Black soteriology: the physiological and ontological process by H. M. Mdingi

“…This soteriology exists through Black theology and the notion of the Black church by encouraging a Black soteriological syllogism. …”
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Jakość pracy naukowej, jej potwierdzenie a recenzja partnerska. Odbiór w środowisku naukowym i nieporozumienia. Postawy wobec recenzji partnerskiej (przekł. Tomasz Olszewski) by Adrian Mulligan

“…Barnes J., Proof and the syllogism, w:Aristotle on Science: The „Posterior Analytics”,red. …”
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Arts of eristic, of dialectic and of sophistry as premises of legal discourse development by K. H. Rekoch

“…Criticizing sophists, using their positive methods, Socrat, Platon and later Aristotle defined, on the basis of syllogism, the direction of evolution of rhetoric not as practical eloquence but mainly as methodology of sciences and arts.…”
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Obituaries and predictions: a sociological perspective on the future of religion by J. Beyers

“…This article explores this syllogism, by analysing two 19th-century social theories on the future of religion. …”
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DINAMIKA TEKS DAN KONTEKS: MODEL DIALEKTIKA ALQUR’AN DAN REALITAS by Supriyanto

“…With the content analysis method, based on the Mushaf Utsmani as its reference, the results show, that there are at least Eleven dialectical models offered by the Qur'an, namely: Alsibr wa Altaqsim (breaking and showingthe opponents' opinions), Istifham Taqriri (questions that have one answer to the truth), Qiyas Mudhmar (Enthimeme), Qiyas Khalaf (Syllogism per Impossible), Qiyas Tamtsil (Reasoning by Analogy), Istidlal by using stories, Altaslim (Presupposition), Almunaqadhah (Refutation), Dalik Alikhtira' and Dalil Alhuduts (the argument which shows everything has its creator), and the continued Dalil. …”
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Transitive reasoning in the adult domestic hen in a six-term series task by R. Degrande, O. Amichaud, B. Piégu, F. Cornilleau, P. Jardat, V. H.B. Ferreira, V. Colson, L. Lansade, L. Calandreau

“…Abstract Transitive inference (TI) is a disjunctive syllogism that allows an individual to indirectly infer a relationship between two components, by knowing their respective relationship to a third component (if A > B and B > C, then A > C). …”
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