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21 Sentences With "syllogistic reasoning"

How to use syllogistic reasoning in a sentence? Find typical usage patterns (collocations)/phrases/context for "syllogistic reasoning" and check conjugation/comparative form for "syllogistic reasoning". Mastering all the usages of "syllogistic reasoning" from sentence examples published by news publications.

Matching bias has also been shown to generalise to syllogistic reasoning.
Bhāviveka (c. 500 – c. 578 CE) argued that autonomous syllogistic reasoning was required when explaining or commenting on Nagarjuna's teachings on voidness or essencelessness. To be able to use syllogistic reasoning, both parties need to share a common object of discussion at the conventional level.
For Tsongkhapa, the Svatantrika–Prasaṅgika distinction centers around the usage of autonomous syllogistic reasoning to convince opponents of the Madhyamaka point of view, and the implications of the establishment of conventional existence 'according to characteristics'. Tsongkhapa objected against Bhaviveka's use of autonomous syllogistic reasoning in explaining voidness or essencelessness. To be able to use syllogistic reasoning, both parties need to have a common ground onto which those syllogistic reasonings can be applied. This common ground is the shared perception of the object whose's emptiness of inherent existence is to be established.
The Svatantrika–Prasaṅgika distinction is a doctrinal distinction made within Tibetan Buddhism between two stances regarding the use of logic and the meaning of conventional truth within the presentation of Madhyamaka. Svātantrika is a category of Madhyamaka viewpoints attributed primarily to the 6th-century Indian scholar Bhāviveka. Bhāviveka criticised Buddhapalita’s abstinence from syllogistic reasoning in his commentary on Nagarjuna. Following the example of the influential logician Dignāga, Bhāviveka used autonomous syllogistic reasoning (svātantra) syllogisms in the explanation of Madhyamaka.
However, even when correlations are found between the DLPFC and human intelligence, that does not mean that all human intelligence is a function of the DLPFC. In other words, this region may be attributed to general intelligence on a broader scale as well as very specific roles, but not all roles. For example, using imaging studies like PET and fMRI indicate DLPFC involvement in deductive, syllogistic reasoning. Specifically, when involved in activities that require syllogistic reasoning, left DLPFC areas are especially and consistently active.
Euler is credited with using closed curves to illustrate syllogistic reasoning (1768). These diagrams have become known as Euler diagrams. Euler's diagram An Euler diagram is a diagrammatic means of representing sets and their relationships. Euler diagrams consist of simple closed curves (usually circles) in the plane that depict sets.
It requires a thorough knowledge of theology, revealed texts, and legal theory (usul al-fiqh); a sophisticated capacity for legal reasoning; and a thorough knowledge of Arabic. It is considered a required religious duty for those qualified to perform it. It should be practiced by means of analogical or syllogistic reasoning (qiyas).
Tsujii and Watanabe did a follow-up study to Goel and Dolan's fMRI experiment. They examined the neural correlates on the inferior frontal cortex (IFC) activity in belief-bias reasoning using near-infrared spectroscopy (NIRS). Subjects performed a syllogistic reasoning task, using congruent and incongruent syllogisms, while attending to an attention- demanding secondary task. The interest of the researchers was in how the secondary-tasks changed the activity of the IFC during congruent and incongruent reasoning processes.
Henry's standards for truth exceeded what is now commonly accepted in science. Following closely Aristotle's Posterior Analytics, he demanded that "First, it must be certain, i.e. exclusive of deception and doubt; secondly, it must be of a necessary object; thirdly, it must be produced by a cause that is evident to the intellect; fourthly, it must be applied to the object by a syllogistic reasoning process". He thus excluded from the realm of the knowable anything about contingent objects.
This is the reasoning error known as belief bias. When a person gives a response that is determined by the believability of the conclusion rather than logical validity, this is referred to as belief bias only when a syllogism is used. This phenomenon is so closely related to syllogistic reasoning that, when it does occur, in areas such as Wason's selection task or the THOG problem, it is called "memory cueing" or the "effects of content".
A correlation has been found between paranormal belief and irrational thinking. In an experiment Wierzbicki (1985) reported a significant correlation between paranormal belief and the number of errors made on a syllogistic reasoning task, suggesting that believers in the paranormal have lower cognitive ability. A relationship between narcissistic personality and paranormal belief was discovered in a study involving the Australian Sheep-Goat Scale. De Boer and Bierman wrote: A psychological study involving 174 members of the Society for Psychical Research completed a delusional ideation questionnaire and a deductive reasoning task.
While the various opponents have different opinions on the specifics of their teachings, the mere objects or mere forms are commonly appearing to both parties, "enjoy[ing] a certain existence 'according to their characteristics." Bhāviveka criticised Buddhapalita for merely repeating Nagarjuna's ad absurdum approach in his commentary, instead of clarifying Nagarjuna's teachings. According to Bhāviveka, syllogistic reasoning could be used for the sake of clarification. Bhāviveka further argued that Buddhapalita only showed the logical consequences, and incoherence, of the Samkhya's views on causation and inherent existence, but failed to address their arguments against Buddhist critiques.
The work of Bolzano had been largely overlooked until the late 20th century, among other reasons, due to the intellectual environment at the time in Bohemia, which was then part of the Austrian Empire. In the last 20 years, Bolzano's work has resurfaced and become subject of both translation and contemporary study. This led to the rapid development of sentential logic and first-order predicate logic, subsuming syllogistic reasoning, which was, therefore, after 2000 years, suddenly considered obsolete by many. The Aristotelian system is explicated in modern fora of academia primarily in introductory material and historical study.
During the 19th century, when sociological questions remained under psychology, languages and language change were thought of as arising from human psychology and the collective unconscious mind of the community, shaped by its history, as argued by Moritz Lazarus, Heymann Steinthal and Wilhelm Wundt. Advocates of Völkerpsychologie ('folk psychology') regarded language as Volksgeist; a social phenomenon conceived as the 'spirit of the nation'. Wundt claimed that the human mind becomes organised according to the principles of syllogistic reasoning with social progress and education. He argued for a binary-branching model for the description of the mind, and syntax.
Early forms of analogical reasoning, inductive reasoning and categorical syllogism were introduced in Fiqh (Islamic jurisprudence), Sharia and Kalam (Islamic theology) from the 7th century with the process of Qiyas, before the Arabic translations of Aristotle's works. Later, during the Islamic Golden Age, there was debate among Islamic philosophers, logicians and theologians over whether the term Qiyas refers to analogical reasoning, inductive reasoning or categorical syllogism. Some Islamic scholars argued that Qiyas refers to inductive reasoning. Ibn Hazm (994–1064) disagreed, arguing that Qiyas does not refer to inductive reasoning but to categorical syllogistic reasoning in a real sense and analogical reasoning in a metaphorical sense.
Tsongkhapa quoting Chandrakirti, in the Lamrim Chenmo, Volume Three, on the problem of relying on autonomous syllogistic reasoning: Tsongkhapa argues further that the Prāsaṅgika's use of reductio ad absurdum is syllogistic, because one "refutes the opponent using a subject, a reason, and so forth that are accepted by that opponent." For example, if cause-effect relationships occur because the sprout itself produces the effect of being a sprout (self- arising), then this "would mean that something that already exists is being produced, [and] production would be purposeless and endless [... if] contradictions are assembled in this way, the only result is that the opponents understand them and abandon" wrong tenets.
According to Candrakīrti, the mere object can only be discussed if both parties perceive it in the same way. As a consequence (according to Candrakirti) svatantrika reasoning is impossible in a debate, since the opponents argue from two irreconcilable points of view, namely a mistaken essentialist perception, and a correct non-essentialist perception. This leaves no ground for a discussion starting from a similarly perceived object of discussion, and also makes impossible the use of syllogistic reasoning to convince the opponent. Candrakīrti's works had no influence on Indian and early Tibetan Madhayamaka, but started to rise to prominence in Tibet in the 12th century.
To have a common ground with essentialist opponents, and make it possible to use syllogistic reasoning in discussion with those essentialists, Bhāviveka argued that things can be said to exist conventionally 'according to characteristics'. This makes it possible to take the mere object as the point of departure for the discussion on inherent existence. From there, it is possible to explain how these things are ultimately empty of inherent existence. Prasaṅgika views are based on Candrakīrti's critique of Bhāviveka, arguing for a sole reliance on prasaṅga, "logic consequence," a method of reductio ad absurdum which is used by all Madhyamikas, using syllogisms to point out the absurd and impossible logical consequences of holding essentialist views.
According to Tsongkhapa, if both people in a debate or discussion have a valid understanding of emptiness already, then autonomous syllogistic arguments could be quite effective. However, in a circumstance where one or both parties in a debate or discussion do not hold a valid understanding, "the debate [should be] founded on what the parties accept as valid. Hence, it is proper to refute opponents in terms of what they accept." In other words, it is more appropriate to establish a position of emptiness through showing the logical consequences of the incorrect position that the opponent already accepts, than it is to establish emptiness through syllogistic reasoning using premises that the opponent (and perhaps even the proponent) do not fully or deeply understand.
Gareth Sparham (2017), Tsongkhapa, Stanford Encyclopedia of Philosophy According to Tsongkhapa, if both people in a debate or discussion have a valid understanding of emptiness already, then autonomous syllogistic arguments could be quite effective. However, in a circumstance where one or both parties in a debate or discussion do not hold a valid understanding, "the debate [should be] founded on what the parties accept as valid. Hence, it is proper to refute opponents in terms of what they accept." In other words, it is more appropriate to establish a position of emptiness through showing the logical consequences of the incorrect position that the opponent already accepts, than it is to establish emptiness through syllogistic reasoning using premises that the opponent (and perhaps even the proponent) do not fully or deeply understand.
The logical square, also called square of opposition or square of Apuleius has its origin in the four marked sentences to be employed in syllogistic reasoning: Every man is bad, the universal affirmative and its negation Not every man is bad (or Some men are not bad), the particular negative on the one hand, Some men are bad, the particular affirmative and its negation No man is bad, the universal negative on the other. Robert Blanché published with Vrin his Structures intellectuelles in 1966 and since then many scholars think that the logical square or square of opposition representing four values should be replaced by the logical hexagon which by representing six values is a more potent figure because it has the power to explain more things about logic and natural language.

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