how many swords it takes to stop a bullet?

Published on June 4, 2021
Duration: 10:52

This video from Edwin Sarkissian explores the surprising resilience of low-quality katanas against various firearm calibers. The experiment, conducted with enthusiasm and humor, tests rounds from .22 LR up to .50 AE and 5.56 NATO. It demonstrates that even cheap swords can stop handgun rounds, though rifle rounds require two swords. The content highlights practical firearm knowledge and safe handling practices from an experienced creator.

Quick Summary

In tests featuring firearms like the Glock 19X and Desert Eagle, a single, inexpensive katana was found capable of stopping handgun rounds (.22 LR to .50 AE). However, higher-velocity rifle rounds (5.56 NATO, 7.62x39) required two swords, with the first being penetrated, demonstrating the significant difference in energy transfer.

Chapters

  1. 00:00Intro: Swords vs Bullets Experiment
  2. 01:08.22 LR Test with Glock 44
  3. 03:299mm Test with Glock 19X
  4. 04:27.44 Magnum Test with Desert Eagle
  5. 05:52.50 AE Test with Desert Eagle
  6. 07:095.56 NATO Test with Steyr AUG
  7. 08:557.62x39 Test with AK-47

Frequently Asked Questions

Can a sword stop a bullet?

Yes, a sword can stop certain bullets, particularly handgun rounds like .22 LR, 9mm, .44 Magnum, and .50 AE, though it will likely sustain significant damage. Rifle rounds like 5.56 NATO and 7.62x39 may penetrate one sword and be stopped by a second.

How many swords does it take to stop a 9mm bullet?

Based on tests with a Glock 19X, a single, low-quality katana was sufficient to stop a 9mm bullet, although the blade was noticeably bent and damaged by the impact.

What kind of swords were used in the test?

The swords used in the test were described as cheap, low-quality katanas purchased from Amazon for approximately $20-$30 each.

Which firearms were used to test the swords?

The firearms used included a Glock 44 (.22 LR), Glock 19X (9mm), Desert Eagle (.44 Magnum/.50 AE), Steyr AUG (5.56 NATO), and an AK-47 (7.62x39).

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