta rhythms promoting encoding and pattern separation during the trough phase while promoting retrieval and pattern completion during the peak phase has been well supported by existing research (Hasselmo, 2006) and aligns well with research studying the inhibitory effects of acetylcholine mentioned earlier. Thus, it is the intention of this work to increase the accuracy of cholinergic modelling by also leveraging the theta oscillation mechanism.</p><h5 id="long-term-potentiation-and-depression">Long Term Potentiation and Depression</h5><p>	The observed heightened synaptic plasticity from theta rhythms goes hand-in-hand with research demonstrating that acetylcholine can facilitate the long term potentiation (LTP) of synapses (Mitsushima, Sano, &amp; Takahashi, 2013) - a mechanism thought to underlie learning and encoding (Martinez &amp; Derrick, 1996). Thus, blocking cholinergic receptors impedes learning (Atri et al., 2004) while increasing activation of cholinergic receptors can increase learning capability (Levin, McClernon, &amp; Rezvani, 2006). However, there is conflicting research in this area. Past rodent research has shown that weak muscarinic acetylcholine receptor (mAChR) activation results in LTP, while strong mAChR activation results in long term depression (LTD) (Auerbach &amp; Segal, 1994). A potential explanation for this experimental contradiction is that some studies may not have taken into account research showing that synaptic input arriving during the positive phase of theta induces LTP while input arriving during the negative phase of theta induces LTD (Greenstein et al., 1988). Furthermore, much of the research investigating cholinergic-related LTP/LTD mechanisms has been done <em>in vitro</em>, which is prone to creating test environments which do not represent biological conditions, either through consistent and unfettered cholinergic activation, or through ACh doses significantly higher than would be experienced in an <em>in vivo</em> model. Despite these inconsistencies, there is other research showing that acetylcholine facilitates LTP between active CA3 and CA1 neurons (Blitzer et al., 1990).</p><p>	Though the assumption that higher acetylcholine levels imply better pattern separation ability - as discussed in the sections above - will be maintained throughout this work, LTP-specific cholinergic modulation mechanisms will not be applied in the current model beyond the basic requirements of hebbian learning.</p><h3 id="disinhibition-of-pyramidal-neurons">Disinhibition of Pyramidal Neurons</h3><p>	The final mechanism to be discussed is the disinhibition of pyramidal neurons due to acetylcholine. Above, I mentioned that while acetylcholine has dose-dependent effects, it also demonstrates partiality to particular kinds of neurons, with the ability to either inhibit or disinhibit their firing depending on the cell type. Goswamee and McQuiston (2019) conducted a rodent optogenetic study demonstrating that acetylcholine release increases the excitability of CA1 interneurons which in turn activate GABAB receptors on CA1 pyramidal cells, inhibiting Schaffer collateral fiber inputs in the stratum radiatum. Additionally, the excitability of CA1 interneurons was found to be governed by M3 muscarinic receptors specifically. However, if M2 muscarinic receptors on pyramidal cells were activated by acetylcholine, then perforant path fiber inputs in the stratum lacunosum-moleculare would be inhibited. &#xA0;These results reaffirmed and built upon past work of pyramidal cell disinhibition in the CA1 such as Hasselmo and Schnell (1994). But, despite the interesting findings, this mechanism was not considered for implementation within the current model as the complexity of delineating individual neuronal groups with separate kinds of receptors was beyond the scope of this work.</p><p>	Given the research reviewed above, both the inhibitory and theta rhythm mechanisms of cholinergic activity in the hippocampus were selected for pursuit in the current study, each to be implemented within the model in as physiologically-accurate a method as possible.</p><h3 id="computational-neural-network-modelling-and-the-hippocampus"><strong>Computational Neural Network Modelling and the Hippocampus</strong></h3><p>	Contemporary neural networks originated in the 1970s and were popularized in the 1980s under the name &#x201C;Parallel Distributed Processing&#x201D; (McClelland et al., 1986). These early implementations of Connectionist theory aimed to describe mental processes by using nets of connected nodes (or neurons) that pass input through hidden layer(s) of nodes to provide an output. The productive power of these artificial neural networks (ANNs) began being leveraged in the field of computer science for solving problems that functional machines struggled with, such as natural language processing, as well as in the field of neuroscience for modelling, using ANNs&#x2019; explanatory capability. Over time, computational neuronal networks have become increasingly valuable in neuroscience research as technological progress and theoretical breakthroughs have allowed for the creation of more complex and efficient models (Rubinov, 2015). These networks are able to shed light on underlying biological processes responsible for cognitive functions such as memory, learning, and more (Schapiro et al., 2017), and having access to robust and accurate computational models of brain regions can help explain behaviour and further the understanding of how the human brain works.</p><p>	One of the first hippocampus-specific models (which also attempted to simulate cholinergic modulation in the HPC) that did not require any external tuning before training to achieve successful results was created by Michael Hasselmo (Hasselmo &amp; Schnell, 1994), demonstrating that brain models did not require expressly set parameters unlike those previously created (Amit, 1992). This, and subsequent models, would leverage the increasingly well-known phenomenon of Hebbian learning as a foundation for how synaptic strength is regulated (Kelso, Ganong, &amp; Brown, 1986; Hasselmo et al., 2020).</p><p>	Following this, the Complementary Learning Systems theory (CLS) posited that the ability to remember unique events, but also have the ability to generalize across similar events are two processes fundamentally at odds with each other (McClelland, McNaughton, &amp; O&#x2019;Reilly, 1995). The CLS theory placed the hippocampus as the brain region responsible for rapidly picking apart recent experience into individual, separate memories. The cortex is then slowly taught these different memories and the memories remain stored in the cortex thereafter. The model proposed by McClelland, McNaughton, and O&#x2019;Reilly (1995) consisted of a hippocampus and a layer for an associated cortex. But while the CLS theory accounted for learning occurring over time-spans of hours and days, the theory didn&#x2019;t accommodate the idea that people can learn to group similar experiences very quickly (Schapiro et al., 2017).</p><p>	The more recent Ketz, Morkonda, &amp; O&apos;Reilly, (2013) model sought to address the limits of Hebbian learning by introducing error-driven learning through the modelling of the theta-phase, allowing the hippocampus to switch rapidly between encoding and retrieval. This, along with additional factors such as bidirectional connectivity between the CA1 and EC allowed the model to surpass standard Hebbian learning capabilities in both storage capacity and performance (Ketz, Morkonda, &amp; O&apos;Reilly, 2013). The mechanism through which this was achieved was by the dynamic changing of strength of the hippocampal mono-synaptic (MSP) and tri-synaptic (TSP) pathways in time with the simulated theta rhythm. In the Ketz model, the MSP was composed of bidirectional EC to CA1 connections while the TSP consisted of unidirectional EC to DG to CA3 to CA1 paths. As a result, this model demonstrated rapid learning ability and addressed the CLS theory shortcoming of how people can quickly learn to generalize across experiences on short time-scales. Later work by Schapiro et al. (2017), using the Ketz model, established that the hippocampus could simultaneously handle the opposing processes of remembering individual episodes along with generalization in the case of a rapid learning scenario.</p><p>	There also exist models of cholinergic function in the hippocampus, leveraging what is known of the biological function of acetylcholine in the HPC to further explain the HPC&#x2019;s ability to both separate and generalize. One such model was built by Hasselmo (2006), but it included a smaller scale representation of the HPC and did not have a theta-rhythm component to rapidly interleave encoding and retrieval.</p><hr><p>	The purpose of this research is to instantiate a neural network model with error-driven learning and theta rhythm simulation along with a system of modulating cholinergic activity in the hippocampus in order to achieve a better understanding of how acetylcholine release from the basal forebrain affects human performance on pattern separation tasks. The neural network model used was based on the existing Ketz model of the HPC along with known physiological data that ACh inhibits recurrent connections but does not affect feedforward ones. Once the model was built and successfully trained on a created pattern separation dataset, the underlying structure and implementation of the model was modified to mirror high, low, and baseline cholinergic activity in the hippocampus. The following question was addressed: How does the hippocampus handle pattern separation tasks at various simulated cholinergic states?</p><h2 id="materials-and-methods"><strong>Materials and Methods</strong></h2><h3 id="neural-network-model"><strong>Neural Network Model</strong></h3><p>	In light of the current state of neural network modelling, Emergent v1.0.6 along with Leabra v1.0.4 were selected for their use of modern HPC models - specifically the Theta-phase HPC Ketz Model (Ketz, Morkonda, &amp; O&apos;Reilly, 2013) - along with their speed and ease of modification (Aisa, Mingus, &amp; O&#x2019;Reilly, 2008). The latest version of Emergent runs on Go, a statically typed and compiled programming language, generally used for its efficiency and speed. Emergent is complemented by Leabra, a package responsible for the underlying computational basis for biological neural networks. These two Go packages work in synchrony to provide a platform and graphical interface allowing the user to build, modify, train, and test neural networks.</p><p>	This project used the existing pre-built Ketz HPC model that had already been implemented in Emergent as a baseline. The model architecture itself can be seen in Figure 1. Each square in each of the layers constitutes a <em>unit</em>, which can maintain a particular level of activity. This level of activity is always between 0 and 1 and the more yellow a unit is, the higher its activity at a given time.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh4.googleusercontent.com/CSfxOJ5U3xK1eB10eePekR0nkmNXANIpFYu7YqG_dpoZUATaXUJx31OX1b3u8wKp_n9T7mqe8kJ3Ug_t_hfEGfNgrqw00bGmqNC4nfXv21fYtlG2i3rbjcW-QZHpi9ortwhSsgL3o9JcQjECnSc-OyVRl8lWV1iiJ5lf2N5hZ--uVhddOMSPf8-quHJv" class="kg-image" alt loading="lazy"><figcaption><em>Figure 1. A demonstration of the model during training. The model consists of six total layers: two superficial and four deep. &#x2018;Input&#x2019; and &#x2018;ECout&#x2019; are the superficial layers, where the former maps on to &#x2018;ECin&#x2019; to present the model with a particular input, and the latter is where the model provides the output to the given stimulus. The black arrows represent projections from one layer to another, with &#x2018;CA3&#x2019; having special recurrent projections. The full model and configuration can be found at </em><a href="https://github.com/AlexGordienko/hip-ACh"><em>https://github.com/AlexGordienko/hip-ACh</em></a></figcaption></figure><p>	The baseline model was modified in order to simulate low, medium, and high cholinergic states by modelling five key effects noted in the previous sections using the parameters available for configuration by Emergent and Leabra. First, dentate gyrus general layer inhibition was targeted with a high cholinergic state implying higher levels of general inhibition and a low cholinergic state implying lower levels, in line with findings from Pabst et al. (2016). Next, CA3 region general layer inhibition was increased to simulate a high cholinergic state and decreased to simulate a low cholinergic state. To model the inhibitory effects described in Hasselmo, Schnell, and Barkai (1995), CA3 recurrent collateral projections had their learning rate and relative input weight decreased at a high cholinergic level and increased at a low cholinergic level. The CA3 to CA1 Schaffer collaterals were manipulated by assigning a lower learn rate during a high cholinergic state to simulate biasing of the CA1 region to the entorhinal cortex while a low cholinergic state saw an increase in learning rate (Hasselmo &amp; Schnell, 1994). Finally, the theta rhythm manipulation was modelled by altering how the Ketz model simulated the alternation between the trisynaptic pathway and monosynaptic pathway in the theta peak and theta trough, respectively. To simulate a higher amplitude in theta waves when a high level of acetylcholine was present (Zhang et al. 2010), the model was allowed to switch completely between the TSP and MSP stages where the CA1 region was driven by either CA3 recall or by the EC input layer with no interference from the other. In lower cholinergic states, however, the alternation between CA3 and EC input was only partial, resulting in the simulated theta wave being less effective, or suppressed.</p><p>	The modification of these parameters for low, medium, and high cholinergic states were determined with the sigmoid function seen in Equation 1, where the input <em>x</em> represents the value assigned to a particular cholinergic state and <em>f(x)</em> is the cholinergic level, which provides the value multiplied against the baseline model parameter. This function was selected as it fulfills the following criteria: <em>f(1)=1</em>, leaving the model&#x2019;s baseline value unchanged; there is a horizontal asymptote at <em>f(x) = 2</em> demonstrating a point of saturation for cholinergic effect and the sigmoid nature of the function shows diminishing returns the more the level of acetylcholine is increased or decreased; <em>f(0) = 0.238</em> indicating that even with no acetylcholine present (<em>x=0)</em>, the model can still rely on alternative mechanisms to operate.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2023/01/Screen-Shot-2023-01-24-at-3.00.27-PM.png" class="kg-image" alt loading="lazy" width="1164" height="144" srcset="https://blog.alexgordienko.com/content/images/size/w600/2023/01/Screen-Shot-2023-01-24-at-3.00.27-PM.png 600w, https://blog.alexgordienko.com/content/images/size/w1000/2023/01/Screen-Shot-2023-01-24-at-3.00.27-PM.png 1000w, https://blog.alexgordienko.com/content/images/2023/01/Screen-Shot-2023-01-24-at-3.00.27-PM.png 1164w" sizes="(min-width: 720px) 720px"><figcaption><em>Equation 1. Function used to modify scaling of parameters for low, medium, and high cholinergic states. For example, an assigned cholinergic level could be 0.5 (x = 0.5), which would produce a cholinergic multiplier of 0.538 (f(x) = 0.538), which would be multiplied against the baseline parameter in the Ketz model (0.538*parameter) and yield the final parameter used in the model for that given cholinergic state.</em></figcaption></figure><p>	Four discrete models were used to simulate three cholinergic states - a low, a medium, and a high cholinergic state - which were compared to the unaltered model (baseline). The specific parameters used for these models can be found in Table 1. All other parameters not mentioned in Table 1 were kept identical to the baseline model. The full model weights for every tested scenario can be found in the supplementary material to this research.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh3.googleusercontent.com/r6gC07mybXp0PAqUTGVwhPamagHV5CpsbE9cAVUpOGFkOe6T5MXQK1Y-1hB6j28f83STwn0vxcY_Fp6wcaJje7WA1w0NSatXq81eoRtMTEbWDcvhR-scRmPwuquOx5pp1vSH0GX4iR8uMicWSbcQ9S9ja0xwDfSpDDVvC9JIDobf4yDl8RtfdYR9N7yK" class="kg-image" alt loading="lazy"><figcaption><em>Table 1. Parameters used for defining the baseline, low, medium, and high cholinergic state models. Here, Layer and Prjn specify if the parameter is of type Layer or Projection. WtScale.Rel refers to relative scaling of the overall strength of input projections. Learn.Lrate refers to the rate according to which the projection learns, which is then fed into an effective weight calculation. Inhib.Layer.Gi specifies the net inhibitory input to the layer. Inhib.ActAvg.Init specifies average initialized activation for the layer. For the theta rhythm, the top values specified the parameters assigned in the theta trough, while the bottom values specify the parameters in the theta peak. WtScale.Abs acts as an absolute multiplier of the average WtScale.Rels. ca1FmECin or ca1FmCa3 prefixes before the WtScale.Abs specify to which projections the absolute weight scaling is applying to. More information along with the underlying functions that these parameters feed into can be found at </em><a href="https://github.com/emer/leabra">https://github.com/emer/leabra</a>.</figcaption></figure><h3 id="pattern-separation-task-and-dataset"><strong>Pattern Separation Task and Dataset</strong></h3><p>	This model was trained on a dataset designed to test pattern separation ability. For each pair of stimuli, the model was trained to associate each input pattern with a different response. The correct response was provided during training but withheld during testing to determine how well the model had learned to discriminate between pair members. Figure 2 provides an example of one pair, including the training and testing set. Seven total pairs were created for this experiment with 0%, 20%, 40%, 60%, 80%, 90%, and 100% similarity between the pair members. The set with 100% similarity was used as a sanity check for which the model was expected to fail as the input patterns were identical between A1 and A2, but the expected output was completely different. The model was also expected to quickly learn the 0% similarity unit as no pattern separation would need to be done to discreetly characterize these units.<br></p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh6.googleusercontent.com/kanjuMPHgNmwa9vB5XmmdFcQX2d9ZCUru2iK7yRlBQAjrgc0vbVfaBf-IaNuIiz9M1qmSoMN763_-C01rSV6hv4ydKAvNorIxFRi4Nteu4ZkZavdZL2jG7NU7cwAaUfWOo9ey0duSZaTarTfp3TdoLdvAbElANW85eKrLORc1536q_ivM8oHtIk7ViXt" class="kg-image" alt loading="lazy"><figcaption><em>Figure 2. A trial with 90% similarity between A1 and A2. Each trial has a training and testing set. Each training and testing set consists of an input pattern, fed into the &#x2018;Input&#x2019; layer of the model, and an expected output pattern, compared to the output of the &#x2018;ECout&#x2019; layer. Set A1 is used as the baseline for set A2. The units marked with orange in set A2 demonstrate the differences between the two sets. The pattern that the model is expected to learn consists of everything other than the top right three nodes, which demonstrate either strong right activation (set A1) or strong left activation (set A2). During the testing phase, the model is presented with just the pattern it needed to learn, and is tested for its ability to recall either strong right or strong left activation. All training and testing sets were produced with the tool found here: </em><a href="https://github.com/AlexGordienko/Hippocampal-Dataset-Creation-Tool"><em>https://github.com/AlexGordienko/Hippocampal-Dataset-Creation-Tool</em></a></figcaption></figure><h3 id="training-and-testing"> Training and Testing</h3><p>	The pattern separation task was performed as follows. The model was initialized in its baseline, low, medium, or high cholinergic state, as described above. The model was then stepped through a Run, containing up to 20 Epochs. Each Epoch consisted of a training event and a testing event for both the A1 input and A2 input. The training event would push the A1 training input set to the &#x2018;Input&#x2019; layer, and allow the model to run for 100 cycles - arbitrary time units which allow the model to loop through the data a number of times. The same would then be done with the A2 unit, which would also run for 100 cycles. The testing event would then push the A1 testing input set to the &#x2018;Input&#x2019; layer, and expect the correct output from &#x2018;ECout&#x2019; after 100 cycles. The same would be done for A2. Once the Epoch was complete, the tests of A1 and A2 determine if the model has succeeded in learning both A1 and A2 by verifying that the activation pattern expected as output in ECout was reproduced to a satisfactory degree. If successful, the simulation would end, but if the model failed to learn either A1 or A2, or both, another Epoch would begin. Should another Epoch be needed, the model will continue this cycle of training and testing until the model either successfully learns the trial or unsuccessfully completes 20 Epochs, which constitutes a failure.</p><p>	The number of Epochs needed to learn the trial along with the unit activation values were logged for each run for analysis. Each of the low, medium, high, and baseline models were given 50 runs for each similarity condition, with an average number of Epochs needed being calculated and used as the metric of task performance.</p><h3 id="pattern-separation-analysis">Pattern Separation Analysis</h3><p>	In order to verify that the model was performing pattern separation during the task, as intended, additional analysis was conducted on the unit activation patterns in the hidden layers of the network. For each run and every similarity condition, the following analysis was conducted. The settled activity (after 99 of 100 cycles) of the first Epoch of every run was taken and the spearman correlation between the <em>A1</em> and <em>A2</em> trials was calculated for the unit activation pattern for every layer. From here, the correlation value of the given layer was subtracted from the layer preceding it following the rough hippocampal circuit of: ECin, DG, CA3, CA1, ECout. This means that the correlation value for a given run for the dentate gyrus layer was subtracted from the correlation value of the EC in layer for the same run. The aim was to observe what effect different levels of acetylcholine had on the ability of the hidden layers to decorrelate or correlate a given activation pattern.</p><h2 id="results"><strong>Results</strong></h2><p><strong>	</strong>A set of experiments were performed where the model was run for every condition for all tasks 50 times. The first experiment saw the inclusion of all cholinergic modifications described above with results shown in Figure 3. In Figure 3B, we can see that model performance is very similar up until 80% input similarity. At 90%, however, there is a distinction in performance with the high cholinergic state performing the best, the low cholinergic state performing the worst. Note that the lower the <em>y</em>-value at a given level of similarity, the better the model performance. Figure 3A shows a more in-depth look at how cholinergic state affects each hidden layer with the DG and CA1 layers being the most differentially affected by cholinergic state when all modifiers are active. Furthermore, the CA3 region demonstrates mostly positive correlation values across all similarity conditions, but the dentate gyrus and CA1 region flip from negative to positive correlation values and vice versa depending on the cholinergic condition.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh3.googleusercontent.com/rqnFiZMNhRK588Dr_J0hhDDcpxAislLJVZO3vh0j52_cXtt9P7E4HZLGONFq_IpLOmuR2rRbN24ap6By8BRS-fK5d61g0hCkWG4mZAR2suL96RG_dcHgK5LONUx_17l7T1gHF1Q8rXjiAQwTN-wzXZvH2GoYA8EVkyAhAIhUQA64CAyv8wbzvkmKoLNo" class="kg-image" alt loading="lazy"><figcaption><em>Figure 3. All cholinergic modifications implemented: DG inhibition, CA3 inhibition, CA3 Recurrent collaterals learning rate, CA3 to CA1 Schaffer collaterals learning rate, and theta rhythm amplitude. A) The spearman correlation values between the activation pattern of each layer subtracted from the spearman correlation of the preceding layer in the hippocampal circuit. B) The performance of the model on the pattern separation task given the cholinergic state. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task. The baseline model denoted by the grey line is the unmodified Emergent implementation of the Ketz, Morkonda, &amp; O&apos;Reilly, (2013) model and is the same in all further results.</em></figcaption></figure><p>	Figures 4 to 8 focus on model performance when all parameters are kept at baseline apart from one target parameter. The purpose of these experiments was to identify the effect of isolated cholinergic mechanisms on model performance and gain insight into how they contribute to model performance overall. Generally, we observe the trend of a high cholinergic state performing better on the pattern separation task than the low cholinergic state at high levels of input similarity with all models performing comparably at 60% input similarity or lower. All of the modifiers used in Figures 4 through 8 were also used in the final combined model with the results displayed in Figure 3.</p><p>	In Figure 4, only the dentate gyrus general layer inhibition parameter was manipulated. A modifier of 0.6 was used for the low cholinergic state, 0.7 for medium, 0.8 for high, and 1.0 for baseline. This modifier acted as the input into Equation 1, the output of which was multiplied by the baseline model parameter to yield the final parameter. Equation 1 was used as a processing step for the parameters of all mechanisms implemented in this model with the exception of the theta rhythm mechanism. In Figure 4A, we see that the<em> </em>DG layer maintains a correlation value under 0 regardless of the cholinergic state while the CA3 and CA1 regions remain mostly above 0. In Figure 4B, the baseline model took the longest to learn that task on the higher similarity trials while the high cholinergic state learned the fastest.<br></p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh5.googleusercontent.com/3KUsFBB81431XyCHBVdxcgo2Szw1dZR022cij3LXnukf53eWm2acy6YA2VaTrgiZAg3j8Ey_uH9NvFrJEvBEFw-fP3xDFOwanvb6h71yUBpA3hxM3nHZQJIDH64j58R1vAI48P2rkw4FCKPcTl4ZZSrLS7smIC7TA5D5aYKy0p8bgLzhir5uLDKYerug" class="kg-image" alt loading="lazy"><figcaption><em>Figure 4. Dentate Gyrus modifications only. These graphs demonstrate the effects of only modifying the DG layer general inhibition parameter. A) The correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only a manipulated DG general layer inhibition parameter. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><p>	In Figure 5, only the CA3 general layer inhibition parameter was manipulated. The low cholinergic state used a modifier of 0.8, the medium state used 0.9, and the high state used 1.3. In Figure 5A, The DG maintains a correlation value under 0 regardless of the cholinergic state while the CA3 region begins with a positive correlation which becomes negative as trial similarity increases. CA1 layer correlation remained positive throughout all conditions. Figure 5B shows that as the cholinergic modifier increased, the performance of the model on the pattern separation task improved.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh5.googleusercontent.com/wb0CSysA7dVhvaCP4B5Y7pqVB6z5zye71G45WnOMbopRlH-kp5Ob6OvlNJna_93f5QmqI-hI40tg9B6wDdJnxEiLQsuobl6V0wfk-js7ivgcW7XvBdlhTfxwMHd3qhGRBc-72T8KDRL_0zb5fugDDNICyNVxIBAfbYS_aOzuc6Fv2TXzG6-xtp6b5JGS" class="kg-image" alt loading="lazy"><figcaption><em>Figure 5. CA3 layer modifications only. These results show the impact of CA3 general inhibition modification on network correlation values and task performance. A) The median correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only a manipulated CA3 general layer inhibition parameter. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><p>	Figure 6 shows the effect of manipulating only parameters relevant to the CA3 recurrent collaterals: the learning rate and relative input weight scaling. The low cholinergic state used a modifier of 1.5, the medium state used 1 (the same as baseline), and the high state used 0.3. Figure 6A shows that the DG maintains a correlation value under 0 regardless of the cholinergic state while the CA3 region begins with a positive correlation which becomes negative as trial similarity increases. CA1 layer correlation remained positive throughout all conditions. In Figure 6B, we see that the low cholinergic condition performs worse than all the other conditions at 90% similarity.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh4.googleusercontent.com/YAp6MMTANxSmXcghiqq_ibj4NQDDu3kKx5NCXJgkaekay-W6H470JKHi8t0Yepa_tTYzZqB5PBuYqey9284H-j8Mip6bDcw5BcxeEoIaX66h0yCnOrHZnt6J3Jg6A9UJ0LSmPLNEuGuRiMsHn_GI3fwET9pDcm5llBfg96GojNJ-xeMBWcav9yN4Xe8u" class="kg-image" alt loading="lazy"><figcaption><em>Figure 6. CA3 recurrent collateral modifications only. These results show how model performance changed depending on how the learning rate and relative weight scaling strength of the CA3 recurrent collaterals was altered to simulate a particular cholinergic state. A) The median correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only the manipulated CA3 recurrent collaterals learning and weight scaling parameters. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><p>	In Figure 7, only the CA3 to CA1 Schaffer collaterals were modified based on cholinergic level. The low cholinergic state used a modifier of 1.3, the medium state used 1.2, and the high state used 0.5. Figure 7A shows that the DG maintains a correlation value under 0 regardless of the cholinergic state while the CA3 region begins with a positive correlation which becomes negative as trial similarity increases. CA1 layer correlation remained positive throughout all conditions. In Figure 7B, we see that the low cholinergic state performed worse than the medium, high, and baseline states at 90% input similarity. Otherwise all models performed similarly for all other conditions.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh4.googleusercontent.com/mgZ_nL-YBlmtsElesMTUNe1KUhEiAavtF051GBZ9aAUxJoOQw3Q7bbF7IsV8lWT9EryBv30Sn-BBa1aDfAoMO-RvJ5zBfdzocSnZ37wU1OOhZCmbn57J615hknFa1dMQCHIY8xOuMy7S9PGC7owM4gT4r9JUT0xDbNZmDvpQKzR1GU4yWsF0VLjjPICc" class="kg-image" alt loading="lazy"><figcaption><em>Figure 7. CA3 to CA1 Schaffer collateral modifications only. These results show how model performance changed depending on how the learning rate and weight scaling strength of the Schaffer collaterals was altered to simulate a particular cholinergic state. A) The median correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only the manipulated CA3 to CA1 Schaffer collaterals learning and weight scaling parameters. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><p>	In Figure 8, only the theta rhythm manipulations were included. &#xA0;The low cholinergic state used a theta modifier of 0.4, the medium state used 0.3, and the high state used 0 (same as baseline). Unlike the other modifiers, the theta modifier was not inputted into Equation 1, and instead directly affected how the network learned in theta peaks and theta troughs. In Figure 8A, we see that the DG maintains a correlation value under 0 regardless of the cholinergic state for all states with the exception of the low cholinergic state, which saw a correlation slightly over 0 for some similarity conditions. The CA3 region generally remained above 0, but as the trial similarity increased, the correlation fell below 0. The CA1 layer correlation remained positive throughout all conditions. In Figure 8B, we once again observe that lower levels of simulated acetylcholine resulted in better task performance overall.</p><p>	Figures 6A and 7A show a particularly small difference between correlation values depending on cholinergic state with the changes in these cases affecting the projections between regions and not the regions themselves. Despite this, there are still noticeable differences in model performance with a given cholinergic state in Figure 6B and Figure 7B. Figures 4A, 5A, and 8A show the greatest differences in correlation of the low, medium, and high cholinergic states and the baseline state.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh6.googleusercontent.com/UF6Vm0hwHeGhONLqHl3rL1rCWbnJU2sAXf0zDFk4nuzEQ5ZZj12OJ1OfHKPIZdZ4VXJgmtEsh3EZ_udisexq_szPr729fEJo0diiIsilYaaXnS6V7zTl2ogVi_Xlu6b3j2y7-TSnSC1hwO9G8M11XISqkNnao7d8XYCOqOoVPUDxuQeMSbNuUoN-8wy9" class="kg-image" alt loading="lazy"><figcaption><em>Figure 8. Theta amplitude modifications only. Here, only theta modification was used to simulate different cholinergic states. A) The median correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only the manipulated theta modifiers. Since the high cholinergic state was the same as the baseline model, there is no green line visible. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><p>	Finally, Figure 9 demonstrates model behaviour when all of the selected inhibitory mechanisms of acetylcholine have been implemented, but the theta amplitude remains at baseline for all conditions. The parameters used to model each of the findings listed were the same as the ones described in the individual experiments in Figures 4-7. The theta modifier was set to 0 (same as baseline) for all conditions. In Figure 9A, we see the DG correlation values remain under 0 for all conditions. The CA3 region correlation values remain over 0 for all conditions with the exception of the baseline condition which crosses over into negative correlation values as trial similarity increases. The CA1 region retains a positive correlation for all conditions. We also note that the CA3 region and CA1 region correlations for the low, medium, and high conditions stray from the baseline condition by a large margin, but the DG correlations stay roughly on par with the baseline. Figure 9B shows that the baseline model performs significantly worse than all the other conditions in the 90% similarity trial while the high and medium cholinergic state perform roughly the same. The low cholinergic state, however, performs significantly better than all other models in the 90% similarity case.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://lh6.googleusercontent.com/ILG0f1EBbjAxJDu_R2EkC6W-agx4wy5F73z42PGOPdmk8h7unaCdtpcvAC3CTDBBvooBifYG0K86OGKEYrfuj8V6hJsG6bIO215h3uX3WVQN9F9gMuOF1ZGQuLiXkcvpcIG4IB1fsjJIcVjrOjDybDO3nwU5s73bRtt1APNRgG_S8SHHfUulscDeCwOJ" class="kg-image" alt loading="lazy"><figcaption><em>Figure 9. Inhibitory parameter modification only. Here, all parameters that had to do with biological inhibitory findings were included. That is, DG inhibition, CA3 inhibition, CA3 recurrent collateral inhibition, and CA3 to CA1 Schaffer collateral inhibition. Theta modification was left out to investigate the interplay between only the inhibitory parameters. A) The correlation values of the given hidden layer subtracted against the preceding layer. B) Model task performance with differential cholinergic states simulated using only the manipulated inhibitory modifiers. The bars surrounding each point denote the standard error for the mean number of Epochs needed to successfully learn the given task.</em></figcaption></figure><h2 id="discussion"><strong>Discussion</strong></h2><p>	This work provides a promising first step for updating previous well known cholinergic models of the hippocampus, namely Hasselmo (2006), which focused on altering levels of inhibition in specifically the CA3 recurrent connections and in the CA3 layer. Building on previous work, my model instantiation makes use of error-driven learning and theta-rhythm simulation to create a more modern and robust working cholinergic model.</p><p>	With five different modifications made to the model to simulate particular cholinergic states, we can look at both the modifications&#x2019; individual effects on task performance and correlation effects as well as cumulatively based on the results in Figures 3 through 9.</p><h3 id="all-modifications"><strong>All Modifications</strong></h3><p>	Figure 3 displays the combined effects of all cholinergic modifications and, at the 90% similarity case in Figure 3B, shows that the low cholinergic state performs similarly to the baseline model, taking an average of 14-15 Epochs to learn the task where the medium cholinergic state takes around 12-13 and the high cholinergic state takes about 10. So, by simulating the biological effects of acetylcholine discussed previously: increased dentate gyrus inhibition, increased CA3 inhibition, reduced CA3 recurrent collateral learning, reduced Schaffer collateral learning, and decreased theta amplitude, we can confirm that a high cholinergic state significantly improves pattern separation task performance as compared to a low cholinergic state. However, when we look at Figure 3A and analyze how the input patterns are decorrelated or correlated across layers, we see that the picture is not necessarily so clear. First, it is important to note that all correlations for every hidden layer will tend to 0 at 100% input similarity as the <em>A1</em> and <em>A2</em> trials are identical for that trial, resulting in identical activation patterns, and thus perfect spearman correlation values of 1. Thus, if you subtract a given layer&#x2019;s 100% similarity correlation of 1 from the preceding layer&#x2019;s correlation value of 1, you will always end up with a net 0 difference in correlation. What matters here is how correlation changes up until the 100% input similarity condition. Since pattern separation is, by definition, a decorrelation of similar inputs, we can say that pattern separation is occurring in a given layer for a given condition if the correlation value is less than 0, as this will imply that the current layer had a lesser correlation than the layer preceding it, and was thus decorrelating. Conversely, if the correlation value is above 0, pattern completion is implied. In Figure 3A, we see that while the baseline dentate gyrus pattern separates for all similarity conditions - in line with its expected function given its known sparsity and role in pattern separation, both the low and medium cholinergic conditions actually pattern complete for similarity conditions of 40% and up. On the other hand, the CA1 region, known for its role in pattern completion, actually starts conducting pattern separation in the low and medium cholinergic conditions after 50% input similarity. This finding seems to contradict intuition as one would assume that the more challenging a pattern separation task became, the more the dentate gyrus would need to pattern separate, complemented by more extensive pattern completion by the CA1.</p><p>	One possible explanation here is that, in the low cholinergic state, the dentate gyrus general layer inhibition parameter actually drops slightly lower than the CA1 layer general inhibition with 2.28 and 2.4 respectively, causing the CA1 region to be more effective at pattern separation than the dentate gyrus due to its higher sparsity, resulting in the observed role swap. This is not the case in the high cholinergic level where the dentate gyrus general inhibition is at 3.05 whereas the CA1 general inhibition remains at 2.4. One question that remains to be answered following this logic, is why the DG and CA1 swap roles in the medium cholinergic condition where dentate gyrus inhibition is 2.69 while CA1 inhibition is still 2.4. On its own, this question is difficult to answer as we are observing all of the modelled cholinergic effects affecting each other, but a more granular investigation of each effect provides a clearer picture.</p><h3 id="dentate-gyrus-inhibition"><strong>Dentate Gyrus Inhibition</strong></h3><p>	Figure 4 targets dentate gyrus inhibition and here we begin to see more explicit support for Pabst et al. (2016) when looking at the dentate gyrus graph in Figure 4A. We see that for most similarity conditions, higher DG inhibition directly implies higher levels of pattern separation. The baseline model offers the highest level of inhibition: 3.8, followed by the values mentioned in Table 1 for high, medium, and low cholinergic states. We also see complementary results in the CA1 region, with higher levels of DG inhibition requiring higher levels of CA1 pattern completion. The effect that DG general inhibition modulation has on pattern separation task performance is not as straightforward, however. We appear to get conflicting results with the baseline performing the poorest followed by the medium, then low cholinergic state - with the high cholinergic state performing the best. The results in Figure 4B seem to imply that model task performance, while instructive, is not solely indicative of expected pattern separation performance.</p><p>	One possible explanation for this observation is that despite the task being designed around the idea of needing to separate out two increasingly similar inputs, pattern completion must still play a role in model performance, as the model is expected to reproduce the proper strong left or strong right pattern depending on which pattern it receives as input. Thus, a solution targeting exclusively pattern separation ability will not necessarily produce the most performant model. However, model performance coupled with the correlation graphs can help explain more clearly exactly what the effects of certain parameter manipulations imply.</p><h3 id="ca3-inhibition">CA3 Inhibition</h3><p>	The effects of CA3 region general inhibition in Figure 5 are more intuitively defined with higher layer inhibition implying better task performance. The worst performer was the low cholinergic state with a 0.8 modifier, followed by medium with 0.9, baseline with 1, and high with 1.3 being the best performer. The interesting insight here is that Figure 5A did not reveal any major differences across conditions with all layers grouping close to the baseline despite the very clear differences in pattern separation task performance. Though this particular mechanism of cholinergic effect is not drawn directly from any biological research, the consistent effect may be indicative of the fact that increased acetylcholine does increase general region inhibition alongside the known effects of increasing CA3 recurrent collateral inhibition (Hasselmo et al., 1995). Despite the inconclusive nature of Figure 5A, further testing in the form of a correlational analysis in the last training Epoch, after all the learning has occurred, as opposed to the first Epoch as performed here, might reveal some differences, particularly in the CA3 region correlations as CA3 recall to the CA1 region is an important part of the pattern completion procedure when the model produces its output.</p><h3 id="ca3-recurrent-collaterals"><strong>CA3 Recurrent Collaterals</strong></h3><p>	The inclusion of the CA3 recurrent collateral suppression method was inspired by Hasselmo et al. (1995) with their findings showing that low levels of acetylcholine in the CA3 recurrent collaterals pushed the layer to recall existing stored patterns, while high levels pushed the layer to learn new patterns without the help of previously stored patterns. Despite this existing evidence, the suppression of the learning rate and input weight scaling of the CA3 recurrent collateral projections - mimicking inhibition - did not seem to lead to much better pattern separation task performance with Figure 6B showing the low cholinergic state performing the worst but all other states performing similarly to each other. Furthermore, there were no major differences between correlations in Figure 6A as all correlations remained near the baseline across similarity conditions. These findings do not necessarily go against the Hasselmo et al. (1995) claim that increasing inhibition in the CA3 recurrent collaterals bolsters pattern separation, as the current model does not directly increase inhibition in these projections since a parameter like this does not exist for projection types. Further experiments should aim to differently modify the learning rate of the projections and the input weight scaling to more closely mimic increases in inhibition. Concretely, additional acetylcholine may instead increase the rate of learning but decrease the weight scaling as a means to illustrate learning without using recall, as suggested in the Hasselmo et al. (1995) study.</p><h3 id="ca3-to-ca1-schaffer-collaterals">CA3 to CA1 Schaffer Collaterals</h3><p>	The Schaffer collateral modifications did yield slightly more differentiated results for model performance for the 90% similarity trial than the CA3 recurrent collaterals did. In Figure 7B, the low cholinergic state performing the worst followed by medium, high, and baseline all performing slightly better, but the results are still quite similar to the CA3 recurrent collateral results in Figure 6. Concretely, there were no major and consistent differences in correlations in Figure 7A with all conditions roughly following the baseline in all tests. This mechanism was intended to replicate Hasselmo and Schnell (1994) and their theory that increased acetylcholine biases the CA1 to ECin rather than to CA3. Thus, the learning rate of these projections was reduced in the high cholinergic state while being increased in the low cholinergic state, aiming to replicate the bias. Future experiments targeting these projections should aim to modify alternative parameters related to the suppression of the Schaffer collaterals or, alternatively, improve the strength of ECin to CA1 projections to further strengthen the bias.</p><h3 id="theta-amplitude">Theta Amplitude</h3><p>	The effect of the theta manipulation mechanism did yield significant and interesting results to both correlation values and task performance in Figure 8. First, in Figure 8B, the low cholinergic state with the lowest theta amplitude performed significantly worse than the medium and high states (the high state was equivalent to the baseline). Next, in Figure 8A, higher theta amplitudes seemed to improve the extent of pattern separation in the dentate gyrus and improved the extent of pattern completion in the CA1 in a complimentary fashion. The CA3 region saw a slight increase in pattern separation given an increased theta amplitude. It is not straightforward, however, to state that this result appears to support the findings of Zhang et al. (2010) or Vandecasteele et al. (2014) as the increase of the theta rhythm amplitude was directly and purposefully tied to an increase in acetylcholine in the model with no causality involved. However, the idea that enhanced theta power improves pattern separation performance in the hippocampus does provide additional insight into why theta rhythms may be crucial for governing pattern completion and pattern separation in the HPC and lends further support to the underlying key ideas behind the Complementary Learning Systems model (McClelland, McNaughton, &amp; O&#x2019;Reilly, 1995).</p><h3 id="inhibitory-effects-only"><strong>Inhibitory Effects Only</strong></h3><p>	Finally, the most surprising - and seemingly contradictory - result was shown in Figure 9B, where the low cholinergic state model outperformed the baseline, medium, and high cholinergic state models on all high similarity conditions despite the fact that on each individual tested inhibitory result (Figures 4-7), the low cholinergic state performed worse than the others. But given the correlation results in Figure 9A, the model performance may have more to do with limitations of the task provided and how the hidden layers were able to adapt to the new parameters than portray evidence against the various cholinergic mechanisms discussed above. Concretely, all the effects together not only decreased the degree of pattern separation in the DG as compared to the baseline, but also decreased the degree of pattern completion in the CA1. Furthermore, the baseline model saw the CA3 region tend towards pattern separation for high similarity trials whereas the combined inhibitory models did the opposite and remained firmly on the pattern completion side. Interestingly, all three of the tested models performed significantly better overall on the tasks than the baseline did, but this calls into question if the parameters selected for the different cholinergic states normalized the parameters of each hidden layer too much, which caused the DG, CA3, and CA1 to act as three generic hidden layers and perform well on the task simply because of that. In a biologically based hippocampus, these layers might have more distinct features which may sacrifice task performance for biological relevance. This can be validated in future experiments by maintaining layer size, but configuring all hidden layers with the same parameters and testing how this model handles the task.</p><h3 id="conclusions-and-future-directions">Conclusions and Future Directions</h3><p>	Though there continue to be a number of worthwhile experiments left to perform on this model to get to the bottom of why certain mechanisms perform the way they do, the results presented above are supportive of two key findings. First, acetylcholine increases inhibition in the dentate gyrus and results in stronger pattern separation. Second, theta rhythm amplitude is critical to model pattern separation ability with higher levels of acetylcholine and higher theta amplitudes implying increased pattern separation. However, there are a number of additional extensions besides the ones discussed above that would improve the utility of the models I have created when targeting the eventual goal of learning more about human hippocampal behaviour and the specific role that acetylcholine plays therein.</p><p>	First and foremost, the model will be validated against human behavioural pattern separation results with the goal of providing granular insight into cholinergic activity within the human hippocampus based on a particular participant&#x2019;s PS task results. If the model can be tuned to perform similarly to a healthy control group of participants, it could be possible to identify people who may have cholinergic deficits from behaviour alone. Similarly, using participant fMRI data to inform the model of expected pattern separation task performance based on observed basal forebrain integrity would extend the use-cases of this model even further.</p><p>	Another extension of the current research would be to simulate cholinergic activity in a continuous manner, as opposed to relying on discrete states to produce results. This could involve the modelling and implementation of a basal forebrain region with manipulatable integrity parameters used to simulate the extent to which an individual would be able to fluctuate cholinergic levels in their hippocampus. Using participant fMRI data to further refine the model has the potential to provide even more precise information on potential cholinergic deficits of participants who perform abnormally on pattern separation tasks.</p><p>	Though the question of why we have the ability to remember past memories in vivid detail, but also sometimes fail to remember things that we know, goes unanswered, the model instantiated here has taken a step towards showing that complex observable biological phenomena in living brains can be modelled and reinforced in a computational setting that can hopefully begin to reveal the specifics of how complex neuromodulatory interactions govern neural behaviour on a scale more specific than possible in in-vivo models. But, despite the fact that this research leaves many questions open to future work, the current state of the project is encouraging - with data corroborating previous models along with biological evidence and creating a strong foundation from which to address deeper and more intricate questions later on.</p><h2 id="references"><strong>References</strong></h2><p>Aisa, B., Mingus, B., &amp; O&#x2019;Reilly, R. (2008). The Emergent neural modeling system. <em>Neural Networks</em>, <em>21</em>(8), 1146&#x2013;1152. https://doi.org/10.1016/j.neunet.2008.06.016</p><p>Amit, D. J. (1992). <em>Modeling brain function: The world of attractor neural networks</em>. Cambridge university press.</p><p>Apartis, E., Poindessous-Jazat, F. R., Lamour, Y. A., &amp; Bassant, M. H. (1998). 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A proposed function for hippocampal theta rhythm: separate phases of encoding and retrieval enhance reversal of prior learning. <em>Neural Computation</em>, <em>14</em>(4), 793&#x2013;817. https://doi.org/10.1162/089976602317318965</p><p>Hasselmo, M. E., &amp; Schnell, E. (1994). Laminar selectivity of the cholinergic suppression of synaptic transmission in rat hippocampal region CA1: computational modeling and brain slice physiology. <em>Journal of Neuroscience</em>, <em>14</em>(6), 3898&#x2013;3914.</p><p>Hasselmo, M. E., Alexander, A. S., Dannenberg, H., &amp; Newman, E. L. (2020). Overview of computational models of hippocampus and related structures: Introduction to the special issue. <em>Hippocampus</em>, <em>30</em>(4), 295&#x2013;301. https://doi.org/10.1002/hipo.23201</p><p>Holt, W., &amp; Maren, S. (1999). Muscimol inactivation of the dorsal hippocampus impairs contextual retrieval of fear memory. <em>Journal of Neuroscience</em>, <em>19</em>(20), 9054&#x2013;9062.</p><p>Kelso, S. R., Ganong, A. H., &amp; Brown, T. H. (1986). Hebbian synapses in hippocampus. <em>Proceedings of the National Academy of Sciences</em>, <em>83</em>(14), 5326&#x2013;5330.</p><p>Ketz, N., Morkonda, S. G., &amp; O&#x2019;Reilly, R. C. (2013). Theta Coordinated Error-Driven Learning in the Hippocampus. <em>PLoS Computational Biology</em>, <em>9</em>(6). https://doi.org/10.1371/journal.pcbi.1003067</p><p>Kramis, R., Vanderwolf, C. H., &amp; Bland, B. H. (1975). Two types of hippocampal rhythmical slow activity in both the rabbit and the rat: relations to behavior and effects of atropine, diethyl ether, urethane, and pentobarbital. <em>Experimental Neurology</em>, <em>49</em>(1), 58&#x2013;85.</p><p>Lee, M. G., Chrobak, J. J., Sik, A., Wiley, R. G., &amp; Buzsaki, G. (1994). Hippocampal theta activity following selective lesion of the septal cholinergic system. <em>Neuroscience</em>, <em>62</em>(4), 1033&#x2013;1047.</p><p>Levin, E. D., McClernon, F. J., &amp; Rezvani, A. H. (2006). Nicotinic effects on cognitive function: behavioral characterization, &#xA0;pharmacological specification, and anatomic localization. <em>Psychopharmacology</em>, <em>184</em>(3&#x2013;4), 523&#x2013;539. https://doi.org/10.1007/s00213-005-0164-7</p><p>Lubenov, E. V, &amp; Siapas, A. G. (2009). Hippocampal theta oscillations are travelling waves. <em>Nature</em>, <em>459</em>(7246), 534&#x2013;539. https://doi.org/10.1038/nature08010</p><p>Martinez, J. L., &amp; Derrick, B. E. (1996). Long-Term Potentiation and Learning. <em>Annual Review of Psychology</em>, <em>47</em>(1), 173&#x2013;203. https://doi.org/10.1146/annurev.psych.47.1.173</p><p>McClelland, J. L., McNaughton, B. L., &amp; O&#x2019;Reilly, R. C. (1995). Why there are complementary learning systems in the hippocampus and neocortex: &#xA0;insights from the successes and failures of connectionist models of learning and memory. <em>Psychological Review</em>, <em>102</em>(3), 419&#x2013;457. https://doi.org/10.1037/0033-295X.102.3.419</p><p>McClelland, J. L., Rumelhart, D. E., Group, P. D. P. R., &amp; others. (1986). Parallel distributed processing. <em>Explorations in the Microstructure of Cognition</em>, <em>2</em>, 216&#x2013;271.</p><p>Mitsushima, D., Sano, A., &amp; Takahashi, T. (2013). A cholinergic trigger drives learning-induced plasticity at hippocampal synapses. <em>Nature Communications</em>, <em>4</em>. https://doi.org/10.1038/ncomms3760</p><p>Pabst, M., Braganza, O., Dannenberg, H., Hu, W., Pothmann, L., Rosen, J., &#x2026; Beck, H. (2016). Astrocyte Intermediaries of Septal Cholinergic Modulation in the Hippocampus. <em>Neuron</em>, <em>90</em>(4), 853&#x2013;865. https://doi.org/10.1016/j.neuron.2016.04.003</p><p>Packard, M. G., &amp; McGaugh, J. L. (1996). Inactivation of hippocampus or caudate nucleus with lidocaine differentially affects expression of place and response learning. <em>Neurobiology of Learning and Memory</em>, <em>65</em>(1), 65&#x2013;72.</p><p>Richter, N., Allendorf, I., Onur, O. A., Kracht, L., Dietlein, M., Tittgemeyer, M., &#x2026; Kukolja, J. (2014). The integrity of the cholinergic system determines memory performance in healthy elderly. <em>NeuroImage</em>, <em>100</em>, 481&#x2013;488. https://doi.org/10.1016/j.neuroimage.2014.06.031</p><p>Rogers, J. L., &amp; Kesner, R. P. (2004). Cholinergic Modulation of the Hippocampus during Encoding and Retrieval of Tone/Shock-Induced Fear Conditioning. <em>Learning and Memory</em>, <em>11</em>(1), 102&#x2013;107. https://doi.org/10.1101/lm.64604</p><p>Rubinov, M. (2015). Neural networks in the future of neuroscience research. <em>Nature Reviews Neuroscience</em>, <em>16</em>(12), 767. https://doi.org/10.1038/nrn4042</p><p>Rudy, J. W. (2018). <em>The Neurobiology of Learning and Memory</em> (Second Edi). Sinauer Associate, Inc. Publishers.</p><p>Sahay, A., Wilson, D. A., &amp; Hen, R. (2011). Pattern separation: a common function for new neurons in hippocampus and olfactory bulb. <em>Neuron</em>, <em>70</em>(4), 582&#x2013;588. https://doi.org/10.1016/j.neuron.2011.05.012</p><p>Schapiro, A. C., Turk-Browne, N. B., Botvinick, M. M., &amp; Norman, K. A. (2017). Complementary learning systems within the hippocampus: A neural network modelling approach to reconciling episodic memory with statistical learning. <em>Philosophical Transactions of the Royal Society B: Biological Sciences</em>, <em>372</em>(1711). https://doi.org/10.1098/rstb.2016.0049</p><p>Tort, A. B. L., Komorowski, R. W., Manns, J. R., Kopell, N. J., &amp; Eichenbaum, H. (2009). Theta&#x2013;gamma coupling increases during the learning of item&#x2013;context associations. <em>Proceedings of the National Academy of Sciences</em>, <em>106</em>(49), 20942&#x2013;20947.</p><p>Vandecasteele, M., Varga, V., Ber&#xE9;nyi, A., Papp, E., Barth&#xF3;, P., Venance, L., &#x2026; Buzs&#xE1;ki, G. (2014). Optogenetic activation of septal cholinergic neurons suppresses sharp wave ripples &#xA0;and enhances theta oscillations in the hippocampus. <em>Proceedings of the National Academy of Sciences of the United States of America</em>, <em>111</em>(37), 13535&#x2013;13540. https://doi.org/10.1073/pnas.1411233111</p><p>Vertes, R. P. (2005). Hippocampal theta rhythm: A tag for short&#x2010;term memory. <em>Hippocampus</em>, <em>15</em>(7), 923&#x2013;935.</p><p>Xu, C., Datta, S., Wu, M., &amp; Alreja, M. (2004). Hippocampal theta rhythm is reduced by suppression of the H&#x2010;current in septohippocampal GABAergic neurons. <em>European Journal of Neuroscience</em>, <em>19</em>(8), 2299&#x2013;2309.</p><p>Zhang, H., Lin, S.-C., &amp; Nicolelis, M. A. L. (2010). Spatiotemporal coupling between hippocampal acetylcholine release and theta oscillations in vivo. <em>Journal of Neuroscience</em>, <em>30</em>(40), 13431&#x2013;13440.</p>]]></content:encoded></item><item><title><![CDATA[Dynamic image loading with NextJS]]></title><description><![CDATA[This short blog post is to provide an example of dynamically serving content (images in this case) in NextJS. Over the last few years, Next has seen its method of static file storage change, so figuring out how to dynamically display this content can be a bit confusing.]]></description><link>https://blog.alexgordienko.com/dynamic-image-loading-with-nextjs/</link><guid isPermaLink="false">5f30a9c98c521071d88ebc28</guid><category><![CDATA[Code]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Mon, 10 Aug 2020 02:31:51 GMT</pubDate><content:encoded><![CDATA[<p>This short blog post is to provide an example of dynamically serving content (images in this case) in NextJS. </p><p>Over the last few years, Next has seen its method of static file storage change, so figuring out how to dynamically display this content can be a bit confusing.</p><p>I recently ran into an issue where I was loading cards with images in a loop, and my solution using <a href="https://www.npmjs.com/package/next-images">next-images</a> suddenly stopped working in production. Here is the code that solved the problem. All images used in the example below are stored in <code>/public</code>.</p><pre><code class="language-JS">import React, { Component } from &quot;react&quot;;

class Team extends Component {
  state = {
    members: [
      {
        id: 1,
        name: &quot;Richard Hendricks&quot;,
        title: &quot;CEO&quot;,
        image: &quot;/RichardHendrick.png&quot;
      },
      {
        id: 2,
        name: &quot;Jared Dunn&quot;,
        title: &quot;COO&quot;,
        image: &quot;/JaredDunn.png&quot;
      },
      {
        id: 3,
        name: &quot;Bertram Gilfoyle&quot;,
        title: &quot;CTO&quot;,
        image: &quot;/BertramGilfoyle.png&quot;
      }
    ]
  };
  render() {
    return (

      &lt;div className=&quot;flex flex-wrap justify-center&quot;&gt;
        {this.state.members.map(member =&gt; (
          &lt;div className=&quot;w-full md:w-1/3&quot;&gt;
            &lt;div
              key={member.id}
              className=&quot;bg-dark text-white&quot;
            &gt;
              &lt;div className=&quot;mx-5 py-4&quot;&gt;
                &lt;h3 className=&quot;font-bold text-lg&quot;&gt;{member.name}&lt;/h3&gt;
                &lt;h5 className=&quot;text-gray-500&quot;&gt;{member.title}&lt;/h5&gt;
              &lt;/div&gt;
              &lt;div className=&quot;w-full h-64 rounded-b-lg bg-cover bg-center&quot; style={{ backgroundImage: `url(${member.image})` }}&gt;
              &lt;/div&gt;
            &lt;/div&gt;
          &lt;/div&gt;
        ))}
      &lt;/div&gt;
    );
  }
}

export default Team;
</code></pre><p>Notice that the code loops through <code>members</code> (which can be loaded in from your db or elsewhere in the application), but when it comes to loading the images in <code>backgroundImage</code>, the following code does the trick: </p><pre><code>backgroundImage: `url(${member.image})`
</code></pre><p>Where <code>member.image</code> is replaced by a path such as <code>/RichardHendrick.png</code>.</p><p>Previously, with <code>next-images</code>, the solution that worked was:</p><pre><code>backgroundImage: `url(${require(`../public/${member.image}`)})`</code></pre><p>This linked directly to where the images were stored in the application, but became problematic in production, as Next would no longer understand what that path meant when compiling.</p><p>You can find Next&apos;s docs on basic static file serving <a href="https://nextjs.org/docs/basic-features/static-file-serving">here</a>, but in short, it recommends that you store your images in <code>/public</code> in your project, and access them with <code>/my-image.png</code>, without any extra importing or any additional libraries.</p><p>I hope you found this useful, if you have any questions, you can find me <a href="https://twitter.com/alexgordienko_">@alexgordienko_</a>.</p>]]></content:encoded></item><item><title><![CDATA[Saving time with Aliasing in Unix]]></title><description><![CDATA[This is a quick post about some wonderful time-saving functionality you can add to your Linux or macOS machine (sorry Windows) when you find yourself using the terminal often. We'll take a look at creating aliases for your machine.]]></description><link>https://blog.alexgordienko.com/saving-time-with-aliasing-in-unix/</link><guid isPermaLink="false">5ed06fed8c521071d88ebb93</guid><category><![CDATA[Code]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Fri, 29 May 2020 02:49:44 GMT</pubDate><content:encoded><![CDATA[<p>This is a quick post about some wonderful time-saving functionality you can add to your Linux or macOS machine (sorry Windows) when you find yourself using the terminal often.</p><p>Especially if you <code>ssh</code> into various machines frequently, whether it be for accessing and working with data, maintenance, problem solving because your docker swarm isn&apos;t behaving properly, or any other of a multitude of reasons, you likely know how arduous it is to find or type out the appropriate <code>ssh</code> script every single time.</p><p>Aliasing commands on your machine is the simplest way to automate these tasks and speed up your workflow, taking commands like </p><pre><code>ssh -L 1010:127.0.0.1:1010 username@100.1.100.100 -p 10</code></pre><p> and replacing them with something as simple as typing <code>work</code>.</p><h3 id="set-up-aliasing">Set up Aliasing</h3><p>First, open up your preferred shell. We&apos;ll be using <code>bash</code> for this guide. </p><p>Next, find the configuration file for your shell. For <code>bash</code>, this will be <code>.bash_profile</code>.</p><p>Open up with file with your preferred editor. We&apos;ll use <code>nano</code> for simplicity: </p><pre><code>nano ~/.bash_profile</code></pre><p>There may already be content in this file left behind by other installers (Anaconda, for example) but you don&apos;t need to worry about any of it. </p><p>Scroll to the bottom of the file and on a new line, place your alias. The syntax for this is: </p><pre><code>alias &lt;yourcommand&gt;=&apos;&lt;full command&gt;&apos;</code></pre><p>In practice, this looks something like: </p><pre><code>alias cb=&apos;cd ..&apos;</code></pre><p>Or, in the case of an <code>ssh</code> command: </p><pre><code>alias work=&apos;ssh &lt;yourUsername&gt;@100.100.100.100 -p 10&apos;</code></pre><p>You can call your aliases whatever is most convenient for you, but ensure that your alias is one word and does not interfere with other <code>bash</code> commands.</p><p>Next, save the file by writing out with <code>^O</code>, then exit <code>nano</code> with <code>^X</code>. Lastly, restart your terminal or open a new terminal window. To test that you have succeeded in creating an alias, type <code>alias</code> into the command line and you should see your newly-created alias listed. </p><p>From here, just type the alias you created anytime you need that specific command and enjoy zooming around your terminal!</p>]]></content:encoded></item><item><title><![CDATA[Predicting Patient Responsiveness to rTMS Depression Treatment by Leveraging EEG Data.]]></title><description><![CDATA[This review looks at a recent study that uses EEG results to predict TRD patient responsiveness. It was found that responders have a consistently higher level of fronto-midline theta power than non-responders and that gamma-connectivity increases in responders...]]></description><link>https://blog.alexgordienko.com/predicting-patient-responsiveness-to-rtms-depression-treatment-by-leveraging-eeg-data/</link><guid isPermaLink="false">5e5578038c521071d88ebb06</guid><category><![CDATA[Neuroscience]]></category><category><![CDATA[Research]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Tue, 25 Feb 2020 20:21:59 GMT</pubDate><content:encoded><![CDATA[<h2 id="abstract">Abstract</h2><p>Though it is known that repetitive transcranial magnetic stimulation (rTMS) works for some patients with treatment resistant depression (TRD), a significant number of TRD patients do not respond to rTMS. Since it is resource-intensive for patients and clinics to conduct rTMS treatments, a predictive model based on accessible and non-invasively collected data for determining which patients will or will not react to rTMS would prove very useful. While predictors do exist, the data needed for them are often challenging to acquire or the models are not very accurate. This review looks at a recent study that uses EEG results to predict TRD patient responsiveness. It was found that responders have a consistently higher level of fronto-midline theta power than non-responders and that gamma-connectivity increases in responders while staying the same in non-responders as treatment continues. Using 30 features from EEG data across 39 participants, a predictive model was created and demonstrated a 91% ac-curacy for determining if a given patient will respond to rTMS treatment or not.</p><h2 id="introduction">Introduction</h2><p>According to a recent study conducted by the World Health Organization, over 250 million people worldwide suffer from depression (James et al, 2018). Though a variety of psychiatric and medical treatments exist for clinically depressed individuals, up to 20% of patients do not respond to standard treatments and have what is known as Treatment Resistant Depression (TRD) (Fava et al, 2003; Rush et al, 2006). This has led researchers to develop innovative ways to treat TRD patients, one of which is repetitive transcranial magnetic stimulation (rTMS). Though rTMS has been around for decades as a non-invasive treatment, its utility in depression treatment vs sham rTMS treatment is still regularly questioned (Amad et al, 2019), though supporting evidence is increasing (Kaster et al, 2019) and it is well accepted in the scientific community that the right kind of rTMS can improve the condition of TRD patients (Griffiths et al, 2019).</p><p>Despite the demonstrated effectiveness of rTMS, over 60% of TRD patients still do not respond to rTMS treatment (Berlim et al, 2014). Since rTMS treatment is costly and time consuming for both clinics and their patients (McClintock et al, 2018), the scientific and medical community would benefit significantly a predictive mechanism able to distinguish which patients could respond to rTMS treatment before beginning the 6-8 week treatment process.</p><p>There have been studies that used patient fMRI results as predictors for rTMS effectiveness (Drysdale et al, 2017), but these scans are also resource intensive on top of excluding patients who cannot have fMRIs performed. Another non-invasive method of collecting baseline patient data for predictive analysis is to conduct an electroencephalography scan (EEG). Only one other study by Arns et al, 2012 has made use of EEG results to predict patient reaction to rTMS treatment and found that 54% of non-responders could have been identified before beginning treatment, based on their baseline results. This study, however, only made use of one EEG scan before all testing began, where additional scans in the early stages of rTMS treatment could offer a more accurate prediction of patient responsiveness.</p><p>The current study aims to expand on these findings and improve the percent of non-responders identified by using data collected from each patient&#x2019;s baseline along with a separate EEG scan after the beginning of rTMS treatment. Since the brains of patients responding to rTMS begin to show markers of change in cognitive function as a result of the treatment (Hoy et al, 2012), additional EEGs can be performed to add confidence to whether or not rTMS treatment would be useful for a given patient.</p><p>To do this, several noteworthy EEG outputs will be tracked for patients during the baseline test and follow up tests. Concretely, it is known that working memory (WM) activity is abnormally inhibited in depressed patients (Segrave et al, 2010) and that fronto-midline theta power and gamma power have been linked to WM performance (Jensen and Tesche, 2002; Herrmann and Mecklinger, 2001). Thus, both fronto-midline theta power and gamma power will be monitored for changes.</p><p>Furthermore, an increase in gamma-connectivity and increased connectivity between the dorsolateral prefrontal cortex (DLPFC) and other brain regions have been associated with response to rTMS treatment for depressed patients (Liston et al, 2014; Axmacher et al, 2010). By tracking all of the aforementioned markers, the present study aims to provide a model for classifying TRD patients into rTMS responding and rTMS non-responding groups to allow clinics and labs to better assign treatments to depressed patients.</p><h2 id="major-results">Major Results</h2><h3 id="fronto-midline-theta-power">Fronto-Midline Theta Power</h3><p>After titrated rTMS treatment was administered daily, five days a week, for three weeks, fronto-midline theta power was significantly larger in participants responding to rTMS than those not responding (p = 0.026). This result was stable for the baseline (BL) EEG, as well as the week one (W1) and final EEG.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/02/Screen-Shot-2019-12-08-at-7.43.16-PM.png" class="kg-image" alt loading="lazy"><figcaption><b>Figure 1.</b> Theta power event-related synchronization (ERS) for control group, responders and non-responders at each EEG scan. Notice the consistent and significant (p &lt; 0.05) difference between responders and non-responders. <em>Figure adapted from Bailey et al, 2018</em></figcaption></figure><h3 id="connectivity">Connectivity</h3><p>Similarly to theta power level between responders and non-responders, theta connectivity was significantly (p = 0.003) stronger in rTMS responding individuals in both the BL and W1 scans. Gamma connectivity, however, improved significantly (p = 0.001) for responders to rTMS treatment between BL and W1. This improvement did not occur for non-responders.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/02/Group-123.png" class="kg-image" alt loading="lazy"><figcaption><b>Figure 2</b>. This diagram demonstrates the significant increase in gamma connectivity within responsive participants from BL to W1. Note that the increase is particularly apparent in the left-hemispheric frontal and parietal regions. <em>Figure adapted from Bailey et al, 2018</em></figcaption></figure><h3 id="response-prediction">Response Prediction</h3><p>30 datapoints listed in Table 1 were used for all responders vs non-responders to rTMS treatment for depression to create a machine-learning model to assist in prediction of whether or not a given participant would respond to rTMS or not. The 30 features were used to train a linear support-vector machine (SVM) and by supplying the necessary data, the responsiveness of individuals could be predicted with a mean sensitivity of 0.9,1 specificity of 0.92, and sample accuracy of 91%.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/02/Screen-Shot-2019-12-08-at-8.14.29-PM.png" class="kg-image" alt loading="lazy"><figcaption><b>Table 1.</b> All datapoints used in linear SVM model for predictive analysis. <em>Table adapted from Bailey et al, 2018</em></figcaption></figure><h2 id="discussion">Discussion</h2><p>Though this study originally set out to find significant differences and changes in fronto-midline theta and gamma power along with theta-gamma coupling and increased connectivity, only gamma connectivity differentiated responders from non-responders by increasing from BL to W1 significantly in responders. Nonetheless, by way of demonstrating high accuracy with predictive modelling, the study demonstrated that there are indeed physiological markers that can be obtained non-invasively to predict if a patient with known TRD should receive rTMS treatment for depression.</p><p>Previous research by Arns et al. primarily made use of different physiological markers in their EEG study of TRD participants, but they did measure fronto-central theta power and found that it was larger in non-responders than in responders, in direct contrition with the findings of the current study. This result is presumably due to the different processes of recording theta power between Arns et al. and the current study. While this study measured theta power in WM-related tasks, Arns et al. measured theta power at rest. Support for this stems from the fact that theta power increases during both encoding and retrieval in WM tasks (Sauseng et al, 2004).</p><p>Also of note is the significantly increased gamma-connectivity in responsive participants versus non-responsive participants. Gamma-connectivity is linked to information retrieval and attention (Burgess and Ali, 2002), so the increase in gamma connectivity may indicate improving attentional ability in rTMS responding participants. However, there has been no conclusive research studying the effect of rTMS on gamma-connectivity and there was no significant change in Hamilton Depression Rating Scale (HAM-D) results, as would be expected with changes in gamma-connectivity, so this result yielded low confidence from this study&#x2019;s researchers.</p><h2 id="critical-analysis">Critical Analysis</h2><p>Though the need for a good predictive model for the effectiveness of rTMS on TRD patients is significant and a 91% accuracy is impressive, aspects of the sample used, the data collected, and the generalizability of the provided model lack much-needed robustness.</p><p>The most immediate issue of which to take note is the small sample size. With only 10 responders and 29 non-responders with usable data on top of the fact that the responder group had a larger proportion of males than the non-responder group along with further small sample-size issues, the generalizability the findings in the current paper are questionable.</p><p>Some results such as the theta power differences between responders and non-responders are firmly in line with past research and this lends credence to the other findings of this study. However, as mentioned above, the significance of the gamma-connectivity finding should be prioritized as something to validate in future research.</p><p>The last critique involves the claims of the authors about the robust nature of their SVM model for response prediction. With a sample size so small and the size of the responding vs non-responding group so disproportionate, the non-responders had to be weighed differently than the responders for the model to work. The claim that the model is not prone to overfitting is not necessarily true given the very small sample size and the comparatively large number of features, giving the model many degrees of freedom with which to construct its decision boundary. It is also unclear why the authors chose to use an linear SVM model over other small-dataset models such as a Radial Basis Function (RBF) SVM, Logistic Regression, or Na&#xEF;ve Bayes.</p><h2 id="future-directions">Future Directions</h2><p>Future experiments should first and foremost consider an expanded and more generalizable sample of participants. All of the participants in the current study were recruited for the rTMS trial the Monash Alfred Psychiatry Research Centre in Melbourne, Australia. Further studies should aim, not only to obtain a larger number of participants, but also to randomize participant selection with a focus on a significant amount of non-WEIRD participants. If this study is replicated, results can be aggregated to see if the conclusions still hold.</p><p>Future studies should also ensure to repeat the gamma-connectivity increase seen in responders to rTMS between the BL and W1. As previously mentioned in this review, it is unclear why rTMS increased the gamma-connectivity metric and the HAM-D results don&#x2019;t directly support this outcome either. Thus, a repeat with a different sample would help solidify the accuracy of this result. If gamma-connectivity increase is indeed expected of rTMS treatment from responsive patients, then research looking into the causal reasoning behind this event would be useful to the scientific community. Since gamma-connectivity is known to be related to attention (Burgess and Ali, 2002), the results of a simple attention test such as a Trail Making Test (Giovagnoli et al, 1996) at each testing interval (BL, W1, END) would further link increased gamma-connectivity with increasing attentional abilities for responsive participants. If research shows that gamma-connectivity does not actually improve in responsive patients, then it is critical to rework the linear SVM model without the additional parameter and test performance then.</p><p>Finally, future studies should compile all relevant data from both their studies and the current study and test several predictive modelling algorithms as opposed to one linear SVM model. As mentioned before, RBF SVM, Logistic Regression, and Naive Bayes, among others are options for this. Since prediction modelling for responsiveness to rTMS for participants with TRD is a very novel methodology and it is not yet clear exactly which EEG parameters should be included in the model as features, a computationally-intensive but important, task would be to run leave-one-out cross-validation (LOOCV) on the feature set to isolate which features the algorithm thinks are the most useful, from a prediction point of view. The output of this can demonstrate to researchers a potential avenue for future investigation for which metrics to focus on.</p><p><strong><strong>Author&#x2019;s note</strong></strong>: This research review was conducted for a neuroscience class during my undergraduate work at the University of Toronto. There are no conflicts of interest and this work has not been formally published. I found the idea of rTMS as a treatment mechanism quite interesting, especially when it yields novel (and working!) treatments for individuals with very serious TRD. I hope you enjoyed the work, if you have any questions about anything you read or feel that something needs clarification, please feel free to reach me at <a href="mailto:alex@alexgordienko.com">alex@alexgordienko.com</a> or @alexgordienko_.</p><p>You can find the full formatted PDF of this review <a href="https://drive.google.com/file/d/1qX1sk2nLjXzaV1QX6qVvBxRPErB0e0rZ/view?usp=sharing">here</a>. </p><h2 id="references">References</h2><p>Amad, A., Naudet, F., &amp; Fovet, T. (2019). Repetitive transcranial magnetic stimulation for depression: The non-inferiority extrapolation. <em>Journal of Affective Disorders</em>, <em>254</em>, 124&#x2013;126. https://doi.org/https://doi.org/10.1016/j.jad.2019.01.006</p><p>Arns, M., Drinkenburg, W. H., Fitzgerald, P. B., &amp; Kenemans, J. L. (2012). 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Investigating the relationship between cognitive change and antidepressant response following rTMS: A large scale retrospective study. <em>Brain Stimulation</em>, <em>5</em>(4), 539&#x2013;546. https://doi.org/10.1016/j.brs.2011.08.010</p><p>James, S. L., Abate, D., Abate, K. H., Abay, S. M., Abbafati, C., Abbasi, N., &#x2026; Murray, C. J. L. (2018). Global, regional, and national incidence, prevalence, and years lived with disability for 354 Diseases and Injuries for 195 countries and territories, 1990-2017: A systematic analysis for the Global Burden of Disease Study 2017. <em>The Lancet</em>, <em>392</em>(10159), 1789&#x2013;1858. https://doi.org/10.1016/S0140-6736(18)32279-7</p><p>Jensen, O., &amp; Tesche, C. D. (2002). Frontal theta activity in humans increases with memory load in a working memory task. <em>European Journal of Neuroscience</em>, <em>15</em>(8), 1395&#x2013;1399. https://doi.org/10.1046/j.1460-9568.2002.01975.x</p><p>Kaster, T. S., Fitzgerald, P. B., Downar, J., Vila-Rodriguez, F., Daskalakis, Z. J., &amp; Blumberger, D. M. (2019). Considerable evidence supports rTMS for treatment-resistant depression. <em>Journal of Affective Disorders</em>. https://doi.org/https://doi.org/10.1016/j.jad.2019.11.017</p><p>Knott, V., Mahoney, C., Kennedy, S., &amp; Evans, K. (2001). EEG power, frequency, asymmetry and coherence in male depression. <em>Psychiatry Research - Neuroimaging</em>, <em>106</em>(2), 123&#x2013;140. https://doi.org/10.1016/S0925-4927(00)00080-9</p><p>Liston, C., Chen, A. C., Zebley, B. D., Drysdale, A. T., Gordon, R., Leuchter, B., &#x2026; Dubin, M. J. (2014). Default mode network mechanisms of transcranial magnetic stimulation in depression. <em>Biological Psychiatry</em>, <em>76</em>(7), 517&#x2013;526. https://doi.org/10.1016/j.biopsych.2014.01.023</p><p>McClintock, S. M., Reti, I. M., Carpenter, L. L., McDonald, W. M., Dubin, M., Taylor, S. F., &#x2026; Treatments, A. P. A. C. on R. T. F. on N. B. and. (2018). Consensus Recommendations for the Clinical Application of Repetitive Transcranial Magnetic Stimulation (rTMS) in the Treatment of Depression. <em>The Journal of Clinical Psychiatry</em>, <em>79</em>(1), 16cs10905. https://doi.org/10.4088/JCP.16cs10905</p><p>Pfurtscheller, G. (2001). Functional brain imaging based on ERD/ERS. <em>Vision Research</em>, <em>41</em>(10&#x2013;11), 1257&#x2013;1260. https://doi.org/10.1016/S0042-6989(00)00235-2</p><p>Pizzagalli, D. A. (2011). Frontocingulate dysfunction in depression: Toward biomarkers of treatment response. <em>Neuropsychopharmacology</em>, <em>36</em>(1), 183&#x2013;206. https://doi.org/10.1038/npp.2010.166</p><p>Rush, A. J., Kraemer, H. C., Sackeim, H. A., Fava, M., Trivedi, M. H., Frank, E., &#x2026; Schatzberg, A. F. (2006). Report by the ACNP Task Force on Response and Remission in Major Depressive Disorder. <em>Neuropsychopharmacology</em>, <em>31</em>(9), 1841&#x2013;1853. https://doi.org/10.1038/sj.npp.1301131</p><p>Sauseng, P., Klimesch, W., Doppelmayr, M., Hanslmayr, S., Schabus, M., &amp; Gruber, W. R. (2004). Theta coupling in the human electroencephalogram during a working memory task. <em>Neuroscience Letters</em>, <em>354</em>(2), 123&#x2013;126. https://doi.org/10.1016/j.neulet.2003.10.002</p><p>Schutter, D. J. L. G. (2009). Antidepressant efficacy of high-frequency transcranial magnetic stimulation over the left dorsolateral prefrontal cortex in double-blind sham-controlled designs: A meta-analysis. <em>Psychological Medicine</em>, <em>39</em>(1), 65&#x2013;75. https://doi.org/10.1017/S0033291708003462</p><p>Segrave, R. A., Thomson, R. H., Cooper, N. R., Croft, R. J., Sheppard, D. M., &amp; Fitzgerald, P. B. (2010). Upper alpha activity during working memory processing reflects abnormal inhibition in major depression. <em>Journal of Affective Disorders</em>, <em>127</em>(1&#x2013;3), 191&#x2013;198. https://doi.org/10.1016/j.jad.2010.05.022</p>]]></content:encoded></item><item><title><![CDATA[Fixing the "Request Entity Too Large" Issue with Ghost Blogs on Digital Ocean]]></title><description><![CDATA[Recently, I ran into an issue where my Ghost build on Digital Ocean rejected some image uploads with a 413 error: Request Entity Too Large. This post goes over a few possible fixes to the problem and the solution that worked for me. ]]></description><link>https://blog.alexgordienko.com/fixing-the-request-entity-too-large-issue-with-ghost/</link><guid isPermaLink="false">5e3b30b58c521071d88eba52</guid><category><![CDATA[Code]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Tue, 11 Feb 2020 16:00:00 GMT</pubDate><content:encoded><![CDATA[<p>Recently, when writing up a <a href="https://blog.alexgordienko.com/micro-case-study-building-production-sites-with-an-extremely-fast-turnaround/">short case study</a>, I was attempting to upload some high-resolution images of my mockups to the blog and ran into the following error: &#x201C;Request Entity Too Large&#x201D;.</p><figure class="kg-card kg-image-card"><img 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" class="kg-image" alt loading="lazy"></figure><p>I googled around, and though some people had provided what worked for them, it took much longer than expected to find a solution to my problem. It turns out that the error I was facing was linked to the kind of file I was uploading, as opposed to its size, but more on that later. First, the TLDR; of the most common solution. &#xA0;</p><h2 id="the-issue">The Issue</h2><p>I run ghost with the provided DigitalOcean 1-Click App setup on their smallest machine for $5/mo. This ghost installation runs with Nginx, which, by default, caps their maximum file upload in a given attempt to 1MB. So, if you try and upload an image larger than 1MB, you&#x2019;ll be out of luck, unless you edit the underlying Nginx configuration. &#xA0;</p><h2 id="the-solution">The Solution &#xA0;</h2><p>In most cases, changing the <code>nginx.conf</code> will fix the problem. You will be either editing or adding the <code>client_max_body_size</code> property to this file. The steps to do so are as follows:</p><p>First, ssh into your DigitalOcean droplet:</p><pre><code>ssh root@YOUR.IPV4.ADDRESS.HERE</code></pre><p>Next, open up the Nginx config file with an available editor such as nano.</p><pre><code>nano /etc/nginx/nginx.conf</code></pre><p>Look for the <code>http</code> section and add/edit the line <code>client_max_body_size 10M;</code> at the top.</p><pre><code>http {
        ##
        # Basic Settings
        ##
        client_max_body_size 10M;
        &#x2026;
}</code></pre><p>Make sure that you write out with <code>Ctrl O</code> to save and exit the file with <code>Ctrl X</code>.</p><p>The last step is to restart the Nginx server for the changes to take effect.</p><pre><code>service nginx reload</code></pre><p>At this point, you can go back to your ghost setup, refresh and try uploading your images again.</p><h3 id="if-this-does-not-work-">If This Does Not Work:</h3><p>Try editing the ghost config instead. &#xA0;</p><p>Once again, <code>ssh</code> into your droplet, and open up the following file for editing. </p><pre><code>nano /var/www/ghost/system/files/YOUR-DOMAIN.conf</code></pre><p>In this file, find the <code>client_max_body_size</code> parameter and change the value to your desired upload capacity.</p><pre><code>client_max_body_size 10M;</code></pre><p>Once again, write out and exit before restarting both the ghost instance and the Nginx server.</p><pre><code>ghost restart
service nginx restart</code></pre><p>You should now (hopefully) be able to upload larger files with no issues!</p><h2 id="a-note-on-max-upload-size-">A Note on Max Upload Size:</h2><p>The default upload size is so small in part because capping the upload size is a preventative security measure against DDoS attacks against your services. If you are the only writer of your blog then lifting this cap shouldn&#x2019;t be an issue, but be weary of the limit that you set. For example, don&#x2019;t set the limit to 1000M unless you are actually going to be uploading files that large, set the limit to allow for only what you need.</p><h2 id="the-solution-to-my-specific-problem">The Solution to my Specific Problem</h2><p>So, it turns out that even after going through all of the steps above, I still wasn&#x2019;t able to upload a certain image to ghost, despite being able to upload other images of size larger than 1MB. So, my fix had worked, but not for this one crucial image. It turned out to be an issue with the image&apos;s format. When writing a blog post, I generally write in Evernote first, before moving over the edited version to ghost. This usually isn&#x2019;t a problem, apart from when Evernote can handle a certain image format and ghost cannot. All of my image uploads are in PNG format, but this one picture from my case study somehow ended up being something weird, and copying it from Evernote broke the upload. Interestingly enough, despite this being a file type problem, which should elicit a <code>415 Unsupported Media Type</code> error I got a <code>413 Request Entity Too Large</code> error, which made diagnosing the issue much more complicated than it needed to be.</p><p>Once I realized what was going on, I made sure that the image was saved correctly as a PNG, and it uploaded and saved just fine.</p><hr><p>Hopefully this guide helped spare you some headache - I know I would have appreciated a more comprehensive guide, with a few possible issues and their solutions, instead of having to dig around for far too long trying out different things. Happy ghosting!</p>]]></content:encoded></item><item><title><![CDATA[Micro Case Study: Building Production Sites with an Extremely Fast Turnaround.]]></title><description><![CDATA[Design projects, beginning from the initial client meeting and ending in the finished live product, often take anywhere from a few weeks to years to fully complete. So what happens when this methodology gets turned on its head and you have 24 hours to create an on-brand landing page and event page?]]></description><link>https://blog.alexgordienko.com/micro-case-study-building-production-sites-with-an-extremely-fast-turnaround/</link><guid isPermaLink="false">5e39f1e27540e20dc87520a8</guid><category><![CDATA[Case Study]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Wed, 05 Feb 2020 02:30:16 GMT</pubDate><media:content url="https://blog.alexgordienko.com/content/images/2020/02/hhrOnDesk-1.png" medium="image"/><content:encoded><![CDATA[<img src="https://blog.alexgordienko.com/content/images/2020/02/hhrOnDesk-1.png" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround."><p>Design projects, beginning from the initial client meeting and ending in the finished live product, often take anywhere from a few weeks to years to fully complete. Depending on the scope of the project, after the initial meeting establishing a budget and a timeline, you begin with user research, ensuring that you are solving the right problem and providing the best solution, before iterating the design into into something worth building. <br><br>So what happens when this methodology gets turned on its head and you have 24 hours to create an on-brand landing page and event page? In this micro case study about the Hart House Review, I will discuss how I took design best practices and cut them down to their core to deliver a project on time and per spec. </p><h2 id="the-task">The Task</h2><p>The Hart House Review (HHR) is a long running annually published Canadian literary magazine that publishes both new and established authors. While their printed presence is significant, the journal has been struggling to expand online over the past few years, and as a result, I was brought aboard to help rethink the brand and leverage their offline audience to kickstart their online presence.</p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/02/oldHHR.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"><figcaption><em>The HHR page up until this year: little info, no brand identity, and unclear direction for the user to take.</em></figcaption></figure><p>While I would have the opportunity to rethink and restructure the brand in greater detail later on, the catch was that by the time I got started, their Winter Supplement was set to launch within two weeks, and they needed a promotional page for their advertising yesterday. As a result, the detailed brand would have to wait, and a page built to support this launch, introducing users to the brand, was needed promptly. And so my goal was set: A Landing Page and a Winter Supplement Page, within 24 hours.</p><h2 id="the-pipeline">The Pipeline</h2><figure class="kg-card kg-image-card"><img src="https://blog.alexgordienko.com/content/images/2020/02/Pipeline.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"></figure><p>Since I didn&#x2019;t have the time or team to do a full double-diamond design study, I had to cut down the process into three critical steps:</p><ol><li>The initial interview to determine some information about the brand and Editorial team&#x2019;s vision.</li><li>A design pass of the pages they needed (with revisions)</li><li>Coding the project and deploying it to replace their current page. <br></li></ol><p>Apart from the initial interview, all communication would be over <a href="https://slackhq.com/">Slack</a>, all design sharing would be over <a href="www.figma.com">Figma</a>, and all code would run through a CI/CD pipeline on <a href="https://zeit.co/about">Zeit</a> every time that I committed to master on <a href="https://github.com/">GitHub</a>.</p><h2 id="initial-interview">Initial Interview</h2><p>Knowing the scope of this first project, I wrote up an interview instrument to get some ideas about where the Hart House Review stood now, where it wanted to go, and what the Editorial team wanted their brand to be. There wasn&#x2019;t a need to dig too deep in this first meeting, but the answers to the following questions were insightful and provided an excellent jumping off point to design from.</p><ol><li>Who is your ideal customer? What kind of people read the HHR?</li><li>What kind of personality does the HHR have? (Assign human set of characteristics. i.e. Apple: Rebel; Mec: Outdoorsy person)</li><li>What is your competition?</li><li>How do you make your readers feel? (Relieved? Inspired?)</li><li>Why are you different from other journals?</li><li>Why do readers trust you? (Transparency? Expertise?)</li><li>What&apos;s your story? (Why does the HHR exist? How does it come about?)</li><li>What are five words that describe you? (e.g. quality, consistency)</li><li>What do you feel is lacking in HHR&#x2019;s current identity?</li><li>What do you want your readers to know about you?</li><li>What brands do you admire? (doesn&#x2019;t have to be other journals)</li><li>What does your voice sound like? (academic vs. conversational)</li><li>Where do you see the HHR in five years?</li></ol><p>Despite the limited time, the importance of this first interview cannot be stressed enough. I could have whipped up two pages and presented them to the HHR on the same day that the task was assigned, but I would have failed at creating the first building blocks upon which the HHR&#x2019;s online identity would stand on. I would have created something that I thought &#x2018;looked nice&#x2019; but not something that the Editorial team would have been proud to represent themselves by. So, despite the effort and time required, I knew that the interview was a step I couldn&#x2019;t forgo.</p><p>I collected the Editorial team&#x2019;s responses along with a preferred colour palette and typeface, and got to work. </p><h2 id="design-prototypes-and-review">Design Prototypes and Review</h2><figure class="kg-card kg-image-card"><img src="https://blog.alexgordienko.com/content/images/2020/02/styleGuide.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"></figure><p>First and foremost, I put together a quick style guide of the preferred font: Theano Didot, along with some working colours that the Editorial team thought fit the brand well. The emphasis was on a black and white journal-esque aesthetic, but there would be room to experiment. </p><p>After some research into known competition and model sites that the HRR had listed in their interview, I settled on the idea of maintaining the journal theme and creating pages that would feel at home as card stock print outs on someone&#x2019;s desk, on top of being useful and beautiful web pages. </p><p>So, I started with a simple sheet of letter paper and thought: how could I make this look great both on print and online?</p><figure class="kg-card kg-image-card"><img src="https://blog.alexgordienko.com/content/images/2020/02/hhrOnDesk.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"></figure><p>After some more research and trial-and-error, I came up with the above design. I kept it very simple with swaths of empty - but meaningful - space, and a focus on information delivery for the Winter Supplement launch. </p><p>Transforming this into a desktop and mobile view was fairly straightforward, the only caveat that I received in my design review with the Editorial board was to also add links to social media somewhere on the page for viewers to follow.</p><figure class="kg-card kg-image-card"><img src="https://blog.alexgordienko.com/content/images/2020/02/winterSuppGraphic.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"></figure><p>Though a controversial decision, I decided not to include any kind of navigation on this event page because I felt that it would clutter the experience and as the only use case of this page was direct linking in promotional material relevant to the event, there was no need to navigate. </p><p>The new site would also need a landing page, and I was asked to create a temporary &#x2018;under construction&#x2019; page with all current information about the Hart House Review on it. This page would inform users that the full website would be coming soon, directing them instead to look at the winter supplement or submit pieces for consideration. </p><figure class="kg-card kg-image-card"><img src="https://blog.alexgordienko.com/content/images/2020/02/landingGraphic.png" class="kg-image" alt="Micro Case Study: Building Production Sites with an Extremely Fast Turnaround." loading="lazy"></figure><p>I presented several potential designs, but the one above was favoured due to its clear and concise information delivery and simplicity - for the time being. </p><p>There is a lot of room for exploration for the future final design of the Hart House Review, but with these two designs accepted, I switched focus to coding and releasing them ASAP. </p><h2 id="code-and-production-release">Code and Production Release</h2><p>I started off by creating a GitHub repo and setting up a basic framework with Bootstrap, Google Analytics, mobile compatibility, metas, fonts, and favicons. </p><p>After this, I hooked up Zeit to the GitHub repo and set up a pipeline that deployed to a temporary domain every time I pushed to master for quick verification that everything worked in production, and easy sharing with the Editorial team.</p><p>With only two pages, there was no need for any fancy Angular or NextJS set up, the page would be written in good old fashioned HTML. </p><p>The simplicity of the designs did actually lend itself well to quick coding: Bootstrap columns assisted in the quick assembly of both the desktop and mobile views of the Winter Supplement page, and variable font sizes with `em` made title handling on mobile simpler. </p><p>The only finicky bit was displaying the word &#x2018;Supplement&#x2019; as a title on very small mobile devices such as the iPhone 5. I solved this with `hyphen` styling and giving the word a set place to &#x2019;split&#x2019; should the view width get too small. </p><pre><code class="language-HTML">&lt;h1 style=&quot;text-align: right; font-size: 5em; hyphens: manual; -webkit-hyphens: manual; -ms-hyphens: manual;&#x201D;&gt;
    Winter Supple&amp;shy;ment
&lt;/h1&gt;</code></pre><p>But with this hurdle surmounted and both pages looking great on all tested screen sizes, the last step was to point the actual <a href="https://harthousereview.ca/">harthousereview.ca</a> website to the Zeit server. &#xA0;</p><p>This ended up being a little more painful than it needed to be because the domain was registered with WordPress, who wasn&#x2019;t a fan of DNS record changes away from their platform. But eventually, I pointed the DNS over to Zeit&#x2019;s servers and waited for WordPress&#x2019; TTL (which you can&#x2019;t change by the way but ended up being around an hour) to elapse, at which the <a href="https://harthousereview.ca/">harthousereview.ca</a> now pointed to the new site. </p><p>Afterward, I sent over a quick message to the Editorial team that the site was ready for use in promotional material and that was that: first project complete. </p><p>Thank you for joining me on this micro case study about my early work for the Hart House Review! The extremely short timeline forced me to rethink much of my usual design process but the end result delivered a website that everyone was happy with and that could start establishing a stronger online brand identity for the HHR, starting with the Winter Supplement Launch. </p>]]></content:encoded></item><item><title><![CDATA[Renaming Photos in Bulk with Python]]></title><description><![CDATA[Renaming photos individually is very time consuming - not to mention incredibly boring! So, with the help of a short python script, you can rename whole swaths of photos at once per a specific and informative naming scheme at the push of a button. ]]></description><link>https://blog.alexgordienko.com/renaming-photos-in-bulk-with-python/</link><guid isPermaLink="false">5e272a017540e20dc875202a</guid><category><![CDATA[Code]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Tue, 21 Jan 2020 16:00:00 GMT</pubDate><media:content url="https://images.unsplash.com/photo-1485479168791-b903bfe57d35?ixlib=rb-1.2.1&amp;q=80&amp;fm=jpg&amp;crop=entropy&amp;cs=tinysrgb&amp;w=2000&amp;fit=max&amp;ixid=eyJhcHBfaWQiOjExNzczfQ" medium="image"/><content:encoded><![CDATA[<img src="https://images.unsplash.com/photo-1485479168791-b903bfe57d35?ixlib=rb-1.2.1&amp;q=80&amp;fm=jpg&amp;crop=entropy&amp;cs=tinysrgb&amp;w=2000&amp;fit=max&amp;ixid=eyJhcHBfaWQiOjExNzczfQ" alt="Renaming Photos in Bulk with Python"><p>Photos taken during a trip can take you back to some of your most cherished memories, but it&#x2019;s an endless battle to keep them all organized, so that future you doesn&#x2019;t have to sift through a formless blob of indecipherably numbered jpg files just to find the right one. Renaming photos individually is very time consuming - not to mention incredibly boring! </p><p>So, with the help of a short python script, you can rename whole swaths of photos at once per a specific and informative naming scheme at the push of a button. In this article, we will go through the process of writing such a script, should you want your own, but you can find the completed function here: <a href="https://github.com/AlexGordienko/photo-crawler">https://github.com/AlexGordienko/photo-crawler</a>, ready to use out of the box.</p><h2 id="getting-started">Getting Started</h2><p>This script is written in Python 3, and the only module that you&#x2019;ll need is the <strong>os</strong> module, which already comes standard with Python. You can install Python 3 <a href="https://www.python.org/downloads/">here</a> if you need to. &#xA0;</p><p>The goal is to write a function that takes a directory of photos as input and renames them all with the following naming scheme: Location-Date-PhotographerInitials-Enumeration.jpg (ex. London-Jan2020-AG-1.jpg)</p><h2 id="building-your-re-namer">Building Your Re-Namer</h2><p>Below is the completed code, you can have a look at it as an overview before we go through the major sections:</p><pre><code class="language-python">import os

# Function to rename multiple photos
def main():
    # ask user for some info about photos on run.
    print(&quot;Please follow the instructions below. You will be asked some &quot;
          &quot;identifying info about your photos. If you do not know or &quot;
          &quot;wish not to fill it out, just press ENTER without leaving a &quot;
          &quot;response. The only required question is the first one. Once&quot;
          &quot;you have filled out a response, press ENTER to submit it.&quot;)
    directory = str(input(&quot;Please enter the directory of your photos&quot;))
    location = input(&quot;Please enter the location where these photos were taken.&quot;)
    date = input(&quot;Please enter the date when these photos were taken.&quot;)
    credit = input(&quot;What are the initials of the photographer?&quot;)

    i = 0
    for filename in os.listdir(directory):
        newName = directory + &quot;/&quot; + str(location) + &quot;-&quot; + str(date) + &quot;-&quot; + str(credit) + &quot;-&quot; + str(i) + &quot;.jpg&quot;
        oldName = directory + &quot;/&quot; + filename


        os.rename(oldName, newName)
        i += 1
    print(&quot;Done!&quot;)

if __name__ == &apos;__main__&apos;:
    main()</code></pre><p>We start by importing the os module, defining our main function, and showing the user some instructions on using the file.</p><pre><code class="language-python">import os

# Function to rename multiple photos
def main():
    print(&quot;YOUR INSTRUCTIONS HERE&quot;)

if __name__ == &apos;__main__&apos;:
    main()</code></pre><p>Next, we will prompt the user for input of the directory in which their images are stored (ex. Desktop/photos), the location where the photos were taken, the date that the photos were taken, and their initials. This gives us all the necessary information to put together an informative file name that is robust against dates and photographers.</p><pre><code class="language-python">directory = str(input(&quot;Please enter the directory of your photos&quot;))
location = input(&quot;Please enter the location where these photos were taken.&quot;)
date = input(&quot;Please enter the date when these photos were taken.&quot;)
credit = input(&quot;What are the initials of the photographer?&quot;)</code></pre><p>The next step is create a loop to run through all the files in the given directory with <a href="https://docs.python.org/3/library/os.html?highlight=os%20listdir#os.listdir">os.listdir()</a>, where the the function parameter is a string to the relevant directory. Notice also that we create an iterator (i) to enumerate our photos to make sure that every photo is names differently.</p><p>The function that does the renaming is <a href="https://docs.python.org/3/library/os.html?highlight=os%20rename#os.rename">os.rename()</a> which takes an input of the old file name and the new file name. For example:</p><pre><code class="language-python">os.rename(&quot;Desktop/photos/photo1.jpg&quot;, &quot;Desktop/photos/London-Jan2020-AG-1.jpg&quot;)</code></pre><p>Please note that the file names also contain the full path to that file.</p><pre><code class="language-python">i = 0
for filename in os.listdir(directory):
    newName = directory + &quot;/&quot; + str(location) + &quot;-&quot; + str(date) + &quot;-&quot; + str(credit) + &quot;-&quot; + str(i) + &quot;.jpg&quot;
    oldName = directory + &quot;/&quot; + filename

    os.rename(oldName, newName)
    i += 1
print(&quot;Done!&quot;)</code></pre><p>Within the for loop, we put together the strings for the new image name and old image name and go through one by one renaming them all. After the for loop finishes we print out a helpful &#x201C;Done!&#x201D; as the process ends.</p><p>If you have been following along in your IDE of choice, you can simply run the script there, but if you want to be able to run it from the CLI at anytime, you can run the following command (for Mac):</p><pre><code class="language-bash">python3 PATH/TO/SCRIPT/photo-crawler/main.py</code></pre><p>There you have it! A short 25 lines of code to save you hours of time in the future. Feel free to add more tooling and case handling to this function to take care of situations were files aren&apos;t JPGs within the entered directory, or even attach a GUI to make this script extra user friendly. You can also change how the naming scheme works to better fit your organizational needs.</p><p>If you have any questions, please reach out on twitter <a href="https://twitter.com/alexgordienko_">@alexgordienko_</a> or open a <a href="https://github.com/AlexGordienko/photo-crawler/issues">GitHub Issue</a>.</p>]]></content:encoded></item><item><title><![CDATA[The Effect of Neurodegenerative Disease on the Economy of Words]]></title><description><![CDATA[This original study makes use of various word frequency metrics to investigate whether or not the progression of neurodegenerative disease affects word frequency.]]></description><link>https://blog.alexgordienko.com/eow/</link><guid isPermaLink="false">5e14ce877540e20dc8751faa</guid><category><![CDATA[Cognitive Science]]></category><category><![CDATA[Research]]></category><dc:creator><![CDATA[Alex Gordienko]]></dc:creator><pubDate>Tue, 07 Jan 2020 16:00:00 GMT</pubDate><content:encoded><![CDATA[<h2 id="abstract">Abstract &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</h2><p>Though it is known that neurodegenerative disease affects word use and that depression impacts the number of first-person pronouns used in written text, it is yet to be seen whether or not individuals with depression have significant changes in word frequency and use as they age. This study makes use of various word frequency metrics to investigate whether or not the progression of neurodegenerative disease affects word frequency. The primary hypothesis is that that neurodegenerative disease affects original prose writing and causes texts to divert away from standard word frequency distributions as the authors age by either significantly increasing or decreasing frequency of word usage. The secondary hypothesis is that authors with depression use the word &#x201C;I&#x201D; more often in writing than non-depressed authors. Results demonstrated that there was no significant difference between test and control groups both in word frequency distribution and in first-person pronoun use. Future studies should aim to obtain a more robust and varied data set and construct a predictive algorithm for determining the probability of an author&apos;s depression based on their produced literature throughout their lifetime. </p><h2 id="introduction">Introduction &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</h2><p>Neurodegenerative disease is a massive, global, problem. According to a recent study conducted by the World Health Organization, over 250 million people worldwide currently suffer from depression (James et al, 2018). The effect of depression and other neurological disease has long been known to affect language use through speech patterns and writing. For example, in 2015, Szatloczki et al. found that even in early stage Alzheimer&#x2019;s disease (AD), the temporal characteristics of patients&#x2019; speech was effected. This gave way to the development of a predictive linguistic screening test as a method of early AD diagnosis.</p><p>Furthermore, it has been known for decades that pronoun use in the writing of depressed individuals is significantly different than those without depression (Edwards and Holtzman, 2017). This finding has been well studied over time and even generalized over various types of writing, such as poetry (Striman and Pennebaker, 2001) and essays (Rude et al, 2004), among others. Concretely, depression has been shown to influence the use of first person pronouns such as &#x201C;I&#x201D;, with individuals with depression using significantly more first-person pronouns than those without depression (Bernard et al, 2016).</p><p>This study will investigate how word frequency and pronoun use changes as authors with neurodegenerative disease, specifically major depressive disorder (MDD), age and progress in their illness. The primary hypothesis is that neurodegenerative disease affects original prose writing and causes texts to divert away from standard word frequency distributions as the authors age by either significantly increasing or decreasing frequency of word usage. The secondary hypothesis is that authors with depression use the word &#x201C;I&#x201D; more often in writing than non-depressed authors.</p><h2 id="methods">Methods</h2><h3 id="data-set">Data Set &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; </h3><p>This study used the works of ten 19th and 20th century authors across a test group (n=5) and a control group (n=5). The following selection criteria were used in order to assemble the data set. &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</p><p>Authors must have written long form novels that are accessible in the public domain. Authors must have written a minimum of three works over the course of ten years to allow for the possibility of disease progression over time in authors selected for the test group. Authors must have written primarily in English. No translations were used as a translator may compensate for the author&#x2019;s unconscious word and pronoun use. The authors selected for the test group must have strong and recurring evidence of experiencing depression in their time as a writer. Please note that due to the fact that MDD has only been a valid medical diagnosis since the mid 1970s (Phillip et al, 1991) and that the researcher of this study did not have access to the medical records of the chosen authors, anecdotal evidence of depression was used in the selection of authors and may therefore be inaccurate. It is also worth noting that selection preference was given to authors with stronger evidence for MDD. &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</p><p>After a list of authors was compiled for both the test and control group (Table 1), three novels were chosen per author and exported as text files for processing. The date of novel publication and the birth year of the author were also tracked to determine the age of the author when the book was published.</p><h3 id="design-and-computation">Design and Computation &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</h3><p>Several metrics were calculated per-book per-author to determine word frequency and pronoun use over time. All analytical code was written in Jupyter Notebooks with Python 3. Please refer to the python code <a href="https://github.com/AlexGordienko/The-Effect-of-Neurodegenerative-Disease-on-the-Economy-of-Words">here</a> for detailed information on how certain values were calculated along with a spreadsheet of results and calculations.</p><p>First, all book text files were cleaned of punctuation and dropped down to lowercase to provide accurate results for the following steps. Dictionaries were then built for every text, with the words of every book and their respective frequencies. For example: (&apos;the&apos;, 7367) &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; </p><p>Then, in Step 1, This dictionary was sorted into an array ordered by how frequent a word was used (i.e. most frequent words came first, least frequent came last). In Step 2, matching arrays for each text were created to hold ordered rank info about each word. For example, if the word &#x201C;the&#x201D; was the most popular word in the book, it would receive a rank of &#x201C;1&#x201D;. Step 3 printed the top 20 used words each book and the number of times they were used. &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0;</p><p>Step 4 printed 3 scatter plots, one of each book, of the logarithm of the frequency of a given word against the logarithm of the word&#x2019;s rank. These graphs give an illustration of a principle mentioned in Zipf&#x2019;s Economy of Words, that word frequency follows a power law distribution based on the word&#x2019;s frequency over its rank (Zipf, 1949). In Step 5, each plot&#x2019;s slope was calculated by using a best-fit line. </p><p>Step 6 graphed the slope of the Zipf Coefficient against the age of the author at the time of writing the particular book, and the slope of the best-fit line for this plot was taken to see if there was any significant trend in this data.Step 7 calculated the number of times the word &#x201C;I&#x201D; (or rather &#x2018;i&#x2019;, since everything was done in lower case) was used in a text divided by the total words in the text and graphed this against the age of the author at the time of writing the given book. A slope of the outputted best-fit line for this graph was also recorded.</p><h2 id="results">Results &#xA0; &#xA0;</h2><p>Detailed results based on the steps above for each book and each test can be seen in Table 3. &#xA0; &#xA0;</p><p>Of particular note is that the test group achieved a mean Zipf adherence over time of 0.00139 (SD = 0.01069) while the control group achieve a mean Zipf adherence of time of 0.01019 (SD = 0.01112). An independent samples t-test revealed a p-value of 0.235, indicating that the null primary hypothesis could not be rejected. &#xA0; &#xA0;</p><p>The test group achieved a mean change in first-person pronoun use over time of 0.00023 (SD = 0.00058) while the control group achieved a mean change in first-person pronoun use over time of -0.0002 (SD = 0.00063). An independent samples t-test revealed a p-value of 0.216 and, though statistically more significant than the Zipf adherence test above, the null secondary hypothesis could not be rejected.</p><h2 id="discussion">Discussion &#xA0; &#xA0;</h2><p>Based on the findings of this study detailed above, no concrete conclusion can be made about whether or not MDD causes shifts in word frequency over time in prose writing. Furthermore, the results proposed by several studies such as Edwards and Holtzman, 2017, Striman and Pennebaker, 2001, and Rude et al, 2004, among others, that individuals with depression use significantly more first person pronouns than those without, could not be validated. It is highly unlikely that this study overturns this previous research, rather the issues lie in the limitations of this experiment. &#xA0; &#xA0; </p><p>The single largest limitation of this study is the issue of data scarcity surrounding this topic. Data collection under so many necessary constraints was a challenge, though there is more data out there that would lend itself to collection and use in an expanded version of this study. Though there was enough data for each book to build strong word frequency distributions, as shown in a chart pulled from an author with a known history of depression (chart 1), there were not enough books surveyed per author to yield useful trends (chart 2).</p><figure class="kg-card kg-image-card kg-card-hascaption"><img 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" class="kg-image" alt loading="lazy"><figcaption>Chart 1: Word frequency distribution charts for three books of an author with MDD.</figcaption></figure><p></p><figure class="kg-card kg-image-card kg-card-hascaption"><img src="data:image/png;base64,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" class="kg-image" alt loading="lazy"><figcaption>Chart 2: Trend of Zipf Adherence built from three books of an author with no history of depression.&#xA0;</figcaption></figure><p><br>Another limitation was that due to the lack of a formal diagnosis of MDD in individuals in the 19th and early 20th century, accompanied by a lack of medical records to corroborate with anecdotal evidence of depression, there is a distinct amount of uncertainty around whether or not the authors selected for the test group truly had MDD. The same goes for the test group. Depression can be hidden, and authors with no anecdotal evidence of MDD may not necessarily have been depression-free. &#xA0;</p><h2 id="conclusion-and-future-direction">Conclusion and Future Direction</h2><p>Future research would benefit from identifying a larger and more diverse population of authors, for both the control and the test group, to run this study on. Furthermore, attaining work from modern authors with confirmed cases of MDD and other modern authors with no history of mental health issues would allow for a significant reduction in uncertainty in the data set.</p><p> Another possible rewarding extension of this study would be to build a classifier, such a simple linear SVM based on the data-points collected from authors and books to accept an input of a few books from a given author and classify with a degree of certainty that the given author did or did not have MDD. Linear SVM (or a similar simple model) would be used due to the nature of the small data set and five-fold cross-validation would be used to ensure that the model is robust and to avoid overfitting. This extension would only be useful if a high enough degree of certainty across training and novel data is achieved with the model. &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; &#xA0; </p><p>In conclusion, despite the current experiment contradicting previous studies about first-person pronoun use in depressed individuals, this is likely due to the weakness of the data set and not a result that invalidates previous findings.</p><p><br><strong>Author&#x2019;s note</strong>: This research was conducted for a cognitive science class during my undergrad at the University of Toronto. There are no conflicts of interest and this work has not been formally published - it&#x2019;s just something that I found interesting and thought others might appreciate looking at as well. I hope to expand on this research in the future as at the completion of this research project it has become clear to me that a disease with a more formal diagnosis and a disease with a more well-understood neurodegenerative trajectory through time, might lend itself better to this kind of study. Depression is a very vast field of illness and categorizing past authors about whom biographers and contemporaries referred to as &#x2018;depressed&#x2019; in a single box, is not representative of the population or of the authors themselves. I hope you enjoyed the work, if you have any questions about anything you read or feel that something needs clarification, please feel free to reach me at <a href="mailto:alex@alexgordienko.com">alex@alexgordienko.com</a> or at @alexgordienko_. </p><h2 id="references">References</h2><p>Bernard, J. D., Baddeley, J. L., Rodriguez, B. F., &amp; Burke, P. A. (2016). Depression, Language, and Affect: An Examination of the Influence of Baseline Depression and Affect Induction on Language. <em>Journal of Language and Social Psychology</em>, <em>35</em>(3), 317&#x2013;326. https://doi.org/10.1177/0261927X15589186</p><p>Edwards, T., &amp; Holtzman, N. S. (2017). A meta-analysis of correlations between depression and first person singular pronoun use. <em>Journal of Research in Personality</em>, <em>68</em>, 63&#x2013;68. https://doi.org/https://doi.org/10.1016/j.jrp.2017.02.005</p><p>James, S. L., Abate, D., Abate, K. H., Abay, S. M., Abbafati, C., Abbasi, N., &#x2026; Murray, C. J. L. (2018). Global, regional, and national incidence, prevalence, and years lived with disability for 354 Diseases and Injuries for 195 countries and territories, 1990-2017: A systematic analysis for the Global Burden of Disease Study 2017. <em>The Lancet</em>, <em>392</em>(10159), 1789&#x2013;1858. https://doi.org/10.1016/S0140-6736(18)32279-7</p><p>Philipp, M., Maier, W., &amp; Delmo, C. D. (1991). The concept of major depression. <em>European Archives of Psychiatry and Clinical Neuroscience</em>, <em>240</em>(4), 258&#x2013;265. https://doi.org/10.1007/BF02189537</p><p>Rude, S., Gortner, E.-M., &amp; Pennebaker, J. (2004). Language use of depressed and depression-vulnerable college students. <em>Cognition and Emotion</em>, <em>18</em>(8), 1121&#x2013;1133. https://doi.org/10.1080/02699930441000030</p><p>Szatloczki, G., Hoffmann, I., Vincze, V., Kalman, J., &amp; Pakaski, M. (2015). Speaking in Alzheimer&#x2019;s Disease, is That an Early Sign? Importance of Changes in Language Abilities in Alzheimer&#x2019;s Disease. <em>Frontiers in Aging Neuroscience</em>, <em>7</em>, 195. https://doi.org/10.3389/fnagi.2015.00195</p><p>Wiltsey Stirman, S., &amp; Pennebaker, J. W. (2001). Word Use in the Poetry of Suicidal and Nonsuicidal Poets. <em>Psychosomatic Medicine</em>, <em>63</em>(4). </p><p>Zipf, G. K. (1949). <em>Human behavior and the principle of least effort: an introduction to human ecology</em>. Addison-Wesley Press. Retrieved from https://books.google.ca/books?id=1tx9AAAAIAAJ</p><h2 id="appendix">Appendix</h2><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/01/image-1.png" class="kg-image" alt loading="lazy"><figcaption>Table 1. Authors in test and control group.</figcaption></figure><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/01/image-2.png" class="kg-image" alt loading="lazy"><figcaption>Table 2. Books used in study.</figcaption></figure><figure class="kg-card kg-image-card kg-card-hascaption"><img src="https://blog.alexgordienko.com/content/images/2020/01/image-3.png" class="kg-image" alt loading="lazy"><figcaption>Table 3. Detailed results from analysis of all books for all authors</figcaption></figure><h3 id="code">Code</h3><p>Once again, all of the code used in this research project can be found here: <a href="https://github.com/AlexGordienko/The-Effect-of-Neurodegenerative-Disease-on-the-Economy-of-Words">https://github.com/AlexGordienko/The-Effect-of-Neurodegenerative-Disease-on-the-Economy-of-Words</a></p>]]></content:encoded></item></channel></rss>