On 2022-10-12 08:34, Stefan Ram wrote:
> It might be more common in non-fiction, and most common in
> scientific reference books.
>
> Fiction:
>
> |City of Destruction. Namely, how he had forsaken his Wife - Bunyan
> |murmur or grucchyng. Namely abedde hadden they meschaunce. - Chaucer
> |what we in mind had. Namely, that bit of shop-crasting in - Burgess
> |nt. Viceversounding. Namely, Abdul Abulbul Amir or Ivan Sl - Joyce
>
> Non-fiction:
>
> |, youhavea prob lem. Namely, you're not being memorable en ~ Guide
> |t of -1-still holds. Namely, recall that there is another - Hofstadt.
> |in the same symbols. Namely, we are so prejudiced by the s - Hofstadt.
> |t and effective way. Namely, with this record. The artists ~ Web
>
> Scientific references:
>
> |ntinence procedures. Namely, it does not require a separat ~ *rology
> |d version of an SYT. Namely, if T is an SYT, then define a ~ combinat.
> |sted correspondence. Namely, the column-strict plane parti ~ combinat.
> |each appearing once. Namely, we get 7 4 3 7 6 4 6 2 1 5 3 ~ combinat.
> | is indeed the case. Namely, the complexes conn n of disc ~ combinat.
> |istinctness problem. Namely, k-equal problem: for k ¸ 2, d ~ combinat.
> |mensions 0, 1 and 2. Namely, let fi be the number of i-dim ~ combinat.
> |ggests a definition. Namely, an 1-category C should be con ~ topos
> |levant overcategory. Namely, if C is a topological categor ~ topos
> | another category D. Namely, for each object D 2 D, the in ~ topos
> |lent to one another. Namely, any p-Cartesian edge f : x0 ! ~ topos
> |cal homotopy theory. Namely, any retract of an object C 2 ~ topos
> |Proposition 4.2.3.4. Namely, we well-order the finite line ~ topos
> |Proposition 6.3.6.4. Namely, one can characterize the clas ~ topos
> | in the evident way. Namely, an enriched functor F : D ! D ~ topos
Stefan, would it hurt you to provide a few complete sentences? Your
postings are exasperating, to say the least.
--
Always do right. This will gratify some people and astonish the rest.
–Mark Twain