VOL. IV (XXI) 2009 - Departamentul de Filosofie si Stiinte ale ...
VOL. IV (XXI) 2009 - Departamentul de Filosofie si Stiinte ale ...
VOL. IV (XXI) 2009 - Departamentul de Filosofie si Stiinte ale ...
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VIRGIL LAURENŢIU SPĂTARU 79<br />
it belongs to), in the mathematics, especially that, as I said before, there are<br />
too many consequences of this proposed aporia; and regarding the multiple<br />
comparisons that I ma<strong>de</strong> appropriate, I am trying not to reduce anything to<br />
anything, but to notice acci<strong>de</strong>ntally , some relative parallels.<br />
Before re-interpreting Wittgenstein´s sayings, quoted at the beginning<br />
of this paper, concerning the connection ( still a bit disjunctive) between faith<br />
and √–1, I want to integrate “trinomial geo<strong>de</strong>sy”, of the “stone”: Chipha –<br />
Hermenaios – Calculus, meaning the “Stone Jewish faith” – “the stone of<br />
<strong>si</strong>ghting roads (interpretation)” of the Greeks – and the “calculation stone” of<br />
the Romans, because all of these are likely to coinci<strong>de</strong> with Wittgenstein’s<br />
remarks, at least in part.<br />
Therefore, if and only if we review Wittgenstein´s quote, from the<br />
beginning of this work, correlating it with the things said so far about this<br />
various approach of √–1, logically, we will treat the sentence (expres<strong>si</strong>on) in<br />
the following way:<br />
“I belive it’s going to rain” ≈ “It’s going to rain”<br />
and<br />
“I belived then that it was going to rain” ≠ “It did rain then”<br />
Which, shows us that a present pos<strong>si</strong>bility, is opened for a future<br />
neces<strong>si</strong>ty (because in the future anything is pos<strong>si</strong>ble, it is not given as<br />
neces<strong>si</strong>ty), but a pos<strong>si</strong>bility in the past, has no longer a relevance, as long as<br />
the fact has already happened as a necessary given from a further past, this<br />
being said, at least in logical terms of Ockhamist origin, we can notice a<br />
remarkable coinci<strong>de</strong>nce with the “and-asymmetry” of √–1, from the following<br />
logical-mathematical expres<strong>si</strong>ons:<br />
(√1) ≈ (1);<br />
but<br />
(√–1) ≠ (–1);<br />
In conclu<strong>si</strong>on: (√–1), is not either –i, or +i, but it is only [(– + 1)(√–1)],<br />
according to this new perspective, still quite problematic, in or<strong>de</strong>r to generate<br />
numerous, even endless inquires ... And this, I doubt, it might means<br />
nothing at all !!! ...