· Opposite variations in different values for an enhancement
Theory
Let us increase for a block the interior remoteness of intermediary, but at the same time decrease one of the oscillation values. We will consider rb[Laissent–piliers] rb[répondent–couleurs] (Let-pillars, answer- colours) and with this block, the reinforcement of significance received by the first collision, coming from the second. The channel of rb[Laissent–piliers] (Let-pillars) is ½, and the cause is not that «piliers» (pillars) is influenced by «forêts» (forests), since this could not harm the idea of the columns having a kind of freedom; the reason is found in the other term «Laissent» (Let) which has a figurative meaning, blurring the vigour of the clash. For the collision rb[répondent–couleurs] (answer-colours) let us imagine, as a means of obtaining m’(1) in the assimilation instead of m(2) in the socket, a precise detail in the tracing about the voice of the colours, eliminating the discreet ambiguity of «répondent» (answer) coming from the figurative significance of the term. Since, as a result, the assimilation value of the channel of rb[répondent–couleurs] (answer- colours) is then multiplied by two, we will take the opposite route by restricting it through action carried out on the intermediary which already has the greatest interior remoteness in the socket, rb[répondent–piliers (answer-colours); we shall increase it by the following imitation of the first lines: “En ce temple les piliers///// (de) (la) Nature (sont) vivants (et) laissent parfois sortir (de) confuses paroles…” (In this temple the pillars of Nature are living and let forth at times confused words…) Here we have new fronts between the terms in question; in addition we will move the imitation of the eighth line alone right to the end, after “sens”, with also some fronts, “belles” (beautiful), “voix” (voices), and “mêlées” (mingled) which the premier text did not contain: “…/////(Les) parfums, (les) couleurs (et) (les) sons (de) (leurs) belles voix mêlées se/////répondent.” (…Perfumes, colours, and sounds with their beautiful voices mingled answer each other.) From “piliers” to “répondent” there are now 71 fronts instead of 36, with the result that the values concerned will be s’(9.1) and s(5.6) respectively. The enhancement by rb[répondent–couleurs] beneficial to rb[Laissent–piliers] is determined according to the channel of the first of these collisions, 1 for the assimilation and 0.5 for the socket; but also with respect to the interior remoteness of the intermediary with the largest one, here 9.1 for the assimilation and 5.6 for the socket. In this way the enhancements come to 1/9.1=0.109 for one and 0.5/5.6=0.089 for the other, and the value of the network, or rather what can be seen of it from here, becomes easy to determine as regards rb[Laissent–piliers] since it is the channel of the collision augmented by any value available by shouldering or enhancement, which makes ½ plus such and such a quantity: 0.5+0.109=0.609 for the assimilation, and 0.5+0.089=0.589 for the socket, values which seem very close to each other. On the level of intuition, the distance separating the two clashes of significance can only be prejudicial to the reinforcement of one by the other, but the disappearance of the ambiguity affecting «répondent» will increase the contrast between the notions. In this way finally, the effects obtained relative to the conflict between ideas, as with respect to the strengthening of meaning, will appear close to those present at the start.
Application to Baudelaire
As for the responses between the elements of beauty, André Ferran strongly emphasized the theme of the suffering engendered or undergone by colour [181]-[395]. Baudelaire, when comparing Delacroix and Catlin, the painter of American Indians, called to mind the groans or the terror that an expert colourist can reproduce, and following up his idea, noted [16]-[693]: «I had for a long time before my window a tavern half in crude green and half in garish red, and those colours were a delicious pain for my eyes.»
Method
The surest way of grasping aspects of a text that remain unperceived when the approach is naïve, is to use such historical considerations, but the simplest combinations enable most of the frameworks to be found. If the number (n) of compartments in a text is known, let us look for the number of combinations of two elements in which they can take part [977]. Then it will remain to investigate whether they are of any interest. We shall pay no attention at all to the distinction between (AB) and (BA) since arbitrations are reversible at will. We can also set aside any twinning, so to speak, of one compartment with itself, since nothing is repeated from one member to the other of an arbitration formula. Let us specify also that certain frameworks escape, as a text can offer an expression of several compartments which loses its proper meaning when it is no longer complete, and in such a case a pointer in its formula could accept at least one member of more than one compartment. However if we ignore this, with (n) compartments there are (n(n-1))/2 or ((n-1)(n/2)) frameworks. On the one hand, each of the (n) compartments in its round of combinations with the others, must avoid itself, which explains both (n) and (n-1) since they are (n), and for each one (n- itself)=(n-1). Furthermore, as (AB) equals (BA), the first one counts for itself (AB) and at the same time for the converse relation (BA), thus implying a division of n(n-1) by 2. It must not be inferred that no half is found if (n) is an odd number: it is merely more abstract if this is the case, and the number sought for any possible frameworks is always a whole one. For, if (n) is odd, (n-1) is even, which comes to the same thing as appearing as (2(whole number u)), and this value 2 in (2(u)) multiplies the quantity 0.5 in (n/2) and gives 1. In this way ((n-1)(n/2)) for which this occurs, composed without any exception of a sum of 1 or of units, constitutes a whole number for all cases that can be envisaged. Part II: GENERALIZATION IN MEASUREMENTS OF PLAUSIBILITY FOR OBJECTS OTHER THAN PARADOXES 28