Euclid Size (2024)

Euclid Size (1)The subject of this article is from the Prisms update.

The information from this article is up-to-date as of 31 August, 2021.

The subject of this article is from the Prisms update.
The information from this article is up-to-date as of 31 August, 2021.

Euclid Size (2)

This page describes in detail the size and appearance of the Euclid galaxy.

Contents

  • 1 Summary
  • 2 Spiral Formation
  • 3 Extreme Coordinates
    • 3.1 Neutral
    • 3.2 Upper Extreme
    • 3.3 Lower Extreme

Summary[ | ]

Morphological tests on the neutral plane by the Forgotten Colonies have shown that the galaxy follows a symmetrical build. Its length and width both end at 819,000ly from the centre with the last systems in a radius of roughly 500ly being "unreachable" before they fade out. This anomaly is referred to as The Fade. If one follows the inner circle this distance extends far beyond 1,000,000ly from the centre until it reaches 1,158,000ly.

Spiral Formation[ | ]

At 1,000,000ly, the outermost right border of a spiral (based on the ingame circle) is at 33.6°. The spiral from there extends to 57.1° towards the other axis. The centre is roughly at 45° at 1,000,000ly. It is believed this symmetry is equal at every distance.

The spirals finally end at 1,158,100ly from the centre. Short tests along h(+) and h(-) seem to indicate no anomalies aside of the establishment of "corners" around 1,159,100ly from the centre, 1,000ly more than at h(0). It is believed the furthest systems a Traveller can visit are in these corners.

A glide through the expanse around the spiral at 1,500,000 to 2,000,000ly has confirmed, that no system in the spirals reaches this distance, at least not on a neutral plane. There was no sign of systems, which would also fall outside of the portal network code.

The galaxy is a circular galaxy with four non-rotating spirals in wedge-shape at 45°,135°,225° and 315° respectively.

The galaxy has an approximate height of 102,000ly with a 51,000ly radius and the 500ly fade on each side. This gives it barely 1/17 of its normal radius. The galaxy is definetly not a sphere, but is build after its real world counterpart like a plate. This also explains why a further multiplier of 16 for the glyph sequence is not needed, it lacks exactly that detail in height.

  • Euclid Size (3)

    The Inner Circle (East Pole)

  • Euclid Size (4)

    The Inner Circle (South Pole)

  • Euclid Size (5)

    Ame - Heaven (Upper Pole)

  • Euclid Size (6)

    The Spirals (Alpha Polaris 1.158M ly)

  • Euclid Size (7)

    The Spirals (Beta Polaris 1.158M ly)

  • Euclid Size (8)

    The Spirals (Gamma Polaris 1.158M ly)

  • Euclid Size (9)

    The Spirals (Delta Polaris 1.158M ly)

  • Euclid Size (10)

    The Corners (Delta Minoris 1.159M ly, h(-))

Extreme Coordinates[ | ]

There are several extreme areas people can explore and discover in the galaxy with portals. Of all those the centre is the easiest to find if one has the chance to reach a nearby base. For the more extreme adventurers, the easiest corner of the galaxy to find is the Alpha Spiral due to only needing 9 glyphs. That is unless one enjoys the jumps inbetween months of travel. The glyphs do not follow a basic A to Z value for a grid but begin and end at the centre for their respective intervals.

To reach a system near the centre, you only need the first glyph, but this will result in an error approximation teleport. You will land in one of several random systems near it with a remaining distance of around 2000ly to jump. To reach the centre directly a player needs at least the 6th glyph, the petal.

Centre coordinates are (Glyphs by Log Number):

  • 000000000000000000000000 - Error Approximation
    • Random system 5,000-5,500ly from the Galaxy Centre is chosen
    • Corresponding Center Coordinates would be: 0800:0000:0800:0000, the center 0000 implies h(0).
  • 100104005005100104005005 - Sigardh Gateway Embassy (Glyph 6 / 126ly to Taco) Ijonag
  • 10FF0400500510FF04005005 - Atlas Gateway Taco
  • 100100FF8000100100FF8000 - Primo Notus, Southern Center Pole

Note when you use an Atlas Gateway to reach the centre you need a full hyperdrive to plan the jump!

  • Euclid Size (11)

    Ijonag Prime Portal

  • Euclid Size (12)

    Atlas Gateway Taco (3rd Planet - Atlas Rises!)

  • Euclid Size (13)

    Atlas Gateway Taco

Neutral[ | ]

The neutral h(0) extreme coordinates are (Glyphs by Log Number):

  • [2][1/1/1][1/1][9/1/1][1/1/1] - North Pole Boreas
  • [2][1/1/1][1/1][1/1/1][8/16/16] - East Pole Eurus
  • [2][1/1/1][1/1][8/16/16][1/1/1] - South Pole Notus
  • [2][1/1/1][1/1][1/1/1][9/1/1] - West Pole Zephyrus
  • [2][1/1/1][1/1][9/1/1][9/1/1] - Alpha Spiral Alpha Polaris
  • [2][1/1/1][1/1][9/1/1][8/16/16] - Beta Spiral Beta Polaris
  • [2][1/1/1][1/1][8/16/16][9/1/1] - Gamma Spiral Gamma Polaris
  • [2][1/1/1][1/1][8/16/16][8/16/16] - Delta Spiral Delta Polaris

All coordinates above can be error proximity teleports! For all locations one can get the exact address from the portal itself, but these are easier to remember.

  • Euclid Size (14)

    Boreas Prime Portal (2nd Planet)

  • Euclid Size (15)

    Eurus Prime Portal (2nd Planet)

  • Euclid Size (16)

    Notus Prime Portal (5th Planet)

  • Euclid Size (17)

    Zephyrus Prime Portal (Gaia Moon)

  • Euclid Size (18)

    Alpha Polaris Prime Portal (Oceanic Gaia Moon)

  • Euclid Size (19)

    Beta Polaris Prime Portal (1st Planet)

  • Euclid Size (20)

    Gamma Polaris Prime Portal (2nd Planet)

  • Euclid Size (21)

    Delta Polaris Prime Portal (4th Planet)

Upper Extreme[ | ]

The upper h(+) extreme coordinates are (Glyphs by Log Number):

  • [2][1/1/1][8/16][1/1/1][1/1/1] - Upper Pole Ame
  • [2][1/1/1][8/16][9/1/1][1/1/1] - North Pole Boreas Majoris
  • [2][1/1/1][8/16][8/16/16][8/16/16] - Upper Delta Spiral Delta Majoris
  • Euclid Size (22)

    Ame Prime Portal (4th Planet)

  • Euclid Size (23)

    Delta Majoris Portal (1st Planet)

Lower Extreme[ | ]

The lower h(-) extreme coordinates are (Glyphs by Log Number):

  • [2][1/1/1][9/1][1/1/1][1/1/1] - Lower Pole Yomi
  • [2][1/1/1][9/1][9/1/1][1/1/1] - North Pole Boreas Minoris
  • [2][1/1/1][9/1][9/1/1][9/1/1] - Lower Alpha Spiral Alpha Minoris
  • [2][1/1/1][9/1][8/16/16][8/16/16] - Lower Delta Spiral Delta Minoris
  • Euclid Size (24)

    Yomi Prime Portal (1st Planet)

  • Euclid Size (25)

    Alpha Minoris Portal (1st Planet)

  • Euclid Size (26)

    Delta Minoris Prime Portal (1st Planet)

Euclid Size (2024)

FAQs

What is the 48 problem of Euclid? ›

48: If the square from one of the sides of a triangle is equal is equal to squares from the remaining two sides of the triangle, the angle enclosed by the remaining sides of the triangle is right.

What is the prop 47 of Euclid? ›

Euclid, Elements I 47. Proposition 47: In right-angled triangles the square from the side subtending the right angle is equal to the squares from the sides containing the right angle.

What is the rule of Euclid? ›

If two lines are drawn which intersect a third in such a way that the sum of the inner angles on one side is less than two Right Angles, then the two lines inevitably must intersect each other on that side if extended far enough.

How do you remember Euclid's axioms? ›

AXIOMS
  1. Things which are equal to the same thing are also equal to one another.
  2. If equals be added to equals, the wholes are equal.
  3. If equals be subtracted from equals, the remainders are equal.
  4. Things which coincide with one another are equal to one another.
  5. The whole is greater than the part.

What is the most controversial postulate of Euclid? ›

Euclid's first four postulates have always been readily accepted by mathematicians. The fifth postulate—the “parallel postulate”—however, became highly controversial.

What is the 47th problem of Euclid Freemasonry? ›

Euclid's Proof

Also known as Euclid's 47th Problem, or the Pythagorean Theorem, establishes that in any right triangle, the square of the two sides connected to the right angle is equal to the square of the third side called the hypotenuse.

What is a famous quote from Euclid? ›

Euclid Quotes

The laws of nature are but the mathematical thoughts of God. There is no Royal Road to Geometry. What has been affirmed without proof can also be denied without proof.

What are the 3 Euclid axioms? ›

Some of Euclid's axioms were : (1) Things which are equal to the same thing are equal to one another. (2) If equals are added to equals, the wholes are equal. (3) If equals are subtracted from equals, the remainders are equal. (4) Things which coincide with one another are equal to one another.

What is Euclid's formula? ›

So, according to Euclid's Division Lemma, if we have two positive integers a and b, then there would be whole numbers q and r that satisfy the equation: a = bq + r, where 0 ≤ r < b. a is the dividend. b is the divisor. q is the quotient and r is the remainder.

Who is the father of geometry? ›

Euclid was a Greek mathematician and is called 'Father of Geometry'. He compiled elements which have several geometric theories. These are still used by mathematicians all around the world.

What is axiom 7 of Euclid? ›

Axiom 6 and Axiom 7: Things that are double of the same things are equal to one another. Things that are halves of the same things are equal to one another. (r)1 ( r ) 1 = (r)2 ( r ) 2 and (d)1 ( d ) 1 = (d)2 ( d ) 2 .

How do you prove Euclid? ›

Proof: If we add to any angle of a triangle the corresponding exterior angle, we get a straight angle. The exterior angle theorem says that each of the other two angles of the triangle is less than the exterior angle. Thus adding either of them to the original angle gives less than a straight angle.

What are the flaws in Euclid? ›

Many of the gaps in Euclid fall into one of these categories: (i) A failure to prove that a point clearly shown in the diagram actually exists, e.g. that two lines really do intersect, or as in I. 1 two circles. (ii) A failure to prove that points shown in the diagram to be non-collinear, are in fact non-collinear.

What is the 47th problem of Euclid past master? ›

The 47th Proposition of Euclid established those true east and west lines, so the “rope stretchers” could ascertain a perfect 90-degree angle to the north/south line which they had already established using the stars.

What is the 47th problem of the first book of Euclid? ›

(47th) In every right angle triangle the square on the hypotenuse is equal to the sum of the squares on the other two sides. (48th) If the square described on one of the sides of a triangle is equal to the square described on the other sides, then the angle contained by these two sides is a right angle.

What is the theory of Euclid? ›

Euclid's theorem is a fundamental statement in number theory that asserts that there are infinitely many prime numbers. It was first proven by Euclid in his work Elements. There are several proofs of the theorem.

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