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Euclid's Mutilators
Retired [FT] Nurgle

In right-angled triangles the square on the side opposite the right angle equals the sum of the squares on the sides containing the right angle.
Let ABC be a right-angled triangle having the angle BAC right.

I say that the square on BC equals the sum of the squares on BA and AC.
Describe the square BDEC on BC, and the squares GB and HC on BA and AC. Draw AL through A parallel to either BD or CE, and join AD and FC.

Since each of the angles BAC and BAG is right, it follows that with a straight line BA, and at the point A on it, the two straight lines AC and AG not lying on the same side make the adjacent angles equal to two right angles, therefore CA is in a straight line with AG.

For the same reason BA is also in a straight line with AH.
Since the angle DBC equals the angle FBA, for each is right, add the angle ABC to each, therefore the whole angle DBA equals the whole angle FBC.

Since DB equals BC, and FB equals BA, the two sides AB and BD equal the two sides FB and BC respectively, and the angle ABD equals the angle FBC, therefore the base AD equals the base FC, and the triangle ABD equals the triangle FBC.

Now the parallelogram BL is double the triangle ABD, for they have the same base BD and are in the same parallels BD and AL. And the square GB is double the triangle FBC, for they again have the same base FB and are in the same parallels FB and GC.

Therefore the parallelogram BL also equals the square GB.

Similarly, if AE and BK are joined, the parallelogram CL can also be proved equal to the square HC. Therefore the whole square BDEC equals the sum of the two squares GB and HC.

And the square BDEC is described on BC, and the squares GB and HC on BA and AC.

Therefore the square on BC equals the sum of the squares on BA and AC.
Therefore in right-angled triangles the square on the side opposite the right angle equals the sum of the squares on the sides containing the right angle.
New Team Page Beta
Player Ma St Ag Pa Av Skills Inj G Cp Td It Cs Mvp SPP Cost  
1
A SQUARED CIRCLE
Rotspawn
4 5 1+ - 9+
Disturbing Presence, Foul Appearance, Loner, Mighty Blow, Nurgle's Rot, Really Stupid, Regeneration, Tentacles
Piling On, Guard, Block, Break Tackle
   37 0 0 0 32 2 74/ 230k
(140+90)k
  
2
Pythagorean Theorem, Jr.
Bloater
4 4 2+ - 9+
Disturbing Presence, Foul Appearance, Nurgle's Rot, Regeneration
Block, Jump Up
   14 0 0 0 2 3 19/ 160k
(110+50)k
  
3
Golden Ratio
Bloater
4 4 2+ - 9+
Disturbing Presence, Foul Appearance, Nurgle's Rot, Regeneration
Mighty Blow, Block, Dodge, Claw
   37 0 1 0 17 3 52/ 200k
(110+90)k
  
4
An Equimultiple
Bloater
4 4 2+ - 9+
Disturbing Presence, Foul Appearance, Nurgle's Rot, Regeneration
Piling On, Block, Claw
   22 0 0 0 13 2 36/ 170k
(110+60)k
  
5
Square
Pestigor
6 3 3+ - 8+
Horns, Nurgle's Rot, Regeneration
   3 0 0 0 1 0 2/ 80k
(80+0)k
  
6
Cube 2: Hypercube
Pestigor
6 3 3+ - 8+
Horns, Nurgle's Rot, Regeneration
   7 0 0 0 0 0 0/ 80k
(80+0)k
  
7
Icosohedron
Pestigor
7 3 3+ - 8+
Horns, Nurgle's Rot, Regeneration
Sure Hands, +MA, Dodge, Block
   37 5 9 0 2 4 56/ 180k
(80+100)k
  
9
Complete "The Figure" Jones
Pestigor
6 4 3+ - 8+
Horns, Nurgle's Rot, Regeneration
Block, +ST, Mighty Blow
   19 2 4 0 3 3 35/ 170k
(80+90)k
  
10
Hyperbola
Rotter
5 3 3+ - 8+
Decay, Nurgle's Rot
   4 0 0 0 0 0 0/ 40k
(40+0)k
  
11
Parabola
Rotter
5 3 2+ - 8+
Decay, Nurgle's Rot
 -ag 2 0 0 0 0 0 0/ 40k
(40+0)k
  
17
Harold Whitestone
Journeyman Rotter
5 3 3+ - 8+
Decay, Nurgle's Rot
Loner
   0 0 0 0 0 0 0/ 40k
(40+0)k
  
10 players
Coach: TaoJones Re-Rolls (140k): 5  
Race: Nurgle Dedicated Fans: 6  
Current Team Value: 1740k Assistant Coaches: 0  
Treasury: 50k Cheerleaders: 0  
Team Value: 1740k Apothecary: No  
Games this Season: 38 / 15 Current Re-draft Budget: 1350k

Games Played:38 (6/6/26) |TD Diff:-42 (27 - 69) |Cas Diff:39 (68/45/9 - 33/34/16)
Last Opponent: Shortmans