Table of Contents:
What is Knowledge? What does it mean to "know" something? To what degree should you understand a topic or idea before you are considered "knowledgeable" on a subject? What does it mean to know someone? Is it the same or different than knowing a mathematical fact? Or a history case-study? Or a scientific principle?
Epistemology begins with the question of how we understand the facts and knowledge that we use to build the rest of our understanding of science, the world, life and everything. In order to articulate what true knowledge is. This is important because it outlines the basis on which we can evaluate all other truth claims made in all other areas of human endeavor.
Traditional understandings of the components of "knowledge" have argued that three ingredients are required for knowledge.
Justified - that one has solid reasons and evidentiary information
True - that the proposal in question is in fact true
Belief - that the person or subject holding the proposal in fact believes that the proposal is true
In 1963 Edmund Gettier challenged the notion of the JTB theory as the measure of knowledge. In it he used two examples to demonstrate how someone might believe they have excellent grounds for a truth proposal, the proposal might in fact be true, and the person making these proposals does in fact believe them, but the truth that he believes is in fact different than the reality - though still true.
This issue, forced a major modern realignment in the conception of knowledge and our consideration of how we understand the way that we know information.
See the original article below:
Some categories of acquired justification for belief might be:
Testimony
First Person Observation
Logic
Some philosophers have made the argument that absolute knowledge is impossible - or at least certainty of our knowledge. Some would argue that we have no meaningful way to measure other than that built up body of beliefs built on our experiences. There will always be a philosophical leap by which we build the best evidence possible, and then make a "epistemic leap" where True Justified Belief is as close as we'll get to knowledge.
DEEP DIVE BELOW:
Karl Popper: Otherwise known as "Bilbo Baggins Gollum Edition" - "Why shouldn't I keeps it? My Precioussssss"
Karl Popper, arguing around the nature of scientific knowledge (and arguing for the superiority of the hard sciences) argued that Justified True Belief is not in fact enough, and can create scenarios where nearly anything can be used as evidence to confirm a theory (a confirmation bias if you will). Popper, in particular targeted Freud's theories where both too much or too little of a trait in your past could be used to support a modern diagnosis, and that Oedipal Complex and Penis Envy could be used to explain a vast plethora of behaviors that ran along the entire spectrum.
According to Popper Freud's theories were un-falsifiable. Only by investigating a truth-claim, and seeking to disprove it with counter-evidence (a different kind of justification). This was in contrast to Einstein's theories which had very specific predictions that could be proven false and that the underlying ideas would then need to be discarded.
According to Popper we all approach the world with our own preconceptions and biases through which we view our world, interactions, and evidence - these should be checked. This should use risky predictions
One objection raised here that that falsification can also be biased - if you are disproving a particular premise - you should test it all the way. Additionally, some theories or truth statements advance our understanding, while proving wrong in particular circumstances or situations. Obviously, this means that the truth statement is untrue or at least incomplete, but should it be discarded, or disqualified from "knowledge"?
Popper argued that knowledge certainty was never possible, but rather knowledge should be measured by PROBABILITY and CONTINGENCY. We are justified in believing a truth statement if we have evidence which demonstrates its probability and its contingency.
Socrates was reported by Plato to have said the following.
"The unexamined life is not worth living"
"Know yourself"
"I know that I am intelligent because I know that I know nothing."
"The only true wisdom is in knowing that you know nothing."
"To know is to know that you know nothing. That is the meaning of true knowledge"
"Windom begins in wonder"
These seemingly contradictory statements might be resolved by the idea that Plato considered stripping away the assumptions and dogma of life a means of further exploration and discovery - even if true complete knowledge is impossible. Further, questioning our knowledge and assumptions might help us to establish our own limitations - and thereby to better understand ourselves and our world.
Within this conception, skepticism is a tool by which to gain truer knowledge.
A version of this (called Academic Skepticism) was adopted around 266 BC by the Platonic Academy where degrees of truth, discovery and plausibility might be established which might help us to believe and act.
"By doubting we come to inquiry and by inquiry we perceive truth" - Peter Abelard
Pyrrho of Elis lived around approximately 270 BC and was a priest who served for the interpretation of augurs. He apparently travelled with Alexander the Great to India and seemingly adapted some of the ideas he encountered there, incorporating them into his world view.
His pupil Timon of Philus recorded his teachings. He seemingly taught that Platonic skepticism was right, but did not go far enough.
All things could be doubted and therefore judgement should be suspended on all things. Skepticism was not a tool by which to ascertain better knowledge, but was a means by which to a "zen-like" state of "ataraxia" - freedom from mental considerations and suspending all judgement on thought and perceptions.
For Pyrrho, skepticism was a way of life. The ability to doubt all things was used as a means to "float" neutrally - nothing was sure, and should just accept this and chill.
Pyrrho's work was seemingly influential in the ancient world, and other schools of thought followed branching off of and expanding some of his ideas.
Renee Descartes was the Frenchest Frenchman who ever did French.
Renee Descartes was a philosopher, mathematician, and scientist who served in the French Court acting as a tutor and resident scholar.
Descartes used skepticism as a means gain certainty; he asked the question, is there any knowledge that I can absolutely trust?
As a part of his reflections, Descartes noticed that all of his scientific measurements were reliant on his physical perceptions, but these could be mistaken or deceived. He noted that occasionally he felt things that were not actually present, that when he perceived the outside world that he saw things that were incorrect. Additionally, when we dream we are not always aware of the fact that we are dreaming, and we don't necessarily even question the reality presented to us while in a dream state. As a last point he makes the point that if there were an evil demon which controlled our reality, we might not necessarily be aware that the nature of our reality was skewed to deceive us.
Descartes concludes that there is no knowledge or experience which can be doubted, except for one fact and that is that he exists - be cause he himself is thinking and reflecting on that question. "Cogito ergo sum" - I think, therefore I am.
READ: First Meditations on the Classroom
Descartes used this foundational premise as the basis by which to begin rebuilding his understanding of himself, logic, knowledge and everything.
From this one fact, Descartes begins to reconstruct his universe, reasoning that if he is able think, and reason, that he exists within a structured and ordered universe, which must have been created, and therefore that the universe around him has order, pattern and reality.
Descartes "Cogito" became one of the most fundamental and foundational problems in modern philosophy touching on the concepts of science, self, religious and political thought, as well as epistemology. It touches on two impulses that humanity wrestles with in all areas; what can we know with certainty, and how can we know? Also what do the answers to the previous two questions tell us about who we are, our nature, our abilities and our place in the world?
D.T. Suzuki adapted Buddhist teachings on the concept to Zen to address some of the limits on knowledge within Western Philosophy.
D.T. Suzuki pointed out that much of Western Philosophy tries to break down knowledge into individualized, atomistic components. We want to know the ingredients and composition of something.
However D.T. Suzuki argued that this form of dissection, destroys the things itself that is being analyzed. That a flower, crushed, and distilled into its composite pieces ceases to be a flower. That we lose an important aspect of the knowledge of something when we break it down.
D.T. Suzuki argued that because we dissect the flower, we do not know that flower, but further we don't realize how the flower is connected the far larger and wider world.
This, he argued, is true not only of simple physical instances, but might also be seen in ideas.
"That is illogical Captain" has become a catchphrase in modern society, and variations of it are used everyday in conversation. Logic is understood almost intuitively, and recognized as an essential aspect of the nature of our lives and thoughts.
The word logic comes from the Greek word "logos", which can be translated as "reasoned thought" or "rational word". The word "logos" has a long a complex history with mountains of allusion and connotation in the Greek world, but we'll get to that later!
Logic is commonly understood to be reasoned system of thought that adheres to rules that reflect the inherent nature of truth, reality and our world. A further additional characteristic might be added in that there are certain inherent qualities within language itself that require it to maintain certain rules and measures for it to maintain its meaning.
Logic is often seen as using (at least) 2 forms of reasoning: induction and deduction.
Induction is the process of reasoning from a specific and particular example to a more general principle. Deduction is the process of reasoning from a general truth to a particular or specific application.
Logical proofs can take various forms, both linguistically and mathematical. The formulation of a truth statement is often tested by the removal of the specific subjects from the sentence with the substitution of variables that are used to designation a "type" of information. For example, s is often a substitution for a "subject" and P1, and P2 would be substitutions for "premise 1 and premise 2".
Aristotle wrote extensively on logic. in his book Organon argued the nature of logic and attempted to map out certain logical forms and formulas. Aristotle pushed back against a prevalent view in his time that "logic" was a subject in and to itself, where the nature of the universe and everything could be determined by simply reflecting, but rather argued that logic was a tool which can and should be applied to every and all disciplines of human endeavor. Aristotle argued that there were 3 laws of thought:
The law of non-contradiction states that something said to be and not be at the same time, in the same place.
The law of the excluded middle says that something must be, or not be. A statement like "Mr. Booker is a blood sucking vampire" cannot be both true and not true. You can argue the meaning of the statement, but depending of on the meaning there is a definite answer.
The law of identity says that something is what it is. So Mr. Booker is Mr. Booker and not Ms. Darsault. To say that Mr. Booker is in fact Ms. Darsault is not true - and though I might be dressing up as Ms. Darsault and pretending to be her, on a fundamental level you have been deceived, and I am not in fact that person.
Modern philosophers have articulated many more complex logical rules and principles that move beyond these principles, though mathematicians still use Aristotle's laws as their primary tools.
Born in 1079 AD, the brilliant young Peter became a professor at the School of Notre Dame (which later became the school of Law at the University of Paris) Peter Abelard combined Aristotle's ideas about logic with contemporary assertions of the Catholic Church.
In his controversial book Sic et Non (Yes and No) he made pointed to 158 contradictory viewpoints on theological and philosophical questions. He demonstrated how, depending on the premises and the understanding of particular ideas it shaped the outcomes and conclusions drawn. More than that, Peter demonstrated significant contradictions that were emerging within secular and religious thought at the time. (Hence, the title "Yes and No"). For Example Peter argued that the woman who committed sin for the sake of love was innocent, because according to the Church love was the defining trait that defined goodness, therefore...
Peter's underlying thesis argued that God (and the world) must be understood through a logical understanding of the world - in additional to emotional - and that logic was a tool by which we must do so.
In spite of this Peter was declared a heretic by the pope, though this was rescinded after his death. SO... it was sort of a whole "you're going to hell!" then he died thinking he was going to hell, then the pope showed up at his funeral and went "PSYCHE! YES AND NO, YES AND FREAKING NO PETER!!!" and threw a get into heaven ticket into the casket.
Peter is often credited as one of the key figured who launch the Scholastic Movement in Europe which when it spread, caused the foundation of the universities and the creation of major thinkers such as Thomas Aquinas and Francis Assisi
By the 1600s Francis Bacon, an English philosopher and statesman, was arguing for the importance of inductive reasoning as a tool means of advancing scientific knowledge and progress.
Bacon began to articulate the principles and process of the scientific method as a means to engage.
Deductive logic is a precise and ordered logical argument where the conclusion NECESSARILY follows from the premises.
There are different kinds of deductive arguments, they follow certain patterns of logic:
Three Common Types are:
Syllogism / Modus Ponens / Modus Tollens
First articulated by Aristotle in ~384 BCE
Adapted and expanded by Boethius (~500AD), Peter Abelard (1100 AD) and Jean Buridan (1300 AD) in Medieval Europe
The Enlightenment saw the syllogism challenged and de-emphasized as a means of logic (albeit misapplied in many ways)
From the 1800s onwards the Syllogism had several honed attributes provided and enjoyed a resurgence of use and analysis.
All M are P
All S are M
Therefore: All S are P
EXAMPLE:
All humans are mortal
Socrates is human
Therefore Socrates is mortal
Modus Ponens is a deductive form that affirms the antecedent. The Antecedent is the thing or event that logically precedes another.
It posit that one thing, follows another, and if the one thing is identified then the following condition was also be present.
It is a form of prepositional logic – meaning it uses statements and axioms to test its premises and their resulting conclusions.
If P then Q
P
Therefore Q
EXAMPLE:
Dinosaur Fossils are found in geographical areas in which they lived
We have uncovered dinosaur fossils in the Great Lakes basin
Therefore dinosaurs were present in the Great Lakes basin
First articulated by Theophrastus ~300 BCE (the successor of Aristotle)
Modus Tollens is a deductive form that denies the consequent.
It is a form of prepositional logic – meaning it uses statements and axioms to test its premises and their resulting conclusions.
It takes the form:
If P, then Q
Not Q
Therefore, not P
EXAMPLE:
If the dog detects an intruder, the dog will bark
The dog did not bark
Therefore no intruder was detected by the dog
Is the measure of the logical FORM of the argument
Is the measure of the truth or veracity of the premises (and therefore the truth of the entire argument)
Inductive logic is a form of logic which establishes that a conclusion is probably true by establishing likelihood based on premises
Francis Bacon (father of the Scientific Method) insisted that inductive logic needed to be more heavily relied upon, and shored up by repeated experimentation and verification. David Hume likewise championed and honed this form of logic.
This type of logic argues from what is known to what is unknown
By citing known examples of prior instances, or similar instances, inductive arguments attempt to predict future or unknown instances.
This is one of the primary types of logic used in scientific studies and data analysis.
EXAMPLE:
Most men in Ancient Athens had beard
Socrates was a man in Ancient Athens
C: Socrates likely had a beard
The amount of data and its spread effects the quality of the conclusion
The analysis and complexity of the data effects the quality of the conclusion
Question: What type of logic was used in this study? What types of logical issues or problems were present in it?
https://nationalpost.com/news/canada/university-of-ottawa-heart-institute-myocarditis-study
Abductive logic attempts to find the simplest and most likely conclusion from an observed set of data.
Much like inductive reasoning it can only assert the plausibility of the conclusion, but it cannot verify or provide certainty of the conclusion
Mastermind, the game, relies on this form of logic.
There are some criticisms of this logic that claim this relies simply on established patterns from your context, nonetheless we do this in it proves valuable and important in many contexts.
A logical fallacy is a pattern of error in a method of reasoning or thinking. Simply because an argument is fallacious, does not mean that it is untrue, but rather that it is not true because of the argument presented.
A fallacy is simply a incorrect form of argument which does not prove the conclusion in question. Some different types of fallacies are as follows:
Strawman
False Cause
Appeal to Emotion
The Fallacy Fallacy
Slippery Slope
Ad Hominem
To Quoque
Personal Incredulity
Special Pleasing
Loaded Question
Burden of Proof
Ambiguity / Equivocation
Infinite Regression Fallacy
The Gambler's Fallacy
Bandwagon
Appeal to Authority
Composition / Division
No True Scotsman
Genetic
False Dichotomy
Begging the Question
Appeal to Nature
Anecdotal
Texas Sharpshooter
Middle Ground
Infinity (Perhaps?)
What are some potential issues within these fallacies? Where might it get fuzzy?