Swearing, horrible puns, snopes-sniping, and science. Semifrequent rants on art history and fiction in context. Often sighted on the premises: Indiana Jones. With your host, sentient cube

Posts Tagged: space

the-star-stuff:

Flag Designs for Earth & The Solar System in 2020 and Beyond
Redittor thefrek has designed a kick-ass series of flags for the Solar System and its planets. But flags, as we all know, change over time. So he’s also created possible revisions for those flags reaching as far as 800 years into the future.
Here you’ll find thefrek’s concept designs for “Earth/Solar flags throughout the future,” but we highly recommend checking out the banners he envisioned for each individual planet, and especially this batch of future-flags from a Martian Revolution, when the Red Planet “declares itself to be the dominant force in the Solar System, and claims all other planets as part of its empire.”
Earth’s flag

2020: Humanity is only present on Earth and the Moon.

2044: Humans have settlements on Earth, the Moon, Mars and its moons, and Ceres.

2087:Two more objects in the Asteroid Belt have been colonized as well as Europa and Venus.

2204: Humans have settled on every large body in the Solar System. Terraforming is well underway on most planets, and interstellar voyages are beginning.

2355: Another star system is incorporated into the Solar Federation.

2412: Another system has been conquered.

2484: The Solar Federation now has too many systems to show them on the flag - Each circle represents one star system, with the Solar System in the centre.

2514: Yet more systems are being settled.

2544: Expansion is occurring at a breakneck pace.

2639: Several different alien races now exist within the Solar Federation, co-existing peacefully with humanity.

2812: 800 years into the future, the Solar Federation is the leading force in the galaxy, with all denizens of our galaxy being given equal representation. Humanity has taken the responsibility to ensure peace and prosperity everywhere in the Milky Way.

Check out more examples of thefrek’s futuristic flag work over on reddit.

the-star-stuff:

Flag Designs for Earth & The Solar System in 2020 and Beyond

Redittor thefrek has designed a kick-ass series of flags for the Solar System and its planets. But flags, as we all know, change over time. So he’s also created possible revisions for those flags reaching as far as 800 years into the future.

Here you’ll find thefrek’s concept designs for “Earth/Solar flags throughout the future,” but we highly recommend checking out the banners he envisioned for each individual planet, and especially this batch of future-flags from a Martian Revolution, when the Red Planet “declares itself to be the dominant force in the Solar System, and claims all other planets as part of its empire.”

Earth’s flag

image

2020: Humanity is only present on Earth and the Moon.

image

2044: Humans have settlements on Earth, the Moon, Mars and its moons, and Ceres.

image

2087:Two more objects in the Asteroid Belt have been colonized as well as Europa and Venus.

image

2204: Humans have settled on every large body in the Solar System. Terraforming is well underway on most planets, and interstellar voyages are beginning.

image

2355: Another star system is incorporated into the Solar Federation.

image

2412: Another system has been conquered.

image

2484: The Solar Federation now has too many systems to show them on the flag - Each circle represents one star system, with the Solar System in the centre.

image

2514: Yet more systems are being settled.

image

2544: Expansion is occurring at a breakneck pace.

image

2639: Several different alien races now exist within the Solar Federation, co-existing peacefully with humanity.

image

2812: 800 years into the future, the Solar Federation is the leading force in the galaxy, with all denizens of our galaxy being given equal representation. Humanity has taken the responsibility to ensure peace and prosperity everywhere in the Milky Way.

image

Check out more examples of thefrek’s futuristic flag work over on reddit.

(via cocokat)

Source: io9.com

mrscoulter:

The Avengers + Space Porn

(via thisisevenharderthannamingablog)

Source: mrscoulter

(via countgackula)

Source: meme-meme

thefrogman:

colchrishadfield:

With deference to the genius of David Bowie, here’s Space Oddity, recorded on Station. A last glimpse of the World.

Huge thanks in the making of the video to the talented trio of Emm Gryner, Joe Corcoran and Andrew Tidby, plus Evan Hadfield and all at the CSA.

Look, if you don’t want to see an astronaut, in space, floating around, with the voice of an angel, singing Space Oddity, you’re probably an orc or something. 

Source: colchrishadfield

atomstargazer:

Astronomical Distances and Magnitudes


Measuring Astronomical distancesIn the words of Douglas Adams, the author of The Hitch-Hiker’s Guide to the Galaxy:  Space is big. You just won’t believe how vastly, hugely, mind-bogglingly big it is. I mean, you may think it’s a long way down the road to the chemist’s, but that’s just peanuts to space. The distances involved in the universe are so vast that metres or kilometers will just not suffice. We must introduce new length scales with which can span the heavens.THE ASTRONOMICAL UNIT A.U. One natural and practical unit we can devise is the distance from the Sun to the Earth. This is the A.U. or Astronomical Unit. 1 Astronomical Unit = 149 598 000 kmLIGHT YEAR Moving to larger distances even the AU becomes unweildly and so the next suitable unit is the light-year. The light-year, as its name would suggest, is the distance travelled by light in one year. All electromagnetic waves travel at a speed of x 299,792,458 ms-1 in a vacuum and with an average year being 365.25 days, one light year is 299,792,458 x 108ms-1 x (365.25 x 24 x 60 x 60) s = 9.46073 x 1015 m. or 9.46073 x 1012 km. 1 lt-yr = 63 239.6717 AU With our new measuring sticks to hand we can give a few examples of the scale of the universe. The distance from the Earth to the nearest star (Alpha Centauri A or B) after our Sun is 4.3 ly. The Milky Way Galaxy is about 150,000 light-years across The andromeda galaxy is 2.3 million light-years away. The edge of the observable universe is 46.5 Giga light years away.THE PARSEC The other commonly used unit in astronomy and in Star Trek is called the Parsec (parallax of one arc second). The parsec is defined to be the distance at which a star would have a parallax angle p equal to one second of arc (1/3600 deg). The two dimensions that specify this triangle are the parallax angle (defined as 1 arcsecond) and the opposite side (defined as 1 Astronomical Unit (AU), the distance from the Earth to the Sun). The parsec defined as the distance required to create a parallax angle of one second of arc. Parallax is the apparent shift in the nearest stars due to the motion of the Earth around the Sun. The method of parallax gives rise to a natural distance unit that astronomers call the parsec (which we shall abbreviate as pc). The parsec in trigonometric terms. 1 Parsec = 3.08568025 × 1016 m. also used are kpc =1000 pc and Mpc =1 million pc 1 Parsec = 3.26 lt yrs. If the star is not further than 500 light-years, then the parallax shift of the star can be used to find the distance from the Earth. Distance (in parsecs) = 1/parallex angle.Magnitude of StarsApparent Magnitude Early Greek astronomers used a scale of magnitude devised by Hipparchus around the 2nd century BC, which was based on how bright stars appeared with the naked eye. The Hipparchus scale went from magnitude 1, for the brightest stars, up to magnitude 6, for those stars which were barely visible. Improvements in the light gathering power of telescopes made it possible to compare the intensities of the light from stars more accurately. In 1856, Norman Robert Pogson formalized the system by defining a typical first magnitude star as a star that is 100 times as bright as a typical sixth magnitude star. Thus, a first magnitude star is about 2.512 times as bright as a second magnitude star. The fifth root of 100 (since magnitude 6 stars must be 1: x5 is known as Pogson’s Ratio. In calculations, however, the factor 2.5 is often used. To make things more confusing, the brightest stars in the sky exceed magnitude 1. These bright starts are accommodated by allowing negative magnitudes. The Sun has an apparent magnitude of -26.74, while Sirius has a magnitude of -1.46. At the other end of the scale, as the light gathering power of telescopes has increased, the magnitude scale has extended to encompass much fainter stars. The dimmest object currently observable with the largest telescopes have a magnitude of 30. As a useful reference point, the star, Vega is taken to be of 0 magnitude. More accurate measurements put its apparent magnitude at 0.03. It is also important to note that the magnitude system is only meaningful when magnitudes are compared when measured through the same wavelength band.Name Apparent Magnitude Distance from Earth Sun -26.74 1 AU Full Moon - 12 200,000 km Venus -4.71 38 million km Sirius -1.46 2.6pc Vega 0.03 13pc Canopus 0.7 96pc ±5pc Faintest Stars 30 as seen with the European  Extremely Large Telescope (E-ELT) or Hubble Space  Telescope - The apparent magnitude m is given by m = - 2.5 log10(b) + C(1) Where, b is the observed intensity or brightness of the star and C is a constant, depending on the band the object is observed in, i.e. ultra-violet U, blue, B or visible V. If we measure the brightness of two different stars, using a detector in the same band, we can determine their difference in magnitude. The difference in their apparent magnitude is given by m1 - m2 = - 2.5 log10(b1/b2) where m1 and m2 two are apparent magnitudes of the two stars, and b1 and b2 are their respective brightness. From the properties of logarithms, the ratio of the intensities / brightness of the two stars is. m1 - m2 = - 2.5 [log10(b1) - log10(b2)] m1 - m2 = - 2.5 log10(b1/b2)(3)Absolute Magnitude The apparent brightness of a star is how bright it seems when viewed from the Earth, but a large, bright star can appear dim if it is a long way from the Earth and a dim star can appear to be bright if it is close to the Earth. Therefore, the apparent magnitude has no bearing on the distance from the Earth. To give an acurate measurement of the brightness of a star we need to make an absolute magnitude scale. The absolute magnitude is how bright a star is when viewed from a set distance. Stars being rather large objects, a distance of 10 parsecs was chosen. The absolute magnitude is the brightness of a star at a distance of 10 parsecs. Absolute Magnitude and Inverse Square Law of Intensity In order to find the absolute magnitude, we need to know the distance of the star from the Sun. How do we do this? The intensity or brightness of light decreases with distance from the star. The rate at which it decreases is inversely proportional to the square of the distance. Thus, if we have a star of luminosity L and we move a distance d the same quantity of light has to cover a larger spherical area. Therefore, the brightness or intensity is given by b = L/(4πd2) (4) Or in more simple terms, the apparent brightness of the star is proportional to the 1/distance2 To calculate the absolute magnitude we are essentially using the relative magnitude formula and the inverse square law to allow us to substitute distance for brightness. Now we can compare its magnitude with a star at set distance of 10pc. M- m = -2.5 log10(d2) - (-2.5 log10102) Using the rules of logarithms to make some simplifications. M = m -2.5 log10(d2/102) M = m - 5 log(d/10)(5) M = m - 5 [log(d) - 1] M = m - 5 log(d) + 5(6)Distance Modulus Starting from equation (6) we can calculate the distance d from the Earth if we know the absolute magnitude. In practice we don’t know the absolute magnitude because we cannot travel 10 parsecs from the star in question. We can use several indirect methods to determine its absolute magnitude. If the star is on the main sequence of stars then we can determine the brightness from its parallax. If we know the apparent magnitude m and the absolute magnitude then we can find the distance in parsecs to the star. m - M = 5 log10(d) + 5 Rearranging for d d = 10((m-M)+5)/5

atomstargazer:

Astronomical Distances and Magnitudes
Measuring Astronomical distances
In the words of Douglas Adams, the author of The Hitch-Hiker’s Guide to the Galaxy:

Space is big. You just won’t believe how vastly, hugely, mind-bogglingly big it is. I mean, you may think it’s a long way down the road to the chemist’s, but that’s just peanuts to space.
The distances involved in the universe are so vast that metres or kilometers will just not suffice. We must introduce new length scales with which can span the heavens.

THE ASTRONOMICAL UNIT A.U.

One natural and practical unit we can devise is the distance from the Sun to the Earth. This is the A.U. or Astronomical Unit. 1 Astronomical Unit = 149 598 000 km

LIGHT YEAR

Moving to larger distances even the AU becomes unweildly and so the next suitable unit is the light-year. The light-year, as its name would suggest, is the distance travelled by light in one year. All electromagnetic waves travel at a speed of x 299,792,458 ms-1 in a vacuum and with an average year being 365.25 days, one light year is 299,792,458 x 108ms-1 x (365.25 x 24 x 60 x 60) s =

9.46073 x 1015 m. or 9.46073 x 1012 km.

1 lt-yr = 63 239.6717 AU

With our new measuring sticks to hand we can give a few examples of the scale of the universe.

The distance from the Earth to the nearest star (Alpha Centauri A or B) after our Sun is 4.3 ly.

The Milky Way Galaxy is about 150,000 light-years across

The andromeda galaxy is 2.3 million light-years away.

The edge of the observable universe is 46.5 Giga light years away.

THE PARSEC

The other commonly used unit in astronomy and in Star Trek is called the Parsec (parallax of one arc second). The parsec is defined to be the distance at which a star would have a parallax angle p equal to one second of arc (1/3600 deg). The two dimensions that specify this triangle are the parallax angle (defined as 1 arcsecond) and the opposite side (defined as 1 Astronomical Unit (AU), the distance from the Earth to the Sun).

The parsec defined as the distance required to create a parallax angle of one second of arc.
Parallax is the apparent shift in the nearest stars due to the motion of the Earth around the Sun. The method of parallax gives rise to a natural distance unit that astronomers call the parsec (which we shall abbreviate as pc).

The parsec in trigonometric terms.
1 Parsec = 3.08568025 × 1016 m. also used are kpc =1000 pc and Mpc =1 million pc


1 Parsec = 3.26 lt yrs.

If the star is not further than 500 light-years, then the parallax shift of the star can be used to find the distance from the Earth.

Distance (in parsecs) = 1/parallex angle.

Magnitude of Stars
Apparent Magnitude
Early Greek astronomers used a scale of magnitude devised by Hipparchus around the 2nd century BC, which was based on how bright stars appeared with the naked eye. The Hipparchus scale went from magnitude 1, for the brightest stars, up to magnitude 6, for those stars which were barely visible.

Improvements in the light gathering power of telescopes made it possible to compare the intensities of the light from stars more accurately. In 1856, Norman Robert Pogson formalized the system by defining a typical first magnitude star as a star that is 100 times as bright as a typical sixth magnitude star. Thus, a first magnitude star is about 2.512 times as bright as a second magnitude star. The fifth root of 100 (since magnitude 6 stars must be 1: x5 is known as Pogson’s Ratio. In calculations, however, the factor 2.5 is often used.

To make things more confusing, the brightest stars in the sky exceed magnitude 1. These bright starts are accommodated by allowing negative magnitudes. The Sun has an apparent magnitude of -26.74, while Sirius has a magnitude of -1.46. At the other end of the scale, as the light gathering power of telescopes has increased, the magnitude scale has extended to encompass much fainter stars. The dimmest object currently observable with the largest telescopes have a magnitude of 30. As a useful reference point, the star, Vega is taken to be of 0 magnitude. More accurate measurements put its apparent magnitude at 0.03.

It is also important to note that the magnitude system is only meaningful when magnitudes are compared when measured through the same wavelength band.

Name Apparent Magnitude Distance from Earth
Sun -26.74 1 AU
Full Moon - 12 200,000 km
Venus -4.71 38 million km
Sirius -1.46 2.6pc
Vega 0.03 13pc
Canopus 0.7 96pc ±5pc
Faintest Stars 30 as seen with the European
Extremely Large Telescope (E-ELT) or Hubble Space
Telescope -
The apparent magnitude m is given by

m = - 2.5 log10(b) + C(1)

Where, b is the observed intensity or brightness of the star and C is a constant, depending on the band the object is observed in, i.e. ultra-violet U, blue, B or visible V.

If we measure the brightness of two different stars, using a detector in the same band, we can determine their difference in magnitude. The difference in their apparent magnitude is given by

m1 - m2 = - 2.5 log10(b1/b2)

where m1 and m2 two are apparent magnitudes of the two stars, and b1 and b2 are their respective brightness.

From the properties of logarithms, the ratio of the intensities / brightness of the two stars is.

m1 - m2 = - 2.5 [log10(b1) - log10(b2)]

m1 - m2 = - 2.5 log10(b1/b2)(3)

Absolute Magnitude
The apparent brightness of a star is how bright it seems when viewed from the Earth, but a large, bright star can appear dim if it is a long way from the Earth and a dim star can appear to be bright if it is close to the Earth. Therefore, the apparent magnitude has no bearing on the distance from the Earth.

To give an acurate measurement of the brightness of a star we need to make an absolute magnitude scale. The absolute magnitude is how bright a star is when viewed from a set distance. Stars being rather large objects, a distance of 10 parsecs was chosen.

The absolute magnitude is the brightness of a star at a distance of 10 parsecs.
Absolute Magnitude and Inverse Square Law of Intensity
In order to find the absolute magnitude, we need to know the distance of the star from the Sun. How do we do this? The intensity or brightness of light decreases with distance from the star. The rate at which it decreases is inversely proportional to the square of the distance. Thus, if we have a star of luminosity L and we move a distance d the same quantity of light has to cover a larger spherical area. Therefore, the brightness or intensity is given by
b = L/(4πd2) (4)

Or in more simple terms, the apparent brightness of the star is proportional to the 1/distance2

To calculate the absolute magnitude we are essentially using the relative magnitude formula and the inverse square law to allow us to substitute distance for brightness. Now we can compare its magnitude with a star at set distance of 10pc.

M- m = -2.5 log10(d2) - (-2.5 log10102)

Using the rules of logarithms to make some simplifications.

M = m -2.5 log10(d2/102)

M = m - 5 log(d/10)(5)

M = m - 5 [log(d) - 1]

M = m - 5 log(d) + 5(6)

Distance Modulus
Starting from equation (6) we can calculate the distance d from the Earth if we know the absolute magnitude. In practice we don’t know the absolute magnitude because we cannot travel 10 parsecs from the star in question. We can use several indirect methods to determine its absolute magnitude. If the star is on the main sequence of stars then we can determine the brightness from its parallax.

If we know the apparent magnitude m and the absolute magnitude then we can find the distance in parsecs to the star.

m - M = 5 log10(d) + 5

Rearranging for d

d = 10((m-M)+5)/5

(via thescienceofreality)

Source: atomstargazer

nevver:

Covers From The US Space Program

(via destronomics)

Source: space.kinja.com

colchrishadfield:

Who gave the Commander 2 grenades? (okay… maybe they’re just air grab sample bottles)

colchrishadfield:

Who gave the Commander 2 grenades? (okay… maybe they’re just air grab sample bottles)

Source: colchrishadfield

sophiagratia:

tdpossum:

PASSWORD: STARSHIPS

One of the best fanvids I’ve ever seen.

And when she says ‘one of the best […] EVER’ (emphasis mine), lemme tell ya: it’s really, really true.

(via ewoks)

Source: t-d-possum

colchrishadfield:

I don’t know what it is or what it wants, but it keeps repeating “Sloof Lirpa” over and over. Alert the press.

I want this framed and hung on my wall.

colchrishadfield:

I don’t know what it is or what it wants, but it keeps repeating “Sloof Lirpa” over and over. Alert the press.

I want this framed and hung on my wall.

Source: colchrishadfield

Text

cuddleswithhiddles:

cumberbatchkisses:

vvildrice:

Neil Armstrong was the first human being on the moon

Neil A.

Now say that backwards

wake up, America 

image

gnortsmra

nirdla

azzub

(via paulslefthand)

Source: vvildrice