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Abrams: It's intended to be a celebration of the analog, of the physical object.
The analog of the Kiguradze's second lemma is the following.
This is the analog of moral determinism to the epistemic realm.
This implies the analog of Lemma 1 and the claim (i) ⇒ (ii) in Theorem 15.
The following lemma is the analog of the Hedberg trick for ([b, I_{alpha}]).
The next result is the analog of Theorem 2.1 in [7] on partially ordered metric spaces.
The following proposition is the analog of Proposition 5.10 for the eigenvalues of the problem (22).
Next we discuss the analog of Kirk's fixed point theorem [24] in modular metric spaces.
In this case, the proof is the analog of the proof of Theorem 2.1.
More precisely, it is the analog of the proof given in [1].
By the same analysis, the analog of Remark 2 after Theorem 14.5 holds.
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CEO of Professional Science Editing for Scientists @ prosciediting.com