| ÇÑ±Û | ¿µ¾î |
| °¡¼³ | hypothesis |
| °¡ÁöÄ¡±â | branching |
| °³Ã¼º¯¼ö | individual variable |
| °ÇÀü¼º | soundness |
| °á·Ð | conclusion |
| °áÇÕÀÚ | connective |
| °öÀÎÀÚ | conjunct |
| °ø¿ª | codomain |
| ±¸¹®, ±¸¹®·Ð | syntax, syntactics |
| (1°è)±¸Á¶Ã¼ | (1st-order) structure |
| ±Í³³ | induction |
| ±Í·ù¹ý | reduction to absurdity, RAA |
| ±ØÇÑ´Ü°è ¼¼ö | limit ordinal |
| ³í¸®°ö | conjunction |
| ³í¸®°ö¹® | conjunction (formula) |
| ³í¸®½Ä | formula |
| ³í¸®¿ÜÀû ±âÈ£ | extralogical symbol |
| ³í¸®Àû ±Í°á°ü°è | logical consequence relation |
| ³í¸®Àû ±âÈ£ | logical symbol |
| ³í¸®ÇÕ | disjunction |
| ³í¸®ÇÕ¹® | disjunction (formula) |
| ´ÙÀ½´Ü°è ¼¼ö | successor ordinal |
| ´ÙÀ½¼ö ÇÔ¼ö | successor function |
| ´ë»ó¿µ¿ª | domain, universe (of discourse) |
| ´ë¿ì | contrapositive |
| ´ëü | replacement |
| ´ëĪÀûÀÎ | symmetric |
| µ¥¸®º£ÀÌ¼Ç | derivation |
| µ¿µî°ü°è | equivalence (relation) |
| µ¿µîÇÑ | equivalent |
| µîÈ£ | equality |
| ¶§¸éÀÌ | when and only when |
| ¸®ÅÍ·² | literal |
| ¸¸Á·½ÃŰ´Ù | satisfy |
| ¸¸Á·°¡´ÉÇÑ | satisfiable |
| ¸¸Á·ºÒ°¡´ÉÇÑ | unsatisfiable |
| ¸èµîÀûÀÎ | idempotent |
| ¸èÁýÇÕ | power set |
| ¸íÁ¦ | proposition, statement |
| ¸íÁ¦¹®ÀÚ | propositional letter |
| ¸ðµ¨ | model |
| ¸ð¼ø | contradiction |
| ¸ð¼øÀûÀÎ | inconsistent |
| ¹«¸ð¼øÀûÀÎ | consistent |
| ¹Àκ¯¼ö | bound variable |
| ¹®ÀÚ¿ | string |
| ¹Ý´ëĪÀûÀÎ | antisymmetric |
| ¹Ý»çÀûÀÎ | reflexive |
| ¹èÁß·ü | law of excluded middle, LEM |
| º¯¼ö¹èÁ¤ | variable assignment |
| º¯¿ª | range |
| º¸Á¶±âÈ£ | auxiliary symbol |
| ºÎ¸ð | parent |
| ºÎºÐ³í¸®½Ä | subformula |
| ºÎºÐÁõ¸í | subproof |
| ºÎºÐÁýÇÕ | subset |
| ºÎÁ¤ | negation |
| ºÎÁ¤¹® | negation (formula) |
| ºñ´ëĪÀûÀÎ | asymmetric |
| »ó¼ö±âÈ£ | constant symbol |
| »ý¼º´Ü°è | formation level |
| ¼Ó¼º | attribute |
| ¼ú¾î | predicate |
| ¼ú¾î±âÈ£ | predicate symbol |
| ½×¾Æ³õ±â | piling |
| ¾Æ±Ô¸ÕÆ® | argument |
| ¾ÆÅè³í¸®½Ä | atomic formula |
| ¾ËÆÄºª | alphabet |
| ¾Ö¸®Æ¼ | arity |
| ¾ç¹æÇâÇÔÀÇ | biimplication, biconditional |
| ¾çÈ»ç | quantifier |
| ¾ð¾î | language |
| ¿ª | converse |
| ¿¬°á»ç | connective |
| ¿¬»ê | operation |
| ¿¬¿ªÁ¤¸® | deduction theorem |
| ¿ÏÀü¼º | completeness |
| ¿ì¼±¼øÀ§ | priority |
| ¿ø¼Ò | element |
| ÀǹÌ, Àǹ̷Р| semantics |
| Àǹ̰ª | semantic value |
| À̸éÀÌ | if and only if |
| ÀÔÁõÇÏ´Ù | validate |
| ÀÚÀ¯º¯¼ö | free variable |
| Àç±Í | recursion |
| Àç±ÍÀûÀÎ | recursive |
| Àü°Ç | antecedent |
| ÀüÁ¦ | premise |
| ÀüĪÇÑÁ¤±âÈ£ | universal quantifier |
| Àüι® | universal formula |
| Á¤±ÔÇü½Ä | normal form |
| Á¤ÀÇ¿ª | domain |
| Á¸ÀçÇÑÁ¤±âÈ£ | existential quantifier |
| Á¸Àç¹® | existential formula |
| ÁÖ¼® | annotation |
| Áõ¸í | proof |
| Áõ¸í°ü°è | proof relation |
| Áõ¸í½Ã½ºÅÛ | proof system |
| Áø¸®°ª | truth value |
| Áø¸®°ª¹èÁ¤ | truth value assignment |
| Áø¸®°ª ÇÔ¼ö | truth function |
| Áø¸®Ç¥ | truth table |
| Âü | truth |
| Ãß·Ð | inference |
| Ã߷бÔÄ¢ | rule of inference |
| ÃßÀÌÀûÀÎ | transtive |
| ġȯ | substitution |
| Ÿ´ç¼º | validity |
| ÅäÅç·ÎÁö | tautology |
| ÅͶ߸®±â | pop |
| ÇÑÁ¤±âÈ£ | quantifier |
| ÇÑÁ¤»ç | determiner |
| ÇÔ¼ö | function |
| ÇÔ¼ö±âÈ£ | function symbol |
| ÇÔÀÇ | implication, entailment |
| ÇÔÀǹ® | implication (formula) |
| ÇÕÀÎÀÚ | disjunct |
| ÇÕ¼º³í¸®½Ä | compound formula |
| Ç×Áø | logically valid formula |
| Ç㹫Á¶°Ç¿¡ ÀÇÇÏ¿© ¼º¸³ | vacuously hold |
| ÇØ¼® | interpretation |
| Çü½ÄÁõ¸í | formal proof |
| ÇüÁ¦ | sibling |
| ÈÄ°Ç | consequent |
|
| ¿µ¾î | ÇÑ±Û |
| alphabet | ¾ËÆÄºª, ±âÈ£ÁýÇÕ |
| annotation | ÁÖ¼® |
| antecedent | Àü°Ç |
| antisymmetric | ¹Ý´ëĪÀûÀÎ |
| argument | ¾Æ±Ô¸ÕÆ®, Àμö |
| arity | ¾Ö¸®Æ¼ |
| asymmetric | ºñ´ëĪÀûÀÎ |
| attribute | ¼Ó¼º |
| atomic formula | ¾ÆÅè³í¸®½Ä |
| auxiliary symbol | º¸Á¶±âÈ£ |
| biconditional | ¾ç¹æÇâÇÔÀÇ |
| biimplication | ¾ç¹æÇâÇÔÀÇ |
| bound variable | ¹Àκ¯¼ö |
| branching | °¡ÁöÄ¡±â |
| codomain | °ø¿ª |
| completeness | ¿ÏÀü¼º |
| compound formula | ÇÕ¼º³í¸®½Ä |
| conclusion | °á·Ð |
| conjunct | °öÀÎÀÚ |
| conjunction | ³í¸®°ö, ³í¸®°ö¹® |
| connective | °áÇÕÀÚ, ¿¬°á»ç |
| consequent | ÈÄ°Ç |
| consistent | ¹«¸ð¼øÀûÀÎ |
| constant symbol | »ó¼ö±âÈ£ |
| contradiction | ¸ð¼ø |
| contrapositive | ´ë¿ì |
| converse | ¿ª |
| deduction theorem | ¿¬¿ªÁ¤¸® |
| derivation | µ¥¸®º£ÀÌ¼Ç |
| determiner | ÇÑÁ¤»ç |
| disjunct | ÇÕÀÎÀÚ |
| disjunction | ³í¸®ÇÕ, ³í¸®ÇÕ¹® |
| domain | Á¤ÀÇ¿ª, ´ë»ó¿µ¿ª |
| element | ¿ø¼Ò |
| entailment | ÇÔÀÇ |
| equality | µîÈ£ |
| equivalence (relation) | µ¿µî°ü°è |
| equivalent | µ¿µîÇÑ |
| existential formula | Á¸Àç¹® |
| existential quantifier | Á¸ÀçÇÑÁ¤±âÈ£ |
| extralogical symbol | ³í¸®¿ÜÀû ±âÈ£ |
| formal proof | Çü½ÄÁõ¸í |
| formation level | »ý¼º´Ü°è |
| formula | ³í¸®½Ä |
| free variable | ÀÚÀ¯º¯¼ö |
| function | ÇÔ¼ö |
| function symbol | ÇÔ¼ö±âÈ£ |
| idempotent | ¸èµîÀûÀÎ |
| if and only if | À̸éÀÌ |
| implication | ÇÔÀÇ, ÇÔÀǹ® |
| inconsistent | ¸ð¼øÀûÀÎ |
| individual variable | °³Ã¼º¯¼ö |
| induction | ±Í³³ |
| inference | Ãß·Ð |
| interpretation | ÇØ¼® |
| hypothesis | °¡¼³ |
| language | ¾ð¾î |
| law of excluded middle | ¹èÁß·ü |
| LEM | ¹èÁß·ü |
| limit ordinal | ±ØÇÑ´Ü°è ¼¼ö |
| literal | ¸®ÅÍ·² |
| logical consequence relation | ³í¸®Àû ±Í°á°ü°è |
| logical symbol | ³í¸®Àû ±âÈ£ |
| logically valid formula | Ç×Áø |
| model | ¸ðµ¨ |
| negation | ºÎÁ¤, ºÎÁ¤¹® |
| normal form | Á¤±ÔÇü½Ä |
| operation | ¿¬»ê |
| parent | ºÎ¸ð |
| piling | ½×¾Æ³õ±â |
| power set | ¸èÁýÇÕ |
| predicate | ¼ú¾î |
| predicate symbol | ¼ú¾î±âÈ£ |
| premise | ÀüÁ¦ |
| priority | ¿ì¼±¼øÀ§ |
| proof | Áõ¸í |
| proof relation | Áõ¸í°ü°è |
| proof system | Áõ¸í½Ã½ºÅÛ |
| proposition | ¸íÁ¦ |
| propositional letter | ¸íÁ¦¹®ÀÚ |
| pop | ÅͶ߸®±â |
| quantifier | ¾çÈ»ç, ÇÑÁ¤±âÈ£ |
| RAA (reductio ad absurdum) | ±Í·ù¹ý |
| range | º¯¿ª |
| recursion | Àç±Í |
| recursive | Àç±ÍÀûÀÎ |
| reduction to absurdity | ±Í·ù¹ý |
| reflexive | ¹Ý»çÀûÀÎ |
| replacement | ´ëü |
| rule of inference | Ã߷бÔÄ¢ |
| satisfy | ¸¸Á·½ÃŰ´Ù |
| satisfiable | ¸¸Á·°¡´ÉÇÑ |
| semantics | ÀǹÌ, Àǹ̷Р|
| semantic value | Àǹ̰ª |
| sibling | ÇüÁ¦ |
| soundness | °ÇÀü¼º |
| statement | ¸íÁ¦ |
| string | ¹®ÀÚ¿ |
| (1st-order) structure | (1°è)±¸Á¶Ã¼ |
| successor function | ´ÙÀ½¼ö ÇÔ¼ö |
| successor ordinal | ´ÙÀ½´Ü°è ¼¼ö |
| tautology | ÅäÅç·ÎÁö |
| transtive | ÃßÀÌÀûÀÎ |
| truth | Âü |
| truth function | Áø¸®°ª ÇÔ¼ö |
| truth table | Áø¸®Ç¥ |
| truth value | Áø¸®°ª |
| truth value assignment | Áø¸®°ª¹èÁ¤ |
| subformula | ºÎºÐ³í¸®½Ä |
| subproof | ºÎºÐÁõ¸í |
| subset | ºÎºÐÁýÇÕ |
| substitution | ġȯ |
| symmetric | ´ëĪÀûÀÎ |
| syntax, syntactics | ±¸¹®, ±¸¹®·Ð |
| universal formula | Àüι® |
| universal quantifier | ÀüĪÇÑÁ¤±âÈ£ |
| universe (of discourse) | ´ë»ó¿µ¿ª |
| unsatisfiable | ¸¸Á·ºÒ°¡´ÉÇÑ |
| vacuously hold | Ç㹫Á¶°Ç¿¡ ÀÇÇÏ¿© ¼º¸³ |
| validate | ÀÔÁõÇÏ´Ù |
| validity | Ÿ´ç¼º |
| variable assignment | º¯¼ö¹èÁ¤ |
| when and only when | ¶§¸éÀÌ |
|