What is Mathematics? - an addendum to the comments between Talbert and Maggot

Barrabas

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"Shattered system" might actually hit the nail on the head. The fact is, if there is a system, which Ted denies, (admitting himself that he lacked the time, fearing publication would be disallowed if he waited any longer), it would certainly have some shattered characteristics, natural I think, to a system developed by a man with the psyche of a very scared animal. TK is worthwhile because we're also this same animal, despite possessing a faculty for either apathy, likely in the large part of the population, or hope that man is more than the sum parts of the animal Ted is convinced he is. The model is valuable, whether it is a funhouse mirror of reality or not.

I'm an old psychologist at heart, and I have a soft spot for articulate crazies. Henry James, also a psychologist, had similar inclinations, and in his Varities of Religious Experience, he says (right in the table of contents, good ol pragmatist that he is):
Introduction: the course is not anthropological, but deals with personal documents, Questions of fact and questions of value, In point of fact, the religious are often neurotic...Advantages of the psychopathic temperament when a superior intellect goes with it, 22; especially for the religious life, 24.
--I mention this, of course, because I think the undeniable "Fear and Trembling", so to speak, of TK, combined with his hermetic lifestyle, cannot be regarded as anything other than religion. No doubt he would hate what I've just said, I'd like to note. But continuing to the over-arching point (what is valuable in TK)--

... I speak not now of your ordinary religious believer, who follows the conventional observances of his country, whether it be Buddhist, Christian, or Mohammedan. His religion has been made for him by others, communicated to him by tradition, determined to fixed forms by imitation, and retained by habit. It would profit us little to study this second-hand religious life. We must make search rather for the original experiences which were the pattern-setters to all this mass of suggested feeling and imitated conduct. These experiences we can only find in individuals for whom religion exists not as a dull habit, but as an acute fever rather. But such individuals are ‘geniuses’ in the religions line; and like many other geniuses who have brought forth fruits effective enough for commemoration in the pages of biography, such religious geniuses have often shown symptoms of nervous instability. Even more perhaps than other kinds of genius, religious leaders have been subject to abnormal psychical visitations. Invariably they have been creatures of exalted emotional sensibility.
Often they have led a discordant inner life, and had melancholy during a part of their career. They have known no measure, been liable to obsessions and fixed ideas; and frequently they have fallen into trances, heard voices, seen visions, and presented all sorts of peculiarities which are ordinarily classed as pathological. Often, moreover, these pathological features in their career have helped to give them their religious authority and influence...
Can it be admitted, that this an apt description of the Unibomber? "Leader" is rather a strong word, but it can't be denied the man has followers, and a twang of the prophet about him.
There are moments of sentimental and mystical experience we shall hereafter hear much of them that carry an enormous sense of inner authority and illumination with them when they come. But they come seldom, and they do not come to every one; and the rest of life makes either no connection with them, or tends to contradict them more than it confirms them. Some persons follow more the voice of the moment in these cases, some prefer to be guided by the average results. Hence the sad discordancy of so many of the spiritual judgments of human beings; a discordancy which will be brought home to us acutely enough before these lectures end...

...Dr. Maudsleyis perhaps the cleverest of the rebutters of supernatural religion on grounds of origin. Yet he finds himself forced to write:—
"What right have we to believe Nature under any obligation to do her work by means of complete minds only? She may find an incomplete mind a more suitable instrument for a particular purpose. It is the work that is done, and the quality in the worker by which it was done, that is alone of moment; and it may be no great matter from a cosmical standpoint, if in other qualities of character he was singularly defective—if indeed he were hypocrite, adulterer, eccentric, or lunatic. … Home we come again, then, to the old and last resort of certitude,—namely the common assent of mankind, or of the competent by instruction and training among mankind...
...Insane conditions have this advantage, that they isolate special factors of the mental life, and enable us to inspect them unmasked by their more usual surroundings. They play the part in mental anatomy which the scalpel and the microscope play in the anatomy of the body. To understand a thing rightly we need to see it both out of its environment and in it, and to have acquaintance with the whole range of its variations. The study of hallucinations has in this way been for psychologists the key to their comprehension of normal sensation, that of illusions has been the key to the right comprehension of perception. Morbid impulses and imperative conceptions, 'fixed ideas' so called, have thrown a flood of light on the psychology of the normal will; and obsessions and delusions have performed the same service for that of the normal faculty of belief"
In other words, Ted is valuable precisely because of his fear and trembling which he has gone to such great lengths to justify. His value is religious more than it is philosophic, but to deny these two walk together from time to time is unfair.

As to him jumping across time and space with logic, I'll constrain myself to saying that we should perhaps be a little more pragmatic about our acceptance of the terms he uses, when he explicitly goes out of his way to make sure the reader understands the definitions of them as he does. In this way, whether it's consistent to a single train of thought or not, his logic can be followed, even if, as you say, it is through a "shattered system".

So far as Trotsky Goes:
But technique and science develop not in a vacuum but in human society, which consists of classes. The ruling class, the possessing class, controls technique and through it controls nature. Technique in itself cannot be called either militaristic or pacifistic. In a society in which the ruling class is militaristic, technique is in the service of militarism.
Which, of course is what you posted in response to my saying, basically what you think I'm arguing against. You and Ted agree on this one, that "the fact that the effect of technology, as in science, is autonomous in regards to who designed it and what it is designed for? Math can never give you a blueprint for a Boeing 747.?". But maybe only up until this point-- The difference here, is Ted takes it a step further, as I do, and declares outright that it is technology which uses regimes to it's end of furthering technology, and not the other way around- i.e regimes are using technology to further their ends, either militaristic or otherwise. At best the relationship is symbiotic, but even if it was not so in the past, I think at present technology is the stronger partner in the relation. Trotsky overvalues class struggle, as his ilk are wont to do. I see the point you're trying to make now, but on the first read-through it came out as opposite due to a misunderstanding on my end. My original point, if I haven't forgotten, is that "Technology Functions", and what I've said is a bit of a better elaboration of what that means to me, I think.
 

GSTalbert1

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"Shattered system" might actually hit the nail on the head. The fact is, if there is a system, which Ted denies, (admitting himself that he lacked the time, fearing publication would be disallowed if he waited any longer), it would certainly have some shattered characteristics, natural I think, to a system developed by a man with the psyche of a very scared animal. TK is worthwhile because we're also this same animal, despite possessing a faculty for either apathy, likely in the large part of the population, or hope that man is more than the sum parts of the animal Ted is convinced he is. The model is valuable, whether it is a funhouse mirror of reality or not.
No, he's wholly ignorant of historical anthropology. He's spouting a popular fashion in academic circles where arbitrary nonsense is glossed over with vague evolutionary gobbledegook in order to achieve respectability. Same bullshit theory that tries to claim that ADHD is an evolutionary bi-product of hunter-gatherer days. BULLSHIT!

45. Any of the foregoing symptoms can occur in any society, but in
modern industrial society they are present on a massive scale. We
aren't the first to mention that the world today seems to be going
crazy. This sort of thing is not normal for human societies. There is
good reason to believe that primitive man suffered from less stress
and frustration and was better satisfied with his way of life than
modern man is. It is true that not all was sweetness and light in
primitive societies. Abuse of women and common among the Australian
aborigines, transexuality was fairly common among some of the American
Indian tribes. But is does appear that GENERALLY SPEAKING the kinds of
problems that we have listed in the preceding paragraph were far less
common among primitive peoples than they are in modern society.

46. We attribute the social and psychological problems of modern
society to the fact that that society requires people to live under
conditions radically different from those under which the human race
evolved and to behave in ways that conflict with the patterns of
behavior that the human race developed while living under the earlier
conditions (This is patent nonsense, it overlooks what actual fossil
records say, none of which support the kind of orthodox Darwinian
gradualism his theory requires). It is clear from what we have
already written that we consider lack of opportunity to properly
experience the power process as the most important of the abnormal
conditions to which modern society subjects people. But it is not the
only one. Before dealing with disruption of the power process as a
source of social problems we will discuss some of the other sources.

47. Among the abnormal conditions present in modern industrial society
are excessive density of population (in pre-modern societies urban areas
would have 20 people to a room, the largest city in 11th century AD at
1 million was along the Mississippi), isolation of man from nature, excessive
rapidity of social change and the break-down of natural small-scale communities
such as the extended family, the village or the tribe (This is accurate).

I'm an old psychologist at heart.
That's nothing to be proud of.

In other words, Ted is valuable precisely because of his fear and trembling which he has gone to such great lengths to justify. His value is religious more than it is philosophic, but to deny these two walk together from time to time is unfair.
I don't doubt that, but you cannot read it as an academic work, even though Ted presents it as such. It's a very personal work and when read as a rational presentation it becomes incoherent. He's not even trying to communicate what we would call "rational" thoughts, rather it's raw emotions that he is trying to rationally force the reader to feel by way of ad hoc proofs. The problem is there is not really one solution and he's not really advocating anything. He calls on the toleration imposition of Global Free Market Trade Treaties to rapidly unite the world in an orgy of self destruction while bombing those in charge of enacting the trade treaty he claims is so critical.

As to him jumping across time and space with logic, I'll constrain myself to saying that we should perhaps be a little more pragmatic about our acceptance of the terms he uses, when he explicitly goes out of his way to make sure the reader understands the definitions of them as he does. In this way, whether it's consistent to a single train of thought or not, his logic can be followed, even if, as you say, it is through a "shattered system".
No, it's interesting as a novelty - but his writings have true value for a very select group of people.

Trotsky overvalues class struggle, as his ilk are wont to do.
The quote focuses on the hegelian roots of marxism. Technology is a way of doing something, if there are no people then there is no technology. The idea that our technology, in it's blind and sickly state, can dictate man's destiny is just absurd. The idea that technology should dictate our actions is a different matter entirely.

it is technology which uses regimes to it's end of furthering technology, and not the other way around- i.e regimes are using technology to further their ends, either militaristic or otherwise. At best the relationship is symbiotic, but even if it was not so in the past, I think at present technology is the stronger partner in the relation.
He can't take that perspective after having made clear the old school secular methodological individualism. He's anti-collectivist. He's saying that technology is an entity that controls our lives in that he feels his life is controlled by a system, and he's right. However that system does not serve itself, there are people and groups of people that have control over this machine - and either because they are corrupt or blind or ignorant as to how it is to be used those in charge keep it on the track it's been on.

Hobbes said:
NATURE (the art whereby God hath made and governs the world) is by the art of man, as in many other things, so in this also imitated, that it can make an artificial animal. For seeing life is but a motion of limbs, the beginning whereof is in some principal part within, why may we not say that all automata (engines that move themselves by springs and wheels as doth a watch) have an artificial life? For what is the heart, but a spring; and the nerves, but so many strings; and the joints, but so many wheels, giving motion to the whole body, such as was intended by the Artificer? Art goes yet further, imitating that rational and most excellent work of Nature, man. For by art is created that great LEVIATHAN called a COMMONWEALTH, or STATE (in Latin, CIVITAS), which is but an artificial man, though of greater stature and strength than the natural, for whose protection and defence it was intended; and in which the sovereignty is an artificial soul, as giving life and motion to the whole body; the magistrates and other officers of judicature and execution, artificial joints; reward and punishment (by which fastened to the seat of the sovereignty, every joint and member is moved to perform his duty) are the nerves, that do the same in the body natural; the wealth and riches of all the particular members are the strength; salus populi (the people's safety) its business; counsellors, by whom all things needful for it to know are suggested unto it, are the memory; equity and laws, an artificial reason and will; concord, health; sedition, sickness; and civil war, death. Lastly, the pacts and covenants, by which the parts of this body politic were at first made, set together, and united, resemble that fiat, or the Let us make man, pronounced by God in the Creation.
Locke said:
It is not every compact that puts an end to the state of nature between men, but only this one of agreeing together mutually to enter into one community, and make one body politic.
 

Barrabas

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Oh lawdy, the nature of nature. I'd respond immediately, but I just smashed my head rather hard, when the dog I was walking pulled me into a beam. This is good though. I'm pleased to have been insulted, byt it might be the minor concussion.
 

CallMeMaggot

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Jesus fucking christ what the hell is this thread.
I usually love discussing maths, but I couldn't even get close to reading any of this garbage.
That's quite an achievement. Congrats on being the biggest sperglords I've ever seen.
I wasn't. Nobody appreciates my efforts... :(

:D
 

GSTalbert1

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Did Wittgenstein misunderstand Gödel's first incompleteness theorem?
  • Some philosophers, notably Juliet Floyd and Hilary Putnam, have tried to defend Wittgenstein's "notorious paragraph" on Gödel's proof, about which there has been some debate. In this paragraph, Wittgenstein seemingly criticizes "a relatively common interpretation of Gödel’s first theorem: that the theorem shows ... that there are true but unprovable sentences of ordinary number theory."
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There's other posts about the dramas that Witt caused.


Zeno's arguments about motion, which cause so much disquietude to those who try to solve the problems that they present, are four in number. The first asserts the non-existence of motion on the ground that that which is in locomotion must arrive at the half-way stage before it arrives at the goal.
The second is the so-called 'Achilles', and it amounts to this, that in a race the quickest runner can never overtake the slowest, since the pursuer must first reach the point whence the pursued started, so that the slower must always hold a lead. This argument is the same in principle as that which depends on bisection, though it differs from it in that the spaces with which we successively have to deal are not divided into halves. The result of the argument is that the slower is not overtaken: but it proceeds along the same lines as the bisection-argument (for in both a division of the space in a certain way leads to the result that the goal is not reached, though the 'Achilles' goes further in that it affirms that even the quickest runner in legendary tradition must fail in his pursuit of the slowest), so that the solution must be the same. And the axiom that that which holds a lead is never overtaken is.

The author of Alice in Wonderland wrote a critique of Zeno written as a dialogue. After having won the race Achilles is tutored by the tortise on how that is a mathematical impossibility.
XII.—NOTES


Achilles had overtaken the Tortoise, and had seated himself comfortably on its back.
So you've got to the end of our race-course? said the Tortoise. Even though it does consist of an infinite series of distances? I thought some wiseacre or another had proved that the thing couldn't be done?
It can be done, said Achilles; It has been done! Solvitur ambulando. You see, the distances were constantly diminishing; and so—
But if they had been constantly increasing? the Tortoise interrupted. How then?
Then I shouldn't be here, Achilles modestly replied; and you would have got several times round the world, by this time!
You flatter me—flatten, I mean, said the Tortoise; for you are a heavy weight, and no mistake! Well now, would you like to hear of a race-course, that most people fancy they can get to the end of in two or three steps, while it really consists of an infinite number of distances, each one longer than the previous one?
Very much indeed! said the Grecian warrior, as he drew from his helmet (few Grecian warriors prossessed pockets in those days) an enormous note-book and a pencil. Proceed! And speakslowly, please. Short-hand isn't invented yet!
That beautiful First Proposition of Euclid! the Tortoise murmured dreamily. You admire Euclid?
Passionately! So far, at least, as one can admire a treatise that wo'n't be published for some centuries to come!
Well, now, let's take a little bit of the argument in that First Proposition—just two steps, and the conclusion drawn from them. Kindly enter them in your note-book. And in order to refer to them conveniently, let's call them A, B, and Z:—
(A) Things that are equal to the same are equal to each other.
(B) The two sides of this Triangle are things that are equal to the same.
(Z) The two sides of this Triangle are equal to each other.
Readers of Euclid will grant, I suppose, that Z follows logically from A and B, so that any one who accepts A and B as true, must accept Z as true?
Undoubtedly! The youngest child in High School—as soon as High Schools are invented, which wlil not be till some two thousand years later—will grant that.
And if some reader had not yet accepted A and B as true, he might still accept the sequence as a valid one, I suppose?

No doubt such a reader might exist. He might say, I accept as true the Hypothetical Proposition that, if A and B be true, Z must be true; but, I don't accept A and B as true. Such a reader would do wisely in abandoning Euclid, and taking to football.
And might there not also be some reader who would say, I accept A and B as true, but I don't accept the Hypothetical?
Certainly there might. He, also, had better take to football.
And neither of these readers, the Tortoise continued, is as yet under any logical necessity to accept Z as true?
Quite so, Achilles assented.
Well, now, I want you to consider me as a reader of the second kind, and to force me, logically, to accept Z as true.
A tortoise playing football would be— Achilles was beginning
—an anomaly, of course, the Tortoise hastily interrupted. Don't wander from the point. Let's have Z first, and football afterwards!
I'm to force you to accept Z, am I? Achilles said musingly. And your present position is that you accept A and B, but you don't accept the Hypothetical—
Let's call it C, said the Tortoise.
—but you don't accept
(C) If A and B are true, Z must be true.
That is my present position, said the Tortoise.
Then I must ask you to accept C.
I'll do so, said the Tortoise, as soon as you've entered it in that note-book of yours. What else have you got in it?
Only a few memoranda, said Achilles, nervously fluttering the leaves: a few memoranda of—of the battles in which I have distinguished myself!
Plenty of blank leaves, I see! the Tortoise cheerily remarked. We shall need them all! (Achilles shuddered.) Now write as I dictate:—
(A) Things that are equal to the same are equal to each other.
(B) The two sides of this Triangle are things that are equal to the same.
(C) If A and B are true, Z must be true.
(Z) The two sides of this Triangle are equal to each other.
You should call it D, not Z, said Achilles. It comes next to the other three. If you accept A and B and C, you must accept Z.
And why must I?
Because it follows logically from them. If A and B and C are true, Z must be true. You don't dispute that, I imagine?
If A and B and C are true, Z must be true, the Tortoise thoughtfully repeated. That's another Hypothetical, isn't it? And, if I failed to see its truth, I might accept A and B and C, and still not accept Z, mightn't I?
You might, the candid hero admitted; though such obtuseness would certainly be phenomenal. Still, the event is possible. So I must ask you to grant one more Hypothetical.
Very good. I'm quite willing to grant it, as soon as you've written it down. We will call it
(D) If A and B and C are true, Z must be true.
Have you entered that in your notebook?
I have! Achilles joyfully exclaimed, as he ran the pencil into its sheath. And at last we've got to the end of this ideal race-course! Now that you accept A and B and C and D, of course you accept Z.
Do I? said the Tortoise innocently. Let's make that quite clear. I accept A and B and C and D. Suppose I still refused to accept Z?

Then Logic would take you by the throat, and force you to do it! Achilles triumphantly replied. Logic would tell you, You ca'n't help yourself. Now that you've accepted A and B and C andD, you must accept Z! So you've no choice, you see.
Whatever Logic is good enough to tell me is worth writing down, said the Tortoise. So enter it in your note-book, please. We will call it
(E) If A and B and C and D are true, Z must be true. Until I've granted that, of course I needn't grant Z. So it's quite a necessary step, you see?
I see, said Achilles; and there was a touch of sadness in his tone.
Here the narrator, having pressing business at the Bank, was obliged to leave the happy pair, and did not again pass the spot until some months afterwards. When he did so, Achilles was still seated on the back of the much-enduring Tortoise, and was writing in his note-book, which appeared to be nearly full. The Tortoise was saying, Have you got that last step written down? Unless I've lost count, that makes a thousand and one. There are several millions more to come. And would you mind, as a personal favour, considering what a lot of instruction this colloquy of ours will provide for the Logicians of the Nineteenth Century—would you mind adopting a pun that my cousin the Mock-Turtle will then make, and allowing yourself to be re-named Taught-Us?
As you please! replied the weary warrior, in the hollow tones of despair, as he buried his face in his hands. Provided that you, for your part, will adopt a pun the Mock-Turtle never made, and allow yourself to be re-named A Kill-Ease!

This all was then recritiqued by Bertrand Russell in his Principles of Mathematics -


ϕx implies ψx for all values of x, and if A is a constant satisfying ϕx, we can assert ψa, dropping the true hypothesis ϕa. This occurs, for example, whenever any of those rules of inference which employ the hypothesis that the variables involved are propositions, are applied to particular proposition.

The independence of this principle is brought out by a consideration of Lewis Carroll's puzzle, What the Tortoise Said to Achilles. The principles of inference which we accepted lead to the proposition that, if p and q be propositions, then p together with p implies qimplies q. At first sight, it might be thought that this would enable us to assert q provided p is true and implies q. But the puzzle in question shows that this is not the case, and that, until we have some new principle, we shall only be led into an endless regress of more and more complicated implications, without ever arriving at the assertion of q. We need, in fact, the notion of therefore, which is quite different from the notion of implies, and holds between different entities. In grammar, the distinction is that between a verb and a verbal noun, between, say, A is greater than B and A's being greater than B. In the first of these, a proposition is actually asserted, whereas in the second it is merely considered. But these are psychological terms, whereas the difference which I desire to express is genuinely logical. It is plain that, if I may be allowed to use the word assertion in a non-psychological sense, the proposition p implies q asserts an implication, though it does not assert p or q. The p and the q which enter into this proposition are not strictly the same as the p or the q which are separate propositions, at least, if they are true. The question is: How does a proposition differ by being actually true from what it would be as an entity if it were not true? It is plain that true and false propositions alike are entities of a kind, but that true propositions have a quality not belonging to false ones, a quality which, in a non-psychological sense, may be called being asserted. Yet there are grave difficulties in forming a consistent theory on this point, for if assertion in any way changed a proposition, no proposition which can possibly in any context be unasserted could be true, since when asserted it would become a different proposition. But this is plainly false; for in p implies q, p and q are not asserted, and yet they may be true. Leaving this puzzle to logic, however, we must insist that there is a difference of some kind between an asserted and an unasserted proposition. When we say therefore, we state a relation which can only hold between asserted propositions, and which thus differs from implication. Wherever therefore occurs, the hypothesis may be dropped, and the conclusion asserted by itself. This seems to be the first step in answering Lewis Carroll's puzzle.
And after Russell comes Wittgenstein...
Charles Dodgson is really awesome, aside from the Tortoise and Achilles story he has a critique of geometry textbooks that has a really cool table of contents:
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And a really fucking fun book of math puzzles:
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There's also a really fun article on consideration of such super-tasks as in Zeno's Paradox's in the history of mathematics:

The Secret Spiritual History of Calculus

Paul Guldin's critique of Bonaventura Cavalieri's indivisibles is contained in the fourth book of hisDe Centro (also calledCentrobaryca), published in 1641. Cavalieri's proofs, Guldin argued, were not constructive proofs, of the kind that classical mathematicians would approve of. This was undoubtedly true: in the conventional Euclidean approach, geometric figures are constructed step-by-step, from the simple to the complex, with the aid of only a straight edge and a compass, for the construction of lines and circles, respectively. Every step in a proof must involve such a construction, followed by a deduction of the logical implications for the resulting figure.
Cavalieri, however, proceeded the other way around: he began with ready-made geometric figures such as parabolas, spirals, and so on, and then divided them up into an infinite number of parts. Such a procedure might be called “deconstruction” rather than “construction,” and its purpose was not to erect a coherent geometric figure but to decipher the inner structure of an existing one.
In other words, because lines have no width, no number of them placed side by side would cover even the smallest plane. Cavalieri's attempt to calculate the area of a plane from the dimensions of “all its lines” was therefore absurd. This then led Guldin to his final point: Cavalieri's method was based on establishing a ratio between all the lines of one figure and all the lines of another. But, Guldin maintained, both sets of lines are infinite, and the ratio of one infinity to another is meaningless. No matter how many times one might multiply an infinite number of indivisibles, they would never exceed a different infinite set of indivisibles.
Cavalieri's response to Guldin's insistence that “an infinite has no proportion or ratio to another infinite” was hardly more persuasive. He distinguished between two types of infinity, claiming that “absolute infinity” indeed has no ratio to another “absolute infinity,” but all the lines and all the planes have not an absolute but a “relative infinity.” This type of infinity, he then argued, can and does have a ratio to another relative infinity. As before, Cavalieri seemed to be defending his method on abstruse technical grounds, which may or may not have been acceptable to fellow mathematicians. Either way, his argument bore no relation to the true motivation behind the method of indivisibles.


Paul Guldin's critique of Bonaventura Cavalieri's indivisibles is contained in the fourth book of his De Centro Gravitatis (also calledCentrobaryca), published in 1641. Cavalieri's proofs, Guldin argued, were not constructive proofs, of the kind that classical mathematicians would approve of. This was undoubtedly true: in the conventional Euclidean approach, geometric figures are constructed step-by-step, from the simple to the complex, with the aid of only a straight edge and a compass, for the construction of lines and circles, respectively. Every step in a proof must involve such a construction, followed by a deduction of the logical implications for the resulting figure.

Cavalieri, however, proceeded the other way around: he began with ready-made geometric figures such as parabolas, spirals, and so on, and then divided them up into an infinite number of parts. Such a procedure might be called “deconstruction” rather than “construction,” and its purpose was not to erect a coherent geometric figure but to decipher the inner structure of an existing one.


Guldin next went after the foundation of Cavalieri's method: the notion that a plane is composed of an infinitude of lines or a solid of an infinitude of planes. The entire idea, Guldin insisted, was nonsense: “No geometer will grant him that the surface is, and could in geometrical language be called, ‘all the lines of such a figure.’”

In other words, because lines have no width, no number of them placed side by side would cover even the smallest plane. Cavalieri's attempt to calculate the area of a plane from the dimensions of “all its lines” was therefore absurd. This then led Guldin to his final point: Cavalieri's method was based on establishing a ratio between all the lines of one figure and all the lines of another. But, Guldin maintained, both sets of lines are infinite, and the ratio of one infinity to another is meaningless. No matter how many times one might multiply an infinite number of indivisibles, they would never exceed a different infinite set of indivisibles.


When taken as a whole, Guldin's critique of Cavalieri's method embodied the core principles of Jesuit mathematics. Christopher Clavius, the founder of the Jesuit mathematical tradition, and his descendants in the order believed that mathematics must proceed systematically and deductively, from simple postulates to ever more complex theorems, describing universal relations between figures. Constructive proofs were the embodiment of precisely this ideal. The approach produced a rigorous and hierarchical mathematical logic, which, for the Jesuits, was the main reason why the field should be studied at all: it demonstrated how abstract principles, through systematic deduction, constructed a fixed and rational world whose truths were universal and unchallengeable. In this, Clavius pointed out, Euclidean geometry came closer to the Jesuit ideal of certainty, hierarchy and order than any other science. It follows that Guldin's insistence on constructive proofs was not a matter of pedantry or narrow-mindedness, as Cavalieri and his friends thought, but an expression of the deeply held convictions of his order.

The same was true of Guldin's criticism of the division of planes and solids into “all the lines” and “all the planes.” Not only must mathematics be hierarchical and constructive, but it must also be perfectly rational and free of contradiction. Yet Cavalieri's indivisibles, as Guldin pointed out, were incoherent at their very core because the notion that the continuum was composed of indivisibles simply did not stand the test of reason. “Things that do not exist, nor could they exist, cannot be compared,” he thundered, and it is therefore no wonder that they lead to paradoxes and contradiction and, ultimately, to error.”

To the Jesuits, such mathematics was far worse than no mathematics at all. The purpose of mathematics, after all, was to bring proper order and stability to the world, whereas the method of indivisibles brought only confusion and chaos. If this flawed system was accepted, then mathematics could no longer be the basis of an eternal rational order. The Jesuit dream, of a strict universal hierarchy as unchallengeable as the truths of geometry, would be doomed.

In his writings, Guldin did not explain the deeper philosophical reasons for his rejection of indivisibles, nor did Jesuit mathematicians Mario Bettini and Andrea Tacquet, who also attacked Cavalieri's method. At one point, Guldin came close to admitting that there were greater issues at stake than the strictly mathematical ones, writing cryptically, “I do not think that the method [of indivisibles] should be rejected for reasons that must be suppressed by never inopportune silence.” But he gave no explanation of what those “reasons that must be suppressed” could be. As mathematicians, the three had the job of attacking the indivisibles on mathematical, not philosophical or religious, grounds. Their mathematical credibility would only suffer if they announced that they were motivated by theological or philosophical considerations.

Those involved in the fight over indivisibles knew, of course, what was truly at stake, as Stefano degli Angeli, a Jesuat mathematician hinted when he wrote facetiously that he did not know “what spirit” moved the Jesuit mathematicians. With very few exceptions, the debate remained mathematical, a controversy between highly trained professionals over which procedures could be accepted in mathematics.

When Cavalieri first encountered Guldin's criticism in 1642, he immediately began work on a detailed refutation. Initially he intended to respond in the form of a dialogue between friends, of the type favored by his mentor, Galileo Galilei. But when he showed a short draft to Giannantonio Rocca, a friend and fellow mathematician, Rocca counseled against it. It was safer, Rocca warned, to stay away from the inflammatory dialogue format, with its witticisms and one-upmanship, which were likely to enrage powerful opponents. Much better, Rocca advised, to write a straightforward response to Guldin's charges, focusing on strictly mathematical issues and refraining from Galilean provocations. What Rocca left unsaid was that Cavalieri, in all his writings, showed not a trace of Galileo's genius as a writer, nor of his ability to present complex issues in a witty and entertaining manner. It is probably for the best that Cavalieri took his friend's advice, sparing us a “dialogue” in his signature ponderous and near indecipherable prose. Instead Cavalieri's response to Guldin was included as the third “Exercise” of his last book on indivisibles, Exercitationes Geometricae Sex, published in 1647, and was entitled, plainly enough, “In Guldinum” (“On Guldin”).
Cavalieri did not appear overly troubled by Guldin's critique. He denies that he posited that the continuum is composed of an infinite number of indivisible parts, arguing that his method did not depend on this assumption.

If one believed that the continuum is composed of indivisibles, then, yes, “all the lines” together do indeed add up to a surface and “all the planes” to a volume, but if one did not accept that the lines compose a surface, then there is undoubtedly something there—in addition to the lines—that makes up the surface and something in addition to the planes that makes up the volume. None of this, he contended, had any bearing on the method of indivisibles, which compares all the lines or all the planes of one figure with those of another, regardless of whether they actually compose the figure.

Cavalieri's argument here may have been technically acceptable, but it was also disingenuous. Anyone reading his 1635 book Geometria Indivisibilibus orExercitationes could have no doubt that they were based on the fundamental intuition that the continuum is composed of indivisibles. Guldin was perfectly correct to hold Cavalieri to account for his views on the continuum, and the Jesuat's defense seems like a rather thin excuse.

Cavalieri's response to Guldin's insistence that “an infinite has no proportion or ratio to another infinite” was hardly more persuasive. He distinguished between two types of infinity, claiming that “absolute infinity” indeed has no ratio to another “absolute infinity,” but all the lines and all the planes have not an absolute but a “relative infinity.” This type of infinity, he then argued, can and does have a ratio to another relative infinity. As before, Cavalieri seemed to be defending his method on abstruse technical grounds, which may or may not have been acceptable to fellow mathematicians. Either way, his argument bore no relation to the true motivation behind the method of indivisibles.

That motivation came to light in Cavalieri's response to Guldin's charge that he did not properly “construct” his figures. Here Cavalieri's patience was at an end, and he let his true colors show. Guldin had claimed that every figure, angle and line in a geometric proof must be carefully constructed from first principles; Cavalieri flatly denied this. “For a proof to be true,” he wrote, “it is not necessary to describe actually these analogous figures, but it is sufficient to assume that they have been described mentally.”

And here is the true difference between Guldin and Cavalieri, between the Jesuits and the indivisiblists. For the Jesuits, the purpose of mathematics was to construct the world as a fixed and eternally unchanging place, in which order and hierarchy could never be challenged. That is why each item in the world had to be carefully and rationally constructed and why any hint of contradictions and paradoxes could never be allowed to stand. It was a “top-down” mathematics, whose purpose was to bring rationality and order to an otherwise chaotic world.

For Cavalieri and his fellow indivisiblists, it was the exact reverse: mathematics begins with a material intuition of the world—that plane figures are made up of lines and volumes of planes, just as a cloth is woven of thread and a book compiled of pages. One did not need to rationally construct such figures, because we all know that they already exist in the world. All that was needed was to assume them and then to investigate their inner structure. If we encounter seeming paradoxes and contradictions, they are bound to be superficial, resulting from our limited understanding, and can either be explained away or used as a tool of investigation. But they should never stop us from investigating the inner structure of geometric figures and the hidden relations between them.

For classical mathematicians such as Guldin, the notion that you could base mathematics on a vague and paradoxical intuition was absurd. “Who will be the judge” of the truth of a geometric construction, Guldin mockingly asked Cavalieri, “the hand, the eye or the intellect?” Cavalieri thought Guldin's insistence on avoiding paradoxes was pointless pedantry: everyone knew that the figures did exist and it made no sense to argue that they should not. Such nitpicking, it seemed to Cavalieri, could have grave consequences. If Guldin prevailed, a powerful method would be lost, and mathematics itself would be betrayed.
 

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Did Wittgenstein misunderstand Gödel's first incompleteness theorem?
  • Some philosophers, notably Juliet Floyd and Hilary Putnam, have tried to defend Wittgenstein's "notorious paragraph" on Gödel's proof, about which there has been some debate. In this paragraph, Wittgenstein seemingly criticizes "a relatively common interpretation of Gödel’s first theorem: that the theorem shows ... that there are true but unprovable sentences of ordinary number theory."
View attachment 42612

There's other posts about the dramas that Witt caused.


Zeno's arguments about motion, which cause so much disquietude to those who try to solve the problems that they present, are four in number. The first asserts the non-existence of motion on the ground that that which is in locomotion must arrive at the half-way stage before it arrives at the goal.
The second is the so-called 'Achilles', and it amounts to this, that in a race the quickest runner can never overtake the slowest, since the pursuer must first reach the point whence the pursued started, so that the slower must always hold a lead. This argument is the same in principle as that which depends on bisection, though it differs from it in that the spaces with which we successively have to deal are not divided into halves. The result of the argument is that the slower is not overtaken: but it proceeds along the same lines as the bisection-argument (for in both a division of the space in a certain way leads to the result that the goal is not reached, though the 'Achilles' goes further in that it affirms that even the quickest runner in legendary tradition must fail in his pursuit of the slowest), so that the solution must be the same. And the axiom that that which holds a lead is never overtaken is.

The author of Alice in Wonderland wrote a critique of Zeno written as a dialogue. After having won the race Achilles is tutored by the tortise on how that is a mathematical impossibility.
XII.—NOTES


Achilles had overtaken the Tortoise, and had seated himself comfortably on its back.
So you've got to the end of our race-course? said the Tortoise. Even though it does consist of an infinite series of distances? I thought some wiseacre or another had proved that the thing couldn't be done?
It can be done, said Achilles; It has been done! Solvitur ambulando. You see, the distances were constantly diminishing; and so—
But if they had been constantly increasing? the Tortoise interrupted. How then?
Then I shouldn't be here, Achilles modestly replied; and you would have got several times round the world, by this time!
You flatter me—flatten, I mean, said the Tortoise; for you are a heavy weight, and no mistake! Well now, would you like to hear of a race-course, that most people fancy they can get to the end of in two or three steps, while it really consists of an infinite number of distances, each one longer than the previous one?
Very much indeed! said the Grecian warrior, as he drew from his helmet (few Grecian warriors prossessed pockets in those days) an enormous note-book and a pencil. Proceed! And speakslowly, please. Short-hand isn't invented yet!
That beautiful First Proposition of Euclid! the Tortoise murmured dreamily. You admire Euclid?
Passionately! So far, at least, as one can admire a treatise that wo'n't be published for some centuries to come!
Well, now, let's take a little bit of the argument in that First Proposition—just two steps, and the conclusion drawn from them. Kindly enter them in your note-book. And in order to refer to them conveniently, let's call them A, B, and Z:—
(A) Things that are equal to the same are equal to each other.
(B) The two sides of this Triangle are things that are equal to the same.
(Z) The two sides of this Triangle are equal to each other.
Readers of Euclid will grant, I suppose, that Z follows logically from A and B, so that any one who accepts A and B as true, must accept Z as true?
Undoubtedly! The youngest child in High School—as soon as High Schools are invented, which wlil not be till some two thousand years later—will grant that.
And if some reader had not yet accepted A and B as true, he might still accept the sequence as a valid one, I suppose?

No doubt such a reader might exist. He might say, I accept as true the Hypothetical Proposition that, if A and B be true, Z must be true; but, I don't accept A and B as true. Such a reader would do wisely in abandoning Euclid, and taking to football.
And might there not also be some reader who would say, I accept A and B as true, but I don't accept the Hypothetical?
Certainly there might. He, also, had better take to football.
And neither of these readers, the Tortoise continued, is as yet under any logical necessity to accept Z as true?
Quite so, Achilles assented.
Well, now, I want you to consider me as a reader of the second kind, and to force me, logically, to accept Z as true.
A tortoise playing football would be— Achilles was beginning
—an anomaly, of course, the Tortoise hastily interrupted. Don't wander from the point. Let's have Z first, and football afterwards!
I'm to force you to accept Z, am I? Achilles said musingly. And your present position is that you accept A and B, but you don't accept the Hypothetical—
Let's call it C, said the Tortoise.
—but you don't accept
(C) If A and B are true, Z must be true.
That is my present position, said the Tortoise.
Then I must ask you to accept C.
I'll do so, said the Tortoise, as soon as you've entered it in that note-book of yours. What else have you got in it?
Only a few memoranda, said Achilles, nervously fluttering the leaves: a few memoranda of—of the battles in which I have distinguished myself!
Plenty of blank leaves, I see! the Tortoise cheerily remarked. We shall need them all! (Achilles shuddered.) Now write as I dictate:—
(A) Things that are equal to the same are equal to each other.
(B) The two sides of this Triangle are things that are equal to the same.
(C) If A and B are true, Z must be true.
(Z) The two sides of this Triangle are equal to each other.
You should call it D, not Z, said Achilles. It comes next to the other three. If you accept A and B and C, you must accept Z.
And why must I?
Because it follows logically from them. If A and B and C are true, Z must be true. You don't dispute that, I imagine?
If A and B and C are true, Z must be true, the Tortoise thoughtfully repeated. That's another Hypothetical, isn't it? And, if I failed to see its truth, I might accept A and B and C, and still not accept Z, mightn't I?
You might, the candid hero admitted; though such obtuseness would certainly be phenomenal. Still, the event is possible. So I must ask you to grant one more Hypothetical.
Very good. I'm quite willing to grant it, as soon as you've written it down. We will call it
(D) If A and B and C are true, Z must be true.
Have you entered that in your notebook?
I have! Achilles joyfully exclaimed, as he ran the pencil into its sheath. And at last we've got to the end of this ideal race-course! Now that you accept A and B and C and D, of course you accept Z.
Do I? said the Tortoise innocently. Let's make that quite clear. I accept A and B and C and D. Suppose I still refused to accept Z?

Then Logic would take you by the throat, and force you to do it! Achilles triumphantly replied. Logic would tell you, You ca'n't help yourself. Now that you've accepted A and B and C andD, you must accept Z! So you've no choice, you see.
Whatever Logic is good enough to tell me is worth writing down, said the Tortoise. So enter it in your note-book, please. We will call it
(E) If A and B and C and D are true, Z must be true. Until I've granted that, of course I needn't grant Z. So it's quite a necessary step, you see?
I see, said Achilles; and there was a touch of sadness in his tone.
Here the narrator, having pressing business at the Bank, was obliged to leave the happy pair, and did not again pass the spot until some months afterwards. When he did so, Achilles was still seated on the back of the much-enduring Tortoise, and was writing in his note-book, which appeared to be nearly full. The Tortoise was saying, Have you got that last step written down? Unless I've lost count, that makes a thousand and one. There are several millions more to come. And would you mind, as a personal favour, considering what a lot of instruction this colloquy of ours will provide for the Logicians of the Nineteenth Century—would you mind adopting a pun that my cousin the Mock-Turtle will then make, and allowing yourself to be re-named Taught-Us?
As you please! replied the weary warrior, in the hollow tones of despair, as he buried his face in his hands. Provided that you, for your part, will adopt a pun the Mock-Turtle never made, and allow yourself to be re-named A Kill-Ease!

This all was then recritiqued by Bertrand Russell in his Principles of Mathematics -




And after Russell comes Wittgenstein...
Charles Dodgson is really awesome, aside from the Tortoise and Achilles story he has a critique of geometry textbooks that has a really cool table of contents:
View attachment 42613
And a really fucking fun book of math puzzles:
View attachment 42614
View attachment 42616View attachment 42615


There's also a really fun article on consideration of such super-tasks as in Zeno's Paradox's in the history of mathematics:

The Secret Spiritual History of Calculus

Paul Guldin's critique of Bonaventura Cavalieri's indivisibles is contained in the fourth book of hisDe Centro (also calledCentrobaryca), published in 1641. Cavalieri's proofs, Guldin argued, were not constructive proofs, of the kind that classical mathematicians would approve of. This was undoubtedly true: in the conventional Euclidean approach, geometric figures are constructed step-by-step, from the simple to the complex, with the aid of only a straight edge and a compass, for the construction of lines and circles, respectively. Every step in a proof must involve such a construction, followed by a deduction of the logical implications for the resulting figure.
Cavalieri, however, proceeded the other way around: he began with ready-made geometric figures such as parabolas, spirals, and so on, and then divided them up into an infinite number of parts. Such a procedure might be called “deconstruction” rather than “construction,” and its purpose was not to erect a coherent geometric figure but to decipher the inner structure of an existing one.
In other words, because lines have no width, no number of them placed side by side would cover even the smallest plane. Cavalieri's attempt to calculate the area of a plane from the dimensions of “all its lines” was therefore absurd. This then led Guldin to his final point: Cavalieri's method was based on establishing a ratio between all the lines of one figure and all the lines of another. But, Guldin maintained, both sets of lines are infinite, and the ratio of one infinity to another is meaningless. No matter how many times one might multiply an infinite number of indivisibles, they would never exceed a different infinite set of indivisibles.
Cavalieri's response to Guldin's insistence that “an infinite has no proportion or ratio to another infinite” was hardly more persuasive. He distinguished between two types of infinity, claiming that “absolute infinity” indeed has no ratio to another “absolute infinity,” but all the lines and all the planes have not an absolute but a “relative infinity.” This type of infinity, he then argued, can and does have a ratio to another relative infinity. As before, Cavalieri seemed to be defending his method on abstruse technical grounds, which may or may not have been acceptable to fellow mathematicians. Either way, his argument bore no relation to the true motivation behind the method of indivisibles.


Paul Guldin's critique of Bonaventura Cavalieri's indivisibles is contained in the fourth book of his De Centro Gravitatis (also calledCentrobaryca), published in 1641. Cavalieri's proofs, Guldin argued, were not constructive proofs, of the kind that classical mathematicians would approve of. This was undoubtedly true: in the conventional Euclidean approach, geometric figures are constructed step-by-step, from the simple to the complex, with the aid of only a straight edge and a compass, for the construction of lines and circles, respectively. Every step in a proof must involve such a construction, followed by a deduction of the logical implications for the resulting figure.

Cavalieri, however, proceeded the other way around: he began with ready-made geometric figures such as parabolas, spirals, and so on, and then divided them up into an infinite number of parts. Such a procedure might be called “deconstruction” rather than “construction,” and its purpose was not to erect a coherent geometric figure but to decipher the inner structure of an existing one.


Guldin next went after the foundation of Cavalieri's method: the notion that a plane is composed of an infinitude of lines or a solid of an infinitude of planes. The entire idea, Guldin insisted, was nonsense: “No geometer will grant him that the surface is, and could in geometrical language be called, ‘all the lines of such a figure.’”

In other words, because lines have no width, no number of them placed side by side would cover even the smallest plane. Cavalieri's attempt to calculate the area of a plane from the dimensions of “all its lines” was therefore absurd. This then led Guldin to his final point: Cavalieri's method was based on establishing a ratio between all the lines of one figure and all the lines of another. But, Guldin maintained, both sets of lines are infinite, and the ratio of one infinity to another is meaningless. No matter how many times one might multiply an infinite number of indivisibles, they would never exceed a different infinite set of indivisibles.


When taken as a whole, Guldin's critique of Cavalieri's method embodied the core principles of Jesuit mathematics. Christopher Clavius, the founder of the Jesuit mathematical tradition, and his descendants in the order believed that mathematics must proceed systematically and deductively, from simple postulates to ever more complex theorems, describing universal relations between figures. Constructive proofs were the embodiment of precisely this ideal. The approach produced a rigorous and hierarchical mathematical logic, which, for the Jesuits, was the main reason why the field should be studied at all: it demonstrated how abstract principles, through systematic deduction, constructed a fixed and rational world whose truths were universal and unchallengeable. In this, Clavius pointed out, Euclidean geometry came closer to the Jesuit ideal of certainty, hierarchy and order than any other science. It follows that Guldin's insistence on constructive proofs was not a matter of pedantry or narrow-mindedness, as Cavalieri and his friends thought, but an expression of the deeply held convictions of his order.

The same was true of Guldin's criticism of the division of planes and solids into “all the lines” and “all the planes.” Not only must mathematics be hierarchical and constructive, but it must also be perfectly rational and free of contradiction. Yet Cavalieri's indivisibles, as Guldin pointed out, were incoherent at their very core because the notion that the continuum was composed of indivisibles simply did not stand the test of reason. “Things that do not exist, nor could they exist, cannot be compared,” he thundered, and it is therefore no wonder that they lead to paradoxes and contradiction and, ultimately, to error.”

To the Jesuits, such mathematics was far worse than no mathematics at all. The purpose of mathematics, after all, was to bring proper order and stability to the world, whereas the method of indivisibles brought only confusion and chaos. If this flawed system was accepted, then mathematics could no longer be the basis of an eternal rational order. The Jesuit dream, of a strict universal hierarchy as unchallengeable as the truths of geometry, would be doomed.

In his writings, Guldin did not explain the deeper philosophical reasons for his rejection of indivisibles, nor did Jesuit mathematicians Mario Bettini and Andrea Tacquet, who also attacked Cavalieri's method. At one point, Guldin came close to admitting that there were greater issues at stake than the strictly mathematical ones, writing cryptically, “I do not think that the method [of indivisibles] should be rejected for reasons that must be suppressed by never inopportune silence.” But he gave no explanation of what those “reasons that must be suppressed” could be. As mathematicians, the three had the job of attacking the indivisibles on mathematical, not philosophical or religious, grounds. Their mathematical credibility would only suffer if they announced that they were motivated by theological or philosophical considerations.

Those involved in the fight over indivisibles knew, of course, what was truly at stake, as Stefano degli Angeli, a Jesuat mathematician hinted when he wrote facetiously that he did not know “what spirit” moved the Jesuit mathematicians. With very few exceptions, the debate remained mathematical, a controversy between highly trained professionals over which procedures could be accepted in mathematics.

When Cavalieri first encountered Guldin's criticism in 1642, he immediately began work on a detailed refutation. Initially he intended to respond in the form of a dialogue between friends, of the type favored by his mentor, Galileo Galilei. But when he showed a short draft to Giannantonio Rocca, a friend and fellow mathematician, Rocca counseled against it. It was safer, Rocca warned, to stay away from the inflammatory dialogue format, with its witticisms and one-upmanship, which were likely to enrage powerful opponents. Much better, Rocca advised, to write a straightforward response to Guldin's charges, focusing on strictly mathematical issues and refraining from Galilean provocations. What Rocca left unsaid was that Cavalieri, in all his writings, showed not a trace of Galileo's genius as a writer, nor of his ability to present complex issues in a witty and entertaining manner. It is probably for the best that Cavalieri took his friend's advice, sparing us a “dialogue” in his signature ponderous and near indecipherable prose. Instead Cavalieri's response to Guldin was included as the third “Exercise” of his last book on indivisibles, Exercitationes Geometricae Sex, published in 1647, and was entitled, plainly enough, “In Guldinum” (“On Guldin”).
Cavalieri did not appear overly troubled by Guldin's critique. He denies that he posited that the continuum is composed of an infinite number of indivisible parts, arguing that his method did not depend on this assumption.

If one believed that the continuum is composed of indivisibles, then, yes, “all the lines” together do indeed add up to a surface and “all the planes” to a volume, but if one did not accept that the lines compose a surface, then there is undoubtedly something there—in addition to the lines—that makes up the surface and something in addition to the planes that makes up the volume. None of this, he contended, had any bearing on the method of indivisibles, which compares all the lines or all the planes of one figure with those of another, regardless of whether they actually compose the figure.

Cavalieri's argument here may have been technically acceptable, but it was also disingenuous. Anyone reading his 1635 book Geometria Indivisibilibus orExercitationes could have no doubt that they were based on the fundamental intuition that the continuum is composed of indivisibles. Guldin was perfectly correct to hold Cavalieri to account for his views on the continuum, and the Jesuat's defense seems like a rather thin excuse.

Cavalieri's response to Guldin's insistence that “an infinite has no proportion or ratio to another infinite” was hardly more persuasive. He distinguished between two types of infinity, claiming that “absolute infinity” indeed has no ratio to another “absolute infinity,” but all the lines and all the planes have not an absolute but a “relative infinity.” This type of infinity, he then argued, can and does have a ratio to another relative infinity. As before, Cavalieri seemed to be defending his method on abstruse technical grounds, which may or may not have been acceptable to fellow mathematicians. Either way, his argument bore no relation to the true motivation behind the method of indivisibles.

That motivation came to light in Cavalieri's response to Guldin's charge that he did not properly “construct” his figures. Here Cavalieri's patience was at an end, and he let his true colors show. Guldin had claimed that every figure, angle and line in a geometric proof must be carefully constructed from first principles; Cavalieri flatly denied this. “For a proof to be true,” he wrote, “it is not necessary to describe actually these analogous figures, but it is sufficient to assume that they have been described mentally.”

And here is the true difference between Guldin and Cavalieri, between the Jesuits and the indivisiblists. For the Jesuits, the purpose of mathematics was to construct the world as a fixed and eternally unchanging place, in which order and hierarchy could never be challenged. That is why each item in the world had to be carefully and rationally constructed and why any hint of contradictions and paradoxes could never be allowed to stand. It was a “top-down” mathematics, whose purpose was to bring rationality and order to an otherwise chaotic world.

For Cavalieri and his fellow indivisiblists, it was the exact reverse: mathematics begins with a material intuition of the world—that plane figures are made up of lines and volumes of planes, just as a cloth is woven of thread and a book compiled of pages. One did not need to rationally construct such figures, because we all know that they already exist in the world. All that was needed was to assume them and then to investigate their inner structure. If we encounter seeming paradoxes and contradictions, they are bound to be superficial, resulting from our limited understanding, and can either be explained away or used as a tool of investigation. But they should never stop us from investigating the inner structure of geometric figures and the hidden relations between them.

For classical mathematicians such as Guldin, the notion that you could base mathematics on a vague and paradoxical intuition was absurd. “Who will be the judge” of the truth of a geometric construction, Guldin mockingly asked Cavalieri, “the hand, the eye or the intellect?” Cavalieri thought Guldin's insistence on avoiding paradoxes was pointless pedantry: everyone knew that the figures did exist and it made no sense to argue that they should not. Such nitpicking, it seemed to Cavalieri, could have grave consequences. If Guldin prevailed, a powerful method would be lost, and mathematics itself would be betrayed.

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GSTalbert1

Girlvinyl
Joined
Mar 31, 2012
Messages
6,754
Location
The Land of the Coon-Ass

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CallMeMaggot

Girlvinyl
Joined
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