| Literature DB >> 27014150 |
Peter Sedlmeier1, Kunchapudi Srinivas2.
Abstract
Unknown to most Western psychologists, ancient Indian scriptures contain very rich, empirically derived psychological theories that are, however, intertwined with religious and philosophical content. This article represents our attempt to extract the psychological theory of cognition and consciousness from a prominent ancient Indian thought system: Samkhya-Yoga. We derive rather broad hypotheses from this approach that may complement and extend Western mainstream theorizing. These hypotheses address an ancient personality theory, the effects of practicing the applied part of Samkhya-Yoga on normal and extraordinary cognition, as well as different ways of perceiving reality. We summarize empirical evidence collected (mostly without reference to the Indian thought system) in diverse fields of research that allows for making judgments about the hypotheses, and suggest more specific hypotheses to be examined in future research. We conclude that the existing evidence for the (broad) hypotheses is substantial but that there are still considerable gaps in theory and research to be filled. Theories of cognition contained in the ancient Indian systems have the potential to modify and complement existing Western mainstream accounts of cognition. In particular, they might serve as a basis for arriving at more comprehensive theories for several research areas that, so far, lack strong theoretical grounding, such as meditation research or research on aspects of consciousness.Entities:
Keywords: Samkhya-Yoga; cognition; consciousness; extraordinary cognition; meditation research
Year: 2016 PMID: 27014150 PMCID: PMC4791389 DOI: 10.3389/fpsyg.2016.00343
Source DB: PubMed Journal: Front Psychol ISSN: 1664-1078
Figure 1Graphic description of how cognition works according to Samkhya-Yoga.
Results in meta-analyses on psi phenomena, divided up into four areas of research: telepathy (receiving information from somebody distant in space), clairvoyance (perceiving events at a distance in space), precognition (receiving information about future events), and psychokinesis (influencing physical objects or physical and physiological processes by one's conscious intention).
| Telepathy | Ganzfeld effect | 0.20 | 11 | Honorton et al., |
| same | 0.14 | 29 | Storm et al., | |
| Clairvoyance | Perceiving or “viewing” and describing an unknown randomly chosen remote geographical target to which an agent had been sent | 0.20 | 1215 | Utts, |
| same | 0.21 | 653 | Dunne and Jahn, | |
| Precognition | Predicting cards and numbers to be randomly chosen later on | 0.02 | 309 | Honorton and Ferrari, |
| Human physiological processes as a predictor of future important or arousing events | 0.21 | 26 | Mossbridge et al., | |
| Psychokinesis | Human intention on the output of random-number-generating device | 0.003 | 832 | Radin and Nelson, |
| same | 0.01 | 148 | Radin and Ferrari, | |
| same | 0.001 | 377 | Bösch et al., | |
| Human intention on electrodermal activity (EDA) of people at a remote place [two meta-analyses] | 0.11 | 36 | Schmidt et al., | |
| 0.13 | 15 | |||
| same | 0.09 | 60 | Radin, | |
| Human intention on performance of a second remote person in an attention task at randomly chosen time intervals | 0.11 | 11 | Schmidt, |
Effect sizes can be interpreted as standard deviation units and are rounded to two decimals unless the first two decimals are zero.
In a typical Ganzfeld (German: “whole field”) experiment, a “receiver” is asked to relax in a comfortable chair in a sound-isolated, electrically shielded room. She wears halved Ping-Pong balls over her eyes and headphones that play pink noise and a lamp shines red light on her face—all procedures that are expected to make the receiver as receptive as possible. The receiver is asked to describe (into a microphone) the (randomly chosen) target material that is being observed and “sent” by a “sender” in a distant, equally prepared room.
This meta-analysis also reviews several other meta-analyses on the ganzfeld effect, which on average yielded effect sizes comparable to the one in this study.
Bösch et al. (2006, Table 4) report a mean proportion for all studies (here: their result for the random effects model without three outliers), which was transformed into a mean correlation using the formula they give in the note to their Table 1 (p. 499). This correlation was then transformed into standard deviation units (d) assuming equal sample sizes (see Rosenthal and Rosnow, .