Two Weeks to Alpha Centauri

Alpha Centauri is the closest star system to our sun. Officially third brightest star in the night sky after Sirius and Canopus, Alpha Centauri is actually a star cluster known as a binary system, consisting of Alpha Centauri A, Alpha Centauri B and Proxima Centauri. Proxima is closest at 4.22 light years, Alpha Centauri’s A & B roughly 4.35 light years or 39,900,000,000,000 km. from Earth.

This video speaks for itself – watch and ponder NASA’s warp drive vision of Alpha Centauri in two weeks.

http://earthsky.org/brightest-stars/alpha-centauri-is-the-nearest-bright-star

Advertisements

9 thoughts on “Two Weeks to Alpha Centauri

      • data:image/jpeg;base64,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

  1. FTL travel is possible if you stand still. LOVE IT!

    OK, so the problem that needs to be solved is creating negative energy, and how to create pressure for the bubble.

    Ideas?

Leave a Reply

Fill in your details below or click an icon to log in:

WordPress.com Logo

You are commenting using your WordPress.com account. Log Out / Change )

Twitter picture

You are commenting using your Twitter account. Log Out / Change )

Facebook photo

You are commenting using your Facebook account. Log Out / Change )

Google+ photo

You are commenting using your Google+ account. Log Out / Change )

Connecting to %s