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

Similar questions

Prove that the following arguments are standard by constructing metaphorical proof
$(P\ \&\ R)\ v\ (S\  \rightarrow\ T)$
$Q \rightarrow \sim\ (P\ \&\ R)$
$P\ v\ Q$
$\sim\ P$
$(S\ \rightarrow\ T)\ \&\ Q$
Determine the validity of the following arguments using the direct method of truth table:
$P \rightarrow \sim (Q\ \&\ R)$
$\therefore\ \sim (Q\ \&\ R) \rightarrow P$
Prove that the following arguments are standard by constructing metaphorical proof
$(P \rightarrow Q)\ \&\ (R \rightarrow S)$
$(Q \rightarrow T)\ \&\ (S \rightarrow P)$
$\sim T$
$\therefore \sim R\ \&\ \sim T$
Prove that the following arguments are standard by constructing metaphorical proof
$E\rightarrow (F\ \&\ \sim G)$
$( F\ v\ G)\rightarrow H$
$E$
$\therefore H$
Explain the manner in which the application is made.
Prove that the following arguments are standard by constructing metaphorical proof
$A\ \rightarrow\ B$
$(R\ \&\ D)\ v\ A$
$T\ v\ [(R\ \&\ D)\ \rightarrow\ W]$
$D\ \&\ \sim\  T$
$\therefore\ [D\ \&\ (W\ v\ B)])\ v\ \sim\ A$
Prove that the following arguments are standard by constructing metaphorical proof
(~ X v ~ Y) $\rightarrow$ [A $\rightarrow$ (P & ~ Q)]
(~ X & ~R) $\rightarrow$ [(P & ~Q) $\rightarrow$ Z)
(~ X & ~R) & (~ Z v A)
$\therefore$ (A $\rightarrow$ Z) v ~ R
Prove that the following arguments are standard by constructing metaphorical proof
$(P \rightarrow\ Q)\ \&\ R$
$E\ \&\ F$
$\therefore [(F\ \&\ G)\ \&\ R ]\ \&\ E$
All voters are patriots.
All are patriotic soldiers.
∴All soldiers are voters.
Determine the validity of the following arguments using the direct method of truth table:
$(A\ v\ B) \rightarrow \sim\ C$
$A\ v\ B$
$\therefore \sim\ C$