hiddenpuma75 said:A DECLARATION OF WAR AGAINST SIGMUND:
Reason might lead you to the doorstep, but it won't let you through the door.
- Rumi
Colleague Sigmund!;
Please take note:
Those who fail to see the hand doing the writing often assume the work simply emerges from the movement of the pen itself.
Colleague Sigmund! (And Daniel, with his two e's),
HOW CAN YOU NOT SEE THAT BY SETTING THESE DEFINITIONS AND LIMITS (definitions) FOR REALITY AND KNOWLEDGE,
YOU’VE REMAINED TRAPPED IN PLATO’S CAVE, CONFINED BY BOTH YOUR OWN REASON AND THE CONCEPT OF UNIVERSAL LOGIC?
If we play strictly by your definitions—by those specific rules of engagement established by ratio—then you are absolutely right, and any further debate is a total waste of time. In your version of the world, reason acts as both the prosecutor and the judge.
It struck me during this discussion that you are essentially acting like Pythagoras, insisting that only rational numbers exist and that you can master them perfectly to calculate everything in existence.
I wonder if you realize how much of a shock that was to him and his school when they discovered the existence of irrational numbers. And that’s not even touching on transcendental, imaginary, complex, or... well, let's just say "unpredictable" numbers.
Using high-flown, rather pretentious philosophical jargon, you describe "your" version of universal logic as a self-referential, self-determining system. It is the prosecutor and the judge. It is the president, the legislature, the senate, and the executioner all rolled into one.
It’s easy for you, Sigmund, to dismiss every other form of perception when you’ve appointed yourself the boss and decided that you get to set the rules of the game.
Let me summarize briefly, then go into more detail below:
Against your ratio and its arbitrary self-referentiality stand
both Buddha and Heisenberg with his uncertainty principles, Gödel with his theorem regarding the incompleteness of any formal system, Hamvas, and various others—Voltaire, Owen, and finally, though no less importantly, the legendary hiddenpuma75.......
=================================
I ask the executioner to pass a sentence that is merciful.
We will liberate Sigmund from the illusion he has fallen into within his own Platonic cave of ratio, provided he simply admits that the circle of evidence against him and his precious universal ratio is CLOSED. In truth, ratio is merely a small, limited, yet incredibly pretentious magician from Oz, using a loud fanfare of old metaphysical tropes to create a massive smoke screen that people mistake for awe.
But here comes the brave knight, hiddenpuma75, who has healed Amfortas's wound and exposed this entire grand performance.
Let Sigmund admit that ratio is at fault—that it self-appointed itself without the consent of the people—and we will be lenient and grant him his freedom.
If Sigmund refuses to plead guilty, then I ask the executioner to allow me to step in as the lead prosecutor against Sigmund and his highly personal version of ratio.
I am bringing in an expert witness, my uncle Kurt Gödel, and he will speak through the voice of hiddenpuma75:
You are the accused, Sigmund, for appointing ratio as the ultimate authority. You're being as naive as a wide-eyed intern.
It is interesting because you pointed out the limitations of that rigid materialism and its perverse, Frankenstein-like byproduct—reductionism—quite clearly to Wanda. Yet, here, it seems you have become just like her, insisting on the absolute supremacy of ratio.
Your entire paradigm is built upon a central, naive premise: the dictatorship and supremacy of ratio, or rational knowledge.
For example, Wanda says:
"The universe is laid out before me... I have two comprehensive tools: mathematics and physics. Now, I will use the pincers of math and physics to grasp reality itself."
But your god, Sigmund, is ratio.🙂
I would ask both Wanda and Sigmund: are you truly aware that you cannot even rely on the "Queen of Sciences"—mathematics? Mathematics isn't actually a tool capable of
pinching and analyzing true, objective reality.
Here is a scholarly reflection from hiddenpuma75 on the limits of knowledge, based on what my uncle Gödel taught me while I was taking some advanced math courses.
GÖDEL'S INCOMPLETENESS THEOREM and Heisenberg's uncertainty principles.
Some people argue that there’s a fundamental limit—a literal, insurmountable abyss—to our capacity to actually grasp or predict the reality of the universe.
Mathematics is the undisputed queen of the sciences—it even holds its own against... Sigmund’s god, that ratio. They have their limits. There is this idea that a specific set of axioms could be considered "complete" by certain mathematical standards, but I just don't buy it. In my view, they can never truly be complete. Because the very foundations of mathematics aren't fundamental themselves, any such system is merely a tiny cross-section—just a faint reflection of a much deeper causality that allowed those "foundations" to exist in the first place.
Everyone seems to be completely overlooking that deep, implicit dimension sitting right behind those "foundations." People act like mathematical principles are the fundamental blueprint of the universe itself, when in reality, they’re just a distilled byproduct of much deeper relationships occurring at a far more consequential level of existence.
Here we go again!!
While mathematics might be the final veil standing between us and the ultimate truth, we have to admit that even math has its limits.
What we define as "completeness" from a mathematical and... Sigmund’s perspective on the world.It’s not even really about achieving absolute completeness, because the very foundations of mathematics itself are incomplete. In a way, Gödel’s theorem is essentially telling us that if we start out with an incomplete set of axioms—say, something like the combination of Sigmund and the RACIA—then we shouldn't be surprised when that set fails to produce a complete description or proof of all the true relations within it.
It’s incomplete. Since the mathematical foundations of such sets are inherently incomplete, then any mathematical—or rather, Sigmund's "rational"—claim to achieve completeness within such an fundamentally flawed framework is nothing more than pure pretension.
It feels like you just can't find what you're actually looking for.
--------------------------------------------------------------------------------------
Colleague Sigmund, just remember—those who try to play games with the demon of infinity will only end up being torn apart by the hounds of reason.
________________________________________
I’d like to ask the forum jury to take notice.
Sigmund brought us a masked witness today, announcing that she’s actually a young woman—a paragon of flawless logic. She claims that through pure, unadulterable ratio, she sees and knows everything. Her mission? To prove once and for all that God doesn't exist, because, in her eyes, the only true divinity is RACIA.
But the brave knight hiddenpuma75 finally tossed that mask aside, and now the truth is out in the open—it turns out Sigmund has been keeping that old, crumbling metaphysics all to himself this whole time. 😒
JER
Let's be honest: infinity as we discuss it today isn't actually "real." It’s just a convenient mental construct cooked up by mathematicians who wanted to tidy up their equations.
b) There’s also no such thing as infinitely small numbers.
I think we should take a closer look at option C. It seems to offer a more balanced approach than the others, though I'll admit I'm still weighing the long-term implications. What do you all think?
The formalists, like Hilbert and Russell... Sigmund It feels a bit pretentious, even dishonest, to suggest that we can grasp and explain everything through mere RACIA—whether we’re talking about actual infinity in mathematics or the concept of the Absolute. They were firm believers in actual infinity, mainly because they felt it aligned perfectly with the third logical axiom, "tertium non datur."
David Hilbert, colleague Sigmund's brother, once remarked:
In a way, you could say mathematical Analysis is nothing less than a symphony composed around the theme of infinity.
...before Kurt Gödel ended up driving him right out of that "mathematical paradise" where Georg Cantor had originally led them.
Kurt Gödel, with his theorem, essentially pointed out the inherent limits of logic and mathematics, and... Sigmund’s ratio We really ought to consider this without overcomplicating the math or forcing the logic into shapes it wasn't meant to take. Cantor’s continuum hypothesis remains valid strictly within the framework the author himself established. When you look at the axioms of cardinal numbers, they don't actually represent any kind of "actual" infinity—not in the sense of the Absolute. They possess a starting point, a baseline that is rooted in finitude rather than true infinity.
So, here we go again with that dreadful debate over Sigmund—and let’s not forget Wanda—and Gödel.
In any formal system, you can construct a statement P such that neither P nor its negation can be derived from the system's own rules. Essentially, we're talking about undecidable problems.
--
A Verdict in the Name of the Forum Republic
Prosecutor hiddenpuma75 has successfully convinced the jury, so let the executioner carry out the sentence.
Gödel, Heisenberg, and hiddenpuma75 (with that award-winning reflection of theirs: THE TRUTH IS THAT THE LIST IS JUST CABBAGE) )
They’re essentially proving that there is an absolute abyss—a hard limit to what we can actually know. It's an ABYSS that logic, reason, neither Sigmund nor Daniel, nor Hegel, nor even mathematics can ever hope to leap over.
Bravo! Give them a hand! 👏
QED
Wishing you all the best, and please, stay patient while I prepare for the next escalation of this debate.
👋
Look, I’m not going to try and match the sheer theatricality of your last post, but I will aim to be a bit more comprehensive. You can't really talk about the "rules of the game" without acknowledging that those rules aren't just floating in a vacuum—they imply a set of underlying assumptions. The real question we need to tackle is what exactly those assumptions are built upon. For an opinion or a piece of reasoning to actually hold water, it has to start from scratch, building upward from zero.
Without making any assumptions.It’s much like how Hegel approaches his *Science of Logic*; he just follows this thread of logical necessity that unfolds entirely on its own, almost spontaneously. If you want to critique a system like that, any attempt to do so from the outside is pretty much a wasted effort. To actually land a punch, your critique has to be immanent—meaning it has to grow directly out of the internal logic of the system itself. Otherwise, you're just building your argument on some shaky, unfounded assumption. When you look at it that way, it becomes clear there isn't really any such thing as a "starting premise," whether you call it naive or not.
There aren't any premises to work with here.That’s exactly why the whole idea of "racial supremacy" or any kind of racial dictatorship falls apart under scrutiny. If you look at the logic of how things actually work, it follows that true knowledge can only ever be rational knowledge—whether we find that concept comfortable or not. There is no such thing as "irrational knowledge," just as there is no such thing as an "irrational reality." Nothing happening around us is inherently illogical; the universe doesn't just throw random, nonsensical glitches our way to mess with our heads.
hiddenpuma75 said:A DECLARATION OF WAR AGAINST SIGMUND:
Reason might lead you to the doorstep, but it won't let you through the door.
- Rumi
Colleague Sigmund!;
Please take note:
Those who fail to see the hand doing the writing often assume the work simply emerges from the movement of the pen itself.
Colleague Sigmund! (And Daniel, with his two e's),
HOW CAN YOU NOT SEE THAT BY SETTING THESE DEFINITIONS AND LIMITS (definitions) FOR REALITY AND KNOWLEDGE,
YOU’VE REMAINED TRAPPED IN PLATO’S CAVE, CONFINED BY BOTH YOUR OWN REASON AND THE CONCEPT OF UNIVERSAL LOGIC?
If we play strictly by your definitions—by those specific rules of engagement established by ratio—then you are absolutely right, and any further debate is a total waste of time. In your version of the world, reason acts as both the prosecutor and the judge.
It struck me during this discussion that you are essentially acting like Pythagoras, insisting that only rational numbers exist and that you can master them perfectly to calculate everything in existence.
I wonder if you realize how much of a shock that was to him and his school when they discovered the existence of irrational numbers. And that’s not even touching on transcendental, imaginary, complex, or... well, let's just say "unpredictable" numbers.
Using high-flown, rather pretentious philosophical jargon, you describe "your" version of universal logic as a self-referential, self-determining system. It is the prosecutor and the judge. It is the president, the legislature, the senate, and the executioner all rolled into one.
It’s easy for you, Sigmund, to dismiss every other form of perception when you’ve appointed yourself the boss and decided that you get to set the rules of the game.
Let me summarize briefly, then go into more detail below:
Against your ratio and its arbitrary self-referentiality stand
both Buddha and Heisenberg with his uncertainty principles, Gödel with his theorem regarding the incompleteness of any formal system, Hamvas, and various others—Voltaire, Owen, and finally, though no less importantly, the legendary hiddenpuma75.......
=================================
I ask the executioner to pass a sentence that is merciful.
We will liberate Sigmund from the illusion he has fallen into within his own Platonic cave of ratio, provided he simply admits that the circle of evidence against him and his precious universal ratio is CLOSED. In truth, ratio is merely a small, limited, yet incredibly pretentious magician from Oz, using a loud fanfare of old metaphysical tropes to create a massive smoke screen that people mistake for awe.
But here comes the brave knight, hiddenpuma75, who has healed Amfortas's wound and exposed this entire grand performance.
Let Sigmund admit that ratio is at fault—that it self-appointed itself without the consent of the people—and we will be lenient and grant him his freedom.
If Sigmund refuses to plead guilty, then I ask the executioner to allow me to step in as the lead prosecutor against Sigmund and his highly personal version of ratio.
I am bringing in an expert witness, my uncle Kurt Gödel, and he will speak through the voice of hiddenpuma75:
You are the accused, Sigmund, for appointing ratio as the ultimate authority. You're being as naive as a wide-eyed intern.
It is interesting because you pointed out the limitations of that rigid materialism and its perverse, Frankenstein-like byproduct—reductionism—quite clearly to Wanda. Yet, here, it seems you have become just like her, insisting on the absolute supremacy of ratio.
Your entire paradigm is built upon a central, naive premise: the dictatorship and supremacy of ratio, or rational knowledge.
For example, Wanda says:
"The universe is laid out before me... I have two comprehensive tools: mathematics and physics. Now, I will use the pincers of math and physics to grasp reality itself."
But your god, Sigmund, is ratio.🙂
I would ask both Wanda and Sigmund: are you truly aware that you cannot even rely on the "Queen of Sciences"—mathematics? Mathematics isn't actually a tool capable of
pinching and analyzing true, objective reality.
Here is a scholarly reflection from hiddenpuma75 on the limits of knowledge, based on what my uncle Gödel taught me while I was taking some advanced math courses.
GÖDEL'S INCOMPLETENESS THEOREM and Heisenberg's uncertainty principles.
Some people argue that there’s a fundamental limit—a literal, insurmountable abyss—to our capacity to actually grasp or predict the reality of the universe.
Mathematics is the undisputed queen of the sciences—it even holds its own against... Sigmund’s god, that ratio. They have their limits. There is this idea that a specific set of axioms could be considered "complete" by certain mathematical standards, but I just don't buy it. In my view, they can never truly be complete. Because the very foundations of mathematics aren't fundamental themselves, any such system is merely a tiny cross-section—just a faint reflection of a much deeper causality that allowed those "foundations" to exist in the first place.
Everyone seems to be completely overlooking that deep, implicit dimension sitting right behind those "foundations." People act like mathematical principles are the fundamental blueprint of the universe itself, when in reality, they’re just a distilled byproduct of much deeper relationships occurring at a far more consequential level of existence.
Here we go again!!
While mathematics might be the final veil standing between us and the ultimate truth, we have to admit that even math has its limits.
What we define as "completeness" from a mathematical and... Sigmund’s perspective on the world.It’s not even really about achieving absolute completeness, because the very foundations of mathematics itself are incomplete. In a way, Gödel’s theorem is essentially telling us that if we start out with an incomplete set of axioms—say, something like the combination of Sigmund and the RACIA—then we shouldn't be surprised when that set fails to produce a complete description or proof of all the true relations within it.
It’s incomplete. Since the mathematical foundations of such sets are inherently incomplete, then any mathematical—or rather, Sigmund's "rational"—claim to achieve completeness within such an fundamentally flawed framework is nothing more than pure pretension.
It feels like you just can't find what you're actually looking for.
--------------------------------------------------------------------------------------
Colleague Sigmund, just remember—those who try to play games with the demon of infinity will only end up being torn apart by the hounds of reason.
________________________________________
I’d like to ask the forum jury to take notice.
Sigmund brought us a masked witness today, announcing that she’s actually a young woman—a paragon of flawless logic. She claims that through pure, unadulterable ratio, she sees and knows everything. Her mission? To prove once and for all that God doesn't exist, because, in her eyes, the only true divinity is RACIA.
But the brave knight hiddenpuma75 finally tossed that mask aside, and now the truth is out in the open—it turns out Sigmund has been keeping that old, crumbling metaphysics all to himself this whole time. 😒
JER
Let's be honest: infinity as we discuss it today isn't actually "real." It’s just a convenient mental construct cooked up by mathematicians who wanted to tidy up their equations.
b) There’s also no such thing as infinitely small numbers.
I think we should take a closer look at option C. It seems to offer a more balanced approach than the others, though I'll admit I'm still weighing the long-term implications. What do you all think?
The formalists, like Hilbert and Russell... Sigmund It feels a bit pretentious, even dishonest, to suggest that we can grasp and explain everything through mere RACIA—whether we’re talking about actual infinity in mathematics or the concept of the Absolute. They were firm believers in actual infinity, mainly because they felt it aligned perfectly with the third logical axiom, "tertium non datur."
David Hilbert, colleague Sigmund's brother, once remarked:
In a way, you could say mathematical Analysis is nothing less than a symphony composed around the theme of infinity.
...before Kurt Gödel ended up driving him right out of that "mathematical paradise" where Georg Cantor had originally led them.
Kurt Gödel, with his theorem, essentially pointed out the inherent limits of logic and mathematics, and... Sigmund’s ratio We really ought to consider this without overcomplicating the math or forcing the logic into shapes it wasn't meant to take. Cantor’s continuum hypothesis remains valid strictly within the framework the author himself established. When you look at the axioms of cardinal numbers, they don't actually represent any kind of "actual" infinity—not in the sense of the Absolute. They possess a starting point, a baseline that is rooted in finitude rather than true infinity.
So, here we go again with that dreadful debate over Sigmund—and let’s not forget Wanda—and Gödel.
In any formal system, you can construct a statement P such that neither P nor its negation can be derived from the system's own rules. Essentially, we're talking about undecidable problems.
--
A Verdict in the Name of the Forum Republic
Prosecutor hiddenpuma75 has successfully convinced the jury, so let the executioner carry out the sentence.
Gödel, Heisenberg, and hiddenpuma75 (with that award-winning reflection of theirs: THE TRUTH IS THAT THE LIST IS JUST CABBAGE) )
They’re essentially proving that there is an absolute abyss—a hard limit to what we can actually know. It's an ABYSS that logic, reason, neither Sigmund nor Daniel, nor Hegel, nor even mathematics can ever hope to leap over.
Bravo! Give them a hand! 👏
QED
Wishing you all the best, and please, stay patient while I prepare for the next escalation of this debate.
👋
Hegel actually argues that mathematics isn't conscious—or maybe it just refuses to be—of its own speculative substance. His point is that math tends to overlook the qualitative role it plays in building up the quantitative. According to him, those grand claims mathematicians make about absolute necessity are a bit much; he suggests that a lot of what they’re actually doing is just trying to dodge heterogeneity, which is funny because the act of dodging it is itself soaked in heterogeneity. But this critique of mathematics goes deeper than just numbers; it’s really a critique of a specific way of thinking. It’s aimed at that exact style of reasoning you seem to think I possess—that isolated, self-absorbed mode of thought that’s so detached from reality it becomes purely one-sided and abstract. So, if we're being honest, I wouldn't ever call myself a formalist. To me, formalism is just the starting line, dialectics is the middle ground, and the speculative mind is where you finally arrive.
I’ve lost count of how many times I’ve gone back and forth on Gödel, so if you’re feeling curious, feel free to dig through my old posts on the forum. To keep it brief, though: Gödel’s theorem isn't some wrecking ball meant to dismantle the Hegelian system; if anything, it actually lines up with it perfectly. You see, categories shift and evolve precisely because they are inherently incomplete and riddled with contradictions. Everything we encounter in the physical world is finite and fleeting for that exact same reason—it’s all built on that fundamental incompleteness. In the Hegelian view, everything and every phenomenon essentially cancels itself out because they are merely approximations of the Absolute Idea; they strive to be something they simply cannot be, constantly reaching toward infinity. It’s like trying to catch smoke with your bare hands. Carlson argues that Hegel actually called ahead of the curve, anticipating Gödel’s critique regarding the inherent incompleteness of mathematics. As Michael Kosok puts it:
"Think of dialectical logic as a way to generalize Gödel’s theorem. Instead of viewing it merely as a ceiling on how much we can express within consistent systems using standard logical structures, we can treat those very limitations as the starting point for dialectical logic—where those constraints actually define its core structure."
You can practically find Heisenberg’s uncertainty principle baked into the philosophy of the ancient Greeks. Every instance of motion is essentially a contradiction, because an object in motion simultaneously exists and doesn't exist at any single, fixed coordinate in space. On a micro level, this just gets sharpened into the paradox we call Heisenberg’s principle, mostly because micro-systems are significantly simpler and more abstract to work with.
None of this is meant to support the baseless assumption that human reason is limited in its capacity to know things. It’s actually quite the opposite—there is nothing outside of reason, or more specifically, outside of the Idea. You have to understand this in a speculative sense rather than taking the subject/object relationship in some vulgar, literal way. Both sides are simply moments of the Absolute Idea—which is absolute precisely because it isn't defined by anything external to itself; it is self-referential and self-determining. That is, by definition, what the Absolute is. And since all of this is inherently contradictory, that's exactly why we have internal moments within the Absolute, which is why we have movement, life, development, and everything else.
As for infinity, I’m with you—there is no such thing as an "actual" or "bad" kind of infinity. Nothing in the natural world is truly infinite. What actually exists is only "true infinity."