May 10, 2020, 10:14 AM We don’t think of it geometrically but that’s the best frame for representing it’s organization. Our senses (nervous system) register pulses, which vary only in on-off, and frequency – a measurement – and we combine those measurements, because our body is a system of commensurability, into a world-model useful for our actions. Then we describe the world in combinations of sense-perceptions. The second fundamental problem with AI so far (aside from our hardware is architected inversely) is that it has no system of commensurability like we have – the body – and so it cannot develop consciousness: a model with predictive differences given our possible actions (physical, logical, verbal). Archetypes – prototype measurements of combinations of instincts Stereotypes – consistent predictions from measurements. In the Foundations Course, I frame our consciousness geometrically from the start. Unfortunately constitution and revolution is more pressing than continuing work on consciousness and behaviour but I will get there….
Theme: Measurement
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Numeric (ideal, verbal, aggregates), vs Spatial (real, measurements, components)
Numeric (ideal, verbal, aggregates), vs Spatial (real, measurements, components).This is a reference to the Foundations Course on the geometry of thought on one hand and a reminder that descartes restored greek thought in math (geometry) from it’s infection by semitic(astrology).
Source date (UTC): 2020-05-27 23:58:36 UTC
Original post: https://twitter.com/i/web/status/1265794566768209922
Reply addressees: @_Indirection
Replying to: https://twitter.com/i/web/status/1265789282834436101
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An Education in The Terms Proof and Truth
Oct 7, 2019, 8:02 PM Lets discuss the term ‘proof’. A mathematician creates a PROOF, not a truth. When we promise a proof is ‘true’ we mean we promise we have DEMONSTRATED a deduction is possible or necessary. The person makes the truth claim since only people can make truth claims: promises. A promise we don’t err. That’s what ‘true’ means because it’s all it can existentially mean. We use the term ideal truth meaning ‘ that most parsimonious testimony we would give if we were omnipotent and omniscient and produced a vocabulary consisting entirely of operational names.” Because only then would we be possibly free of error. But testimonial truth is only that most parsimonious description we can make in present language with present knowledge, having performed due diligence against ignorance, error, bias, wishful thinking, suggestion, fictionalism, and deceit. In logic when we say a proposition ‘is true’ we mean that the constant relations stated or implied in the premise or premises are not inconstant. That we don’t err. Now in law, we say proof but it means beyond reasonable doubt. In other words, it must falsify all other possibilities. We cannot promise we don’t err. We can only promise we have performed due diligence. There are no non-trivial logical proofs. Or as others have said all logic is just tautology. Or stated differently, there is no possibility of closure without appeal to information external to the set. Or stated more clearly, non-tautological logical statements are meaningless without appeal to context. So there are no non-tautological, no-trivial proofs of anything other than the internal consistency of deductions from invariant constant relations (meaning mathematics of the single dimension of positional name). Instead, all epistemology regardless of context consists of the sequence: perception, free association, hypotheses, theory, (and possibly law), with each step in that series consisting of falsification by a process of elimination, by the mind (hypothesis), by actions (theory), by market (‘law’ or ‘settled science’) until sufficient new knowledge evolves to improve it’s precision. And where that falsification is performed by tests of the consistency of identity, internal consistency (logic), external correspondence, operational possibility, and if involving choice, rational choice, and if involving human interaction reciprocity, warrantied or not by due diligence in scope and parsimony. So grow the f–k up and leave your secular version of scriptural interpretation (pilpul) in the dark ages of semitic ignorance where they belong. If you can understand this you know more about truth than the upper tenth of one percent.
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An Education in The Terms Proof and Truth
Oct 7, 2019, 8:02 PM Lets discuss the term ‘proof’. A mathematician creates a PROOF, not a truth. When we promise a proof is ‘true’ we mean we promise we have DEMONSTRATED a deduction is possible or necessary. The person makes the truth claim since only people can make truth claims: promises. A promise we don’t err. That’s what ‘true’ means because it’s all it can existentially mean. We use the term ideal truth meaning ‘ that most parsimonious testimony we would give if we were omnipotent and omniscient and produced a vocabulary consisting entirely of operational names.” Because only then would we be possibly free of error. But testimonial truth is only that most parsimonious description we can make in present language with present knowledge, having performed due diligence against ignorance, error, bias, wishful thinking, suggestion, fictionalism, and deceit. In logic when we say a proposition ‘is true’ we mean that the constant relations stated or implied in the premise or premises are not inconstant. That we don’t err. Now in law, we say proof but it means beyond reasonable doubt. In other words, it must falsify all other possibilities. We cannot promise we don’t err. We can only promise we have performed due diligence. There are no non-trivial logical proofs. Or as others have said all logic is just tautology. Or stated differently, there is no possibility of closure without appeal to information external to the set. Or stated more clearly, non-tautological logical statements are meaningless without appeal to context. So there are no non-tautological, no-trivial proofs of anything other than the internal consistency of deductions from invariant constant relations (meaning mathematics of the single dimension of positional name). Instead, all epistemology regardless of context consists of the sequence: perception, free association, hypotheses, theory, (and possibly law), with each step in that series consisting of falsification by a process of elimination, by the mind (hypothesis), by actions (theory), by market (‘law’ or ‘settled science’) until sufficient new knowledge evolves to improve it’s precision. And where that falsification is performed by tests of the consistency of identity, internal consistency (logic), external correspondence, operational possibility, and if involving choice, rational choice, and if involving human interaction reciprocity, warrantied or not by due diligence in scope and parsimony. So grow the f–k up and leave your secular version of scriptural interpretation (pilpul) in the dark ages of semitic ignorance where they belong. If you can understand this you know more about truth than the upper tenth of one percent.
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Measure of Men’s Cooperation
Measure of Men’s Cooperation https://propertarianism.com/2020/05/27/measure-of-mens-cooperation/
Source date (UTC): 2020-05-27 17:54:21 UTC
Original post: https://twitter.com/i/web/status/1265702897624518658
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Mathematics is trivial.
Oct 10, 2019, 11:19 AM
—“Sometimes I wonder about mathematics. Why is there deeper structure?”—
1 – The opposite. Mathematics is trivial. It consists entirely of positional names, and nothing else. Positional naming provides scale independence b/c positions are all ratios; arbitrary naming (correspondence), and invariable constant relations because of that single dimension. 2 – Just as the nautilus produce patterns because of ratios or previous ratios, all other ratios of ratios (mathematics) produce patterns. So mathematics consist of a language (grammar and semantics) of constant relation using positional names. 3 -The physical universe makes use of a more complex grammar we call the fundamental forces. Those fundamental forces consist of constant relations to one another, and are expressible in the language of constant relations using unique names by positional naming. 4 – So we see patterns in the universe (forces, particles, elements, molecules, biological molecules, proteins, cell walls etc because the available ratios of those fundamental forces are limited in permutation. However, the permutations of each level of permutation increase. 5 – So the fundamental patterns of the universe are simply the consequence of different ratios of the constant relations between different fundamental forces, which we can name with positional names, that we call numbers, and describe by changes in position in or across time. 6 – Math isn’t complicated, it’s trivial. More trivial than the foundations of the universe, which is why we can measure the foundations of the universe and all that results from it until we approach sentience at which point the purpose of memory is to outwit those constant relations … … and to capture the difference to defeat entropy, in a process we call ‘life’.
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Mathematics is trivial.
Oct 10, 2019, 11:19 AM
—“Sometimes I wonder about mathematics. Why is there deeper structure?”—
1 – The opposite. Mathematics is trivial. It consists entirely of positional names, and nothing else. Positional naming provides scale independence b/c positions are all ratios; arbitrary naming (correspondence), and invariable constant relations because of that single dimension. 2 – Just as the nautilus produce patterns because of ratios or previous ratios, all other ratios of ratios (mathematics) produce patterns. So mathematics consist of a language (grammar and semantics) of constant relation using positional names. 3 -The physical universe makes use of a more complex grammar we call the fundamental forces. Those fundamental forces consist of constant relations to one another, and are expressible in the language of constant relations using unique names by positional naming. 4 – So we see patterns in the universe (forces, particles, elements, molecules, biological molecules, proteins, cell walls etc because the available ratios of those fundamental forces are limited in permutation. However, the permutations of each level of permutation increase. 5 – So the fundamental patterns of the universe are simply the consequence of different ratios of the constant relations between different fundamental forces, which we can name with positional names, that we call numbers, and describe by changes in position in or across time. 6 – Math isn’t complicated, it’s trivial. More trivial than the foundations of the universe, which is why we can measure the foundations of the universe and all that results from it until we approach sentience at which point the purpose of memory is to outwit those constant relations … … and to capture the difference to defeat entropy, in a process we call ‘life’.
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Math was made mysterious so that the people could treat it like a mystery cult
Oct 10, 2019, 11:26 AM
Math was made mysterious so that the people could treat it like a mystery cult, when it’s just another language. It’s just the simplest least ambiguous (most disambiguous) language that is possible that we know of. This lack of ambiguity decreases opportunity for free association. This is why it is costly for the brain.
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Math was made mysterious so that the people could treat it like a mystery cult
Oct 10, 2019, 11:26 AM
Math was made mysterious so that the people could treat it like a mystery cult, when it’s just another language. It’s just the simplest least ambiguous (most disambiguous) language that is possible that we know of. This lack of ambiguity decreases opportunity for free association. This is why it is costly for the brain.
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Not everyone will understand the math, but many can follow the procedures, and benefit from whatever is produced by them
Oct 10, 2019, 12:28 PM
—“Science explains and Mathematics describes the universe. However, engineers are necessary to produce calculations and write procedures and processes for the technician that produces the machines that the clerk, and laborer use to produce the goods services and information the individual consumes. Not everyone will understand the math, but many can follow the procedures, and benefit from whatever is produced by them.”— JWarren Warren