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spitfire
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06-11-2017, 11:09 PM
3371

Re: Leisurely Scribbles (part 5)

Jesus Christ?
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06-11-2017, 11:12 PM
3372

Re: Leisurely Scribbles (part 5)

Originally Posted by Robert Jnr. ->
Congruent? Didnt ISOSCELES figure in triangle thingys, he was a bit of a square spending hours gazing at his rectangle.
Yes, he was waiting for a Rhombus, then two came at the same time.
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07-11-2017, 12:33 AM
3373

Re: Leisurely Scribbles (part 5)

Originally Posted by Robert Jnr. ->
jc? Jc?
RJ RJ beggin ya pardon ya hampshire pasturalist
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07-11-2017, 12:38 AM
3374

Re: Leisurely Scribbles (part 5)

If, with the literate, I am
Impelled to try an epigram,
I never seek to take the credit;
We all assume that Oscar said it.

is an epigram in the same game park as a rhombus or parallelogram certainly no room for sharp pointed rectangle [they're hard to sit on] or a circle which can't keep still
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07-11-2017, 05:22 AM
3375

Re: Leisurely Scribbles (part 5)

Ah,gumbud...if I may just interpose forra mo?

Y'see;The interior angles of any polygon always add up to a constant value, which depends only on the number of sides. For example the interior angles of a pentagon always add up to 540° no matter if it's regular or irregular,convex or concave,or what size/shape it takes. The sum of the interior angles of a polygon is given by the formula:sum=180 (n−2) degrees,where n is the number of sides.

So for example:a square has 4 sides,so interior angles add up to 360°
A pentagon has 5 sides,so interior angles add up to 540°
A hexagon has 6 sides,so interior angles add up to 720°,etc.
BUT [this is where it gets interesting...[honest]...For a regular polygon,the total described above is spread evenly among all the interior angles,since they all have the same values. So for example the interior angles of a pentagon always add up to 540°. So in a regular pentagon (5 sides) each one is one fifth of that,or 108°. Or,when placed as a formula, each interior angle of a regular polygon is given by:180(n−2) n degrees.

BUT-when unfolded and laid flat,any polygon,no matter what the internal angulars total when holding shape,reducts via Euclidean retraction,to zero-over-180 as a potential. Which,y'have to admit,is rather interesting,as it proves mathematics and the paragrams thereof do NOT hold to a constant,even when vectors and planes are non-inclusive.
Thus-light potentially CAN travel at speeds that are 'faster than light',provided the vectoral mass does NOT exceed the quantum mass!

...and it all started with a caveman dropping a rock on his foot....
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07-11-2017, 08:12 AM
3376

Re: Leisurely Scribbles (part 5)

Numbers are all well and good, but thus far, can't be used to explain why some folks are square pegs, in the circle of life.
Robert Jnr.
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07-11-2017, 09:37 AM
3377

Re: Leisurely Scribbles (part 5)

Originally Posted by gumbud ->
RJ RJ beggin ya pardon ya hampshire pasturalist
Hampshire hog ennitt
Robert Jnr.
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07-11-2017, 09:40 AM
3378

Re: Leisurely Scribbles (part 5)

Originally Posted by spitfire ->
Yes, he was waiting for a Rhombus, then two came at the same time.
Haha
spitty you crack me up
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07-11-2017, 01:58 PM
3379

Re: Leisurely Scribbles (part 5)

Originally Posted by Pug ->
Ah,gumbud...if I may just interpose forra mo?

Y'see;The interior angles of any polygon always add up to a constant value, which depends only on the number of sides. For example the interior angles of a pentagon always add up to 540° no matter if it's regular or irregular,convex or concave,or what size/shape it takes. The sum of the interior angles of a polygon is given by the formula:sum=180 (n−2) degrees,where n is the number of sides.

So for example:a square has 4 sides,so interior angles add up to 360°
A pentagon has 5 sides,so interior angles add up to 540°
A hexagon has 6 sides,so interior angles add up to 720°,etc.
BUT [this is where it gets interesting...[honest]...For a regular polygon,the total described above is spread evenly among all the interior angles,since they all have the same values. So for example the interior angles of a pentagon always add up to 540°. So in a regular pentagon (5 sides) each one is one fifth of that,or 108°. Or,when placed as a formula, each interior angle of a regular polygon is given by:180(n−2) n degrees.

BUT-when unfolded and laid flat,any polygon,no matter what the internal angulars total when holding shape,reducts via Euclidean retraction,to zero-over-180 as a potential. Which,y'have to admit,is rather interesting,as it proves mathematics and the paragrams thereof do NOT hold to a constant,even when vectors and planes are non-inclusive.
Thus-light potentially CAN travel at speeds that are 'faster than light',provided the vectoral mass does NOT exceed the quantum mass!

...and it all started with a caveman dropping a rock on his foot....

yes but I could suggest rocks being dropped on cavemans head around here sometimes - but would a rock cause more damage to a cavepugs head if dropped from a top balcony window rather than say standing next to him on a chair??
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07-11-2017, 02:03 PM
3380

Re: Leisurely Scribbles (part 5)

Originally Posted by spitfire ->
Numbers are all well and good, but thus far, can't be used to explain why some folks are square pegs, in the circle of life.
now where on earth or planet jupiter even did you get the idea that life is a circle - seems like a maze to me!! Pug is life a circle??
 
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