By: Luke Weinhagen (via Brandon Hayes) (edited for clarity) 1) Presentation of content creates a cost of consumption, 2) Brands compete on that cost to the producer and discount to the consumer: 3) P competence – creates the ability to generate functional output with P 4) P craftsmanship – creates the ability to generate functional output with P that survives market competition Various markets will value differing aesthetics(interests, concerns, values), meaning different expressions of craftsmanship will survive in different markets. So the first barrier is the development of competence (be able to make it your own), and the second barrier is developing and executing appropriate craftsmanship for a specific market (be able to speak it into your audience). I do not know that any of us has cracked the code on a single way to bring P to every audience. We are still crafting our messages to audiences. Bill demonstrated this very effectively recently. He expressed a desire to elevate his craftsmanship in P and created an audience, a market, receptive to this expression of P. Others of us are going to have to slum it, speaking with less precision and using more colloquial language, in order to serve audiences receptive at that level. Both function to improve P as inputs can be pulled back in from all markets. And in my opinion all increases in craftsmanship, regardless of market, serve to benefit the overall widespread adoption of P methodology.
Category: Epistemology and Method
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P Methodology Produces Optimums, This Is Ideal
By: Luke Weinhagen (via Brandon Hayes) (edited for clarity) 1) Presentation of content creates a cost of consumption, 2) Brands compete on that cost to the producer and discount to the consumer: 3) P competence – creates the ability to generate functional output with P 4) P craftsmanship – creates the ability to generate functional output with P that survives market competition Various markets will value differing aesthetics(interests, concerns, values), meaning different expressions of craftsmanship will survive in different markets. So the first barrier is the development of competence (be able to make it your own), and the second barrier is developing and executing appropriate craftsmanship for a specific market (be able to speak it into your audience). I do not know that any of us has cracked the code on a single way to bring P to every audience. We are still crafting our messages to audiences. Bill demonstrated this very effectively recently. He expressed a desire to elevate his craftsmanship in P and created an audience, a market, receptive to this expression of P. Others of us are going to have to slum it, speaking with less precision and using more colloquial language, in order to serve audiences receptive at that level. Both function to improve P as inputs can be pulled back in from all markets. And in my opinion all increases in craftsmanship, regardless of market, serve to benefit the overall widespread adoption of P methodology.
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(from elsewhere) The word mathematics was coined by the Pythagoreans in the 6th
(from elsewhere)
The word mathematics was coined by the Pythagoreans in the 6th century from the Greek word μάθημα (mathema), which means “subject of instruction.” There are many different types of mathematics based on their focus of study. Here are some of them:
1. Algebra
algebra
Algebra is a broad division of mathematics. Algebra uses variable (letters) and other mathematical symbols to represent numbers in equations. It is basically completing and balancing the parts on the two sides of the equation.
It can be considered as the unifying type of all the fields in mathematics. Algebra’s concept first appeared in an Arabic book which has a title that roughly translates to ‘the science of restoring of what is missing and equating like with like.’ The word came from Arabic which means completion of missing parts.
2. Geometry
geometry
The word geometry comes from the Greek words ‘gē’ meaning ‘Earth’ and ‘metria’ meaning ‘measure’. It is the mathematics concerned with questions of shape, size, positions, and properties of space.
It also studies the relationship and properties of set of points. It involves the lines, angles, shapes, and spaces formed.
3. Trigonometry
trigonometry
Trigonometry comes from the Greek words ‘trigōnon’ which means ‘triangle’ and ‘metria’ which means ‘measure’. As its name suggests, it is the study the sides and angles, and their relationship in triangles.
Some real life applications of trigonometry are navigation, astronomy, oceanography, and architecture.
4. Calculus
calculus
Calculus is an advanced branch of mathematics concerned in finding and properties of derivatives and integrals of functions. It is the study of rates of change and deals with finding lengths, areas, and volumes.
Calculus is used by engineers, economists, scientists such as space scientists, etc.
5. Linear Algebra
linear-algebra
Linear algebra is a branch of mathematics and a subfield of algebra. It studies lines, planes, and subspaces. It is concerned with vector spaces and linear mappings between those spaces.
This branch of mathematics is used in chemistry, cryptography, geometry, linear programming, sociology, the Fibonacci numbers, etc.
6. Combinatorics
combinatorics
The name combinatorics might sound complicated, but combinatorics is just different methods of counting. The word was derived from the word ‘combination’, therefore in is used to combine objects following rules of arranging those objects.
There are two combinatorics categories: enumeration and graph theory. Permutation, an arrangement where order matters, is often used in both of the categories.
7. Differential Equations
differential-equations
As the name suggest, differential equations are not really a branch of mathematics, rather a type of equation. It is any equation that contains either ordinary derivatives or partial derivatives.
The equations define the relationship between the function, which represents physical quantities, and the derivatives, which represents the rates of change.
8. Real Analysis
real-analysis
Real analysis is also called the theory of functions of a real variable. It is concerned with the axioms dealing with real numbers and real-valued functions of a real-variable.
It is pure mathematics, and is good for people who like plane geometry and proving.
9. Complex Analysis
complex-analysis
Complex analysis is also called the theory of functions of a complex variable. It deals with complex numbers and their derivatives, manipulation, and other properties. Complex analysis is applied in electrical engineering, when launching satellite, etc.
10. Abstract Algebra
abstract-algebra
Sometimes called modern algebra, abstract algebra is an advanced field in algebra concerning the extension of algebraic concepts such as real number systems, complex numbers, matrices, and vector spaces.
One application of abstract algebra is cryptography; elliptic curve cryptography involves a lot of algebraic number theory and the likes.
11. Topology
topology
Topology is a type of geometry developed in the 19th century. Its name’s Greek origin, which is ‘topos’, means place. Unlike the other types of geometry, it is not concerned with the exact dimensions, shapes, and sizes of a region.
It studies the physical space a surface unaffected by distortion contiguity, order, and position. Topology is applied in the study of the structure of the universe and in designing robots.
12. Number Theory
number-theory
Number theory, or higher arithmetic, is the study of positive integers, their relationships, and properties. It is sometimes referred to as “The Queen of Mathematics” because of its foundational function in the subject.
13. Logic
logic
Logic is the discipline in mathematics that studies formal languages, formal reasoning, the nature of mathematical proof, probability of mathematical statements, computability, and other aspects of the foundations of mathematics.
It aims to eliminate any confusion that can be caused by the vagueness of the natural language.
14. Probability
probability
Probability is the branch of mathematics calculating the chances of some things to take place based on the number of the possible cases to the whole number of cases possible. Numbers from 0-1 are used to express the chances of something to occur.
0 means it can never happen and 1 means it will always happen. Real-life applications are in gambling, lottery, sports analysis, games, weather forecasting, etc.
15. Statistics
statistics
Statistics are the collection, analysis, measurement, interpretation, presentation and summarization of data. Statistics is used in many fields such as business analytics, demography, epidemiology, population ecology, etc.
16. Game Theory
game-theory
Game theory is a branch of mathematics which also involves psychology, economics, contract theory, and sociology. It analyses strategies for dealing with competitive strategies where the outcome also depends on other actions of other partaker in the activity.
It is applied in business, wars, political sciences, biology, philosophy, etc.
17. Functional Analysis
functional-analysis
Functional analysis is under the field of mathematical analysis. Its foundation is the study of vector spaces that has limit-related structure such as topology, inner product, norm, etc.
It was developed through the study of functions and the formulation of properties of transformation. Functional analysis is found to be useful for differential and integral equations.
18. Algebraic Geometry
algebraic-geometry
Algebraic geometry is a branch of mathematics that uses algebraic expressions to describe geometric properties of structures.
19. Differential Geometry
differential-geometry
Differential geometry is a field in mathematics that utilizes different mathematical techniques (differential calculus, integral calculus, linear algebra, and multilinear algebra) to study geometric problems.
It is used in different studies of electromagnetism, econometrics, geometric modeling, digital signal processing in engineering, study of geological structures.
20. Dynamical Systems (Chaos Theory)
dynamical-systems-chaos-theory
Dynamical Systems (also referred to as chaos theory) is a mathematical concept where the relationship of a point in space to time is described a fixed set of rules. This concept explains the swinging of a clock pendulum, flow of water in a pie, number of fishes in a lake during springtime, etc.
21. Numerical Analysis
numerical-analysis
Numerical analysis is an area in mathematics which develops, evaluates, and applies algorithms for numerically solving problems that occur throughout the natural sciences, social sciences, medicine, engineering and business.
22. Set Theory
set-theory
Set theory is a discipline in mathematics that is concerned with the formal properties of a well-defined set of objects as units (regardless of the nature of each element) and using set as a means of expression of other branch of math.
Every object in the set has something similar or follows a rule, and they are called the elements.
23. Category Theory
category-theory
Category theory is a formalism that is used for representing and manipulating concepts and symbolic representations of domains. Here, the collection of objects and of arrows formalizes mathematical structure.
24. Model Theory
model-theory
Model theory in mathematics is the study of different structures from a logical standpoint. It involves interpretation of formal and natural languages and the kinds of classifications they can make.
25. Mathematical Physics
mathematical-physics
Mathematics as mentioned earlier is used in many different other fields. Physics is just one of them. Mathematical physics refers to the mathematical methods applied for different studies and development in physics.
26. Discrete Mathematics
discrete-mathematics
Unlike the many other ones mentioned above, discrete mathematics is not a branch, but a description of the study of mathematical structures that are discrete rather than continuous.
Discrete objects, in simple languages, are the countable objects such as integers. Therefore, discrete mathematics does not include calculus and analysis.
Source date (UTC): 2020-02-16 21:19:00 UTC
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ARISTOTLE > BACON/LOCKE/SMITH/HUME > HEGEL > P? I don’t think I understood Hegel
ARISTOTLE > BACON/LOCKE/SMITH/HUME > HEGEL > P?
I don’t think I understood Hegel until now. I can’t tolerate continental philosophy. Everything german (Kant, Schopenhauer, Hegel) reads as a desperate attempt at recreating the monopoly frame of the church in secular prose (a mental pseudoscience to replace a supernatural pseudoscience) and everything french a suppression of the protestant, english, and german with some weird authoritarian feminist version of roman imperialism.
Of course I can look backward through evolution, economics, neurological science, computer science, and subatomic physics, with a luxury of hindsight and see that the British were right, but that without the driving force of the materialism in aristocracy, military, and heroic excellence, the common man would feel more drawn to the explanation of experience and harmony than the development of agency historic in the more or north sea instead of continental peoples.
So my early critics that P “isn’t enough” were of course right. P is a purely via-negativa system of thought – a completion of our judicial priesthood so to speak. It’s only over the past year or two I’ve been able to see a path through to the via-positiva (religion) of european man’s future restoring the judicial-scientific-material ‘priesthood’ and the aspirational-emotional-social ‘priesthood’.
This is because I don’t set out to ‘do’ anything so much as solve one problem at a time as I discover the need for a solution to that problem, because I’ve discovered something false or ‘uncomputable and undecidable’ – a meaning which will be lost on others, but that is how I determine what problem to work on next.
So I ignore the continent, and in general I ignore philosophy. I don’t consider Aristotle a philosopher but a scientist. I don’t consider bacon, Locke/Hobbes, Smith, Hume, Darwin philosophers. I don’t read even Nietzsche as a philosopher – just a social scientist who discovered the greek tragedy as a religious system, and applied that thought.
So you notice the rather obvious that we use calculus(newton), electromagnetism( Maxwell ), evolution(Darwin ), economics (marginalism), computer science (Turing), and now “Natural Law of Reciprocity and Testimony) but we use idealism for platonism, Kantian, schopenhauer’s phenomenalism, Hegelian, and other ‘arbitrary’ (incommensurable) thought.
In my understanding of the history of thought, I see P as completing Aristotle’s project, and I organized it as such after criticism by Hoppe – I was working directly from algorithmic structure and he didn’t Grokk that, and I didn’t explain it, and so he told me to avoid idiosyncratic writing and use the traditional vocabulary and form.
So I shifted to combining all the disciplines under the Aristotelian structure, and replacing set logic with algorithmic logic instead of bypassing the philosophical tradition.
This turned out to be effective at not only organizing the body of work, making it more comprehensible as a system, but in uniting math, science, logic, economics, law, philosophy, fiction, and fictionalisms, into a single system ‘the grammars’: language as systems of measurement given different permissible dimensions.
But until reading this thread I don’t think I understood Hegel ‘charitably’ – as engaged in an honest attempt at complete philosophy. So I’ll have to say this discussion helped me a bit lose a very uncharitable disposition toward the continentals.
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“Is Propertarianism a completion of the Hegelian project?”
by Ryan Drummond
I often see P as a…completion, almost, of Hegel’s work, without the room for logical error (and the dirty path to Marxism opening as a result). His model, as you’ll see, touches on many truths. Only it is nowhere near as advanced as P, grammatically or scientifically.
Basically, Hegel made an effort to come to what might be considered a “total” understanding of philosophy and existence – much like yourself. Only he wrote using all resources available to him in the late 1700’s/early 1800’s.
So a lot of his understandings are premature, not scientifically accurate, and lie in the realm of honest speculation etc.
He had the concept that through logic, nature and human consciousness, God could be considered real but not definable. That we could know of it, but not know It. So he called God, or the universal absolute, “The Idea”.
This “Idea”, he said, could be realised through dialectic…and as dialectic occurs both in the natural realm and within the human psyche, it would be our inevitable path to eventually reach it.
This is where the problems come in – because he wrote of dialectic in such wishy-washy prose, and used language that hardly anyone could decipher accurately enough to take consistent meaning from, there were basically two schools born from his ideas, both offering an “Idea” that could be seemingly supported by varying ‘interpretations’ of his work, whereby an ideal could be theoretically reached.
One path was through what we would now call Marxism, I suppose, where equality reigns supreme…dysgenia through eugenic ideals (The false, yet morally appeasing way at odds with natural law but not at odds with human consciousness).
During Hegel’s time advocates of this kind of philosophy, later to be characterised by Marx, were known as young Hegelians. It was another example of the young generation wanting to usurp the old guard.
The other path, to me at least, appears to be very much like P – Eugenia through eugenic ideals (the true, yet sometimes morally disturbing way – not at odds with natural law, but often found to be at odds with human consciousness and what we see, at our earthly level, to be right or wrong).
Advocates of this school were the ‘gammon’ of the day, so to speak: Old Hegelians.
So from Hegelian philosophy we ended up with the two behemoths we see at war today, really – Marxism/The Left/Dysgenia proper, and it’s nemesis Fascism/The Right/Eugenia proper.
Had he written his philosophy as concisely as P, I don’t believe that there would have been room for Marxism to ever exist within it’s bounds, and gain a foothold in the minds of the population.
P is ‘essentially’ Old Hegelianism + Accurate terminology + Scientific Justification + So much more.
Had he done the job he set out to do properly (I believe he always intended his work to be interpreted the Right way, so to speak), we wouldn’t have found ourselves in the mess we are in today.
Your work basically completes his initial goal, only doesn’t use wishy-washy, unknowable language, but language of almost mathematical precision and meaning.
You finish the job he started. You’ve created the total philosophy I believe he envisaged in some way.
But creating it and applying it are two different things. Especially from the position we are in now. He often wrote of the French Revolution that humanity had taken a bright dawn and turned it into a dusk. If he witnessed a dusk, then we must exist in the early hours of the morning. It’s cold and dark.
But if we can overcome the hurdles in front of us, we will push humanity to Godhood. We will realise The Idea. We can beat the red queen, or get so damn close to it we can be proud of our efforts.
I hope that clarifies a little where I get the connections to Hegelian philosophy from.
That, and he was addicted to using trinities to explain everything. You do the same thing, really, through P, only do it all more accurately.
If Old Hegelian philosophy was the child, P is the man it could be considered to grow up to become.
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By Joseph E. Postma
Ryan, you recently posted somewhere asking if Propertarianism (P) is the fruition of Hegel’s philosophy.
I would say rather that P is the dialectical synthesis of the theses and antitheses which have been present between Western Democracy vs Communism, Capitalism vs. Socialism, European Natural Law/paganism vs. Abrahamism…and likely a few other historical contrasts which could be added in. “P” is the synthesis which resolves the contradictions which were present between all of these things.
What we were actually looking for was *reciprocity*. Each side of all of the aforementioned contrasts contain aspects of reciprocity idealized in some form. Even Abrahamism conveys the idea of a final due to reciprocity, where those who deserve it finally get their comeuppance. Of course however, the comeuppance needs to occur in the here and now, not afterwards.
P is not the final completion of Hegel and the dialectic, but it is certainly the current completion, i.e. the current synthesis. P certainly does mark an entire phase change in human existence, as much as classical philosophy induced such a change, and Abrahamism induced such a change. Thus, it is the new thesis, and may well require hundreds or thousands of years to pull out any internal contradictions and antitheses.
Well, I guess that comes back to your point and your question: perhaps P is the final synthesis. I cannot possibly imagine what would be an improvement beyond reciprocity. If this is the case, then it will only be relatively minor details and kinks which get worked out, but over-all it will be the final and last phase-change to human interaction and conception. So I guess I come back to agree with you: P is the culmination of the dialectic in the realm of understanding and regulating human interaction. I have said myself many times that P represents “warp drive” for humanity. By that I mean, and we can infer, Hegel’s end-point of man becoming God.
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by Stephen Wells
P Puts man’s law in harmony with “God’s” law.
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by Ryan Drummond
I quite agree with you, absolutely. I believe P to be the perfect synthesis of the ideologies currently at war. Every synthesis is the product of necessity, either through thought at the scale of the human, or through physics at the scale of total natural law. There is certainly a necessity for “something more”, at the moment, and using all of the knowledge I have at my disposal I have never come across anything as succinct as P before.
I became absolutely obsessed with Hegelian philosophy during my postgraduate years, to the point of my peers calling me a madman quite frequently. Once you see it at work in the world and in the universe, you cannot unsee it. I knew it had flaws, though, and for a few years I tried my damnedest to plug the gaps to try and take Hegelian philosophy to the next level.
I then happened to stumble across the writing of Curt Doolittle, and after reading a few posts he turned my head. After reading a few more I started thinking “Jesus, this man gets it…”. A few more and it dawned on me that he not only “got it”, but was the first person I had ever seen who seemed to grasp totality in philosophy as well as myself…within a matter of weeks I knew he not only grasped it as well as myself, but he had far surpassed myself – and come up with what seemed to be the perfect philosophy to advance humankind and rectify the troubles of the world we live in.
Now I don’t act so much as an independent pioneer of philosophical thought, but I act in the capacity of catching up with Curt, and with P, and the many other wonderful guys I see who have spent longer becoming acquainted with P than myself.
We can change the world. I truly believe that. God’s law says we must.
This was a lovely post to read.
Source date (UTC): 2020-02-16 13:28:00 UTC
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MINING THE ORE OF KNOWLEDGE FROM THE MOUNTAIN OF IGNORANCE – ITS WORK —“This i
MINING THE ORE OF KNOWLEDGE FROM THE MOUNTAIN OF IGNORANCE – ITS WORK
—“This is hurting my old brain to understand!”—Keith Postma
It hurts all of our brains – every day. We just keep ‘mining the mountain our ignorance” until all we have left is the ore knowledge. 😉
Source date (UTC): 2020-02-16 12:48:00 UTC
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P: WE JUST TELL THE TRUTH – NO ONE ELSE DOES —“Largely it’s just that we tell
P: WE JUST TELL THE TRUTH – NO ONE ELSE DOES
—“Largely it’s just that we tell the truth – and no one else does.” —- Curt Doolittle
(via Brandon Hayes)
Source date (UTC): 2020-02-16 12:07:00 UTC
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P: METHODOLOGY, NOT IDEOLOGY —“Methodology over ideology. We train our selves
P: METHODOLOGY, NOT IDEOLOGY
—“Methodology over ideology. We train our selves to think in reciprocity first, then others, then many others, and do enough of that and watch things transform.”— Zach Matto
Source date (UTC): 2020-02-16 12:05:00 UTC
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RT @curtdoolittle: @TribulationT @FreePeterBiarM @Nalo_Nei I do my job. To speak
RT @curtdoolittle: @TribulationT @FreePeterBiarM @Nalo_Nei I do my job. To speak the truth on those subjects where truth is suppressed.
Source date (UTC): 2020-02-15 20:59:35 UTC
Original post: https://twitter.com/i/web/status/1228785951712956419
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I do my job. To speak the truth on those subjects where truth is suppressed
I do my job. To speak the truth on those subjects where truth is suppressed.
Source date (UTC): 2020-02-15 17:56:01 UTC
Original post: https://twitter.com/i/web/status/1228739756734984193
Reply addressees: @TribulationT @FreePeterBiarM @Nalo_Nei
Replying to: https://twitter.com/i/web/status/1228733367711084546
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Do Paradigms Really Falsify? What Does Order Mean? Operationalism in Action
Do Paradigms Really Falsify? What Does Order Mean? Operationalism in Action https://propertarianism.com/2020/02/14/do-paradigms-really-falsify-what-does-order-mean-operationalism-in-action/
Source date (UTC): 2020-02-14 15:45:47 UTC
Original post: https://twitter.com/i/web/status/1228344592837283840