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Software Developer Saurab Shrestha Saurab is a full-stack software developer focused on data driven software development
He works with Python and JS for web development in the React / React Native framework
He is exploring functional programming with Clojure, graph database, and medical ontology
Moreover, he has a keen interest in data science and mathematics
Full Stack Developer Susil Thapa Susil is a junior software developer
He develops web applications with Python/Django (backend) along with front-end technology like React
He holds B.Sc
in Computer Science
Full Stack Developer Sapana Subedi Sapana is a computer engineering graduate working as a Jr
Developer Intern at Wiseyak
She’s responsible for documentation of Wiseyak’s AI -based healthcare products and solutions, and has been closely working with Wiseyak’s AI/ML team for building as well as designing dashboards and generating content
Full Stack Developer Tanusha Ayer Tanusha holds an undergrad degree in B.Sc Computer Science
At Wiseyak, she works as a backend developer with Scala as her language of choice
Currently, She is exploring functional programming languages, graph databases, and medical ontologies
tanusha.ayer@wiseyak.com: tanusha.ayer@wiseyak.com Full Stack Developer Aakash Chaudhary Aakash is a full-stack developer who specializes in MERN Stack , JAM Stack and Mobile Applications
He has experience in JS, React, NodeJS , Electron, Python / Flask / Django, Flutter
Primarily focuses on TDD development and proper code structure
He wants to learn Data Science and Machine Learning
Clinical Analyst Shuvani Acharya Shuvani is a registered nurse of Nepal, working as a Clinical Analyst at Wiseyak
She works in the field of Electronic Medical Records, where she generates, designs, validates and publishes EMR
Full Stack Developer Cyrus Shrestha Cyrus is a tech enthusiast, passionate about creating user-friendly and responsive designs
He has an undergrad degree in Computer Science and works with technology like React to build interactive web applications at Wiseyak
Currently, Cyrus is also exploring functional programming, graph databases; and other React based frameworks
Email: cyrus.shrestha@wiseyak.com Administrative Manager/HR Ashifa Sheakh Ashifa Sheakh is the Office Manager for Wiseyak Pvt Ltd
Ashifa brings over 1 year of administrative experience in Office Management, Human Resources, and Accounting
She assists in the development and implementation of firm policies and procedures; manages and oversees the administration of Wiseyak
Email: ashifa.sheakh@wiseyak.com React Native Developer Kishan Kumar Sharma Kishan is a software engineer specializes in cross platform mobile application development
He’s experience in native Android (Kotlin/Java), React Native, Flutter, RestAPI, Firebase, Python, Anaconda, JavaScript, Go, & UI/UX
He’s interested in agile software development, data science and research
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USA : 3600 136th PL SE Bellevue, WA 98006 Tel : +1-9736262823 NEPAL : Bhatbhateni (Naxal) Next to New Thirdeye Collection, Kathmandu 44600, NEPAL Tel : +977-9813242071 Products aiEMR ePRO Telemedicine AI Driven Diagnostics Data Analytics Disaster Support Solutions Doctors & Nurses Management Administrative For Patients...
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At Wiseyak, we focus on building platforms to make healthcare accessible to anyone and anywhere
USA : 3600 136th PL SE Bellevue, WA 98006 Tel : +1-9736262823 NEPAL : Bhatbhateni (Naxal) Next to New Thirdeye Collection, Kathmandu 44600, NEPAL Tel : +977-9813242071 Products aiEMR ePRO Telemedicine AI Driven Diagnostics Data Analytics Disaster Support Solutions Doctors & Nurses Management Administrative For Patients...
Wiseyak Bayesian Updating Rojan Shrestha 3 months ago Spread the love DISCLAIMER: Please note that the information provided on this blog is for general informational purposes only and is not intended as professional advice
This blog is part of Wiseyak’s knowledge sharing sessions ; the views and opinions expressed on this blog are those of the authors and do not necessarily reflect the official policy or position of WiseYak
Each of us holds a set of beliefs that we have formed as a result of our experiences
Every time when we need to make a decision, we tend to base it on those belief i.e
our attitude towards the world at that given time
Time is a very important dimension here because with time we update our beliefs
Although the ability to always search for the motivation to change or update self-beliefs are important for us to make a better decision yet human factors like ego, blind superstition, etc comes as a tyrannical force to prevent us from changing or updating our self-beliefs
The idea of updating beliefs in light of new evidence have also become an important part of the scientific process, Karl Popper refers this kind of occurrence as the Idea of Falsification
For instance, our previous view regarding the form of the Earth was that it was flat, but with the advent of new scientific tools, we can today conclude that it is roughly a sphere
The point is that even if the world was thought to be flat at the time, we nevertheless built roads, railroads, and other infrastructures given that the earth was flat
Therefore, we cannot hold individuals from the past who held this notion to be true responsible; as it was still a useful belief at that given time
And later we updated our beliefs, and maybe in the future from a different dimension (if exists) Earth’s form can be different from the sphere
Updating Beliefs about Ghost!! (Just a toy example) Scenario Assume you are moving into a new house; this is how the opening scene of the majority of horror movies start
You had some strange experiences and made the decision to keep watch every night for a few days to see what would happen
We are going to start with our prior belief that we had about the ghost, incorporate the evidence we collect everyday and form new opinions about the existence of the ghost
We can reflect these prevailing notions mathematically; Bayesian formula: Quantifying and Updating Beliefs If you peek at the right side of our equation; this side incorporates both our existing beliefs and the likelihood of the evidence (data); is our existing belief on which is called a Prior and P( is our likelihood...
Thus the left side P( )is our updated belief on
For instance, back to our example; we can assume the parameter as the probability of the ghost
Using Bayesian approach The unknown probability of ghost( ) would be treated as a random variable and given a distribution, but we already have some existing beliefs on the presence of ghosts
In bayesian Statistics they are known as Prior and can be expresses as a distribution; Let’s plot some of the Prior beliefs before we discuss its underlying distributions
Figs: Prior Distributions The above plots are some of our prior distributions which will be explained below, the shaded region indicates that the mass of probability is in that region
Prior from Fig 1 (first from the left)** implies that I am new to the planet or that I have no awareness of these phenomena because no one has ever told me about them
The first prior is hence neutral and any chances on probability of ghost from 0 to 1 is equally likely
However, we can do better because we all have some beliefs about the ghost; the rest of these priors suggest that we all hold certain beliefs about ghosts and their existence
Prior from Fig 2 (second from the left)** suggests that I am more likely to believe that ghosts don’t exist; there are, however, some chances
Similarly, Prior from Fig 3 suggests that there is a 50/50 possibility of ghost
Prior from Fig 4 suggests that “I have greater beliefs on ghosts,” ; it’s like saying I believe in Ghost but i have not meet one
Note: This is just a part of an imaginary exercise; if you are doing a generalizable study you would want to use priors based on some scientific theory or an existing experiment
Or any other priors depending upon the type of your study
Bayesian Updating Moving on with “I kind of don’t believe in ghosts”(second from the left)
This suggests that the our prior belief on absence of ghosts ( =0) is extremely likely and existence of ghosts ( =1) is extremely implausible
This does not indicate that there is no chances of ghost, just because the absence of ghosts ( =0) is quite likely
It only suggests that the existence of ghosts ( =1) is exceedingly improbable (see the figure above; it still has some mass around its tail i.e towards 1)
Let’s now enter the monitoring phase and begin gathering and documenting each of our paranormal encounters
Every day is like flipping a coin (Bernoulli trials): if we experience some paranormal activity, we record 1; otherwise, we record 0
See the mathematical instructions at the end of the article
Fig: Updating our Beliefs We begin with our preexisting belief about the ghost; if we experience any paranormal experiences, such as discovering someone under the bed, we then shift our beliefs to the right ( =1); But since it is a bayesian shift we obtain the full distribution i.e the entire mass of the probability
For instance, on Day 2, the dashed distribution represents our prior distribution whereas the solid-line distribution represents our updated belief
But an intriguing fact is that we will use this updated distribution on day 2 as our prior distribution on day 3 while we monitor the data and revise our opinions
Change In beliefs The process of updating continues until day 9, which is the present
Using the same Bayesian formula we previously encountered, we compute our updated distribution for each day
The updated distribution are called the posterior distribution
Fig: Updated Beliefs The black dotted distribution reflects our initial prior belief regarding ghosts; however, the black solid line shows our current beliefs, which lean more toward a 50/50 chance of ghost
Our understanding of the ghost has been updated as a result of our experience, and based on the updated distribution (posterior distribution), it appears that it is now time to call the priests
These systems for updating beliefs are hardwired into our brain
This is how we form an opinion on something too
The more strongly we feel about some opinion, the more difficult it is to change our minds
Even though this occurs automatically inside our brains, teaching it to our computers—is a little more tricky
You can use any programming language of your choice but the underlying mathematics are the same and are explained next
Math Section Although there are many methods for computing posterior distribution (updated belief), at its heart, it just uses the Bayesian formula that we had previously encountered
We could use different approaches like MCMC, analytical solutions and quadratic approximations depending upon the complexity of the problem
Here, we are computing the posterior, or the updated beliefs, using an analytical solution (Beta-Bernoulli Conjugacy)
Since everything that can be expressed mathematically can be coded into computers, we will attempt to express our beliefs through mathematical expressions
Beta-Bernoulli conjugacy Using the Bayesian Formula; We are interested in which is our posterior distribution i.e probability of (\theta) that there is a ghost given the data (X) where X can take value either 0 or 1
Defining our Prior and Likelihoods: is a constant and it does not depend on we can remove it from the equation Now we define our likelihood; where X is the random Variable that can take values X can take values either of Since, we have everything we need; plugging the values in above formula; let, and ; using proportio...
Skip to content Skip to footer Wiseyak Unleashing the Power of AI in Healthcare Products AI Driven Diagnostics Telemedicine Data Analytics aiEMR Disaster Support ePRO Solutions For Hospitals Doctors & Nurses Management Administrative For Patients For Research Organizations For Policy Maker Government International Orga...
This blog is part of Wiseyak’s knowledge sharing sessions ; the views and opinions expressed on this blog are those of the authors and do not necessarily reflect the official policy or position of WiseYak
Each of us holds a set of beliefs that we have formed as a result of our experiences