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JSH: Fighting mathematical research
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jstevh@msn.com
science forum Guru


Joined: 21 Jan 2006
Posts: 951

PostPosted: Fri Jun 16, 2006 1:03 am    Post subject: JSH: Fighting mathematical research Reply with quote

So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

This time, I used the sign ambiguity of the square root function to
figure out an approach that should be a way to a REAL factoring method,
as in one that shows that factoring can be done trivially, at any size
number.

So enter sci.math regulars who argue with me all the time.

Not surprisingly, they hack at the idea, and do some things that don't
work well.

People like that are not people who are good for civilization.

After all, our civilization works when people are actually trying to
figure things out and solve problems versus win in ego battles against
some guy they hate.

Using something like

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

is just brilliant, as with S being a surrogate and NOT the number
you're trying to factor, you get these other factorizations pulled in,
that come in by considering the square roots with different signs.

For instance, if S = g_1 * g_2, and you have

k_1*sqrt(x) + k_2*sqrt(y) = g_1

k_3*sqrt(x) + k_4*sqrt(y) = g_2

then, of course, because of the sign ambiguity, you can only get g_1
and g_2 with one configuration of the signs, but you can then consider
a different one, and you get different numbers.

For instance if x=4, and y=9, you might have

2k_1 + 3k_2 = g_1

2k_3 + 3k_4 = g_2

work to give you your g's, but then, you also get

2k_1 - 3k_2 = unknown1

2k_3 - 3k_4 = unknown2

pulled in as well because -3 is a square root of 9.

You see, convention of taking the positive can't change the
mathematical reality, so the algebra behaves based on the mathematical
fact that the square root returns TWO values, which is why you get a
more complicated answer if you solve everything out.

Those numbers are the factors of the number that is incidentally being
factored, or shadow factored, as I like to say.

The idea is absolutely brilliant, and possibly never occurred to any of
you, or other math people because you see the square root as giving one
answer, so to you, sqrt(9) is 3, so you never thought to use square
roots on the factoring problem. Maybe even thinking it obvious that
square roots add a lot of complexity. Your mathematical intuition
being thrown off by flawed teaching.

Well, does the algebra just pull numbers out of the blue when you
change signs?

No, as the other factorizations--the hidden ones which cannot be solved
out because of the sign ambiguity of the square root--are dependent, it
can be shown, on the k's and S.

It's trivial to show, as you can multiply everything out and complete
the square twice to get a term free of x and y, and you just have the
k's and S.

So the algebra can't just pull numbers out of the blue, as the k's are
key, as intriguingly, you have S^2 in that term, so the value of S is
irrelevant as long as it's non-zero.

These ideas are brilliant.

Even as pure math they are brilliant, but sci.math'ers are going to
fight to trash them, and block human progress in this area--to get at
me.

That is mind-boggling when you really think about it.

Human progress in factoring being held-up by small-minded petty people
playing silly mindgames on math newsgroups.

Or is it?

I suggest to you that no matter how stupid math people on sci.math may
believe the world to be there are people who are, for instance, willing
to see through your subterfuges to go after the over $300k RSA is
offering as prize money.

So it's probably a time thing.

Unlike with my other research, you people can't block this
indefinitely--if it works.

So it's a short waiting game. I am certain it can be made to work, and
I am certain that the posts by Peters might have some slight
impact--like in convincing many of you--but there are some smart people
out there who can figure out things like how to include the target
without needing to set k_1 = k_3 = 1.

To me though, the harsh thing is that there can be people like Tim
Peters and Rick Decker who hate progress, ultimately hate civilization,
and I suggest to you, hate mathematics.

AFTER ALL, no matter how much you hate one particular person--like they
hate me--there are limits I would think, where you say, the petty stuff
is umimportant compared to the thrill or importance of this or that
mathematical result.

But these people--from their posts--have no limits.

They are fighting till the bitter end. Fighting till they're broken.
Even if they drag down lots of other people with them, and in the end,
obviously that could mean some very harsh consequences for them.

But hey, without stupid criminals, our world would not be the place it
is today, now would it?

People do the stupidest things because they keep thinking they will get
away with it--until they don't.


James Harris
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willo_thewisp@hotmail.com
science forum addict


Joined: 04 Mar 2006
Posts: 88

PostPosted: Fri Jun 16, 2006 1:45 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

jstevh@msn.com wrote:
Quote:
So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

Did you know that an imbecile is smarter than an idiot but dumber

than a moron?
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Tomas Andersson
science forum beginner


Joined: 06 Jun 2005
Posts: 43

PostPosted: Fri Jun 16, 2006 2:00 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

If you'd stop your madness about the square root of y
having two values and instead started talking about the two
solution of the equation x^2 = y, maybe you should invent some
notation for these solutions, then maybe some people would try
to take this seriously. Nobody would deny that there are two values
that solve this equation but the square root is _defined_ to be
the positive of those values and is therefor _by_definition_
single valued. This is what everyone on earth except you talk
about when they mention square roots, just expecting everyone
else to switch to your definition for no good reason is just
silly.

/Tomas
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The Last Danish Pastry
science forum Guru Wannabe


Joined: 29 Apr 2005
Posts: 176

PostPosted: Fri Jun 16, 2006 2:19 am    Post subject: Re: Fighting mathematical research Reply with quote

<jstevh@msn.com> wrote in message
news:1150419803.256646.46750@f6g2000cwb.googlegroups.com...

Quote:
So yeah, I finally after some time came up with yet another
brilliant
mathematical research idea.

The pointed stick?

--
Clive Tooth
www.clivetooth.dk
Stock photos:
http://submit.shutterstock.com/?ref=61771
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bycol
science forum addict


Joined: 19 Jul 2005
Posts: 50

PostPosted: Fri Jun 16, 2006 2:32 am    Post subject: Re: Fighting mathematical research Reply with quote

<jstevh@msn.com> wrote in message
news:1150419803.256646.46750@f6g2000cwb.googlegroups.com...

"He who controls the Math, controls the Universe." Dune.

- Spice Mélange
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jstevh@msn.com
science forum Guru


Joined: 21 Jan 2006
Posts: 951

PostPosted: Fri Jun 16, 2006 2:48 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

Tomas Andersson wrote:
Quote:
If you'd stop your madness about the square root of y
having two values and instead started talking about the two
solution of the equation x^2 = y, maybe you should invent some
notation for these solutions, then maybe some people would try
to take this seriously. Nobody would deny that there are two values
that solve this equation but the square root is _defined_ to be
the positive of those values and is therefor _by_definition_
single valued. This is what everyone on earth except you talk
about when they mention square roots, just expecting everyone
else to switch to your definition for no good reason is just
silly.

/Tomas

But why define the square root to be something it's not? Why take away
one solution?

I suggest to you that doing so blinded people to the obvious idea which
I present in my post, where I use the two solutions to factor:

Using something like

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

is just brilliant, as with S being a surrogate and NOT the number
you're trying to factor, you get these other factorizations pulled in,
that come in by considering the square roots with different signs.

For instance, if S = g_1 * g_2, and you have

k_1*sqrt(x) + k_2*sqrt(y) = g_1

k_3*sqrt(x) + k_4*sqrt(y) = g_2

then, of course, because of the sign ambiguity, you can only get g_1
and g_2 with one configuration of the signs, but you can then consider
a different one, and you get different numbers.

For instance if x=4, and y=9, you might have

2k_1 + 3k_2 = g_1

2k_3 + 3k_4 = g_2

work to give you your g's, but then, you also get

2k_1 - 3k_2 = unknown1

2k_3 - 3k_4 = unknown2

pulled in as well because -3 is a square root of 9.

While math people tried to wish away the two solutions, I used them to
show a way to factor, and I'm dealing now with sci.math'ers who stepped
in to try and distract from how the method might be made to actually
work!

Clearly you people care nothing about what is mathematically true, but
seem to see mathematics as some kind of political game--so you SAY
anything.

I find that odd given that we're talking about the factoring problem.

Here, your petty games can cost people a lot of money, and the con
won't last in this area.

And you prove my case that you were cons in the other areas--lying
deliberately about mathematics where too many of you learned you could
say things that were not true, as long as you used math-ese and had
others agreeing with you.

But here, your lies will have no impact on some exploit of the theory.


The factoring problem is too concrete and real.

It's not just a political game that you can win with the right words.


James Harris
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Johnny Bravo
science forum beginner


Joined: 14 May 2006
Posts: 12

PostPosted: Fri Jun 16, 2006 2:58 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

On 15 Jun 2006 18:03:23 -0700, jstevh@msn.com wrote:

Quote:
So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

<snip anything that isn't a number being factored>

That seems to have summed everything up nicely.
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Gib Bogle
science forum Guru


Joined: 24 Mar 2005
Posts: 342

PostPosted: Fri Jun 16, 2006 3:14 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

jstevh@msn.com wrote:

Quote:
So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

And ANY DAY NOW you're going to factor a number with it.
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jstevh@msn.com
science forum Guru


Joined: 21 Jan 2006
Posts: 951

PostPosted: Fri Jun 16, 2006 3:22 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

Gib Bogle wrote:
Quote:
jstevh@msn.com wrote:

So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

And ANY DAY NOW you're going to factor a number with it.

Ok, assuming Peters gave correct equations, with

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

the k's are defined by the ratio of T+1 to T-1.

The simplest example is T=15, so you have 16/14 = 8/7.

And 7 - 4 = 3, using x=y=1 and taking the negative of the square root.

And using the other factor of 8, I have 7 - 2 = 5.

So the gist of the result seems to be this relation between the factors
of T+1, T-1, and T.

I know for a lot of you that will be clear as mud, but you really just
need to actually solve out the equations, and actually solve for the
k's with respect to T, to see the ratio.

Unfortunately Peters may have tried a distraction game, making this
harder than it should have been, in a useless political ploy meant to
convince rather than find the truth.

But assuming he gave correct equations, the k's are just a ratio using
T+1 and T-1, so there is a finite set of integer k's, and it's easy to
test them.

It's a trivial method people. If the theory holds, your distractions
could cost a lot of people real money.

No matter what so many of you seem to think, mathematics is not just
politics.

I think that too many of you were trained in "pure math" where it's
really just some people's word and group behavior, versus in applied
mathematics where things have to work in the real world, so some of you
from that political world that you just call mathematics--even though
it's really not--came into a practical area, and decided that factoring
was a hard problem.

Given evidence to the contrary, your turn to political ploys, as if
they matter to what is mathematically true.

It's bizarre behavior, but well within the boundaries of known human
psychology.

Once you are understood, you are predictable.


James Harris
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David Moran
science forum Guru Wannabe


Joined: 13 May 2005
Posts: 252

PostPosted: Fri Jun 16, 2006 3:27 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

<jstevh@msn.com> wrote in message
news:1150428139.810824.60180@i40g2000cwc.googlegroups.com...
Quote:
Gib Bogle wrote:
jstevh@msn.com wrote:

So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

And ANY DAY NOW you're going to factor a number with it.

Ok, assuming Peters gave correct equations, with

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

the k's are defined by the ratio of T+1 to T-1.

The simplest example is T=15, so you have 16/14 = 8/7.

And 7 - 4 = 3, using x=y=1 and taking the negative of the square root.

And using the other factor of 8, I have 7 - 2 = 5.

So the gist of the result seems to be this relation between the factors
of T+1, T-1, and T.

I know for a lot of you that will be clear as mud, but you really just
need to actually solve out the equations, and actually solve for the
k's with respect to T, to see the ratio.

Unfortunately Peters may have tried a distraction game, making this
harder than it should have been, in a useless political ploy meant to
convince rather than find the truth.

But assuming he gave correct equations, the k's are just a ratio using
T+1 and T-1, so there is a finite set of integer k's, and it's easy to
test them.

It's a trivial method people. If the theory holds, your distractions
could cost a lot of people real money.

No matter what so many of you seem to think, mathematics is not just
politics.

I think that too many of you were trained in "pure math" where it's
really just some people's word and group behavior, versus in applied
mathematics where things have to work in the real world, so some of you
from that political world that you just call mathematics--even though
it's really not--came into a practical area, and decided that factoring
was a hard problem.

Given evidence to the contrary, your turn to political ploys, as if
they matter to what is mathematically true.

It's bizarre behavior, but well within the boundaries of known human
psychology.

Once you are understood, you are predictable.


James Harris


Why not try talking to people in both pure mathematics and applied
mathematics? I specialize in applied and sometimes in applied math you have
to know the pure math to get a job done.

Dave
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jstevh@msn.com
science forum Guru


Joined: 21 Jan 2006
Posts: 951

PostPosted: Fri Jun 16, 2006 3:35 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

David Moran wrote:
Quote:
jstevh@msn.com> wrote in message
news:1150428139.810824.60180@i40g2000cwc.googlegroups.com...
Gib Bogle wrote:
jstevh@msn.com wrote:

So yeah, I finally after some time came up with yet another brilliant
mathematical research idea.

And ANY DAY NOW you're going to factor a number with it.

Ok, assuming Peters gave correct equations, with

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

the k's are defined by the ratio of T+1 to T-1.

The simplest example is T=15, so you have 16/14 = 8/7.

And 7 - 4 = 3, using x=y=1 and taking the negative of the square root.

And using the other factor of 8, I have 7 - 2 = 5.

So the gist of the result seems to be this relation between the factors
of T+1, T-1, and T.

I know for a lot of you that will be clear as mud, but you really just
need to actually solve out the equations, and actually solve for the
k's with respect to T, to see the ratio.

Unfortunately Peters may have tried a distraction game, making this
harder than it should have been, in a useless political ploy meant to
convince rather than find the truth.

But assuming he gave correct equations, the k's are just a ratio using
T+1 and T-1, so there is a finite set of integer k's, and it's easy to
test them.

It's a trivial method people. If the theory holds, your distractions
could cost a lot of people real money.

No matter what so many of you seem to think, mathematics is not just
politics.

I think that too many of you were trained in "pure math" where it's
really just some people's word and group behavior, versus in applied
mathematics where things have to work in the real world, so some of you
from that political world that you just call mathematics--even though
it's really not--came into a practical area, and decided that factoring
was a hard problem.

Given evidence to the contrary, your turn to political ploys, as if
they matter to what is mathematically true.

It's bizarre behavior, but well within the boundaries of known human
psychology.

Once you are understood, you are predictable.


James Harris


Why not try talking to people in both pure mathematics and applied
mathematics? I specialize in applied and sometimes in applied math you have
to know the pure math to get a job done.

Dave

The so-called "pure" math people dominate and have pushed the idea that
applied is somehow lower than what they do, while they also have
tainted people who focus on applied.

Ultimately, they can drown anyone out in most arguments, using social
forces, to hold the status quo, knowing that they just need to stick
together to win.

But they stepped out of bounds with the factoring problem, and it
doesn't matter how many people claim a viable method can't work--or try
to ignore it, which I think is happening here.

When it's implemented then all the group behavior "pure" math people
can think of won't stop the truth from being known, and they can stand
together, just to fall together.

I am increasingly confident that the ideas I'm outlining here are
brilliant, and can eventually be worked into a factoring solution, but
it's basic research.

As the research progresses, I fear the financial consequences for many
all over the world, but more than anything else, I cheer the outing of
the "pure math" people as, well, as con artists, who learned that they
could say things that were not mathematically true, in "pure" areas
where even if you proved them wrong, they could just get together and
claim that false things were true--or true things were false, like with
my research.

That outing is long overdue.


James Harris
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Amadeus Train-Owwell Zirc
science forum Guru


Joined: 24 Mar 2005
Posts: 507

PostPosted: Fri Jun 16, 2006 3:45 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

preener; wasn't this covered by teh fundamental theorem
of algebra?

Quote:
That outing is long overdue.

--I have no hands but I must type!
http://members.tripod.com/~american_almanac
http://www.21stcenturysciencetech.com/2006_articles/Amplitude.W05.pdf
http://www.rwgrayprojects.com/synergetics/plates/figs/plate01.html
http://larouchepub.com/other/2006/3322_ethanol_no_science.html
http://www.wlym.com/pdf/iclc/howthenation.pdf
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David Moran
science forum Guru Wannabe


Joined: 13 May 2005
Posts: 252

PostPosted: Fri Jun 16, 2006 3:46 am    Post subject: Re: JSH: Fighting mathematical research Reply with quote

<jstevh@msn.com> wrote in message
news:1150428938.088631.126390@i40g2000cwc.googlegroups.com...
Quote:
David Moran wrote:
jstevh@msn.com> wrote in message
news:1150428139.810824.60180@i40g2000cwc.googlegroups.com...
Gib Bogle wrote:
jstevh@msn.com wrote:

So yeah, I finally after some time came up with yet another
brilliant
mathematical research idea.

And ANY DAY NOW you're going to factor a number with it.

Ok, assuming Peters gave correct equations, with

S = (k_1*sqrt(x) + k_2*sqrt(y))*(k_3*sqrt(x) + k_4*sqrt(y))

the k's are defined by the ratio of T+1 to T-1.

The simplest example is T=15, so you have 16/14 = 8/7.

And 7 - 4 = 3, using x=y=1 and taking the negative of the square root.

And using the other factor of 8, I have 7 - 2 = 5.

So the gist of the result seems to be this relation between the factors
of T+1, T-1, and T.

I know for a lot of you that will be clear as mud, but you really just
need to actually solve out the equations, and actually solve for the
k's with respect to T, to see the ratio.

Unfortunately Peters may have tried a distraction game, making this
harder than it should have been, in a useless political ploy meant to
convince rather than find the truth.

But assuming he gave correct equations, the k's are just a ratio using
T+1 and T-1, so there is a finite set of integer k's, and it's easy to
test them.

It's a trivial method people. If the theory holds, your distractions
could cost a lot of people real money.

No matter what so many of you seem to think, mathematics is not just
politics.

I think that too many of you were trained in "pure math" where it's
really just some people's word and group behavior, versus in applied
mathematics where things have to work in the real world, so some of you
from that political world that you just call mathematics--even though
it's really not--came into a practical area, and decided that factoring
was a hard problem.

Given evidence to the contrary, your turn to political ploys, as if
they matter to what is mathematically true.

It's bizarre behavior, but well within the boundaries of known human
psychology.

Once you are understood, you are predictable.


James Harris


Why not try talking to people in both pure mathematics and applied
mathematics? I specialize in applied and sometimes in applied math you
have
to know the pure math to get a job done.

Dave

The so-called "pure" math people dominate and have pushed the idea that
applied is somehow lower than what they do, while they also have
tainted people who focus on applied.

Ultimately, they can drown anyone out in most arguments, using social
forces, to hold the status quo, knowing that they just need to stick
together to win.

But they stepped out of bounds with the factoring problem, and it
doesn't matter how many people claim a viable method can't work--or try
to ignore it, which I think is happening here.

When it's implemented then all the group behavior "pure" math people
can think of won't stop the truth from being known, and they can stand
together, just to fall together.

I am increasingly confident that the ideas I'm outlining here are
brilliant, and can eventually be worked into a factoring solution, but
it's basic research.

As the research progresses, I fear the financial consequences for many
all over the world, but more than anything else, I cheer the outing of
the "pure math" people as, well, as con artists, who learned that they
could say things that were not mathematically true, in "pure" areas
where even if you proved them wrong, they could just get together and
claim that false things were true--or true things were false, like with
my research.

That outing is long overdue.


James Harris


Not everyone is going to agree with someone else's work, but maybe if you
paid closer attention to your replies, you'd learn something. I think that I
am a fairly qualified mathematician, but if someone disagrees with my work,
I want to know what's wrong and more importantly why it is wrong. I can tell
you that as a student in mathematics, I never really liked pure math,
however, I am glad I have some background in pure math. It has helped me
reason out a problem that I may be working on and I constantly refer to the
theorems I learned in my pure math classes to justify my work that is more
on the applied side.

Dave
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mensanator@aol.compost
science forum Guru


Joined: 24 Mar 2005
Posts: 826

PostPosted: Fri Jun 16, 2006 3:51 am    Post subject: JSH: Look upon my works, ye Mighty, and despair! Reply with quote

jstevh@msn.com wrote:
Quote:
These ideas are brilliant.

Even as pure math they are brilliant, but sci.math'ers are going to
fight to trash them, and block human progress in this area--to get at
me.
James Harris

Hey James,

I thought you might need a bit of encouragement.

I know that this is outside your area of interest,
but you might want to check out this paper

Blueprint for Failure:
How to Construct a Counterexample
to the Collatz Conjecture

in the online math journal S.A.T.O.
<http://home.zonnet.nl/galien8> in Volume 5 (2006)

What's notable about this paper is that

- it's written by an amateur
- it uses only simple math
- it makes a discovery that is HUGE

The system really DOES work. The little guy CAN get his
foot in the door. The establishment WON'T suppress a HUGE
result simply because it's from an outsider.

But what's REALLY notable about this paper is that

- it was written by yours truly

Yup, The Mensanator now has a peer-reviewed, published paper.
That's not something every amateur can truthfully claim.

Of course, it remains to be seen how the sci.math cabal
will react, after all, no one here likes me, either.
But I'm not too concerned, because my paper

- doesn't stupidly try to refute any establishment dogma
- doesn't contain any crackpot math

Now that I, too, am a Discoverer, I realize that that is
the one thing you have been right about all along.

Success is sweet.
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Gene Ward Smith
science forum Guru


Joined: 08 Jul 2005
Posts: 409

PostPosted: Fri Jun 16, 2006 3:59 am    Post subject: Re: JSH: Look upon my works, ye Mighty, and despair! Reply with quote

mensanator@aol.compost wrote:

Quote:
Yup, The Mensanator now has a peer-reviewed, published paper.
That's not something every amateur can truthfully claim.

I don't want to steal your Hershey bar here, but it isn't exactly what
is normally meant by a peer-reviewed journal.
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