logic_ chapter #1 by mian waqas haider.pptx
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Introduction to LogiMian Waqas Haider
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CHAPTER# 1
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MAN VS. AN
Unexamined Lworth living
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LOGIC: DEFINITIONSFROMDIFFER
ANGLES.Logic is a Science of Reasoning.
Logic is the study of the valid princiused to distinguish correct reasoning
incorrect reasoning.
Logic is an organized body of knowscience that evaluates arguments who
is to provide standards for determinin
truth of validity and thought.
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DEFINITIONOFLOGIC
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HISTORYOFLOGIC
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SUBJECTMATTEROFLOG
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REPEATEDQUESTIONINC
What benefits are to be achiev
from the study of logic? Discus
2000OR why should we study Logic? Discu
importance in everyday life.
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OBJECTIVES AND BENEFITS
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OBJECTIVESANDBENEFITS
LOGIC
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LOGICTEACHESUS
To reason correctly
To evaluate or test arguments of the other
To construct our owns arguments
To develop methods and techniques to
distinguish good argument from bad argum
WHY TO STUDY LOGIC? OR
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WHYTOSTUDYLOGIC? OR
BENEFITSOFLOGIC
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IMPORTANTLY,
Logic is "therapeutic": we learn logrecognize and to construct good argum
Formal logic is an indispensable itemcontemporary philosopher's toolkit.
It develops thinking abilities systemat
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ARISTOTLESLOGIC
He says Logic studies thought Thought means not process but pro
thought
1. Concept (Term)2. Judgment (Proposition)
3. Inference (argument)
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CONCEPT
Property of mindPicture of a thing in mind
A mental image
E.g., table, chair, pen, book
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TERM
Concept expressed in language
Categorematic: term by itself; man, t
Syncategorematic: not term by themsthe, an, all, only, of
Acategorematic: used in neither case
hurrah! Alas
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TERM
Positive termNegative term
private
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TERMS
Positive: table, chair, manNegative: not-table, not-chair
Private: blind, deaf, dumb
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SINGULARANDGENERALTE
Particular term, Socrates, Ravi, Laho
Universal terms, man, cricket, univers
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JUDGMENT
Relationship of affirmation/negation bconcepts.
Intellectual activity
Comparison/ evaluation of particular of an experience
Psychological activity of awareness o
objects and relationships
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PROPOSITION
Judgment expressed in language
True or false statement
Witten or spoken statement in langua
3 parts:Subject
Predicate
copula
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A logical sentence.
It consists of terms (subject & Predica
Subject and predicate are two classe
which are related or linked through coExample of Proposition:
Subject copula Pred
All Men are Mo
PROPOSITION
P
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PROPOSITION
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I
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INFERENCE
Combination of more than 1 propositi
Mental activity
Where some propositions are given
(premises) , and other follow from the
(conclusion).
I
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INFERENCE
A inference or reasoning is a process o
transition from known/perceived facts (Pto unknown or unperceived reasoning.
You see smoke and infer/ reason that tfire.
I
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INFERENCE
REASONING
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REASONING
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All Men are Mortal.
Socrates is a Man.
Therefore, Socrates is Mortal.
Premis
C
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ARGUMENT
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ARGUMENT
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PREMISES
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PREMISES
PREMISES INDICATORS
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PREMISESINDICATORS
CONCLUSION INDICATOR
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CONCLUSIONINDICATOR
TWO TYPES OF ARGUMENT
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TWOTYPESOFARGUMENT
Formal Argument
Informal argument
FORMALARGUMENT
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Formal Argument deals with1. form/ structure of argument. For example:
All M are P All Scientists are Researchers. All S are M All Professors are scientists. All S are P Therefore, All Professors are resea
OR 2 + 2 = 4
2. Arrangement of terms and forms of proposition in an a
3. Constructed systems of logic carrying proofs.4. Notion of form refers to norms/rules/laws of expressio
Normative Science)5. Our thoughts are also formal n structured.6. Language and rules of reasoning are precisely carefulDeduct ive reason ingsyl log isms, mathemat ics and com
INFORMAL ARGUMENT
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INFORMALARGUMENT
Deals with content (meaning) of argu
Study of reasoning and fallacies in th
context of everyday language and life
FORMALARGUMENTAND
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INFORMALARGUMENT
Difference b/w Deductive reasoning (
formal argument) and Inductive reaso
(an informal argument)
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DEDUCTIVE REASONING
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DEDUCTIVEREASONING
1. In deductive argument, we move f r
universal(general info) to part icu lar
(specific observation).
Example:
All men are mortal. (universal)
Socrates is a man.
Therefore, Socrates is mortal (particu
2 Conclusion follows necessari ly
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2. Conclusion follows necessari ly
premises.
3. If premises are true, then concl
must be true.
4. In deductive reasoning, relation
b/w premises and conclusion is of
Certainty or must be
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DEDUCTIVE ARGUMENT
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DEDUCTIVEARGUMENT
5. DEDUCTIVEREASONINGIS
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TOP-DOWNAPPROACH
Because it moves from top (universa
greater) to down (Particular or smaller
All men are mortal. (top) Universal
Socrates is a man.
Socrates is mortal. (down) Particular
TOP-DOWN APPROACH
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TOP DOWNAPPROACHEvery person has a head. (start her
Conclusion:
Aslam is a person.
Therefore Aslam has one h
TOP-DOWN APPROACH
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TOP DOWNAPPROACH
6. DEDUCTIONISUSEDTOTE
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HYPOTHESISANDTHEORIESE
7. DEDUCTIVEREASONINGISTH
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WHICHARGUERCLAIMSTHAT
IMPOSSIBLEFORTHECONCLUSIBEFALSEGIVENTHATPREMISES
TRUE.
8. Mathematical arguments , catego
dis junct ive and hypo thet ica l sy l log
are examples o f deduct ive reasonin
INDUCTIVEREASONING
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1. It moves from part icu lar observa
to universal truth .
Crow 1 is black
Crow 2 is black Particular facts
Crow 3 is black
Therefore, all crows are black. (unive
INDUCTIVEREASONING
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2. In this argument, conc lusion is p robabl
fo l low s from premises.
3. If prem ise are true, then conclusion is u
or improbable" to be false.
4. The relat ionship b /w p remises and con
is o f probabi l i ty .
6. INDUCTIVEREASONINGISTO MAKE HYPOTHESIS LAWS
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TOMAKEHYPOTHESIS, LAWS
THEORIES
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7. INDUCTIVEREASONINGISABO
UP APPROACH
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UPAPPROACH.
BOTTOM-UPAPPROACH
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Man 1 has only 1 head. Man 2 has only 1 head. Man 3 has only
Every man has 1 head.
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Deductive VS. Inductivereasoning
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reasoning1. Premises provide
conclusive grounds forconclusion.
2. Relationship b/w
premises and conclusionis CERTAIN.
3. Valid or invalid
1. Premises prov
some support forconclusion.
2. Relationship b
premises and conis PROBABLE.
3. Strong or wea
Deductive VS. Inductivereasoning
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reasoning4. Truth preserving
5. Not based on sense-experience
6. Conclusion necessarily
follows from premises
7. Mathematics is based ondeductive reasoning
4. Not truth preserv
5. Based on senseexperience
6. Conclusion prob
follows from premise
7. Natural scienceson inductive reasonin
SUMMARYARGUMENTS
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Deductive Inductive
Begins from known statement Begins from unknown s
Universal to particular Particular to unive
Necessary support Probable support
Valid Invalid Strong weak
Can be proved on logical grounds cannot be proved on logica
TRUTH, VALIDITY, SOUNDNESSTRENGTH COGENCY
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STRENGTH, COGENCYTruths property of statement/proposi
Validity (valid/invalid) and soundness
characteristics of deductive argument
Strength (weak/strong argument) and
cogency are characteristics of inductiv
argument.
TRUTH, VALIDITY, SOUNDNESS, STREN
COGENCY
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COGENCYTruth and Falsity Proposition
Validity & InvaliditySoundness & unsoundness
Strength & weaknessCogency & Uncogency
Deductive
argument
Inductive
argument
TRUTH
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Truth and falsity are the characterist
propositions.1. Material Truth: proposition should
according to facts. Its changeable. Truth
present in external world.2. Formal Truth:its not conditional a
depends up its own nature. Unchangeab
l i l iti
VALIDITY
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Validity and invalidity are characteristics o
deductive arguments
Conclusion should necessarily follow from
premises.
It is formal aspect of thought.
Validity depends upon truth of premises aconclusion.
Argument must be invalid, if all premises a
and conclusion is false.
VALIDITY
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SOUNDNESS
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Two conditions must be met.
1. A rgument must be valid .
2. A l l its prem ises mus t be true.
Soundness= All True Premises +
Argument
SOUNDARGUMENTIf deductive argument is val id and ha
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If deductive argument is val id and ha
prem ises true,then it is called sound
argument.Sound Argument= Valid Argument+ A
True Premises
All men are mortalSocrates is a man.
Therefore, Socrates is mortal.
UNSOUNDARGUMENT
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Inval id argument w ith all (or one o
premises being false is unsoundargument.
All monkeys eats mangoes.Mr. x eats mangoes
Therefore, Mr. x is a monkey.
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STRONGARGUMENT
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It is a inductive argument in which
conclusion strongly follows from premit is improbable for conclusion to be fa
given that premises are true.
In weak inductive argument, conclus
probably follows from premises.
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CATEGORICALSYLLOGISM
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