(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
(3) When we define the HP as having H return a value
corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever
value that H returns, then we have boxed ourselves
in to a problem having no solution.
When we define the problem as the behavior that input
finite string DD specifies as measured by N steps of
DD correctly simulated by HHH then this DD cannot
possibly reach the self-contradictory portion of its
own code. This DD simply remains stuck in recursive
simulation for each of the N steps that HHH correctly
simulates.
(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
(3) When we define the HP as having H return a value
corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever
value that H returns, then we have boxed ourselves
in to a problem having no solution.
On 3/14/2025 6:27 PM, dbush wrote:
On 3/14/2025 7:21 PM, olcott wrote:
On 3/14/2025 1:33 PM, dbush wrote:
On 3/14/2025 2:29 PM, olcott wrote:
(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
The correct answer is that no number satisfies that clearly stated requirement
Incorrect answer type mismatch error the
problem specification requires an integer
and this integer is not allowed to be
construed as Boolean.
So the prerequisite question is does an integer exist that meets the
specification, and the answer is no.
(1) What time is it (yes or no)?
(3) When we define the HP as having H return a value
corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever
value that H returns, then we have boxed ourselves
in to a problem having no solution.
And as above, the correct answer is that no H satisfies that clearly
stated requirement.
In the same way that "this sentence is not true" cannot
possibly be correctly evaluated to any Boolean value.
The question is, as you have agreed: does an H exist such that H(X,Y)
computes if X(Y) halts when executed directly for all X and Y? And the
answer is no.
Is this gibberish true: "kjj sdfj 34988h sdfse" is also no.
Why is it not true? It is not true because it is gibberish.
On 3/14/2025 8:53 PM, dbush wrote:
On 3/14/2025 9:48 PM, olcott wrote:
On 3/14/2025 8:27 PM, dbush wrote:
On 3/14/2025 9:21 PM, olcott wrote:
On 3/14/2025 8:09 PM, dbush wrote:
On 3/14/2025 9:03 PM, olcott wrote:
On 3/14/2025 6:27 PM, dbush wrote:
On 3/14/2025 7:21 PM, olcott wrote:
On 3/14/2025 1:33 PM, dbush wrote:
On 3/14/2025 2:29 PM, olcott wrote:
(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
The correct answer is that no number satisfies that clearly >>>>>>>>>> stated requirement
Incorrect answer type mismatch error the
problem specification requires an integer
and this integer is not allowed to be
construed as Boolean.
So the prerequisite question is does an integer exist that meets >>>>>>>> the specification, and the answer is no.
(1) What time is it (yes or no)?
(3) When we define the HP as having H return a value
corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever
value that H returns, then we have boxed ourselves
in to a problem having no solution.
And as above, the correct answer is that no H satisfies that >>>>>>>>>> clearly stated requirement.
In the same way that "this sentence is not true" cannot
possibly be correctly evaluated to any Boolean value.
The question is, as you have agreed: does an H exist such that >>>>>>>> H(X,Y) computes if X(Y) halts when executed directly for all X >>>>>>>> and Y? And the answer is no.
Why can't a halt decider determine the halt status of
the counter-example input?
Because you incorrectly assumed that an H that satisfies this
definition exists:
That is what blind rote memorization of textbooks would say.
In other words, you don't understand proof by contradiction, a
concept taught to and understood by high school students more that
50 years your junior.
We assume that someone can correctly answer this question:
What time is it (yes or no)?
Because the question is bogus we have proof by contradiction
that our assumption was false.
Because the counter-example input derives a self-contradiction
proving
That the assumption that an H exists that satisfies the below
requirements is false:
What integer N is > 5 and < 2
So you started by assuming that such an integer exists. We then find
the above question can't be answered, therefore the assumption that a
number N that is > 5 and < 2 is false.
In each of the questions there is a
BOGUS FORM WHY FORM VALID FORM
BOGUS FORM
*This is the BOGUS form of the HP counter-example input*
What Boolean value can halt decider H correctly return
for input D that does the opposite of whatever value that
H returns? (answer required to be Boolean)
NO CORRECT ANSWER THUS INCORRECT QUESTION
WHY FORM
Why can't H return a correct Boolean value for
an input that does the opposite of whatever it returns?
SELF-CONTRADICTION PREVENTS A CORRECT ANSWER
VALID FORM
Can halt decider H correctly return for input
D that does the opposite of whatever value that
H returns? NO
What time is it (yes or no)? has no correct
answer because of type mismatch error.
{Yes,No} ∩ Time_Of_Day = NULL
On 3/15/2025 6:24 AM, Richard Damon wrote:
On 3/14/25 11:03 PM, olcott wrote:
On 3/14/2025 8:53 PM, dbush wrote:
On 3/14/2025 9:48 PM, olcott wrote:
On 3/14/2025 8:27 PM, dbush wrote:
On 3/14/2025 9:21 PM, olcott wrote:
On 3/14/2025 8:09 PM, dbush wrote:
On 3/14/2025 9:03 PM, olcott wrote:
On 3/14/2025 6:27 PM, dbush wrote:
On 3/14/2025 7:21 PM, olcott wrote:
On 3/14/2025 1:33 PM, dbush wrote:
On 3/14/2025 2:29 PM, olcott wrote:
(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
The correct answer is that no number satisfies that clearly >>>>>>>>>>>> stated requirement
Incorrect answer type mismatch error the
problem specification requires an integer
and this integer is not allowed to be
construed as Boolean.
So the prerequisite question is does an integer exist that >>>>>>>>>> meets the specification, and the answer is no.
(1) What time is it (yes or no)?
(3) When we define the HP as having H return a value >>>>>>>>>>>>> corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever >>>>>>>>>>>>> value that H returns, then we have boxed ourselves
in to a problem having no solution.
And as above, the correct answer is that no H satisfies that >>>>>>>>>>>> clearly stated requirement.
In the same way that "this sentence is not true" cannot
possibly be correctly evaluated to any Boolean value.
The question is, as you have agreed: does an H exist such that >>>>>>>>>> H(X,Y) computes if X(Y) halts when executed directly for all X >>>>>>>>>> and Y? And the answer is no.
Why can't a halt decider determine the halt status of
the counter-example input?
Because you incorrectly assumed that an H that satisfies this
definition exists:
That is what blind rote memorization of textbooks would say.
In other words, you don't understand proof by contradiction, a
concept taught to and understood by high school students more that >>>>>> 50 years your junior.
We assume that someone can correctly answer this question:
What time is it (yes or no)?
Because the question is bogus we have proof by contradiction
that our assumption was false.
Because the counter-example input derives a self-contradiction
proving
That the assumption that an H exists that satisfies the below
requirements is false:
What integer N is > 5 and < 2
So you started by assuming that such an integer exists. We then
find the above question can't be answered, therefore the assumption
that a number N that is > 5 and < 2 is false.
In each of the questions there is a
BOGUS FORM WHY FORM VALID FORM
BOGUS FORM
*This is the BOGUS form of the HP counter-example input*
What Boolean value can halt decider H correctly return
for input D that does the opposite of whatever value that
H returns? (answer required to be Boolean)
NO CORRECT ANSWER THUS INCORRECT QUESTION
WHY FORM
Why can't H return a correct Boolean value for
an input that does the opposite of whatever it returns?
SELF-CONTRADICTION PREVENTS A CORRECT ANSWER
VALID FORM
Can halt decider H correctly return for input
D that does the opposite of whatever value that
H returns? NO
What time is it (yes or no)? has no correct
answer because of type mismatch error.
{Yes,No} ∩ Time_Of_Day = NULL
And all of your forms are just strawman, as the ACTUAL question is
"Does the program desdcribed by the input halt when it is directly run?"
THAT IS NOT THE ACTUAL QUESTION IN THE COUNTER-EXAMPLE CASE.
THE COUNTER-EXAMPLE CASE HAS MORE DETAILS THAT THE GENERAL
CASE LACKS.
The inability to do the logically impossible is dishonestly
referred to as undecidable instances of a decision problem.
On 3/15/25 6:02 PM, olcott wrote:
On 3/15/2025 6:24 AM, Richard Damon wrote:
On 3/14/25 11:03 PM, olcott wrote:THAT IS NOT THE ACTUAL QUESTION IN THE COUNTER-EXAMPLE CASE.
On 3/14/2025 8:53 PM, dbush wrote:And all of your forms are just strawman, as the ACTUAL question is
On 3/14/2025 9:48 PM, olcott wrote:In each of the questions there is a BOGUS FORM WHY FORM VALID FORM >>>>
On 3/14/2025 8:27 PM, dbush wrote:
On 3/14/2025 9:21 PM, olcott wrote:We assume that someone can correctly answer this question: What
On 3/14/2025 8:09 PM, dbush wrote:In other words, you don't understand proof by contradiction, a
On 3/14/2025 9:03 PM, olcott wrote:That is what blind rote memorization of textbooks would say.
On 3/14/2025 6:27 PM, dbush wrote:
On 3/14/2025 7:21 PM, olcott wrote:(1) What time is it (yes or no)?
On 3/14/2025 1:33 PM, dbush wrote:
On 3/14/2025 2:29 PM, olcott wrote:Incorrect answer type mismatch error the problem
(1) What time is it (yes or no)?The correct answer is that no number satisfies that clearly >>>>>>>>>>>>> stated requirement
(2) What integer X is > 5 and < 3?
specification requires an integer and this integer is not >>>>>>>>>>>> allowed to be construed as Boolean.
So the prerequisite question is does an integer exist that >>>>>>>>>>> meets the specification, and the answer is no.
In the same way that "this sentence is not true" cannot >>>>>>>>>>>> possibly be correctly evaluated to any Boolean value.(3) When we define the HP as having H return a value >>>>>>>>>>>>>> corresponding to the halting behavior of input D and input >>>>>>>>>>>>>> D can actually does the opposite of whatever value that H >>>>>>>>>>>>>> returns, then we have boxed ourselves in to a problem >>>>>>>>>>>>>> having no solution.
And as above, the correct answer is that no H satisfies that >>>>>>>>>>>>> clearly stated requirement.
The question is, as you have agreed: does an H exist such that >>>>>>>>>>> H(X,Y) computes if X(Y) halts when executed directly for all X >>>>>>>>>>> and Y? And the answer is no.
Why can't a halt decider determine the halt status of the
counter-example input?
Because you incorrectly assumed that an H that satisfies this >>>>>>>>> definition exists:
concept taught to and understood by high school students more that >>>>>>> 50 years your junior.
time is it (yes or no)?
Because the question is bogus we have proof by contradiction that
our assumption was false.
What integer N is > 5 and < 2Because the counter-example input derives a self-contradiction >>>>>>>> proving
That the assumption that an H exists that satisfies the below
requirements is false:
So you started by assuming that such an integer exists. We then
find the above question can't be answered, therefore the assumption
that a number N that is > 5 and < 2 is false.
BOGUS FORM *This is the BOGUS form of the HP counter-example input*
What Boolean value can halt decider H correctly return for input D
that does the opposite of whatever value that H returns? (answer
required to be Boolean)
NO CORRECT ANSWER THUS INCORRECT QUESTION
WHY FORM Why can't H return a correct Boolean value for an input that
does the opposite of whatever it returns? SELF-CONTRADICTION PREVENTS
A CORRECT ANSWER
VALID FORM Can halt decider H correctly return for input D that does
the opposite of whatever value that H returns? NO
What time is it (yes or no)? has no correct answer because of type
mismatch error.
{Yes,No} ∩ Time_Of_Day = NULL
"Does the program desdcribed by the input halt when it is directly
run?"
THE COUNTER-EXAMPLE CASE HAS MORE DETAILS THAT THE GENERAL CASE LACKS.
The counter example is just a specifically designed program and input
based on the decider that it has been decider to prove to be incorrect.
What "More Detail" other than specifying the program/input is there.
The inability to do the logically impossible is dishonestly referred toNo, it is dishonest to change the meaning of the words of the theory and
as undecidable instances of a decision problem.
try to refute a strawman.
That is the very thing you have admitted to have done.
You strawman has been proven for what it is, a lying fraud that doesn't
meet the actual requirements of the problem, and it seems you are just
too stupid to understand what any of that means.
Sorry, you are just provimg how stupid you are by just repeating you
lies, even after they have been pointed out. All this shows is that you
are mentally incapable of understanding the truth or what you are
talking about.
On 3/15/2025 5:00 AM, Mikko wrote:
On 2025-03-15 01:03:13 +0000, olcott said:
On 3/14/2025 6:27 PM, dbush wrote:
On 3/14/2025 7:21 PM, olcott wrote:
On 3/14/2025 1:33 PM, dbush wrote:
On 3/14/2025 2:29 PM, olcott wrote:
(1) What time is it (yes or no)?
(2) What integer X is > 5 and < 3?
The correct answer is that no number satisfies that clearly stated requirement
Incorrect answer type mismatch error the
problem specification requires an integer
and this integer is not allowed to be
construed as Boolean.
So the prerequisite question is does an integer exist that meets the
specification, and the answer is no.
(1) What time is it (yes or no)?
(3) When we define the HP as having H return a value
corresponding to the halting behavior of input D
and input D can actually does the opposite of whatever
value that H returns, then we have boxed ourselves
in to a problem having no solution.
And as above, the correct answer is that no H satisfies that clearly >>>>>> stated requirement.
In the same way that "this sentence is not true" cannot
possibly be correctly evaluated to any Boolean value.
The question is, as you have agreed: does an H exist such that H(X,Y)
computes if X(Y) halts when executed directly for all X and Y? And the >>>> answer is no.
Is this gibberish true: "kjj sdfj 34988h sdfse" is also no.
Why is it not true? It is not true because it is gibberish.
It is empirically true as nobody, as far as we can know, has observed
a situation where "kjj sdfj 34988h sdfse" as been observed to be false.
It is that kind of thinking that powers Nazi propaganda:
I will take X to be true until you convince me that X is false.
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