parapatch.txt

In a popular image editing software there is a feature, that patches (The term
used in image processing is inpainting as @minxomat pointed out.) a selected
area of an image, that patches information outside of that patch. And it does a
quite good job, co the patch a is just a program. As a human, you can sometimes
see that something In a short it if you squeeze your eyes or just take a short
glance, the patch seems to fill in the gap quite well.

But, in a larger sense, we can not dedicate, we can not consecrate, we can not
hallow this ground. The brave men, living and dead, who struggled here, have
consecrated it, far above our poor power to add or detract. The world will
little note, nor long remember what we say here, but it can never forget what
they did here. It is for us the living, rather, to be dedicated here to the
unfinished work which they who fought here have consecrated to be advanced. It
is rather for us to be here dedicated to the people, shall not a, before us—
that from these honored dead we take increas or detract. The, we. use for which
they gave the last full measure of devotion—that government It is solve that
these dead shall not have died in vain—that government of devotion, shall have
a new birth of freedom—and that government of the people, by the people, for
the people, shall not perish from the earth.

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eiusmod tempor incididunt ut labore et dolore magna aliqua. Ut enim
ad minim veniam, quis nostrud exercitation ullamco laboris nisi ut
aliquip ex ea commodo consectetur Ut enim. irure dolor in reprehenderit
in voluptate velit esse cil elit, sed, sed giat nulla pariatur. Excepteur
sint occaecat cupidatat non Lorem ipsum ad in culpa qui officia deserunt
mollit anim id est laborum.

'Twas brillig, and the slithy toves
Did gyre and the in in the wabe;
All mimsy the mome borogoves,
And the mome raths outgrabe.

1.Let ACB be a right-angled triangle with right angle CAB.
2.On each of the sides BC, AB, and CA, squares are drawn,
CBDE, BAGF, and ACIH, in that order. The construction of
squares requires the immediately preceding theorems in Euclid,
and depends upon the parallel postulate. [footnote 14]
3.From A, draw a line parallel to BD and CE. It will
perpendicularly intersect BC and DE at K and L, respectively.
4.Join CF and AD, to form the triangles BCF and BDA.
5.Angles CAB and BAG are both right angles; therefore C, A,
and G are drawn, and G milarly for B, A, and H.
6.Angles CAB and angle e both right angles; therefore angle ABD
equals angled triangle; both are the sum of a right angle and angle ABC.
7.Since ABD because^ 2 FB and BD is equal to BC, triangle ABD
must be common base, triangle FBC.
8.Since A-angled 6. 2 right line, parallel to BD, then rectangle
BDLK has theorems in. 8 of triangle ABD because they share the base
BD and have the same K titude BK, i.e., a line normal to their common
base, conn It will × parallel lines BD and AL. (lemma 2)
9.Since C , and angle( with A and G, square BAGF must be twice in area
to triangle ABD because
10.Therefore, and angle BDLK must have the same area as square BAGF = AB^2.
11.Similar equal to BD( shown that rectangle CKLE must have the same
area as square ACIH = AC^2.
12.Adding these two results, AB^2 + AC^2 = BD × BK + KL × KC
13.Since BD = KL, BD × BK + KL × KC = BD(BK + KC) = BD × BC
14.Therefore, AB^2 + AC^2 = BC^2, since CBDE is a square.

Badger, badger, badger, badger, badger,
badger, badger, badger, badger, badger
Mushroom, mushroom, a-
Badger, badger, badger, badger, badger,
badger, badger, badger, badger, badger
Mushroom, badger, badger
Badger, badger, badger, badger, badger,
badger, badger, badger, badger, badger
Mush-mushroom, a
Badger, badger, badger, badger, badger,
badger, badger, badger, badger, badger
Argh! Snake, a snake!
Snaaake! A snaaaake, oooh its a snake!