Question
Explain the self-inflicted form for the statement.

Answer

Statement of Self-Disruptive Statement: The form for the statement which is always untrue is called 'Self-disruptive form for statement'.
Form of self-defeating statement: $p\ \&\ \sim\ p$
$P\ \&\ \sim\ p$ form truth table
Column Sequence $\rightarrow$ $1$ $2$ $૩$
Row Sequence $\downarrow$ $p$ $\sim p$ $p\ \& \sim\ p$
$1$ $T$ $F$ $F$
$2$ $F$ $T$ $F$
  $1 ( \sim )$ $1, 2 (\&)$
$p\ \&\ \sim\ p$ is a self-defeating form of statement $($substitutionary statements may be related to the past, present or future, as well as to a variety of subjects.$)$ But their true value is always untrue.
We will see the various parables of $p\ \&\ \sim\ p$ and the realization of their true values from the following table:
Sr. No. Replacement statements of $p\ \&\ \sim\ p$ Replication of statements The veracity of the statements
$1$ Jawaharlal Nehru of India
Matham was the Prime Minister.
$($Truth$)$ and Jawaharlal
Nehru was the first head of India
There were no ministers. $($False$)$
$J\ \&\ \sim\ J$ False
$2$ Keshubhai is American.
$($False$)$ and Keshubhai
Not American. $($Truth$)$
$K\ \&\ \sim\ K$ False

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