What alternatives are there besides Bing? Is it really so hard that it’s not considered worth doing? Some of the AI companies (Perplexity, Anthropic) seem to have managed to get their own indexing up and running.
You can get up to 1,000 results. For example: https://www.mojeek.com/search?q=apple&s=991
Up to 100 results from the API. https://www.mojeek.com/services/search/web-search-api/
Discussed here: https://blog.mojeek.com/2023/02/are-search-engines-deleting-...
Disclosure: Mojeek CEO
The Bing Search API is priced at $15/1k queries in the cheapest tier, Brave API is $9 at the non-toy tier, Google's pricing for a general search API is unknown but their Search grounding in Gemini costs $35/1k queries.
Search API prices have been going up, not down, over time. The opposite of LLMs, which have gotten 1000x cheaper over the last two years.
EDIT: the last sentence is "Given sufficient redshift (or, equivalently, time) resolution effected by the redshift slicing, one might just find that the Hubble diagram exhibits jumps in the redshift distance relation, which would be very revealing." So they say it's testable. However, we see the effects of "dark matter" (or whatever it really is) today affecting the spin of galaxies, so I don't see how that's compatible with the explanation of these events being "rare".
TL;DR - replace one big singularity with multiple singularities.
As in last sentence there is "The only difference between this work and the standard model is that the temporal singularity occurred only once in the latter, but more than once in the former."
tldr
Qwant France EU Hosting
Sure, but the search engine behind is monstly Bing.
Startpage Netherlands EU Hosting
Use Bing and Google
Ecosia Germany EU Hosting
Use Bing, Google Yahoo and Wikipedia
This is not how you build alternative platforms.
The only true Independents search engine are Brave Search and Kagi both from the US.
The EU can't compete, we are lagging behind.
The geometric product works in any dimensions. They have a clear geometric intepretation. Rotations and translations can done using the same algebraic operations.