Artificial intelligent assistant

fesapo

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1
fesapo
fesapo Logic. A mnemonic word representing the fourth mood of the fourth figure of syllogisms, in which the major premiss is a universal negative, the minor premiss a universal affirmative, and the conclusion a particular negative; the middle term being subject of the major and predicate of the mino... Oxford English Dictionary
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fapesmo
fapesmo Logic. (fɑːˈpɛzməʊ) A mnemonic word for that supposed indirect mood of the first figure of syllogisms in which the major premiss is universal and affirmative, the minor universal and negative, and the conclusion particular and negative. (Later seen to be, by changing the order of the premiss... Oxford English Dictionary
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Syllogism
All but four of the patterns in italics (felapton, darapti, fesapo and bamalip) are weakened moods, i.e. it is possible to draw a stronger conclusion from 2) Bocardo (OAO-3) Barbari (AAI-1) Celaront (EAO-1) Similar: Cesaro (EAO-2) Camestros (AEO-2) Similar: Calemos (AEO-4) Felapton (EAO-3) Similar: Fesapo wikipedia.org
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Frisesomorum
Frisesomorum Logic. (ˌfraɪsɛsəˈmɔərəm) [Formed by the letters signifying the propositions of the syllogistic mood.] The mnemonic term for that indirect mood of the first figure of syllogisms in which the major premiss is particular and affirmative, the minor universal and negative, and the conclusio... Oxford English Dictionary
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William of Sherwood
CAMESTRES, FESTINO, BAROCO secundae; tertia DARAPTI, DISAMIS, DATISI, FELAPTON, BOCARDO, FERISON habet; quarta insuper addit: BRAMANTIP, CAMENES, DIMARIS, FESAPO wikipedia.org
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传统逻辑
Camestres, Festino, Baroco, secundae Tertia, Darapti, Disamis, Datisi, Felapton, Bocardo, Ferison, habet Quarta insuper addit Bramantip, Camenes, Dimaris, Fesapo Quartae Sunt Bamalip, Calames, Dimatis, Fesapo, Fresison. wikipedia.org
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直言三段论
| Cesare | Darapti | Bramantip |- | Celarent | Camestres | Disamis | Camenes |- | Darii | Festino | Datisi | Dimaris |- | Ferio | Baroco | Felapton | Fesapo （这种形式需要假定某些P确实存在） EAO（Fesapo） 没有P是M. 所有M是S. ∴有些S不是P. （这种形式需要假定某些M确实存在） IAI（Dimaris） 有些P是M. 所有M是S. ∴有些S是P. EIO（Fresison） 没有P是M. 有些M是S. wikipedia.org
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