I am writing a book that is a testament to its own renunciation. In my fevered desire to withdraw our existence from the evil modes of sapient hunters, I look toward a different plane. Those legitimist concepts which haunted Gide and Faulkner, on the cusp, as I, those papal rants engendered by the irreverent tainting of Christ’s resurrection, entereth not into my journals.
Wednesday, June 25, 2008
Like a Gazelle
Notes duplicate instructions
Arcane instructions. Duplicate instructions adjacent to this world (the truth sign is (P,Q)(TFTT), alternatively (X,Y(1011)). c, h, Planck length, atomic weight, ..., AN:NN. Notes.
Registrar
Possession is an attack concept. I don't buy it. It has been grammatically wrought in the human person as a subjunctive registrar requiring educated retrenchment. Thence, to the benign 'psychological acne' which traces-out the mneumonics of our learning curves and skill-acquisitions; a prosaic kernal seen in the 'deeper politics' of L.W.'s later 'work', required for putting out the fires of low intensity warfare waged against - the classes, in the broadest sense of the term.
reverse exclusion eq. cf cond.
(U – y = x) def.
(U – x = y) def.
:: ( (U – x = -y) ^ -(U – y = -x) ) → x <> y ↔ 1(x,y), 1(x,-y),1(-x,y), 1(-x, -y) ::
Disposition
φ. For each υ in Γ, υx and γt in Γ, if both (γ, υx) and (γ, γt) are elements of some functor Fu, then υx = γt.
f (γ, γt) ∙ (γ, υx) = φ (γ, γt) ∙ (γ, υx)
ψ. For each υ in Γ, υx and γt in Γ, if either or both (γ, υx) and (γ, γt) are not elements of some functor Fu, then υx ≠ γt.
f (γ, γt) ∙ (γ, υx) = ψ (γ, γt) ∙ (γ, υx)
‘For let us suppose that the function F(fx) could be its be its own argument: in that case there would be a function ‘F(F(f x))’, in which the outer function F and the inner function F must have different meanings, since the inner one has the form φ(f x) and the outer one has the form ψ(φ(f x)). Only the letter ‘F’ is common to the two functions, but the letter by itself signifies nothing.’
Wittgenstein is clear: 3.333. ‘This immediately becomes clear if instead of F(Fu) we write ‘(φ): F(φu) . φu = Fu’. That disposes of Russell’s paradox.’
It also disposes of the paradox of special relativity and declares that the very possibility of a situation ψ is eliminated. There is another way of writing this:
F: φ (γ, γt) ∙ (γ, υx) ↔ ((φ): F(φu) . φu = Fu)
F: ψ (γ, γt) ∙ (γ, υx) ↔ ¬ ((φ): F(φu) . φu = Fu)
And further. If i is an imaginary aggregate, or if it is merely and indicator, then:
F: φ (γ, γt) ∙ (γ, υx) ↔ ((φ): F(φu) . φu = Fu) = F (φ) ↔ i
F: ψ (γ, γt) ∙ (γ, υx) ↔ ¬ ((φ): F(φu) . φu = Fu) = F (ψ) ↔ ¬ i
This indicator has full forensic authority over the whole matter of a confused physics - both i and its negation ¬ i. The ultimate reduction.
One thing it demonstrates is the ultimate absurdity of Baez’s claim that functors should not have elements (he means, in the sense that sets do) simply because a functor is not strictly a set but enhances categories; this would be much too simplistic.
I personally tend to think that the indicator is representative and not procedural and that it represents the logical canvassing of physical reasoning – or, the logical indication of a metaphysics, although not the metaphysics itself.
I want to dispose of metaphysics actually by means of reducing physics to a logical indicator.
f (γ, γt) ∙ (γ, υx) = φ (γ, γt) ∙ (γ, υx)
ψ. For each υ in Γ, υx and γt in Γ, if either or both (γ, υx) and (γ, γt) are not elements of some functor Fu, then υx ≠ γt.
f (γ, γt) ∙ (γ, υx) = ψ (γ, γt) ∙ (γ, υx)
3.333. ‘The reason a function cannot be its own argument is that the sign for a function is already contains the prototype of its argument, and it cannot contain itself.
‘For let us suppose that the function F(fx) could be its be its own argument: in that case there would be a function ‘F(F(f x))’, in which the outer function F and the inner function F must have different meanings, since the inner one has the form φ(f x) and the outer one has the form ψ(φ(f x)). Only the letter ‘F’ is common to the two functions, but the letter by itself signifies nothing.’
Wittgenstein is clear: 3.333. ‘This immediately becomes clear if instead of F(Fu) we write ‘(φ): F(φu) . φu = Fu’. That disposes of Russell’s paradox.’
It also disposes of the paradox of special relativity and declares that the very possibility of a situation ψ is eliminated. There is another way of writing this:
F: φ (γ, γt) ∙ (γ, υx) ↔ ((φ): F(φu) . φu = Fu)
F: ψ (γ, γt) ∙ (γ, υx) ↔ ¬ ((φ): F(φu) . φu = Fu)
And further. If i is an imaginary aggregate, or if it is merely and indicator, then:
F: φ (γ, γt) ∙ (γ, υx) ↔ ((φ): F(φu) . φu = Fu) = F (φ) ↔ i
F: ψ (γ, γt) ∙ (γ, υx) ↔ ¬ ((φ): F(φu) . φu = Fu) = F (ψ) ↔ ¬ i
This indicator has full forensic authority over the whole matter of a confused physics - both i and its negation ¬ i. The ultimate reduction.
One thing it demonstrates is the ultimate absurdity of Baez’s claim that functors should not have elements (he means, in the sense that sets do) simply because a functor is not strictly a set but enhances categories; this would be much too simplistic.
I personally tend to think that the indicator is representative and not procedural and that it represents the logical canvassing of physical reasoning – or, the logical indication of a metaphysics, although not the metaphysics itself.
I want to dispose of metaphysics actually by means of reducing physics to a logical indicator.
Tuesday, June 24, 2008
Wittgenstein's visceral attack
Wittgenstein’s visceral attack on the cogito was correct and called for. Removing the alibi – a criminal persona in any situation – of intellectual cover from metaphysical thinking was his merciful gift to a ruined world. He gave the gift of the Tomb and the Resurrection. An exegesis is not needed.
Monday, March 24, 2008
Mojo Pith
In a good theory of categories, the negation of a tautology would add a grammatically coherent segment to the tautology. That would would render a mojo pith to the historical failure to eliminate this aposteri and apriori shit.
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