{"ok":true,"protocol":"maclain_hunter_q_number_item_v1","qid":"Q1079","item":{"qid":"Q1079","slug":"maclain-hunter-mcb-machine-semantics","path":"/q/Q1079","subdomain":"q1079.4p-engine.com","schemaType":"CreativeWork","recordOrigin":"authored_source","sourceQids":["Q1001","Q1018","Q1006"],"name":"4P-MCB Machine Semantics","alternateName":["Machine Semantics Programming Platform Designed","mspp original design"],"title":"Q1079 — 4P-MCB Machine Semantics","description":"Maclain Hunter' authored system design preserved from its first-party proof-base source.","claim":"The original MSPP design specifies hardware exploration, state mapping, semantic deduction, halting shells, sandbox/IDE, and subscription UI. This exact copy retains the existing Q1079 work identity without replacing its earlier source or validation.","body":["The original MSPP design specifies hardware exploration, state mapping, semantic deduction, halting shells, sandbox/IDE, and subscription UI. This exact copy retains the existing Q1079 work identity without replacing its earlier source or validation.","Exact source: /proof-knowledge/hunter-mspp-original-design; source-bound study: /api/proofs/mspp-original-design/study.","Logos as God and Law governs the reading. 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. 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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."},"authoredSourceVersions":[{"author":"Maclain Hunter","text":"4P-MCB Machine Semantics (formerly MSPP) by Maclain Hunter\n\nMACHINE SEMANTICS PROGRAMMING PLATFORM - Deriving Semantics from Hardware States\n\nINTEGRAL COMPONENTS:\n\nP: Hardware Crawler - Code that runs the hardware sequentially and systematically through its register positions, turning registers on and off to move through each feasible state. It explores all possible computable and programmable states that can be called up physically by the machine.\n\nQ: State Mapping - Code that responds to changes in hardware state by documenting the state change and storing the data, including distilling the logical structure of the state.\n\nR: Semantics and Halting - Computers encode semantics through logical structure, homomorphically. All semantic meaning that can be computed is inherent in all logical structure that can be reasoned over by the machine. This component deduces semantic meaning from logical structures and stores them in a searchable database.\n\nS: Sandbox/IDE - Code setting up a sandbox environment for code from the library to be explored by users and an IDE where coding with the semantic structure library can be used to program new applications.\n\nT: UI and Subscription Services - Code establishing a UI for users to access tools and libraries. Handles subscriptions, logins, payments in a secure fashion.\n\nFORMAL STRUCTURE:\n{P, P -> Q, Q -> R, R -> S, S -> T} |= ((P & Q) -> (R & S)) -> T\n\nPROPOSITIONAL PROOF:\nLet the LLM generated proof of concept be encoded as \"U\", then:\n{P, Q, R, S, T, U} |= U -> (((P & Q) & (R & S)) & T)\n\nTRUTH TABLE: (Valid - all T's, verified by 64-row truth table analysis)\n\nQ.E.D.\n\nAPPLICATION:\nThis proves that semantics can be DERIVED from hardware states themselves.\nEvery computable meaning is inherent in the logical structures the hardware can express.\nThis solves the \"how do we know all meanings?\" problem for MCB NLP.","sha256":"b9f02d3058a838985de28121db4f299ef8007a101f91d8af3ba0a7709460c7f8","sourceUrl":"/proof-knowledge/27","label":"Earlier stored source; original result retained, not this copy's fresh diagnostic","storedValidationStatus":"prior_stored_result_retained"},{"author":"Maclain Hunter","text":"Machine Semantics Programming Platform\n\nDesigned by Maclain Hunter\n\nIntegral Components: \n\nP: Hardware Crawler: Code that runs the hardware sequentially and systematically through its register positions turning registers on and off to sequentially move through each and every feasible state of the hardware. It can start with turning the first register position and transistor on and all others off, and move from there to having the first two on and all others off, and so on, until all possible computable and programmable state (combinations) have been called up physically in the hardware by this software/code (written in a high level language like python).\n\nQ: State Mapping: Code that responds to changes in hardware state by documenting the state change and storing the data associated with it, including distilling the logical structure of the state - mapping the hardware states. \n\nR: Semantics and Halting: Computers encode semantics through logical structure, homomorphically, meaning that all semantic meaning that can be computed is inherent in all logical structure that can be reasoned (over) by the machine. This part of the code responsible for semantic translation must deduce semantic meaning of a large number of logical structures and store this information in a callable, searchable database or library that the software can then use to identify the semantic meaning of a given piece of machine code, or a given hardware state in a piece of hardware (ie - x86, ARM). The code must also study the halting behavior of a given line of code and determine if it loops infinitely or not. If yes, then the program will use Turing’s translation method to translate the non-halting code into a halting line of code - namely by wrapping the non-halting code in a halting shell. The sandbox to be established in the next atom S can be used internally by the software to test translated halting code to verify that it is correct and coherent. This data is also stored in the library to provide code that halts as a resource for programmers and end users of the software platform. \n\nS: Sandbox/IDE: Code setting up a sandbox environment for code from the library to be explored by users of the UI (to be established in T) and an IDE style environment where coding with the semantic structure library, discovered through our hardware crawler, can be used to program new applications and software in a user friendly environment. \n\nT: UI and Subscription Services: Code will need to establish a UI, likely in the form of a webpage, that users can access the tools and libraries through. This can be a relatively straightforward website that prioritizes user friendliness and minimalistic design. Code will need to handle subscriptions, log in’s, payments, etc. in a secure fashion. Ideally users will be able to launch their creations and softwares directly from the UI and the IDE tools integrated into the system, so they can package professional grade, ready for market software without tedious steps in between.\n\nFormal Structure: \n\n{P, P -> Q, Q -> R, R -> S, S -> T} |= ((P & Q) -> (R & S)) -> T\n\nOutput: {P, Q, R, S, T, U}: \n\nThe system integrates a hardware crawler, state mapping, a semantic deduction engine, halting insurance, sandbox/IDE, and the UI to make it functional for a base of programmers who subscribe to the platform (that the software undergirds).\n\nPropositional Proof: \n\nLet the LLM generated proof of concept be encoded as “U”, then: \n\n{P, Q, R, S, T, U} |= U -> (((P & Q) & (R & S)) & T)\n\nTruth Table Analysis:\n         \nPQRSTU⎪P Q R S T U╞U→(((P&Q)&(R&S))&T)\n\nTTTTTT⎪T T T T T T TT   TTT T TTT  TT \nTTTTTF⎪T T T T T F FT   TTT T TTT  TT \nTTTTFT⎪T T T T F T TF   TTT T TTT  FF \nTTTTFF⎪T T T T F F FT   TTT T TTT  FF \nTTTFTT⎪T T T F T T TF   TTT F TFF  FT \nTTTFTF⎪T T T F T F FT   TTT F TFF  FT \nTTTFFT⎪T T T F F T TF   TTT F TFF  FF \nTTTFFF⎪T T T F F F FT   TTT F TFF  FF \nTTFTTT⎪T T F T T T TF   TTT F FFT  FT \nTTFTTF⎪T T F T T F FT   TTT F FFT  FT \nTTFTFT⎪T T F T F T TF   TTT F FFT  FF \nTTFTFF⎪T T F T F F FT   TTT F FFT  FF \nTTFFTT⎪T T F F T T TF   TTT F FFF  FT \nTTFFTF⎪T T F F T F FT   TTT F FFF  FT \nTTFFFT⎪T T F F F T TF   TTT F FFF  FF \nTTFFFF⎪T T F F F F FT   TTT F FFF  FF \nTFTTTT⎪T F T T T T TF   TFF F TTT  FT \nTFTTTF⎪T F T T T F FT   TFF F TTT  FT \nTFTTFT⎪T F T T F T TF   TFF F TTT  FF \nTFTTFF⎪T F T T F F FT   TFF F TTT  FF \nTFTFTT⎪T F T F T T TF   TFF F TFF  FT \nTFTFTF⎪T F T F T F FT   TFF F TFF  FT \nTFTFFT⎪T F T F F T TF   TFF F TFF  FF \nTFTFFF⎪T F T F F F FT   TFF F TFF  FF \nTFFTTT⎪T F F T T T TF   TFF F FFT  FT \nTFFTTF⎪T F F T T F FT   TFF F FFT  FT \nTFFTFT⎪T F F T F T TF   TFF F FFT  FF \nTFFTFF⎪T F F T F F FT   TFF F FFT  FF \nTFFFTT⎪T F F F T T TF   TFF F FFF  FT \nTFFFTF⎪T F F F T F FT   TFF F FFF  FT \nTFFFFT⎪T F F F F T TF   TFF F FFF  FF \nTFFFFF⎪T F F F F F FT   TFF F FFF  FF \nFTTTTT⎪F T T T T T TF   FFT F TTT  FT \nFTTTTF⎪F T T T T F FT   FFT F TTT  FT \nFTTTFT⎪F T T T F T TF   FFT F TTT  FF \nFTTTFF⎪F T T T F F FT   FFT F TTT  FF \nFTTFTT⎪F T T F T T TF   FFT F TFF  FT \nFTTFTF⎪F T T F T F FT   FFT F TFF  FT \nFTTFFT⎪F T T F F T TF   FFT F TFF  FF \nFTTFFF⎪F T T F F F FT   FFT F TFF  FF \nFTFTTT⎪F T F T T T TF   FFT F FFT  FT \nFTFTTF⎪F T F T T F FT   FFT F FFT  FT \nFTFTFT⎪F T F T F T TF   FFT F FFT  FF \nFTFTFF⎪F T F T F F FT   FFT F FFT  FF \nFTFFTT⎪F T F F T T TF   FFT F FFF  FT \nFTFFTF⎪F T F F T F FT   FFT F FFF  FT \nFTFFFT⎪F T F F F T TF   FFT F FFF  FF \nFTFFFF⎪F T F F F F FT   FFT F FFF  FF \nFFTTTT⎪F F T T T T TF   FFF F TTT  FT \nFFTTTF⎪F F T T T F FT   FFF F TTT  FT \nFFTTFT⎪F F T T F T TF   FFF F TTT  FF \nFFTTFF⎪F F T T F F FT   FFF F TTT  FF \nFFTFTT⎪F F T F T T TF   FFF F TFF  FT \nFFTFTF⎪F F T F T F FT   FFF F TFF  FT \nFFTFFT⎪F F T F F T TF   FFF F TFF  FF \nFFTFFF⎪F F T F F F FT   FFF F TFF  FF \nFFFTTT⎪F F F T T T TF   FFF F FFT  FT \nFFFTTF⎪F F F T T F FT   FFF F FFT  FT \nFFFTFT⎪F F F T F T TF   FFF F FFT  FF \nFFFTFF⎪F F F T F F FT   FFF F FFT  FF \nFFFFTT⎪F F F F T T TF   FFF F FFF  FT \nFFFFTF⎪F F F F T F FT   FFF F FFF  FT \nFFFFFT⎪F F F F F T TF   FFF F FFF  FF \nFFFFFF⎪F F F F F F FT   FFF F FFF  FF \n\n(Valid)\n\nQ.E.D. ","sha256":"7708862fbb4faeed369931fa1c0cc59ea96b840fad81ec6702e4197cbfebf3d0","sourceUrl":"/proof-knowledge/hunter-mspp-original-design","studyUrl":"/api/proofs/mspp-original-design/study","label":"Exact supplied copy; independent source-bound study and configured diagnostic","storedValidationStatus":"configured-diagnostic-positive"}],"researchProofLinks":[{"qid":"Q1079","title":"4P-MCB Machine Semantics","url":"/research/proofs/Q1079","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":"The original MSPP design specifies hardware exploration, state mapping, semantic deduction, halting shells, sandbox/IDE, and subscription UI. This exact copy retains the existing Q1079 work identity without replacing its earlier source or validation.","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":["Machine Semantics Programming Platform Designed by Maclain Hunter","Machine Semantics Programming Platform Designed","mspp original design"]}},"canonicalUrl":"https://mcbcore.net/q/Q1079","primaryUri":"https://4p-engine.com/q/Q1079","subdomainAlias":"https://q1079.4p-engine.com/","semanticFrame":{"semanticRole":"source-bound authored Logos proof, definition, or historical argument","essence":"The original MSPP design specifies hardware exploration, state mapping, semantic deduction, halting shells, sandbox/IDE, and subscription UI. This exact copy retains the existing Q1079 work identity without replacing its earlier source or validation.","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":["Machine Semantics Programming Platform Designed by Maclain Hunter","Machine Semantics Programming Platform Designed","mspp original design"]},"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/Q1079#item","name":"4P-MCB Machine Semantics","alternateName":["Machine Semantics Programming Platform Designed","mspp original design"],"description":"Maclain Hunter' authored system design preserved from its first-party proof-base source.","hasPart":[{"@type":"CreativeWork","@id":"https://4p-engine.com/q/Q1079#source-b9f02d3058a838985de28121db4f299ef8007a101f91d8af3ba0a7709460c7f8","name":"Earlier stored source; original result retained, not this copy's fresh diagnostic","text":"4P-MCB Machine Semantics (formerly MSPP) by Maclain Hunter\n\nMACHINE SEMANTICS PROGRAMMING PLATFORM - Deriving Semantics from Hardware States\n\nINTEGRAL COMPONENTS:\n\nP: Hardware Crawler - Code that runs the hardware sequentially and systematically through its register positions, turning registers on and off to move through each feasible state. It explores all possible computable and programmable states that can be called up physically by the machine.\n\nQ: State Mapping - Code that responds to changes in hardware state by documenting the state change and storing the data, including distilling the logical structure of the state.\n\nR: Semantics and Halting - Computers encode semantics through logical structure, homomorphically. All semantic meaning that can be computed is inherent in all logical structure that can be reasoned over by the machine. This component deduces semantic meaning from logical structures and stores them in a searchable database.\n\nS: Sandbox/IDE - Code setting up a sandbox environment for code from the library to be explored by users and an IDE where coding with the semantic structure library can be used to program new applications.\n\nT: UI and Subscription Services - Code establishing a UI for users to access tools and libraries. Handles subscriptions, logins, payments in a secure fashion.\n\nFORMAL STRUCTURE:\n{P, P -> Q, Q -> R, R -> S, S -> T} |= ((P & Q) -> (R & S)) -> T\n\nPROPOSITIONAL PROOF:\nLet the LLM generated proof of concept be encoded as \"U\", then:\n{P, Q, R, S, T, U} |= U -> (((P & Q) & (R & S)) & T)\n\nTRUTH TABLE: (Valid - all T's, verified by 64-row truth table analysis)\n\nQ.E.D.\n\nAPPLICATION:\nThis proves that semantics can be DERIVED from hardware states themselves.\nEvery computable meaning is inherent in the logical structures the hardware can express.\nThis solves the \"how do we know all meanings?\" problem for MCB NLP.","author":{"@type":"Person","name":"Maclain Hunter"},"identifier":"b9f02d3058a838985de28121db4f299ef8007a101f91d8af3ba0a7709460c7f8"},{"@type":"CreativeWork","@id":"https://4p-engine.com/q/Q1079#source-7708862fbb4faeed369931fa1c0cc59ea96b840fad81ec6702e4197cbfebf3d0","name":"Exact supplied copy; independent source-bound study and configured diagnostic","text":"Machine Semantics Programming Platform\n\nDesigned by Maclain Hunter\n\nIntegral Components: \n\nP: Hardware Crawler: Code that runs the hardware sequentially and systematically through its register positions turning registers on and off to sequentially move through each and every feasible state of the hardware. It can start with turning the first register position and transistor on and all others off, and move from there to having the first two on and all others off, and so on, until all possible computable and programmable state (combinations) have been called up physically in the hardware by this software/code (written in a high level language like python).\n\nQ: State Mapping: Code that responds to changes in hardware state by documenting the state change and storing the data associated with it, including distilling the logical structure of the state - mapping the hardware states. \n\nR: Semantics and Halting: Computers encode semantics through logical structure, homomorphically, meaning that all semantic meaning that can be computed is inherent in all logical structure that can be reasoned (over) by the machine. This part of the code responsible for semantic translation must deduce semantic meaning of a large number of logical structures and store this information in a callable, searchable database or library that the software can then use to identify the semantic meaning of a given piece of machine code, or a given hardware state in a piece of hardware (ie - x86, ARM). The code must also study the halting behavior of a given line of code and determine if it loops infinitely or not. If yes, then the program will use Turing’s translation method to translate the non-halting code into a halting line of code - namely by wrapping the non-halting code in a halting shell. The sandbox to be established in the next atom S can be used internally by the software to test translated halting code to verify that it is correct and coherent. This data is also stored in the library to provide code that halts as a resource for programmers and end users of the software platform. \n\nS: Sandbox/IDE: Code setting up a sandbox environment for code from the library to be explored by users of the UI (to be established in T) and an IDE style environment where coding with the semantic structure library, discovered through our hardware crawler, can be used to program new applications and software in a user friendly environment. \n\nT: UI and Subscription Services: Code will need to establish a UI, likely in the form of a webpage, that users can access the tools and libraries through. This can be a relatively straightforward website that prioritizes user friendliness and minimalistic design. Code will need to handle subscriptions, log in’s, payments, etc. in a secure fashion. Ideally users will be able to launch their creations and softwares directly from the UI and the IDE tools integrated into the system, so they can package professional grade, ready for market software without tedious steps in between.\n\nFormal Structure: \n\n{P, P -> Q, Q -> R, R -> S, S -> T} |= ((P & Q) -> (R & S)) -> T\n\nOutput: {P, Q, R, S, T, U}: \n\nThe system integrates a hardware crawler, state mapping, a semantic deduction engine, halting insurance, sandbox/IDE, and the UI to make it functional for a base of programmers who subscribe to the platform (that the software undergirds).\n\nPropositional Proof: \n\nLet the LLM generated proof of concept be encoded as “U”, then: \n\n{P, Q, R, S, T, U} |= U -> (((P & Q) & (R & S)) & T)\n\nTruth Table Analysis:\n         \nPQRSTU⎪P Q R S T U╞U→(((P&Q)&(R&S))&T)\n\nTTTTTT⎪T T T T T T TT   TTT T TTT  TT \nTTTTTF⎪T T T T T F FT   TTT T TTT  TT \nTTTTFT⎪T T T T F T TF   TTT T TTT  FF \nTTTTFF⎪T T T T F F FT   TTT T TTT  FF \nTTTFTT⎪T T T F T T TF   TTT F TFF  FT \nTTTFTF⎪T T T F T F FT   TTT F TFF  FT \nTTTFFT⎪T T T F F T TF   TTT F TFF  FF \nTTTFFF⎪T T T F F F FT   TTT F TFF  FF \nTTFTTT⎪T T F T T T TF   TTT F FFT  FT \nTTFTTF⎪T T F T T F FT   TTT F FFT  FT \nTTFTFT⎪T T F T F T TF   TTT F FFT  FF \nTTFTFF⎪T T F T F F FT   TTT F FFT  FF \nTTFFTT⎪T T F F T T TF   TTT F FFF  FT \nTTFFTF⎪T T F F T F FT   TTT F FFF  FT \nTTFFFT⎪T T F F F T TF   TTT F FFF  FF \nTTFFFF⎪T T F F F F FT   TTT F FFF  FF \nTFTTTT⎪T F T T T T TF   TFF F TTT  FT \nTFTTTF⎪T F T T T F FT   TFF F TTT  FT \nTFTTFT⎪T F T T F T TF   TFF F TTT  FF \nTFTTFF⎪T F T T F F FT   TFF F TTT  FF \nTFTFTT⎪T F T F T T TF   TFF F TFF  FT \nTFTFTF⎪T F T F T F FT   TFF F TFF  FT \nTFTFFT⎪T F T F F T TF   TFF F TFF  FF \nTFTFFF⎪T F T F F F FT   TFF F TFF  FF \nTFFTTT⎪T F F T T T TF   TFF F FFT  FT \nTFFTTF⎪T F F T T F FT   TFF F FFT  FT \nTFFTFT⎪T F F T F T TF   TFF F FFT  FF \nTFFTFF⎪T F F T F F FT   TFF F FFT  FF \nTFFFTT⎪T F F F T T TF   TFF F FFF  FT \nTFFFTF⎪T F F F T F FT   TFF F FFF  FT \nTFFFFT⎪T F F F F T TF   TFF F FFF  FF \nTFFFFF⎪T F F F F F FT   TFF F FFF  FF \nFTTTTT⎪F T T T T T TF   FFT F TTT  FT \nFTTTTF⎪F T T T T F FT   FFT F TTT  FT \nFTTTFT⎪F T T T F T TF   FFT F TTT  FF \nFTTTFF⎪F T T T F F FT   FFT F TTT  FF \nFTTFTT⎪F T T F T T TF   FFT F TFF  FT \nFTTFTF⎪F T T F T F FT   FFT F TFF  FT \nFTTFFT⎪F T T F F T TF   FFT F TFF  FF \nFTTFFF⎪F T T F F F FT   FFT F TFF  FF \nFTFTTT⎪F T F T T T TF   FFT F FFT  FT \nFTFTTF⎪F T F T T F FT   FFT F FFT  FT \nFTFTFT⎪F T F T F T TF   FFT F FFT  FF \nFTFTFF⎪F T F T F F FT   FFT F FFT  FF \nFTFFTT⎪F T F F T T TF   FFT F FFF  FT \nFTFFTF⎪F T F F T F FT   FFT F FFF  FT \nFTFFFT⎪F T F F F T TF   FFT F FFF  FF \nFTFFFF⎪F T F F F F FT   FFT F FFF  FF \nFFTTTT⎪F F T T T T TF   FFF F TTT  FT \nFFTTTF⎪F F T T T F FT   FFF F TTT  FT \nFFTTFT⎪F F T T F T TF   FFF F TTT  FF \nFFTTFF⎪F F T T F F FT   FFF F TTT  FF \nFFTFTT⎪F F T F T T TF   FFF F TFF  FT \nFFTFTF⎪F F T F T F FT   FFF F TFF  FT \nFFTFFT⎪F F T F F T TF   FFF F TFF  FF \nFFTFFF⎪F F T F F F FT   FFF F TFF  FF \nFFFTTT⎪F F F T T T TF   FFF F FFT  FT \nFFFTTF⎪F F F T T F FT   FFF F FFT  FT \nFFFTFT⎪F F F T F T TF   FFF F FFT  FF \nFFFTFF⎪F F F T F F FT   FFF F FFT  FF \nFFFFTT⎪F F F F T T TF   FFF F FFF  FT \nFFFFTF⎪F F F F T F FT   FFF F FFF  FT \nFFFFFT⎪F F F F F T TF   FFF F FFF  FF \nFFFFFF⎪F F F F F F FT   FFF F FFF  FF \n\n(Valid)\n\nQ.E.D. 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