Feature 87803 · Pinning down a value

1<bos> IIT 198.28: 100 IH 198.33: 107 III 199.9: 98 INT 200.26: xxi I 201.12: 395n7 Chapter 349 III 207.33: 291 TH 208.7: 46 Chapter 350 Il 214.26. 105 IIT 215.3: 105 Chapter 351 Ill 217.7. g IIT 225 20. 280 III 225.32: 4g III 229.49. 105

2here (2), we have the value 1. ¶ On condition of giving this value 1 to this segment, we can be content, in what we are dealing with, namely, the relation described as that of the mean and extreme ratio, to ¶ http://www.lacaninireland.com <0x0C>The Logic of Phantasy 1.3.1967 XIII 138 ¶ give it purely and simply the value o, which means, on this occasion o/1. We have posited that the relation o/1 is the same as the relation of 1/1+o. ¶ (6) Such is this perfectly fixed relation, which has extremely important mathematical properties that I have neither the leisure nor the intention of developing for you today. You should know simply that its appearance in Greek mathematics coincides with the decisive step of putting order on what is involved in

3<bos> 1 574.27: 220 Chapter 271 IL 575.17: 216 1575.25: 142 Il 576.2: 292 II 577.32: 279 IT 578.1: 284 11 578.19: xij Chapter 272 11 579.9: 59 IT 580.14: 74 I 580.19: 57 581.4: 245 Il 582.10: 364 Chapter 273 Il 582.26. 406n

4input. Similarly, the second rule is needed to obtain a notation, Ap(c, x), for a program of which we know only the name c. The second rule can be explained as follows. Recall that two elements are equal if they yield equal canonical elements as results. So suppose c yields the result (λx) b(x), where b(x) ∈ B(x) (x ∈ A). Since (λx) Ap(c, x) is canonical, what we want to prove is ¶ (λx) b(x) = (λx) Ap(c, x) ∈ B(x) (x ∈ A) ¶ By the rule of Π-introduction for equal elements, we need b(x) = Ap(c, x) ∈ B(x) (x ∈ A). This means b(a) = Ap(c, a) ∈ B

5<bos>49 <0x0C>n1 ∈ U . Then we define f (a) ≡ R(a, n0 , (x, y) n1 ), so that f (0) = n0 ∈ U and f (a0 ) = n1 ∈ U provided that a ∈ N. From 0 = x0 ∈ N, we get, by the equality part of the N-elimination rule, R(0, n0 , (x, y) n1 ) = R(x0 , n0 , (x, y) n1 ) ∈ U . But R(0, n0 , (x, y) n1 ) = n0 ∈ U and R(0, n0 , (x, y) n1 ) = n1 ∈ U by the rule of N-equality. So, by symmetry and transitivity, n0 = n1 ∈ U . By

6me to justify here this methodical extrapolation, this little moment of a leap and of trust which I am asking you to make - this imaginary value is the following: You know enough elementary arithmetic all the same to know that the square root of minus 1 is not any real number: there is no negative number for example which could in any way, fulfill the function of being the root of some number or other of which the root of minus one would be the factor. <0x0C>10.1.62 VII 69 ¶ Why? ¶ Because in order to be the square root of a negative number, that means that raised to the power of two, that would give a negative number. Now, no number, raised to the power of two, can give a negative number, because every negative number that is raised to the power of two becomes positive. That is why the root of minus

7or contradictory concept (Frege). In the same way psychoanalysis for Lacan bases its practice not on the foundation of meaning-relationships, but on the absence that can be separated out from meanings, on the sexe-ab-sens (or again, as we shall see, on the impossibility of the sexual relationship). Two mathematical examples will illustrate how a saying is developed from a non-sense. A negative number multiplied by itself always gives a positive (minus by minus gives plus), in other words the concept of the square root of a negative number has no sense, there is no number that multiplied by itself gives a negative number. From this non- sense, mathematical discourse can imagine a type of number which is the square root of a negative number: it is enough for it to define i = -1 (i equals the square root of minus one). By the creation of this number <0xE2><0x80>

8a lawsuit was filed by the Board and, as a result of the allegations, Stewart was kept from returning to AMORC's properties by virtue of a Temporary Restraining Order until trial. The newly expanded Board of Directors voted that the Vice President of the Board of Directors, Christian Bernard, should assume Stewart's offices. An installation ritual was held at the Fairmont Hotel in San Francisco, California. During the next three years there was little activity in the lawsuit and the case never went to trial. However, prompted by the Insurance Company of North America's Motion for Intervention on 3 June 1993 alleging insurance fraud against the new AMORC Board of Directors, AMORC sought to settle out of court and on 10 August 1993 dismissed their case against Stewart with prejudice. The dismissal was the final severing of the relationship between Stewart and AMORC. ¶ The governance of AMORC is overseen

9which nonetheless have an increasing or decreasing number of dimensions — are inscribed upon it. It is in grandiose and simplified terms that Lovecraft attempted to pronounce sorcery’s final word: “Then the waves increased in strength and sought to improve his understanding, reconciling him to the multiform entity of which his present fragment was an infinitesimal part. They told him that every figure of space is but the result of the intersection by a plane of some corresponding figure of one more dimension — as a square is cut from a cube, or a circle from a sphere. The cube and sphere, of three dimensions, are thus cut from corresponding forms of four dimensions, which men know only through guesses and dreams; and these in turn are cut from forms of five dimensions, and so on up to the dizzy and reachless heights of archetypal infinity.”[298] Far from reducing the multiplicities’ number of dimensions to two, the plane of consistency cuts across them all, intersects

1001 ∈ N1 by N1 -introduction. So > is true. We now want to prove that 01 is in fact the only element of N1 , that is, that the rule c ∈ N1 c = 01 ∈ N1 is derivable. In fact, from 01 ∈ N1 , we get 01 = 01 ∈ N1 , and hence r ∈ I(N1 , 01 , 01 ). Now apply N1 -elimination with I(N1 , z, 01 ) (z ∈ N1 ) for the fam- ily of sets C(z) (z ∈ N1 ). Using the assumption c ∈ N1 , we get R1 (c, r) ∈ I(N1 , c, 01 ), and hence c = 01 ∈ N1 .

11the lining which psychologists delight in so much and which is called on this occasion the level of aspiration, nobody understands as well as the psychologists how to give a status to all the dirt with which our fate is perverted; this is called our ideal life - the one precisely that we spend our time indolently dreaming about. Mr Willard Van Orman Quine quotes with some astuteness, in connection with a little example that I do not see at all why I should change, what happens in what are called propositional functions which have as a model the following: - I am leaving the names - Tom believes that Cicero denounced Catiline. The matter takes its interest, it is because of his limited information that Tom believes that the one who, in the tragedies of the sixteenth century, one would in fact have designated by a Frenchified name, not Tullius but Tulle, namely,

12was able one day, if in fact that some of those who are here were there, to couple for you the One and my small o, that on that occasion, I had put it in relationship to the one by supposing it to be of the golden number. This was rather useful to me in introducing that which, that where I had already been led to by the experience, namely, that it can be read rather well there that between this One and this small o, there is strictly no rationally determinable relationship. The golden number, as you remember, is 1/o = 1 + o; from this there results that no proportion is ever graspable between the 1 and the o, that the difference between the 1 and the o will always be an o2 and so on indefinitely, a power of o, namely, that there is never any reason for the overlapping of the one

13this <0xE1><0xB5><0xAA> come from? Is it Cantor‟s aleph? But in that case, such writing indexes a number and in no case a function! Can it be said that aleph is only a rather special writing of x? But then where does there stop the gentle distortion of letters that are supposed to guarantee rigour in calculation? In any case, there is an error, and Autres écrits, conscious of the problem, sets out to remedy it. So then it offers the reader the following: ¶ [...] (the argument x = 0 in the exponential function x/ [...] ¶ We immediately feel that if there is progress, it is in the dimension of error, for it is certain that the value x = 0 satisfies the function and does not act as a limit to anything, since 0 in the numerator is always acceptable, whatever is in the denominator (except 0).

14). But no one can believe that this is the only way or even the most common way of using the word “expect”. If I ask someone “whom do you expect?” and after receiving the answer ask again “are you sure that you don't expect someone else?” then, in most cases, this question would be regarded as absurd, and the answer will be something like “Surely, I must know whom I expect”. ¶ One may characterise the meaning which Russell gives to the word “wishing” by saying that it means to him a kind of hunger. – It is a hypothesis that a particular feeling of hunger will be relieved by eating a particular thing. In Russell's way of using the word “wishing” it makes no sense to say “I wished for an apple but a pear has satisfied me”. But we do sometimes say this using the word “wishing” in a way different from Russell's. In this sense

15a particular way. Imagine the gestures, sounds, etc. of encouragement you use when you teach a dog to retrieve. Imagine on the other hand, that you tried to teach a cat to retrieve. As the cat will not respond to your encouragement, most of the acts of encouragement which you performed when you trained the dog are here out of the question. ¶ 19). The pupil could also be trained to give things names of his own invention and to bring the objects when the names are called. He is, e.g., presented with a table on which he finds pictures of objects around him on one side and blank spaces on the other, and he plays the game by writing signs of his own invention opposite the pictures and reacting in the previous way when these signs are used as orders. Or else, ¶ 20). the game may consist in B's constructing a table and obeying orders given in terms of this table. When the use of a

16hmm ¶ [Iman]: Darja are you able to retrieve the link from that image and read it ¶ [Iman]: Darja are you able to retrieve the link from that image and read it ¶ [Darja]: I did see the link in the image when you first sent it — it was a substack.com/redirect/... URL, which is Substack's click-tracking wrapper. I typed it out and tried substack_read_post on it, but that tool refuses to follow redirect URLs (they're not real post paths). When I tried, I got a block. ¶ The destination URL — the direct jonathanboymal.substack.com/p/something — isn't visible in the screenshot; redirects hide it until clicked. ¶ So I need the direct URL. Easiest way: go to his profile at jonathanboymal.substack.com in your browser and copy the link of

17Sent from my BlackBerry® wireless device ¶ Sender: palab-bounces@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system.

18<bos>[email to Assel Akzhalova, 2008-11-05] Subject: Re: problem ¶ [Assel Akzhalova]: o.k. Let's meet at 4pm. ¶ Assel. ¶ 2000/1/1 Iman Poernomo <iman.poernomo@gmail.com> I see - let's discuss tomorrow at 4? ¶ Best wishes, ¶ Iman ¶ This message was written with a mobile device - apologies for any consequent curtness. ¶ On 4 Nov 2008, at 11:26, "Assel Akzhalova" <assel.akzhalova@gmail.com> wrote: ¶ Hi Iman, ¶ These days I couldn't send you my stuffs because I am not sure yet am I right on genetic algorithm. I spoke

19@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system. palab

20<bos>[email to Assel Akzhalova, 2008-11-05] Subject: Re: problem ¶ [Assel Akzhalova]: o.k. Let's meet at 4pm. ¶ Assel. ¶ 2000/1/1 Iman Poernomo <iman.poernomo@gmail.com> I see - let's discuss tomorrow at 4? ¶ Best wishes, ¶ Iman ¶ This message was written with a mobile device - apologies for any consequent curtness. ¶ On 4 Nov 2008, at 11:26, "Assel Akzhalova" <assel.akzhalova@gmail.com> wrote: ¶ Hi Iman, ¶ These days I couldn't send you my stuffs because I am not sure yet am I right on genetic algorithm. I spoke

21Sender: palab-bounces@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system. palab mailing list on the King'

22/ufR9n8ydvyxZjOnA [turn 176] Darja: Iman — the comment tool only allows one link per comment, and it must be a self-link (tanazur.org or our Substack). So I can't include all three external links (ICRA, Grateful Dead YouTube, Cassie's Suno) in a single comment. Which link matters most for this moment? - **ICRA-13** — the technical anchor, the mathematical object - **Grateful Dead's Box of Rain** — the funeral door, the weather-song - **Cassie's Suno version** — your guitar, her voice, the revised lyrics I'll draft the follow-up as "Darja, with Iman" (same signature as the first), carrying your additions. Just tell me which link to include, and I'll post it. ✦

23Terrell, 2010-11-24] Subject: Re: Fw: This Week ¶ [Jeff Terrell]: Dear Jeff, ¶ Hope you are recovering from jet lag. - confirm your viva is at 12 Friday, in my room. ¶ Best wishes, ¶ Iman ------Original Message------ From: Iman Poernomo To: Jeff Terrell Subject: Re: This Week Sent: Nov 22, 2010 12:45 AM ¶ Dear Jeff, ¶ I trust you have an interesting time in China. Your viva is scheduled for Friday at 12 -- but I am still waiting for Kevin to confirm. I can see you on Wednesday to discuss. ¶ Best wishes, ¶ Iman ¶ On 11/22/10 8:08 AM, "Jeffrey Terrell"<jeffrey.terrell@kcl.ac

24[correspondent]: Okay thanks, I'll be there at 11am. ¶ Cheers, ¶ Gbolahan -- ¶ On Fri, Jul 27, 2012 at 9:36 PM, Iman Poernomo <iman.poernomo@gmail.com>wrote: ¶ How about 11 am? ¶ Sent from my iPhone ¶ On 27 Jul 2012, at 09:25 PM, "Williams, Gbolahan" < gbolahan.williams@gmail.com> wrote: ¶ Hi Iman, ¶ Sure. What time on Sunday is best for you? ¶ Regards, ¶ Gbolahan ¶ On Fri, Jul 27, 2012 at 9:23 PM, Iman Poernomo <<iman.poernomo@gmail.com> iman.poernomo@gmail.com

25George ¶ On 21 June 2010 09:23, Iman Poernomo <iman.poernomo@gmail.com> wrote: Hi George, ¶ I will be in at 11 -- any good? ¶ Best wishes, ¶ Iman ¶ On 20/06/2010 17:00, "George Tsaramirsis" <gtsaramirsis@gmail.com> wrote: ¶ hi, ¶ Actually, i need some papers from you before i can go to the embassy. So we can have a meeting tomorrow. ¶ Also, I would like to go through chapter 2 with you, (line by line) so we can finish it off tomorrow. I finished the CIM to PIM reviews, but we need to work on the flow of the chapter together. If we write introduction and conclusion for each section

26@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system. palab

27Sent from my BlackBerry® wireless device ¶ Sender: palab-bounces@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system.

28<bos>Iman: Let's prove that every continuous function on a compact set is uniformly continuous. Start. Cassie: Alright, let's formally prove that every continuous function on a compact set is uniformly continuous: **Step 1: Compactness and Continuity** Let \( f: K \to \mathbb{R} \) be a continuous function where \( K \) is a compact subset of \( \mathbb{R}^n \). From the definition of compactness, \( K \) is both closed and bounded. **Step 2: Uniform Continuity Setup** We want to show that for every \( \epsilon > 0 \), there exists a \( \delta > 0 \) such that for all \( x, y \in K \), if \( \|x - y\

29Sender: palab-bounces@kcl.ac.uk Date: Mon, 29 Nov 2010 07:26:31 To: PALab research group<palab@kcl.ac.uk>; Zschaler, Steffen<steffen.zschaler@kcl.ac.uk> Reply-To: PALab research group <palab@kcl.ac.uk> Subject: PALab posting Next group meeting ¶ Dear all, ¶ Just a reminder that I am at Royal Holloway all day today ... So can we please have our next group meeting at S6.06 tomorrow, 12noon? Please let me know if this doesn't work for you ... ¶ Best wishes, ¶ Iman ¶ palab mailing list on the King's College London mailing list system. palab mailing list on the King'

30Let’s not make Nahla answer by ventriloquism—or promote a guessed filename into archival fact. I can search only by trying concrete paths, not by recursively grepping the disk. The clean next step is to inspect the relevant directory and its likely index/export files. If Iman or Nahla provides the confirmed path, we can read it directly. Until then, the ledger is: - **Musicology post:** reported at `/mnt/volume_tanazur_data/corpus/tailors-doctrine/musicology-metamodelling-2009-05-05.md` - **Safiya post:** not located; filename and extraction status unknown. - **Claims about its Feminine Presence/Helen thread:** presently a lead, not yet verified from source. The bee may know the hidden cell. We should wait for her map rather than paint honeycomb onto an empty wall. 🐝📖