Gary R, List,

Thank you for sharing this interpretation of the Blackboard analogy. I wanted 
to ask about one assertion: "Sure, this is all conjectural -- there is 
certainly no scientific means to explore it."

Are you suggesting that:
(1) at the present time, there doesn't appear to be any scientific means to 
explore or test Peirce's cosmological conjectures about the evolution of order, 
including the spatial and temporal ordering of things in the very early 
universe;
or
(2) at the present time, we can't conceive of any possible tests, but we might 
be in a better position to come up with some in the future;
or
(3) there are no such tests, as a matter of principle, that can be conducted to 
confirm one hypothesis and disconfirm another perhaps because we are talking 
about a "time before time".

For my part, I think we'll be in a better position to explore and put 
scientific hypotheses to the test if we can make them more exact--and the 
blackboard analogy is part of an argument is designed to do just that. As such, 
I think Peirce is trying to show us a path to follow in our scientific 
inquiries to address the concerns you are raising

--Jeff
________________________________
From: [email protected] <[email protected]> on behalf of 
Gary Richmond <[email protected]>
Sent: Friday, August 15, 2025 8:37 PM
To: Peirce List <[email protected]>
Cc: Gary Fuhrman <[email protected]>; Jon Alan Schmidt 
<[email protected]>
Subject: [PEIRCE-L] Peirce's Blackboard analogy for the 'time' before time was

List, Gary F, Jon,

A while back in a lengthy post discussing the Blackboard analogy that Peirce 
offers in the penultimate lecture of the 1898 series, I attempted to outline. 
that cosmological lecture. Indeed, in my view the blackboard analogy is 
profoundly cosmological and, as such, helps illustrate Peirce's vision of a 
realm of potential dimensions and qualities not yet manifest, imagining the 
conditions for a universe yet to come into being, to emerge as a cosmos, an 
evolving semiosic continuum

I mentioned in my last post in the thread on Planck and Peirce on mind that I 
thought that perhaps it would be helpful to review that analogy since some here 
may not be familiar with it, while others might have some fresh thoughts 
regarding it, especially in the context of the idea that Peirce proposes: that 
mind is fundamental, matter being derivative. See:  CP 6.203 - 209, The 
Cambridge Conferences Lectures of 1898, published as Reasoning and the Logic of 
Things.

In the penultimate lecture in the 1898 series we are asked to imagine a clean 
blackboard representing 'the original vague potentiality': an indeterminate, 
undifferentiated continuum of possibilities. That is, the blackboard doesn't 
represent absolute nothingness, but rather everything possible in general, a 
proto-field of generative possibilities which may become an existent universe.

Peirce starts with a clean blackboard (a kind of sheet of assertion), what I've 
called an ur-continuity (thus, he presupposes 3ns as being 1st) upon which 
anything might be drawn (by whom? Peirce seems to suggest, by divine Mind). 
Earlier he had called this 'time before time', that is, before the putative 
'Big Bang' (which, of course, has become dogma among mainstream physicists, 
although questioned by some physicists such as Roger Penrose, Lee Smolin, Paul 
Steinhardt, and Neil Turok). Earlier in his cosmological musings he had 
hypothesized this 'time before time was' as a tohu bohu, an absolute nothing. 
But later in his cosmological reflections he reconceives what he originally 
thought to be pure nothing to be, rather, a swarming of potential characters 
(in the 1898 lectures he calls these "Platonic ideas" of which there are an 
infinite number, only some of which will appear in any given universe which 
might come into existence). These might inform a universe depending on which 
characters might be drawn together on the ur-continuity of the blackboard.

As Peirce describes it, drawing a chalk mark on the chalkboard introduces a 
discontinuity separating the surfaces of the blackboard and the chalk mark. The 
boundary between blackboard and white chalk is neither of these nor both 
together, but a 2ns: the reaction between the two. The chalk mark is a 1ns, 
something wholly new springing into being, their interaction a 2ns. The 
appearance of 'something' (the chalk line, the 1ns) isn't out of an 'absolute 
void' but, rather, springs from the infinite possibilities within the original 
continuity. As more characters start to 'stay' on the blackboard and interact 
(2ns), what one might call 'proto-habits' are formed. So 3ns is 1st  (cf. the 
discussion of involution in 'The Mathematics of Logic') before a universe comes 
into being; 3ns in two senses: 1. the original continuity, the ur-continuity 
upon which 1nses play and interact', and 2. the habits formed as some of these 
characters stay, i.e., 'stick' to the blackboard.

Thus a universe such as ours doesn't start in pure 1ns as Peirce first 
imagined, but emerges with 2ns and incipient habits (3ns) within the context of 
the original continuity (3ns) represented by the blackboard, thus creating the 
conditions for a universe such as ours to come into being: the emergence of 
energy, time, and space, as Gary Fuhrman wrote. Once this happens a universe 
such as ours becomes ever more rational as laws evolve. (As already hinted at, 
Peirce suggests that in this time-before-time there is the possibility of any 
number of universes emerging -- a kind of early 'many universes' theory).

Sure, this is all conjectural -- there is certainly no scientific means to 
explore it. But unless one is ready to believe that time, energy, and space 
simply emerge from nothing (which is basically what the Big Bang theory amounts 
to even given some 'quantum fluctuation', etc. alternatives), one has to 
imagine a time before time, exactly what Peirce did in conceiving the 
blackboard metaphor. Whether one finds his argumentative persuasive or not is 
another matter.

I would encourage anyone who hasn't yet read the penultimate chapter of 
Peirce's Reasoning and the Logic of Things (or even CP 6.203 - 209) to do so 
since what I've written above includes several of my own ideas and terminology.

For me, the blackboard analogy suggests an ur-continuity upon which divine 
agency can ‘scribe’ characters, including the universal categories, as 
proto-cosmic potential. Some selection of the infinite variety of these were 
made manifest into our trichotomic semiosic universe: an analogy for primordial 
indeterminacy to become structured cosmos.

For an extended discussion of and an interesting expansion of the blackboard 
analogy see: Jon Alan Schmidt's “A Neglected Additament: Peirce on Logic, 
Cosmology, and the Reality of God.” Signs (vol. 9, 2018), esp. section 5. 
Peirce’s Diagrammatic Discourse, pp. 11–14.

Best,

Gary R

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