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Sentence and Proposition
Sentence
 Sentence= वाक्य, Proposition= तर्
क वाक्य/
प्रततऻप्‍त
त=Statement
 Sentence is the unit or part of some language.
 Sentences can be expressed in all tense (present, past
or future)
 Sentence is not able to explain quantity and quality.
 A sentence may be interrogative (प्रश्नवाचर्), simple or
declarative (घोषड़ात्मर्), command or imperative
(आदेशात्मर्), exclamatory (ववस्मयतबोधर्), indicative
(तनदेशात्मर्), affirmative (भावात्मर्), negative (तनषेधात्मर्),
skeptical (संदेहात्मर्) etc.
 Note : Only indicative sentences (संर्
े तात्मर्तवाक्य) are
proposition.
1
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
 All kind of sentences are not proposition,
only those sentences are called proposition
while they will determine or evaluate in
terms of truthfulness or falsity.
 Sentences are governed by its own grammar.
(for exp- sentence of hindi language govern
by hindi grammar)
 Sentences are correct or incorrect / pure or
impure.
 Sentences are may be either true or false.
2
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Proposition
 Proposition are regarded as the material of our reasoning and we
also say that proposition and statements are regarded as same.
 Proposition is the unit of logic.
 Proposition always comes in present tense. (sentences - all tenses)
 Proposition can explain quantity and quality. (sentences- cannot)
 Meaning of sentence is called proposition.
 Sometime more then one sentences can expressed only one
proposition.
Example :
1. ऩानीतबरसतरहातहैत.(Hindi)
2. ऩावुष तऩड़तोत (Sanskrit)
3. It is raining (English)
All above sentences have only one meaning or one proposition.
3
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
 Sometimes a sentence may expressed different
propositions in different contexts.
Example: Present P.M. is Intelligent.
(In 1947 context- Pt. Nehru, In 2020 context- Mr. Narendra Modi)
 Sentences are expressed through its own language
But Propositions are Language neutral.
 Proposition must be either True or False.
(Truth and Falsity can be apply only to proposition)
 When a sentence both term like subject and
predicate are regarded as noun, then sentence is
called proposition.
 We can say that all propositions are sentences, but
not all sentences are propositions.
4
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Components of Proposition (Terms)
 There are three components in every
proposition, which are known as term.
 By term, we mean any word or word phrase,
which is used in a proposition as a subject or
predicate.
 Subject term- It refers to the assertion or
denying something.
 Predicate term- It refers to the assertion or
denying of what.
 Copula- It is defined as negative or affirmative. It
comes between subject and predicate term.
E.g.- Ram is a good person.
(sub) (copula) (predicate)
5
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Classification/ Types of Proposition
 There are 3 types of proposition according to the
relation of terms.
 Categorical Proposition-There are no condition
(Unconditional) for their assertion.
 Conditional or Hypothetical Proposition- It is
also known as a type of compound proposition.
This proposition is false, when the antecedent is
true and the consequent is false.
 Distinctive proposition- It is also known as a type
of compound proposition. It says that this
proposition is true, if at least one of the
component of proposition are also true.
6
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Categorical Proposition
 It is regarded as a statement which talks
about the relationship between categories/
classes.
 It shows the complete, partial or complete
separate connection of one category with
another category.
 The Deductive argument formulated by the
categorical propositions.
 Categorical propositions are known as the
fundamental elements, the building blocks of
argument, in the classical account of
deductive logic.
7
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Four kinds of Categorical Propositions
 (A) Acc. to Quantity
1. Universal
2. Particular Universal Affirmative
Universal Negative
 (B) Acc.To Quality Particular Affirmative
1.Affirmative Particular Negative
2. Negative
 According to quantity and quality we can find four categorical
propositions (तनरऩेऺतप्रततऻप्‍त
त)
 1. Universal Affirmative (सवकव्याऩीतस्वीर्ारात्मर्) - A Proposition
2. Universal Negative (सवकव्याऩीततनषेधात्मर्) - E Proposition
3. Particular Affirmative (अंशव्याऩीतस्वीर्ारात्मर्) - I Proposition
4. Particular Negative (अंशव्याऩीततनषेधात्मर्) - O Proposition
8
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma
Identification of Categorical Proposition
1. A – Proposition
2. E – Proposition
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma 9
Main Identity
• All
• सभी
Other words to identify
• Each, every, any, always,
certainly, absolutely,in all
cases, necessarily
• If these words comes
along with ‘Not’(e.g- not
each…) then it will
became O proposition
Standard Form
• All S is P
• All politicians(S) are
liars(P)
•S P͞ = 0
Main Identity
• No
• र्ोई.....नही
Other words to
identify
• Never, none, in no
case, not a single
Standard Form
• No S is P
• No politicians(S) are
liars(P)
• S P = 0
Identification of Categorical Proposition
3. I – Proposition
4. O – Proposition
Philosophy Dept, E- contents-01( Logic-B.A
Sem.III & IV) by Dr Rajendra Kr.Verma 10
Main Identity
• Some
• र्
ु छ
Other words to identify
• A few, the few,
sometimes, almost all,
generally, most, many,
perhaps, frequently,
often, majority,
minority, usually, all
but one
Standard Form
• Some S is P
• Some politicians(S) are
liars(P)
• S P ≠ 0
Main Identity
• Some…..not
• र्
ु छ......नही
Other words to identify
• Few, hardly any,
scarcely any, seldom
Standard Form
• Some S is not P
• Some politicians(S) are
not liars(P)
•S P͞ ≠ 0

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Sentence and Proposition Explained

  • 1. Sentence and Proposition Sentence  Sentence= वाक्य, Proposition= तर् क वाक्य/ प्रततऻप्‍त त=Statement  Sentence is the unit or part of some language.  Sentences can be expressed in all tense (present, past or future)  Sentence is not able to explain quantity and quality.  A sentence may be interrogative (प्रश्नवाचर्), simple or declarative (घोषड़ात्मर्), command or imperative (आदेशात्मर्), exclamatory (ववस्मयतबोधर्), indicative (तनदेशात्मर्), affirmative (भावात्मर्), negative (तनषेधात्मर्), skeptical (संदेहात्मर्) etc.  Note : Only indicative sentences (संर् े तात्मर्तवाक्य) are proposition. 1 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 2.  All kind of sentences are not proposition, only those sentences are called proposition while they will determine or evaluate in terms of truthfulness or falsity.  Sentences are governed by its own grammar. (for exp- sentence of hindi language govern by hindi grammar)  Sentences are correct or incorrect / pure or impure.  Sentences are may be either true or false. 2 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 3. Proposition  Proposition are regarded as the material of our reasoning and we also say that proposition and statements are regarded as same.  Proposition is the unit of logic.  Proposition always comes in present tense. (sentences - all tenses)  Proposition can explain quantity and quality. (sentences- cannot)  Meaning of sentence is called proposition.  Sometime more then one sentences can expressed only one proposition. Example : 1. ऩानीतबरसतरहातहैत.(Hindi) 2. ऩावुष तऩड़तोत (Sanskrit) 3. It is raining (English) All above sentences have only one meaning or one proposition. 3 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 4.  Sometimes a sentence may expressed different propositions in different contexts. Example: Present P.M. is Intelligent. (In 1947 context- Pt. Nehru, In 2020 context- Mr. Narendra Modi)  Sentences are expressed through its own language But Propositions are Language neutral.  Proposition must be either True or False. (Truth and Falsity can be apply only to proposition)  When a sentence both term like subject and predicate are regarded as noun, then sentence is called proposition.  We can say that all propositions are sentences, but not all sentences are propositions. 4 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 5. Components of Proposition (Terms)  There are three components in every proposition, which are known as term.  By term, we mean any word or word phrase, which is used in a proposition as a subject or predicate.  Subject term- It refers to the assertion or denying something.  Predicate term- It refers to the assertion or denying of what.  Copula- It is defined as negative or affirmative. It comes between subject and predicate term. E.g.- Ram is a good person. (sub) (copula) (predicate) 5 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 6. Classification/ Types of Proposition  There are 3 types of proposition according to the relation of terms.  Categorical Proposition-There are no condition (Unconditional) for their assertion.  Conditional or Hypothetical Proposition- It is also known as a type of compound proposition. This proposition is false, when the antecedent is true and the consequent is false.  Distinctive proposition- It is also known as a type of compound proposition. It says that this proposition is true, if at least one of the component of proposition are also true. 6 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 7. Categorical Proposition  It is regarded as a statement which talks about the relationship between categories/ classes.  It shows the complete, partial or complete separate connection of one category with another category.  The Deductive argument formulated by the categorical propositions.  Categorical propositions are known as the fundamental elements, the building blocks of argument, in the classical account of deductive logic. 7 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 8. Four kinds of Categorical Propositions  (A) Acc. to Quantity 1. Universal 2. Particular Universal Affirmative Universal Negative  (B) Acc.To Quality Particular Affirmative 1.Affirmative Particular Negative 2. Negative  According to quantity and quality we can find four categorical propositions (तनरऩेऺतप्रततऻप्‍त त)  1. Universal Affirmative (सवकव्याऩीतस्वीर्ारात्मर्) - A Proposition 2. Universal Negative (सवकव्याऩीततनषेधात्मर्) - E Proposition 3. Particular Affirmative (अंशव्याऩीतस्वीर्ारात्मर्) - I Proposition 4. Particular Negative (अंशव्याऩीततनषेधात्मर्) - O Proposition 8 Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma
  • 9. Identification of Categorical Proposition 1. A – Proposition 2. E – Proposition Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma 9 Main Identity • All • सभी Other words to identify • Each, every, any, always, certainly, absolutely,in all cases, necessarily • If these words comes along with ‘Not’(e.g- not each…) then it will became O proposition Standard Form • All S is P • All politicians(S) are liars(P) •S P͞ = 0 Main Identity • No • र्ोई.....नही Other words to identify • Never, none, in no case, not a single Standard Form • No S is P • No politicians(S) are liars(P) • S P = 0
  • 10. Identification of Categorical Proposition 3. I – Proposition 4. O – Proposition Philosophy Dept, E- contents-01( Logic-B.A Sem.III & IV) by Dr Rajendra Kr.Verma 10 Main Identity • Some • र् ु छ Other words to identify • A few, the few, sometimes, almost all, generally, most, many, perhaps, frequently, often, majority, minority, usually, all but one Standard Form • Some S is P • Some politicians(S) are liars(P) • S P ≠ 0 Main Identity • Some…..not • र् ु छ......नही Other words to identify • Few, hardly any, scarcely any, seldom Standard Form • Some S is not P • Some politicians(S) are not liars(P) •S P͞ ≠ 0