ReaderFunded · site

Are We Doomed?

doompod.com

Are We Doomed? is a site on doompod.com, in English, funded by its readers: about 59 paying supporters on Buy Me a Coffee, estimated.

A narrative podcast, "Are We Doomed?", investigating major global catastrophe risks such as nuclear war, asteroids, and rogue AI, hosted by Ben Bradford.

Visit Are We Doomed?Support on Buy Me a Coffee

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Latest posts

• How High Can You Build a Seawall?2026-10-13
• Can Other Planets Tell Us Our Fate?2026-10-06
• Take That, Death2026-09-29
• Bug Fight Club2026-09-22
• Who Keeps Winding the Doomsday Clock?2026-09-15
• Can “Scams” Be a Doom?2026-09-08
• Just a Minor Sun Explosion2026-09-01
• The Everything Vaccine2026-08-25

From the site's feed, read 2026-10-20.

Pages

18 pages indexed; the pages that lead the site by its internal links:

Standing

Verified funding

• buymeacoffee https://buymeacoffee.com/arewedoomedverified 2026-08-28
• youtube https://www.youtube.com/@arewedoomedpodverified 2026-09-10

Badge

For the site's owner: a badge that says readers fund it, linked to this page. It shows the live figure, so it never goes stale; a count appears once a platform publishes one.

HTML

<a href="https://readerfunded.com/site/doompod.com"><img src="https://readerfunded.com/badge/doompod.com.svg" alt="Reader-funded, verified by ReaderFunded" height="20"></a>

Markdown

[![Reader-funded, verified by ReaderFunded](https://readerfunded.com/badge/doompod.com.svg)](https://readerfunded.com/site/doompod.com)

Channel

• Are We Doomed?682 subscribers30 videos indexed · search them

Neighbourhood

Linked from 2 domains, links to 13; of the latter, the funded sites are shown. Funded sites first, then the sources that link to fewest other funded sites. Links as seen in the Common Crawl domain graph (cc-main-2026-aug-sep-oct), cut 2026-10-23: the pages crawled in a window of three months, not necessarily the site of today, and a page not crawled in that window leaves no link.

Similar funded sites

Sites the same sources link to, by cosine over the sets of linking domains. More.