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ion. PhD thesis, MIT, 1998. ZHIO. Ruoyu Zou and Lawrence B. Holder. Frequent subgraph mining on a single l
nt and/or interesting sub-hypergraphs in the Atom.space. • First-Order Inference (FOI): The subset of PLN that handles Logical Links not in- volving VariableAtoms or higher-order functions. The other aspect of PLN, Higher-Order Inference, uses Truth Value formulas derived from First-Order Inference. EFTA00624
integration and application in the AGI context. Lawrence Kohlberg's IKLII83, Koh8 I] moral development mod
sibility of using higher- order logical links to join predicates without any explicit variables. Via using this format exclu- sively, one could avoid VariableAtoms entirely, using only higher-order functions in the manner EFTA00624028 13.3 Atoms: Their Types and Weights 253 of pure functional programming fo
t Thought, volume 2. pages 63-78. 1990. KLH8.3. Lawrence Kohlberg, Charles Levine, and Alexandra Hewer. Mo
ent and/or interesting sub-hypergraphs in the Atomspace. • First-Order Inference (FOI): The subset of PLN that handles Logical Links not in- volving VariableAtoms or higher-order function.s. The other aspect of PLN, Higher-Order Inference, uses Truth Value formulas derived from First-Order Inference. EFTA0062
integration and application in the AGI context. Lawrence Kohlberg’s [IKLH83, Koh81] moral development mode
sibility of using higher- order logical links to join predicates without any explicit variables. Via using this format exclu- sively, one could avoid VariableAtoms entirely, using only higher-order functions in the manner HOUSE_OVERSIGHT_013168 13.3 Atoms: Their Types and Weights 253 of pure functional progra
ult Thought, volume 2, pages 63-78. 1990. KLH83. Lawrence Kohlberg, Charles Levine, and Alexandra Hewer. Mo
equent and/or interesting sub-hypergraphs in the Atomspace. First-Order Inference (FOI): The subset of PLN that handles Logical Links not in- volving VariableAtoms or higher-order functions. The other aspect of PLN, Higher-Order Inference, uses Truth Value formulas derived from First-Order Inference. HOUSE_OVER
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