Write a short note: 1. Limit of simple computational scope. - Vidyadip

Question

Write a short note: $1.$ Limit of simple computational scope.

✓

Answer

The limitations of simple computational scope are as follows:
Simple computational scope represents only unparalleled experiences.
Hence the simple computational scope of any exception is proved wrong.
J.S. Mill calls simple computational scope a 'loose habit of mind'.
Alfred Bacon calls simple computational scope a "childish act."
A causal relationship is not established in a simple computational scope.
Thus, even if there are no exceptions, simple computational scope cannot satisfy the intellectual curiosity of human beings.
There is no possibility of verifying the causal law represented by a simple computational scope.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Explore more

More "question To The Point .Marks)" from Methods of pervasiveness and scientific exploration→Methods of pervasiveness and scientific exploration — all question types→Philosophy STD 12 Arts question papers→Gujarat Board STD 12 Arts question papers→Gujarat Board question paper generator→

Similar questions

Joint Statement

All the elderly have experienced.
All are experienced elders.
Some elders are elderly.

Prove that the following arguments are standard by constructing metaphorical proof

$A \rightarrow B$

$C \rightarrow B$

$(\sim\ A\ \&\ \sim \ C)\ \rightarrow\ (D\ \rightarrow\ E)$

$(E\ \rightarrow\ G)\ \&\ (D\ v\ E)$

Prove that the following arguments are standard by constructing metaphorical proof

$(A\ v\ B) \rightarrow (D\ v\ C)$

$(E\ v\ F)\ v\ (A\ v\ B)$

$\sim (A\ v\ B)\ \&\ H$

$F \rightarrow (A\ v\ B)$

$\therefore [E\ \&\ \sim (A\ v\ B)]\ v\ S$

All the educated are on their feet.
Some women are educated.
Some women have legs.

Prove that the following arguments are standard by constructing metaphorical proof

$(A\ \&\ B) \rightarrow\ \sim\ R$

$R\ v\ \sim \ D$

$T \rightarrow B$

$D\ v\ (B \rightarrow P)$

$\therefore (T\ P)\ v\ L$

All addicts are vulnerable.
All are vulnerable.
There are some morbid addicts.

Prove that the following arguments are standard by constructing metaphorical proof

$(M \leftrightarrow N) \rightarrow O$

$\sim A\ v\ (B\ \&\ D)$

$B \rightarrow (O \rightarrow P)$

$\therefore (M \leftrightarrow N) \rightarrow P$

Prove that the following arguments are standard by constructing metaphorical proof

$K\rightarrow\ (W\ \rightarrow\ X)$

$( \sim\ Q\ \&\ \sim\ K)\ \rightarrow\ (\sim\ Y\ v\ \sim\ M)$

$(\sim\ Y\ \rightarrow\ \sim\ Z)\ \&\ (\sim\ M\ \rightarrow\ \sim\ P)$

$(W\ \rightarrow\ X)$

$\therefore \sim\ Z\ v\ \sim\ p$

Prove that the following arguments are standard by constructing metaphorical proof

$(P \rightarrow\ Q)\ \&\ R$

$\therefore [(F\ \&\ G)\ \&\ R ]\ \&\ E$