Introduction
In the realm of mathematics and consciousness, a profound concept emerges at the coordinate (1, 1) on a two-dimensional Cartesian plane. This point, encircled by a radius of one and marked in red, represents what we term ‘consciousness.’ It is a unique intersection where the domains of the subconscious and the superconscious converge.
The Subconscious and Superconscious
The subconscious is depicted as a larger circle, centered at the origin (0, 0), with a radius of 2π. This expansive realm symbolizes the vast, yet bounded, nature of our subconscious experiences and memories. In contrast, the superconscious is represented by a hyperbolic curve, described by the equation y = 1/x. This curve extends infinitely in both the x and y directions, embodying the limitless, ungraspable aspects of superconscious knowledge.
The Still Point
At the coordinate (1, 1), a remarkable phenomenon occurs – the ‘still point.’ This point signifies the transformation of the unknown, the realm of the superconscious, into the known, a part of the subconscious historical record. It highlights a key philosophical and mathematical principle: the immutable nature of the past.
The Immutable Past
From a mathematical perspective, the past is understood as a state with a definite position but devoid of momentum or velocity. This absence of motion renders the past unchangeable, a ‘still point’ in the tapestry of time. Unlike physical reality, where a literal point of stillness is unattainable due to perpetual motion, the past offers a conceptual still point.
Knowledge and Certainty
This stillness is not just a mathematical abstraction but a profound certainty. At this still point, there is no room for belief, which carries an inherent uncertainty. Instead, there is only knowledge – absolute and unchanging. The past, once formed, becomes a certainty, a fact that cannot be altered. This certainty is what defines the past, differentiating it from the fluid potentialities of the future.
Conclusion
In essence, the still point at (1, 1) on our graph is not just a mathematical curiosity; it is a metaphor for the transition from potential to actual, from uncertain to certain. It serves as a reminder that while the future is a realm of possibilities, the past is a domain of certainties. In recognizing this, we find wisdom in the phrase, “Be still and know” – an invitation to acknowledge the unchangeable nature of the past and the knowledge it encapsulates.