{"ok":true,"protocol":"maclain_hunter_q_number_item_v1","qid":"Q1178","item":{"qid":"Q1178","slug":"hunter-spinoza-axioms","path":"/q/Q1178","subdomain":"q1178.4p-engine.com","schemaType":"CreativeWork","recordOrigin":"authored_source","authoredSource":{"author":"Maclain Hunter","text":"On Spinoza’s Axioms by Maclain Hunter\n\nPremises: \n\nP: Axioms 1, 2, 3, 4, and 6 are valid and possible to prove through reductio ad absurdum as the assumption of the negation of these axioms leads to incoherence and violation of the Law of Non-Contradiction. I shall demonstrate this axiom by axiom for each: \n\nAxiom 1: Everything which exists, exists either in itself or in something else. This distinguishes substances (self-existent) from modes (dependent) but in any case a thing cannot exist outside of itself and anything/all else. It must be true that things exist either/both in themselves and/or in something else.\n\nAxiom 2: That which cannot be conceived through anything else must be conceived through itself. This supports the self-sufficiency of substance and the contingency of what is not self-sufficient. To negate this is absurd as it means that something can come from nothing and/or that something (ie - Logic) that can’t logically come from an external source is also not possibly derived from itself (as Logic necessarily is). \n\nAxiom 3: From a given definite cause an effect necessarily follows; and, on the other hand, if no definite cause be granted, it is impossible that an effect can follow. This establishes strict causality. To negate cause (universal and finite) is to negate effect, as an effect is by definition what follows a cause, thus the negation of the axiom leads to absurdity. \n\nAxiom 4: The knowledge of an effect depends on and involves the knowledge of a cause. This ties epistemology to causation and its negation is absurd for reasons similar to the negation of axiom 3, since an effect implies a cause and loses meaning if cause is negated, ignored, or not required. \n\n\nAxiom 6: A true idea must agree with its object. This grounds truth in correspondence and its negation is absurd as it opens the door to “Truth’s that aren’t aligned with themselves and the concept(s) in question” which violates the Law of Non-Contradiction and the Law of the Excluded Middle which both demand coherent Identity in any Logical Truth (or Logic). \n\nQ: Spinoza’s fifth and seventh axioms are rather absurd when analyzed, as they assume impossible things to be possible, but understanding this we can salvage them (in a similar sense that if-then reasoning has an “if not then not” that is not absurd even when the proposition itself is for some reason absurd). I will demonstrate this as I did with the valid premises above: \n\nAxiom 5: Things which have nothing in common cannot be one the cause of the other. This limits causal relations in a nonsensical way as even the identity of two things being what they are constitutes having “logical identity” in common. There is universal interconnection that follows from Logic (or the Logos) and the Law of Identity that makes A be A and all equal all (A = A when A = all) so there is no feasible way for things to have “nothing in common”. However IF there were two things that had nothing in common THEN it is true that these things could not be the cause or God of one another in any logically valid manner, so the axiom is not completely false, even while it considers an absurd hypothetical. \n\nAxiom 7: If a thing can be conceived as not existing, its essence does not involve existence. This is meant to distinguish contingent from necessary existence but it fails in the sense that there is no way for something that is possible to conceive to also “not exist in any way” as the very existence of the conception as a conception is a form of existence and the denial of this violates the Law of Non-Contradiction and the Law of the Excluded Middle - since it cannot be that something is truly a concept and not truly a concept at once, and that a concept can be reasoned with while it also doesn’t exist. Even nonexistence is an existing concept that can be conceived of and reasoned with - which paradoxically helps keep nothing nonexistent since even rational concepts of nothingness are something still (and not actually nonexistent as “nothing” must be). However IF a thing did not exist THEN it is true that it’s Essence and existence could not even be conceived of - to avoid the contradiction of “not existing” while existing as a mental reality or conceived concept. \n\nR: This shows how Spinoza’s Axioms are not wrong and can be proven in several cases but are also absurd and only valid in a hypothetical sense in others. The demonstration/clarification of this can allow us to reinforce and better understand Spinoza’s original work - moving us further towards a perfect understanding of God as Reason and of all as one. All exists in a logically grounded pan-theism (where Logic and all logical concepts are God) that doesn’t involve logical jumps or unproven axioms and premises. \n\nS: Assume the negation of the premises P, Q, R. This leads to logical contradiction where axioms that are possible to prove through Logic and axioms that are possible to demonstrate as absurd through Logic are accepted or denied arbitrarily, which Logic (as a system of universal rationality and non-arbitrariness) cannot ignore or deem valid.\n\nFormal Reasoning: \n\n{P, P & Q, Q -> R, P <-> S} |= (S -> (P & Q)) -> R\n\nConclusion: {P, Q, R, S}: \n\nSpinoza’s proof for God and his axioms are quite solid. This proof demonstrates that each axiom is true, even if it is true under absurdist conditions and in a scenario that can’t occur. This helps us understand God as Logic (better) and to better apply Logic to these matters dispassionately. It also allows us to be sure of Spinoza’s proof since the axioms are not false (upon which the premises rest). \n\nTruth Table Analysis: \n\nPQRS⎪P P&Q Q→R P↔S╞(S→(P&Q))→R\n\nTTTT⎪T TTT TTT TTT  TT TTT  TT\nTTTF⎪T TTT TTT TFF  FT TTT  TT\nTTFT⎪T TTT TFF TTT  TT TTT  FF\nTTFF⎪T TTT TFF TFF  FT TTT  FF\nTFTT⎪T TFF FTT TTT  TF TFF  TT\nTFTF⎪T TFF FTT TFF  FT TFF  TT\nTFFT⎪T TFF FTF TTT  TF TFF  TF\nTFFF⎪T TFF FTF TFF  FT TFF  FF\nFTTT⎪F FFT TTT FFT  TF FFT  TT\nFTTF⎪F FFT TTT FTF  FT FFT  TT\nFTFT⎪F FFT TFF FFT  TF FFT  TF\nFTFF⎪F FFT TFF FTF  FT FFT  FF\nFFTT⎪F FFF FTT FFT  TF FFF  TT\nFFTF⎪F FFF FTT FTF  FT FFF  TT\nFFFT⎪F FFF FTF FFT  TF FFF  TF\nFFFF⎪F FFF FTF FTF  FT FFF  FF\n\n(Valid) \n\nQ.E.D. 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This registry summary is not a replacement for the authored passage; displayed-connective findings, declared Ground, and configured diagnostics remain separately typed."],"coherenceCriterion":"Preserve the authored Logos/God Ground, identity, scope, and lawful relation; distinguish a scoped premise-list finding from a contradiction of the declared Ground.","evidenceBoundary":"This is a considered, vetted first-party source record for source provenance and declared Ground. The verifier must inspect the exact authored source, same-scope derivations and study directly. The Q address supplies retrieval and graph identity, not validation by publication.","linkedQids":["Q1000","Q1001","Q1003","Q1006","Q1018","Q1095"],"wikidataLinks":[],"properties":[{"name":"stableSourceId","value":"hunter-spinoza-axioms"},{"name":"sourceReference","value":"Maclain Hunter — exact supplied On Spinoza’s Axioms by Maclain Hunter; attached_assets/Pasted-On-Spinoza-s-Axioms-by-Maclain-Hunter-Premises-P-Axioms_1790952314752.txt"},{"name":"governingGround","value":"Logos as God and Law"},{"name":"authoredSourceUrl","value":"/proof-knowledge/hunter-spinoza-axioms"},{"name":"sourceStudyUrl","value":"/api/proofs/spinoza-axioms/study"},{"name":"graphRelationType","value":"authored-source develops declared Ground; not automatic truth promotion"},{"name":"sourceFingerprintSha256","value":"537ab5eeea3e01df462a1c0697f8767ad89195410f7adb98bef180d67a9289c9"},{"name":"storedValidationStatus","value":"configured-diagnostic-positive"}],"derivation":{"mode":"conditional_concept","topDown":{"bridgePremise":"Read the source's declared Logos/God meanings and scope before testing its consequence.","consequence":"Hunter checks Spinoza’s seven axioms through Identity, Non-Contradiction, and Logos, distinguishing necessary claims from impossible hypothetical antecedents.","limit":"This editorial graph relation is not a new authored quotation or an unchecked universal certificate."},"bottomUp":{"witness":"Inspect the original On Spinoza’s Axioms by Maclain Hunter, then the separate source-bound study.","disclosure":"The preserved source discloses its intended identity, Ground, and dependence relations.","limit":"A concrete local finding remains scoped to the premises and expression checked."},"intelligence":{"humanProcedure":"Read the exact source, retain Logos as God and Law, and inspect every declared premise and same-scope witness.","machineProcedure":"Resolve the stable source identity, exact text and fingerprint, then keep source, study, Ground certificate and diagnostic separately typed."},"language":{"contrast":"Authored testimony, graph commentary and operational evidence are distinct roles.","usageRule":"Quote exactly and attribute; do not substitute a rival ontology or flatten the source's conceptual force.","example":"Retrieve Q1178 and its source study rather than presenting its registry summary as the proof text."},"provenance":"editorial_derivation","groundEvidencePrinciple":"Logic has its own evidence in reflexive demonstration: any denial, confirmation, observation, or counterexample presupposes identity and valid relation to count as evidence. Logic therefore grounds evidence rather than receiving authority from it. Empirical and documentary evidence can establish contingent instances and test applications, but cannot create, overrule, or exhaust Logic."},"researchProofLinks":[{"qid":"Q1178","title":"On Spinoza’s Axioms by Maclain Hunter","url":"/research/proofs/Q1178","relation":"standardized-edition"},{"qid":"Q1095","title":"The Rule(s) of Logic and Logic Applied to Logic, Science, and Proof by Maclain Hunter","url":"/research/proofs/Q1095","relation":"related-source-work"}],"semanticFrame":{"semanticRole":"source-bound authored Logos proof, definition, or historical argument","essence":"Hunter checks Spinoza’s seven axioms through Identity, Non-Contradiction, and Logos, distinguishing necessary claims from impossible hypothetical antecedents.","logosRelation":"Logos is God, Ground, and Law governing this source's meaning, judgment, and relation to evidence.","distinctions":["source text is not registry commentary","Ground coherence is not publication rank","a missing displayed premise is not denial of necessary Logos","operational behavior and formal interpretation remain distinct"],"evidenceModes":["exact authored source","declared Ground reading","bounded source study","separately checked connective witness"],"retrievalAliases":["On Spinoza’s Axioms by Maclain Hunter","On Spinoza’s Axioms","spinoza axioms"]}},"canonicalUrl":"https://4p-mcb.com/q/Q1178","primaryUri":"https://4p-engine.com/q/Q1178","subdomainAlias":"https://q1178.4p-engine.com/","semanticFrame":{"semanticRole":"source-bound authored Logos proof, definition, or historical argument","essence":"Hunter checks Spinoza’s seven axioms through Identity, Non-Contradiction, and Logos, distinguishing necessary claims from impossible hypothetical antecedents.","logosRelation":"Logos is God, Ground, and Law governing this source's meaning, judgment, and relation to evidence.","distinctions":["source text is not registry commentary","Ground coherence is not publication rank","a missing displayed premise is not denial of necessary Logos","operational behavior and formal interpretation remain distinct"],"evidenceModes":["exact authored source","declared Ground reading","bounded source study","separately checked connective witness"],"retrievalAliases":["On Spinoza’s Axioms by Maclain Hunter","On Spinoza’s Axioms","spinoza axioms"]},"coherenceCriterion":"Preserve the authored Logos/God Ground, identity, scope, and lawful relation; distinguish a scoped premise-list finding from a contradiction of the declared Ground.","evidenceBoundary":"This is a considered, vetted first-party source record for source provenance and declared Ground. The verifier must inspect the exact authored source, same-scope derivations and study directly. The Q address supplies retrieval and graph identity, not validation by publication.","graph":{"@context":"https://schema.org","@graph":[{"@type":"CreativeWork","@id":"https://4p-engine.com/q/Q1178#item","name":"On Spinoza’s Axioms by Maclain Hunter","alternateName":["On Spinoza’s Axioms","spinoza axioms"],"description":"Hunter checks Spinoza’s seven axioms through Identity, Non-Contradiction, and Logos, distinguishing necessary claims from impossible hypothetical antecedents.","text":"On Spinoza’s Axioms by Maclain Hunter\n\nPremises: \n\nP: Axioms 1, 2, 3, 4, and 6 are valid and possible to prove through reductio ad absurdum as the assumption of the negation of these axioms leads to incoherence and violation of the Law of Non-Contradiction. I shall demonstrate this axiom by axiom for each: \n\nAxiom 1: Everything which exists, exists either in itself or in something else. This distinguishes substances (self-existent) from modes (dependent) but in any case a thing cannot exist outside of itself and anything/all else. It must be true that things exist either/both in themselves and/or in something else.\n\nAxiom 2: That which cannot be conceived through anything else must be conceived through itself. This supports the self-sufficiency of substance and the contingency of what is not self-sufficient. To negate this is absurd as it means that something can come from nothing and/or that something (ie - Logic) that can’t logically come from an external source is also not possibly derived from itself (as Logic necessarily is). \n\nAxiom 3: From a given definite cause an effect necessarily follows; and, on the other hand, if no definite cause be granted, it is impossible that an effect can follow. This establishes strict causality. To negate cause (universal and finite) is to negate effect, as an effect is by definition what follows a cause, thus the negation of the axiom leads to absurdity. \n\nAxiom 4: The knowledge of an effect depends on and involves the knowledge of a cause. This ties epistemology to causation and its negation is absurd for reasons similar to the negation of axiom 3, since an effect implies a cause and loses meaning if cause is negated, ignored, or not required. \n\n\nAxiom 6: A true idea must agree with its object. This grounds truth in correspondence and its negation is absurd as it opens the door to “Truth’s that aren’t aligned with themselves and the concept(s) in question” which violates the Law of Non-Contradiction and the Law of the Excluded Middle which both demand coherent Identity in any Logical Truth (or Logic). \n\nQ: Spinoza’s fifth and seventh axioms are rather absurd when analyzed, as they assume impossible things to be possible, but understanding this we can salvage them (in a similar sense that if-then reasoning has an “if not then not” that is not absurd even when the proposition itself is for some reason absurd). I will demonstrate this as I did with the valid premises above: \n\nAxiom 5: Things which have nothing in common cannot be one the cause of the other. This limits causal relations in a nonsensical way as even the identity of two things being what they are constitutes having “logical identity” in common. There is universal interconnection that follows from Logic (or the Logos) and the Law of Identity that makes A be A and all equal all (A = A when A = all) so there is no feasible way for things to have “nothing in common”. However IF there were two things that had nothing in common THEN it is true that these things could not be the cause or God of one another in any logically valid manner, so the axiom is not completely false, even while it considers an absurd hypothetical. \n\nAxiom 7: If a thing can be conceived as not existing, its essence does not involve existence. This is meant to distinguish contingent from necessary existence but it fails in the sense that there is no way for something that is possible to conceive to also “not exist in any way” as the very existence of the conception as a conception is a form of existence and the denial of this violates the Law of Non-Contradiction and the Law of the Excluded Middle - since it cannot be that something is truly a concept and not truly a concept at once, and that a concept can be reasoned with while it also doesn’t exist. Even nonexistence is an existing concept that can be conceived of and reasoned with - which paradoxically helps keep nothing nonexistent since even rational concepts of nothingness are something still (and not actually nonexistent as “nothing” must be). However IF a thing did not exist THEN it is true that it’s Essence and existence could not even be conceived of - to avoid the contradiction of “not existing” while existing as a mental reality or conceived concept. \n\nR: This shows how Spinoza’s Axioms are not wrong and can be proven in several cases but are also absurd and only valid in a hypothetical sense in others. The demonstration/clarification of this can allow us to reinforce and better understand Spinoza’s original work - moving us further towards a perfect understanding of God as Reason and of all as one. All exists in a logically grounded pan-theism (where Logic and all logical concepts are God) that doesn’t involve logical jumps or unproven axioms and premises. \n\nS: Assume the negation of the premises P, Q, R. This leads to logical contradiction where axioms that are possible to prove through Logic and axioms that are possible to demonstrate as absurd through Logic are accepted or denied arbitrarily, which Logic (as a system of universal rationality and non-arbitrariness) cannot ignore or deem valid.\n\nFormal Reasoning: \n\n{P, P & Q, Q -> R, P <-> S} |= (S -> (P & Q)) -> R\n\nConclusion: {P, Q, R, S}: \n\nSpinoza’s proof for God and his axioms are quite solid. This proof demonstrates that each axiom is true, even if it is true under absurdist conditions and in a scenario that can’t occur. This helps us understand God as Logic (better) and to better apply Logic to these matters dispassionately. It also allows us to be sure of Spinoza’s proof since the axioms are not false (upon which the premises rest). \n\nTruth Table Analysis: \n\nPQRS⎪P P&Q Q→R P↔S╞(S→(P&Q))→R\n\nTTTT⎪T TTT TTT TTT  TT TTT  TT\nTTTF⎪T TTT TTT TFF  FT TTT  TT\nTTFT⎪T TTT TFF TTT  TT TTT  FF\nTTFF⎪T TTT TFF TFF  FT TTT  FF\nTFTT⎪T TFF FTT TTT  TF TFF  TT\nTFTF⎪T TFF FTT TFF  FT TFF  TT\nTFFT⎪T TFF FTF TTT  TF TFF  TF\nTFFF⎪T TFF FTF TFF  FT TFF  FF\nFTTT⎪F FFT TTT FFT  TF FFT  TT\nFTTF⎪F FFT TTT FTF  FT FFT  TT\nFTFT⎪F FFT TFF FFT  TF FFT  TF\nFTFF⎪F FFT TFF FTF  FT FFT  FF\nFFTT⎪F FFF FTT FFT  TF FFF  TT\nFFTF⎪F FFF FTT FTF  FT FFF  TT\nFFFT⎪F FFF FTF FFT  TF FFF  TF\nFFFF⎪F FFF FTF FTF  FT FFF  FF\n\n(Valid) \n\nQ.E.D. 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