lakatos proved
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lakatos developed the methodology of proofs and refutations in his influential work on mathematical discovery.
Lakatos udviklede metoden for beviser og refutationer i sin indflydelsesrige arbejde om matematisk opdagelse.
lakatos argued that mathematical knowledge develops through conjectures and refutations rather than monotonic accumulation.
Lakatos argumenterede for, at matematisk viden udvikler sig gennem formodninger og refutationer i stedet for en monoton opbygning.
according to lakatos, heuristics play a crucial role in mathematical problem-solving and proof construction.
Ifølge Lakatos spiller heuristikker en afgørende rolle i løsning af matematiske problemer og konstruktion af beviser.
lakatos's concept of quasi-empiricism challenged the traditional view of mathematics as purely deductive.
Lakatos' koncept om kvasi-empirisme udfordrede den traditionelle opfattelse af matematik som udelukkende deduktiv.
lakatos examined how counterexamples drive mathematical progress and refine our understanding of concepts.
Lakatos undersøgte, hvordan modbeviser fremfører matematisk fremskridt og forfiner vores forståelse af koncepter.
following lakatos's approach, many philosophers have reexamined the nature of mathematical justification.
Efter Lakatos' tilgang har mange filosoffer genovervejet naturerne af matematisk begrundelse.
lakatos's work on the methodology of scientific research programs extended his insights beyond mathematics.
Lakatos' arbejde om metoden i videnskabelige forskningsprogrammer udvidede hans indsigt ud over matematikken.
lakatos distinguished between local and global counterexamples in his analysis of mathematical proofs.
Lakatos adskilte lokale og globale modbeviser i sin analyse af matematiske beviser.
lakatos emphasized the dialogical nature of mathematical reasoning and proof validation.
Lakatos understregede den dialogiske natur af matematisk tænkning og bevisvalidering.
lakatos's influence extends to contemporary debates about mathematical truth and objectivity.
Lakatos' indflydelse strækker sig til nutidens debatter om matematisk sandhed og objektivitet.
lakatos proposed that concept evolution occurs through the analysis of exceptional cases and anomalies.
Lakatos foreslog, at konceptudvikling sker gennem analysen af ekstremt tilfælde og anomali.
lakatos's methodology has been applied to various fields beyond philosophy of mathematics.
Lakatos' metode har været anvendt i forskellige felter ud over filosofien om matematik.
lakatos proved
Danish_translation
lakatos argued
Danish_translation
lakatos claimed
Danish_translation
lakatos suggested
Danish_translation
lakatos noted
Danish_translation
lakatos explained
Danish_translation
lakatos developed
Danish_translation
lakatos introduced
Danish_translation
lakatos defined
Danish_translation
lakatos wrote
Danish_translation
lakatos developed the methodology of proofs and refutations in his influential work on mathematical discovery.
Lakatos udviklede metoden for beviser og refutationer i sin indflydelsesrige arbejde om matematisk opdagelse.
lakatos argued that mathematical knowledge develops through conjectures and refutations rather than monotonic accumulation.
Lakatos argumenterede for, at matematisk viden udvikler sig gennem formodninger og refutationer i stedet for en monoton opbygning.
according to lakatos, heuristics play a crucial role in mathematical problem-solving and proof construction.
Ifølge Lakatos spiller heuristikker en afgørende rolle i løsning af matematiske problemer og konstruktion af beviser.
lakatos's concept of quasi-empiricism challenged the traditional view of mathematics as purely deductive.
Lakatos' koncept om kvasi-empirisme udfordrede den traditionelle opfattelse af matematik som udelukkende deduktiv.
lakatos examined how counterexamples drive mathematical progress and refine our understanding of concepts.
Lakatos undersøgte, hvordan modbeviser fremfører matematisk fremskridt og forfiner vores forståelse af koncepter.
following lakatos's approach, many philosophers have reexamined the nature of mathematical justification.
Efter Lakatos' tilgang har mange filosoffer genovervejet naturerne af matematisk begrundelse.
lakatos's work on the methodology of scientific research programs extended his insights beyond mathematics.
Lakatos' arbejde om metoden i videnskabelige forskningsprogrammer udvidede hans indsigt ud over matematikken.
lakatos distinguished between local and global counterexamples in his analysis of mathematical proofs.
Lakatos adskilte lokale og globale modbeviser i sin analyse af matematiske beviser.
lakatos emphasized the dialogical nature of mathematical reasoning and proof validation.
Lakatos understregede den dialogiske natur af matematisk tænkning og bevisvalidering.
lakatos's influence extends to contemporary debates about mathematical truth and objectivity.
Lakatos' indflydelse strækker sig til nutidens debatter om matematisk sandhed og objektivitet.
lakatos proposed that concept evolution occurs through the analysis of exceptional cases and anomalies.
Lakatos foreslog, at konceptudvikling sker gennem analysen af ekstremt tilfælde og anomali.
lakatos's methodology has been applied to various fields beyond philosophy of mathematics.
Lakatos' metode har været anvendt i forskellige felter ud over filosofien om matematik.
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