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explainer · HACKER NEWS RECOMMENDATION

Math Magic

Vsauce · 2 HN recommenders · 2 recommendation months

YouTube

Recommended by 2 Hacker News commenters across 2 months (2016–2024).

SignalTube analysis

Among 105 other explainer videos tagged Recreational & visual math, the mean is 3.9 distinct HN recommenders. This video has 2 distinct HN recommenders, below that mean. Recommendations span 2 distinct months; the peer average is 3.6 months. This is a data-derived comparison, not a human review or quality rating.

67% of its 3 labeled comments are marked as recommendations or strong recommendations. HN mention years are 2016–2024; those years describe discussion history, not upload date. Its verified runtime is 19 minutes 31 seconds. YouTube lists its publication date as 2016-02-05.

Channel / speaker
Vsauce
Verified runtime
19m 31s
YouTube upload date
2016-02-05
Hacker News mention years
2016–2024

SAME TOPIC AND FORMAT

Compare with related videos

105 peers

The comparison cohort uses other explainer videos in Recreational & visual math. “Shared recommenders” counts HN users who recommended both videos in the source graph.

VideoHN recommendersRecommendation monthsPositive label shareShared recommendersRuntimeUpload date
Math MagicCurrent video2267%—19m 31s2016-02-05
But what is the Fourier Transform? A visual introduction.explainer · 3Blue1Brown161580%No recorded overlap19m 42s2018-01-26
But what is a neural network? | Deep learning chapter 1explainer · 3Blue1Brown161484%No recorded overlap18m 40s2017-10-05
The Beauty of Bézier Curvesexplainer · Freya Holmér161385%No recorded overlap24m 26s2021-08-19

THREE SOURCE-BASED CONTEXT POINTS

Why Hacker News recommends it

3 mentions

Each note combines the dataset’s stance label and short rationale; comment bodies are not reproduced. Open the HN source for the original discussion.

The archive classifies this as a recommendation in “Every V4 UUID”. Its short rationale: Explains how long 52! seconds would take.

reference2023-11Original HN comment ↗

The archive classifies this as a contextual reference in “The 8000th Busy Beaver number eludes ZF set theory (2016)”. Its short rationale: Well-known attempt to convey the size of 52!

The archive classifies this as a recommendation in “To approximate 52! by hand, compute 54! and divide by 3000”. Its short rationale: Animation conveying the enormity of 52 factorial.