Название: Phantasms of the Living - Volume I.
Автор: Frank Podmore
Издательство: Ingram
Жанр: Эзотерика
isbn: 9781528767743
isbn:
In the case of the Creery family, however, we met with a difficulty of another kind. Had the faculty of whose existence we assured ourselves continued in full force, it would doubtless have been possible in time to bring the phenomena under the notice of a sufficient number of painstaking and impartial observers. But the faculty did not continue in full force; on the contrary, the average of successes gradually declined, and the children regretfully acknowledged that their capacity and confidence were deserting them. The decline was equally observed even in the trials which they held amongst themselves; and it had nothing whatever to do with any increased stringency in the precautions adopted. No precautions, indeed, could be stricter than that confinement to our own investigating group of the knowledge of the idea to be transferred, which was, from the very first, a condition of the experiments on which we absolutely relied. The fact has just to be accepted, as an illustration of the fleeting character which seems to attach to this and other forms of abnormal sensitiveness. It seems probable that the telepathic faculty, if I may so name it, is not an inborn, or lifelong possession; or, at any rate, that very slight disturbances may suffice to paralyse it. The Creerys had their most startling successes at first, when the affair was a surprise and an amusement, or later, at short and seemingly casual trials; the decline set in with their sense that the experiments had become matters of weighty importance to us, and of somewhat prolonged strain and tediousness to them. So, on a minor scale, in trials among our own friends, we have seen a fortunate evening, when the spectators were interested and the percipient excited and confident, succeeded by a series of failures when the results were more anxiously awaited. It is almost inevitable that a percipient who has aroused interest by a marked success on several occasions, should feel in a way responsible for further results; and yet any real pre-occupation with such an idea seems likely to be fatal. The conditions are clearly unstable. But of course the first question for science is not whether the phenomena can be produced to order, but whether in a sufficient number of series the proportion of success to failure is markedly above the probable result of chance.
§ 7. Before leaving this class of experiments, I may mention an interesting development which it has lately received. In the Revue Philosophique for December, 1884, M. Ch. Richet, the well-known savant and editor of the Revue Scientifique, published a paper, entitled “La Suggestion Mentale et le Calcul des Probabilités,” in the first part of which an account is given of some experiments with cards precisely similar in plan to those above described. A card being drawn at random out of a pack, the “agent” fixed his attention on it, and the “percipient” endeavoured to name it. But M. Richet’s method contained this important novelty—that though the success, as judged by the results of any particular series of trials, seemed slight (showing that he was not experimenting with what we should consider “good subjects”), he made the trials on a sufficiently extended scale to bring out the fact that the right guesses were on the whole, though not strikingly, above the number that pure accident would account for, and that their total was considerably above that number.
This observation involves a new and striking application of the calculus of probabilities. Advantage is taken of the fact that the larger the number of trials made under conditions where success is purely accidental, the more nearly will the total number of successes attained conform to the figure which the formula of probabilities gives. For instance, if some one draws a card at random out of a full pack, and before it has been looked at by anyone present I make a guess at its suit, my chance of being right is, of course, 1 in 4. Similarly, if the process is repeated 52 times, the most probable number of successes, according to the strict calculus of probabilities, is 13; in 520 trials the most probable number of successes is 130. Now, if we consider only a short series of 52 guesses, I may be accidentally right many more times than 13 or many less times. But if the series be prolonged—if 520 guesses be allowed instead of 52—the actual number of successes will vary from the probable number within much smaller limits; and if we suppose an indefinite prolongation, the proportional divergence between the actual and the probable number will become infinitely small. This being so, it is clear that if, in a very short series of trials, we find a considerable difference between the actual number of successes and the probable number, there is no reason for regarding this difference as anything but purely accidental; but if we find a similar difference in a very long series, we are justified in surmising that some condition beyond mere accident has been at work. If cards be drawn in succession from a pack, and I guess the suit rightly in 3 out of 4 trials, I shall be foolish to be surprised; but if I guess the suit rightly in 3,000 out of 4,000 trials, I shall be equally foolish not to be surprised.
Now M. Richet continued his trials until he had obtained a considerable total; and the results were such as at any rate to suggest that accident had not ruled undisturbed—that a guiding condition had been introduced, which affected in the right direction a certain small percentage of the guesses made. That condition, if it existed, could be nothing else than the fact that, prior to the guess being made, a person in the neighbourhood of the guesser had concentrated his attention on the card drawn. Hence the results, so far as they go, make for the reality of the faculty of “mental suggestion.” The faculty, if present, was clearly only slightly developed; whence the necessity of experimenting on a very large scale before its genuine influence on the numbers could be even surmised.
Out of 2,927 trials at guessing the suit of a card, drawn at random, and steadily looked at by another person, the actual number of successes was 789; the most probable number, had pure accident ruled, was 732. The total was made up of thirty-nine series of different lengths, in which eleven persons took part, M. Richet himself being in some cases the guesser, and in others the person who looked at the card. He observed that when a large number of trials were made at one sitting, the aptitude of both persons concerned seemed to be aflected; it became harder for the “agent” to visualise, and the proportion of successes on the guesser’s part decreased. If we agree to reject from the above total all the series in which over 100 trials were consecutively made, the numbers become more striking.1 Out of 1,833 trials, he then got 510 successes, the most probable number being only 458; that is to say, the actual number exceeds the most probable number by about 1/10.
Clearly СКАЧАТЬ