In all religious philosophies, God is the original person, Who creates all else. If we were to count things, then God would represent 1. In Vedic philosophy, additionally, all that is created is also a part of God, Who is then described as the complete truth. In effect, since God is the complete truth, everything that follows is a partial truth. Similarly, since God is the original truth, everything that follows is a relative truth compared to the original truth. The partial truth represents a fraction of God, and the relative truth represents an order or succession among the fractions, which can be counted as 1, 2, 3, etc. Two ideas—(1) that God is the origin, and (2) God is the whole truth—can thus be used to construct a theory of natural numbers and fractions, which this post discusses. Once this foundation is established, then we also talk about other types such as complex and irrational numbers. This post discusses how a new understanding of numbers can be built based on God’s existence.
This post elaborates on the Sāńkhya theory of the five “gross” elements. The theory is rather complicated, and not well-understood today. One primary source of confusions is a comparison between the Sāńkhya elements and the Greek elements going by the same name. This post will hopefully illustrate how the Sāńkhya elements are deeply enmeshed with a model of perception and a science involving the rule of demigods in the material world that has no precedent. The classic Vedic text Śrimad Bhāgavatam (SB) is used in this discussion rather than the later texts like Sāṁkhyakārikā.
In an earlier post, I described the problem of computing in nature, namely that scientific laws employ mathematical formulae, but it is not clear how these formulae are being calculated in nature. The reasons for this are historical and date back to Newton’s formulation of the three laws of motion. While Newton had produced a mechanics, he had not himself envisioned machines. He was only trying to describe celestial and terrestrial motion, and his laws were later used to create machines. As a result, the components of reality in Newton’s mechanics (particles and properties) are unrelated to the components of a Turing Machine that can calculate the formulae. This post discusses how the separation of motion and computation leads to a paradox in which the computer that calculates the natural laws for a single finite universe must be infinite in space or time.